diff --git a/Learun.Framework.Ultimate V7/Learun.Application.Organization/app.config b/Learun.Framework.Ultimate V7/Learun.Application.Organization/app.config index 4ef539ff8..d036c29f6 100644 --- a/Learun.Framework.Ultimate V7/Learun.Application.Organization/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Application.Organization/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Application.WebApi/Web.config b/Learun.Framework.Ultimate V7/Learun.Application.WebApi/Web.config index 2666c219b..b5d6fb6cb 100644 --- a/Learun.Framework.Ultimate V7/Learun.Application.WebApi/Web.config +++ b/Learun.Framework.Ultimate V7/Learun.Application.WebApi/Web.config @@ -106,6 +106,14 @@ + + + + + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Application.Website/Web.config b/Learun.Framework.Ultimate V7/Learun.Application.Website/Web.config index 77bf6316c..0bf986120 100644 --- a/Learun.Framework.Ultimate V7/Learun.Application.Website/Web.config +++ b/Learun.Framework.Ultimate V7/Learun.Application.Website/Web.config @@ -81,6 +81,14 @@ + + + + + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Application.WorkFlowServer/App.config b/Learun.Framework.Ultimate V7/Learun.Application.WorkFlowServer/App.config index da3352c4d..5a877a2b0 100644 --- a/Learun.Framework.Ultimate V7/Learun.Application.WorkFlowServer/App.config +++ b/Learun.Framework.Ultimate V7/Learun.Application.WorkFlowServer/App.config @@ -226,6 +226,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.AppMagager/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.AppMagager/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.AppMagager/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.AppMagager/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Base/App.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Base/App.config index 80cfc1d09..4d8193104 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Base/App.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Base/App.config @@ -32,6 +32,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Excel/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Excel/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Excel/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Excel/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Extention/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Extention/app.config index 8b47ef9f9..28f0aeee3 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Extention/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Extention/app.config @@ -18,6 +18,10 @@ + + + + \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Form/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Form/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Form/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Form/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Language/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Language/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Language/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Language/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Mapping/App.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Mapping/App.config index 02f4da518..0c82929bb 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Mapping/App.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Mapping/App.config @@ -36,6 +36,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Message/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Message/app.config index 35bb040b3..bbe5ad59b 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Message/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Message/app.config @@ -22,6 +22,10 @@ + + + + \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.OA/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.OA/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.OA/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.OA/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Report/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Report/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Report/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.Report/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.TwoDevelopment/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.TwoDevelopment/app.config index 899e22885..1ae11ee2e 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.TwoDevelopment/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.TwoDevelopment/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.WorkFlow/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.WorkFlow/app.config index 8a35a1af6..c25fda5b8 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.WorkFlow/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Application.Module/Learun.Application.WorkFlow/app.config @@ -22,6 +22,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Factory/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Factory/app.config index 5faa09895..447cc2fd5 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Factory/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Factory/app.config @@ -14,6 +14,10 @@ + + + + \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/Learun.Cache.Redis.csproj b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/Learun.Cache.Redis.csproj index 891deb79d..b2ca7b4fe 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/Learun.Cache.Redis.csproj +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/Learun.Cache.Redis.csproj @@ -84,8 +84,8 @@ ..\..\..\packages\System.Memory.4.5.3\lib\netstandard2.0\System.Memory.dll - - ..\..\..\packages\System.Numerics.Vectors.4.4.0\lib\net46\System.Numerics.Vectors.dll + + ..\..\..\packages\System.Numerics.Vectors.4.5.0\lib\net46\System.Numerics.Vectors.dll ..\..\..\packages\System.Runtime.CompilerServices.Unsafe.4.7.1\lib\net461\System.Runtime.CompilerServices.Unsafe.dll diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/app.config index 5faa09895..447cc2fd5 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/app.config @@ -14,6 +14,10 @@ + + + + \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/packages.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/packages.config index b7c0b0461..67f87fb44 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/packages.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Cache/Learun.Cache.Redis/packages.config @@ -9,7 +9,7 @@ - + diff --git a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Util/Learun.Util.Operat/app.config b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Util/Learun.Util.Operat/app.config index 4ef539ff8..d036c29f6 100644 --- a/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Util/Learun.Util.Operat/app.config +++ b/Learun.Framework.Ultimate V7/Learun.Framework.Module/Learun.Util/Learun.Util.Operat/app.config @@ -18,6 +18,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/Quanjiang.DigitalScholl.DataSync/App.config b/Learun.Framework.Ultimate V7/Quanjiang.DigitalScholl.DataSync/App.config index 3378e7f0d..aa6aea14d 100644 --- a/Learun.Framework.Ultimate V7/Quanjiang.DigitalScholl.DataSync/App.config +++ b/Learun.Framework.Ultimate V7/Quanjiang.DigitalScholl.DataSync/App.config @@ -47,6 +47,10 @@ + + + + diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/.signature.p7s b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/.signature.p7s deleted file mode 100644 index 804a5d453..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/.signature.p7s and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/LICENSE.TXT b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/LICENSE.TXT deleted file mode 100644 index 984713a49..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/LICENSE.TXT +++ /dev/null @@ -1,23 +0,0 @@ -The MIT License (MIT) - -Copyright (c) .NET Foundation and Contributors - -All rights reserved. - -Permission is hereby granted, free of charge, to any person obtaining a copy -of this software and associated documentation files (the "Software"), to deal -in the Software without restriction, including without limitation the rights -to use, copy, modify, merge, publish, distribute, sublicense, and/or sell -copies of the Software, and to permit persons to whom the Software is -furnished to do so, subject to the following conditions: - -The above copyright notice and this permission notice shall be included in all -copies or substantial portions of the Software. - -THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR -IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, -FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE -AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER -LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, -OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE -SOFTWARE. diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/System.Numerics.Vectors.4.4.0.nupkg b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/System.Numerics.Vectors.4.4.0.nupkg deleted file mode 100644 index d1faf304c..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/System.Numerics.Vectors.4.4.0.nupkg and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/THIRD-PARTY-NOTICES.TXT b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/THIRD-PARTY-NOTICES.TXT deleted file mode 100644 index 06055ff03..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/THIRD-PARTY-NOTICES.TXT +++ /dev/null @@ -1,226 +0,0 @@ -.NET Core uses third-party libraries or other resources that may be -distributed under licenses different than the .NET Core software. - -In the event that we accidentally failed to list a required notice, please -bring it to our attention. Post an issue or email us: - - dotnet@microsoft.com - -The attached notices are provided for information only. - -License notice for Slicing-by-8 -------------------------------- - -http://sourceforge.net/projects/slicing-by-8/ - -Copyright (c) 2004-2006 Intel Corporation - All Rights Reserved - - -This software program is licensed subject to the BSD License, available at -http://www.opensource.org/licenses/bsd-license.html. - - -License notice for Unicode data -------------------------------- - -http://www.unicode.org/copyright.html#License - -Copyright © 1991-2017 Unicode, Inc. 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Title to copyright in this work will at all times remain with copyright holders." - -License notice for Bit Twiddling Hacks --------------------------------------- - -Bit Twiddling Hacks - -By Sean Eron Anderson -seander@cs.stanford.edu - -Individually, the code snippets here are in the public domain (unless otherwise -noted) — feel free to use them however you please. The aggregate collection and -descriptions are © 1997-2005 Sean Eron Anderson. The code and descriptions are -distributed in the hope that they will be useful, but WITHOUT ANY WARRANTY and -without even the implied warranty of merchantability or fitness for a particular -purpose. diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/MonoAndroid10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/MonoAndroid10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/MonoTouch10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/MonoTouch10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/net46/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/net46/System.Numerics.Vectors.dll deleted file mode 100644 index ce46d5be8..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/net46/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/net46/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/net46/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/net46/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netcoreapp2.0/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netcoreapp2.0/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard1.0/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard1.0/System.Numerics.Vectors.dll deleted file mode 100644 index 46308fdb3..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard1.0/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard1.0/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard1.0/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard1.0/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard2.0/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard2.0/System.Numerics.Vectors.dll deleted file mode 100644 index a808165ac..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard2.0/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard2.0/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard2.0/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/netstandard2.0/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/portable-net45+win8+wp8+wpa81/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/portable-net45+win8+wp8+wpa81/System.Numerics.Vectors.dll deleted file mode 100644 index 46308fdb3..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/portable-net45+win8+wp8+wpa81/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/portable-net45+win8+wp8+wpa81/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/portable-net45+win8+wp8+wpa81/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/portable-net45+win8+wp8+wpa81/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarinios10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarinios10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarinmac20/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarinmac20/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarintvos10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarintvos10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarinwatchos10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/lib/xamarinwatchos10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/MonoAndroid10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/MonoAndroid10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/MonoTouch10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/MonoTouch10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/net46/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/net46/System.Numerics.Vectors.dll deleted file mode 100644 index e91f855a1..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/net46/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/net46/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/net46/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/net46/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netcoreapp2.0/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netcoreapp2.0/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard1.0/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard1.0/System.Numerics.Vectors.dll deleted file mode 100644 index d174da047..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard1.0/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard1.0/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard1.0/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard1.0/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard2.0/System.Numerics.Vectors.dll b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard2.0/System.Numerics.Vectors.dll deleted file mode 100644 index ba0aa0cf6..000000000 Binary files a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard2.0/System.Numerics.Vectors.dll and /dev/null differ diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard2.0/System.Numerics.Vectors.xml b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard2.0/System.Numerics.Vectors.xml deleted file mode 100644 index 51297939a..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/netstandard2.0/System.Numerics.Vectors.xml +++ /dev/null @@ -1,2597 +0,0 @@ - - - - System.Numerics.Vectors - - - - Represents a 3x2 matrix. - - - Creates a 3x2 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a rotation matrix using the given rotation in radians. - The amount of rotation, in radians. - The rotation matrix. - - - Creates a rotation matrix using the specified rotation in radians and a center point. - The amount of rotation, in radians. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified X and Y components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the specified scale with an offset from the specified center. - The uniform scale to use. - The center offset. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The center point. - The scaling matrix. - - - Creates a scaling matrix that scales uniformly with the given scale. - The uniform scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a scaling matrix from the specified vector scale with an offset from the specified center point. - The scale to use. - The center offset. - The scaling matrix. - - - Creates a skew matrix from the specified angles in radians. - The X angle, in radians. - The Y angle, in radians. - The skew matrix. - - - Creates a skew matrix from the specified angles in radians and a center point. - The X angle, in radians. - The Y angle, in radians. - The center point. - The skew matrix. - - - Creates a translation matrix from the specified 2-dimensional vector. - The translation position. - The translation matrix. - - - Creates a translation matrix from the specified X and Y components. - The X position. - The Y position. - The translation matrix. - - - Returns a value that indicates whether this instance and another 3x2 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant for this matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - The multiplicative identify matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Represents a 4x4 matrix. - - - Creates a object from a specified object. - A 3x2 matrix. - - - Creates a 4x4 matrix from the specified components. - The value to assign to the first element in the first row. - The value to assign to the second element in the first row. - The value to assign to the third element in the first row. - The value to assign to the fourth element in the first row. - The value to assign to the first element in the second row. - The value to assign to the second element in the second row. - The value to assign to the third element in the second row. - The value to assign to the third element in the second row. - The value to assign to the first element in the third row. - The value to assign to the second element in the third row. - The value to assign to the third element in the third row. - The value to assign to the fourth element in the third row. - The value to assign to the first element in the fourth row. - The value to assign to the second element in the fourth row. - The value to assign to the third element in the fourth row. - The value to assign to the fourth element in the fourth row. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values of value1 and value2. - - - Creates a spherical billboard that rotates around a specified object position. - The position of the object that the billboard will rotate around. - The position of the camera. - The up vector of the camera. - The forward vector of the camera. - The created billboard. - - - Creates a cylindrical billboard that rotates around a specified axis. - The position of the object that the billboard will rotate around. - The position of the camera. - The axis to rotate the billboard around. - The forward vector of the camera. - The forward vector of the object. - The billboard matrix. - - - Creates a matrix that rotates around an arbitrary vector. - The axis to rotate around. - The angle to rotate around axis, in radians. - The rotation matrix. - - - Creates a rotation matrix from the specified Quaternion rotation value. - The source Quaternion. - The rotation matrix. - - - Creates a rotation matrix from the specified yaw, pitch, and roll. - The angle of rotation, in radians, around the Y axis. - The angle of rotation, in radians, around the X axis. - The angle of rotation, in radians, around the Z axis. - The rotation matrix. - - - Creates a view matrix. - The position of the camera. - The target towards which the camera is pointing. - The direction that is "up" from the camera's point of view. - The view matrix. - - - Creates an orthographic perspective matrix from the given view volume dimensions. - The width of the view volume. - The height of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a customized orthographic projection matrix. - The minimum X-value of the view volume. - The maximum X-value of the view volume. - The minimum Y-value of the view volume. - The maximum Y-value of the view volume. - The minimum Z-value of the view volume. - The maximum Z-value of the view volume. - The orthographic projection matrix. - - - Creates a perspective projection matrix from the given view volume dimensions. - The width of the view volume at the near view plane. - The height of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a perspective projection matrix based on a field of view, aspect ratio, and near and far view plane distances. - The field of view in the y direction, in radians. - The aspect ratio, defined as view space width divided by height. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - fieldOfView is less than or equal to zero. -or- fieldOfView is greater than or equal to . nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a customized perspective projection matrix. - The minimum x-value of the view volume at the near view plane. - The maximum x-value of the view volume at the near view plane. - The minimum y-value of the view volume at the near view plane. - The maximum y-value of the view volume at the near view plane. - The distance to the near view plane. - The distance to the far view plane. - The perspective projection matrix. - nearPlaneDistance is less than or equal to zero. -or- farPlaneDistance is less than or equal to zero. -or- nearPlaneDistance is greater than or equal to farPlaneDistance. - - - Creates a matrix that reflects the coordinate system about a specified plane. - The plane about which to create a reflection. - A new matrix expressing the reflection. - - - Creates a matrix for rotating points around the X axis. - The amount, in radians, by which to rotate around the X axis. - The rotation matrix. - - - Creates a matrix for rotating points around the X axis from a center point. - The amount, in radians, by which to rotate around the X axis. - The center point. - The rotation matrix. - - - The amount, in radians, by which to rotate around the Y axis from a center point. - The amount, in radians, by which to rotate around the Y-axis. - The center point. - The rotation matrix. - - - Creates a matrix for rotating points around the Y axis. - The amount, in radians, by which to rotate around the Y-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis. - The amount, in radians, by which to rotate around the Z-axis. - The rotation matrix. - - - Creates a matrix for rotating points around the Z axis from a center point. - The amount, in radians, by which to rotate around the Z-axis. - The center point. - The rotation matrix. - - - Creates a scaling matrix from the specified vector scale. - The scale to use. - The scaling matrix. - - - Creates a uniform scaling matrix that scale equally on each axis. - The uniform scaling factor. - The scaling matrix. - - - Creates a scaling matrix with a center point. - The vector that contains the amount to scale on each axis. - The center point. - The scaling matrix. - - - Creates a uniform scaling matrix that scales equally on each axis with a center point. - The uniform scaling factor. - The center point. - The scaling matrix. - - - Creates a scaling matrix from the specified X, Y, and Z components. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The scaling matrix. - - - Creates a scaling matrix that is offset by a given center point. - The value to scale by on the X axis. - The value to scale by on the Y axis. - The value to scale by on the Z axis. - The center point. - The scaling matrix. - - - Creates a matrix that flattens geometry into a specified plane as if casting a shadow from a specified light source. - The direction from which the light that will cast the shadow is coming. - The plane onto which the new matrix should flatten geometry so as to cast a shadow. - A new matrix that can be used to flatten geometry onto the specified plane from the specified direction. - - - Creates a translation matrix from the specified 3-dimensional vector. - The amount to translate in each axis. - The translation matrix. - - - Creates a translation matrix from the specified X, Y, and Z components. - The amount to translate on the X axis. - The amount to translate on the Y axis. - The amount to translate on the Z axis. - The translation matrix. - - - Creates a world matrix with the specified parameters. - The position of the object. - The forward direction of the object. - The upward direction of the object. Its value is usually [0, 1, 0]. - The world matrix. - - - Attempts to extract the scale, translation, and rotation components from the given scale, rotation, or translation matrix. The return value indicates whether the operation succeeded. - The source matrix. - When this method returns, contains the scaling component of the transformation matrix if the operation succeeded. - When this method returns, contains the rotation component of the transformation matrix if the operation succeeded. - When the method returns, contains the translation component of the transformation matrix if the operation succeeded. - true if matrix was decomposed successfully; otherwise, false. - - - Returns a value that indicates whether this instance and another 4x4 matrix are equal. - The other matrix. - true if the two matrices are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Calculates the determinant of the current 4x4 matrix. - The determinant. - - - Returns the hash code for this instance. - The hash code. - - - Gets the multiplicative identity matrix. - Gets the multiplicative identity matrix. - - - Inverts the specified matrix. The return value indicates whether the operation succeeded. - The matrix to invert. - When this method returns, contains the inverted matrix if the operation succeeded. - true if matrix was converted successfully; otherwise, false. - - - Indicates whether the current matrix is the identity matrix. - true if the current matrix is the identity matrix; otherwise, false. - - - Performs a linear interpolation from one matrix to a second matrix based on a value that specifies the weighting of the second matrix. - The first matrix. - The second matrix. - The relative weighting of matrix2. - The interpolated matrix. - - - The first element of the first row. - - - - The second element of the first row. - - - - The third element of the first row. - - - - The fourth element of the first row. - - - - The first element of the second row. - - - - The second element of the second row. - - - - The third element of the second row. - - - - The fourth element of the second row. - - - - The first element of the third row. - - - - The second element of the third row. - - - - The third element of the third row. - - - - The fourth element of the third row. - - - - The first element of the fourth row. - - - - The second element of the fourth row. - - - - The third element of the fourth row. - - - - The fourth element of the fourth row. - - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Adds each element in one matrix with its corresponding element in a second matrix. - The first matrix. - The second matrix. - The matrix that contains the summed values. - - - Returns a value that indicates whether the specified matrices are equal. - The first matrix to compare. - The second matrix to care - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether the specified matrices are not equal. - The first matrix to compare. - The second matrix to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the matrix that results from scaling all the elements of a specified matrix by a scalar factor. - The matrix to scale. - The scaling value to use. - The scaled matrix. - - - Returns the matrix that results from multiplying two matrices together. - The first matrix. - The second matrix. - The product matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Negates the specified matrix by multiplying all its values by -1. - The matrix to negate. - The negated matrix. - - - Subtracts each element in a second matrix from its corresponding element in a first matrix. - The first matrix. - The second matrix. - The matrix containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this matrix. - The string representation of this matrix. - - - Transforms the specified matrix by applying the specified Quaternion rotation. - The matrix to transform. - The rotation t apply. - The transformed matrix. - - - Gets or sets the translation component of this matrix. - The translation component of the current instance. - - - Transposes the rows and columns of a matrix. - The matrix to transpose. - The transposed matrix. - - - Represents a three-dimensional plane. - - - Creates a object from a specified four-dimensional vector. - A vector whose first three elements describe the normal vector, and whose defines the distance along that normal from the origin. - - - Creates a object from a specified normal and the distance along the normal from the origin. - The plane's normal vector. - The plane's distance from the origin along its normal vector. - - - Creates a object from the X, Y, and Z components of its normal, and its distance from the origin on that normal. - The X component of the normal. - The Y component of the normal. - The Z component of the normal. - The distance of the plane along its normal from the origin. - - - Creates a object that contains three specified points. - The first point defining the plane. - The second point defining the plane. - The third point defining the plane. - The plane containing the three points. - - - The distance of the plane along its normal from the origin. - - - - Calculates the dot product of a plane and a 4-dimensional vector. - The plane. - The four-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the normal vector of this plane plus the distance () value of the plane. - The plane. - The 3-dimensional vector. - The dot product. - - - Returns the dot product of a specified three-dimensional vector and the vector of this plane. - The plane. - The three-dimensional vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another plane object are equal. - The other plane. - true if the two planes are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - The normal vector of the plane. - - - - Creates a new object whose normal vector is the source plane's normal vector normalized. - The source plane. - The normalized plane. - - - Returns a value that indicates whether two planes are equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are equal; otherwise, false. - - - Returns a value that indicates whether two planes are not equal. - The first plane to compare. - The second plane to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the string representation of this plane object. - A string that represents this object. - - - Transforms a normalized plane by a 4x4 matrix. - The normalized plane to transform. - The transformation matrix to apply to plane. - The transformed plane. - - - Transforms a normalized plane by a Quaternion rotation. - The normalized plane to transform. - The Quaternion rotation to apply to the plane. - A new plane that results from applying the Quaternion rotation. - - - Represents a vector that is used to encode three-dimensional physical rotations. - - - Creates a quaternion from the specified vector and rotation parts. - The vector part of the quaternion. - The rotation part of the quaternion. - - - Constructs a quaternion from the specified components. - The value to assign to the X component of the quaternion. - The value to assign to the Y component of the quaternion. - The value to assign to the Z component of the quaternion. - The value to assign to the W component of the quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Concatenates two quaternions. - The first quaternion rotation in the series. - The second quaternion rotation in the series. - A new quaternion representing the concatenation of the value1 rotation followed by the value2 rotation. - - - Returns the conjugate of a specified quaternion. - The quaternion. - A new quaternion that is the conjugate of value. - - - Creates a quaternion from a vector and an angle to rotate about the vector. - The vector to rotate around. - The angle, in radians, to rotate around the vector. - The newly created quaternion. - - - Creates a quaternion from the specified rotation matrix. - The rotation matrix. - The newly created quaternion. - - - Creates a new quaternion from the given yaw, pitch, and roll. - The yaw angle, in radians, around the Y axis. - The pitch angle, in radians, around the X axis. - The roll angle, in radians, around the Z axis. - The resulting quaternion. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Calculates the dot product of two quaternions. - The first quaternion. - The second quaternion. - The dot product. - - - Returns a value that indicates whether this instance and another quaternion are equal. - The other quaternion. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Gets a quaternion that represents no rotation. - A quaternion whose values are (0, 0, 0, 1). - - - Returns the inverse of a quaternion. - The quaternion. - The inverted quaternion. - - - Gets a value that indicates whether the current instance is the identity quaternion. - true if the current instance is the identity quaternion; otherwise, false. - - - Calculates the length of the quaternion. - The computed length of the quaternion. - - - Calculates the squared length of the quaternion. - The length squared of the quaternion. - - - Performs a linear interpolation between two quaternions based on a value that specifies the weighting of the second quaternion. - The first quaternion. - The second quaternion. - The relative weight of quaternion2 in the interpolation. - The interpolated quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Divides each component of a specified by its length. - The quaternion to normalize. - The normalized quaternion. - - - Adds each element in one quaternion with its corresponding element in a second quaternion. - The first quaternion. - The second quaternion. - The quaternion that contains the summed values of value1 and value2. - - - Divides one quaternion by a second quaternion. - The dividend. - The divisor. - The quaternion that results from dividing value1 by value2. - - - Returns a value that indicates whether two quaternions are equal. - The first quaternion to compare. - The second quaternion to compare. - true if the two quaternions are equal; otherwise, false. - - - Returns a value that indicates whether two quaternions are not equal. - The first quaternion to compare. - The second quaternion to compare. - true if value1 and value2 are not equal; otherwise, false. - - - Returns the quaternion that results from scaling all the components of a specified quaternion by a scalar factor. - The source quaternion. - The scalar value. - The scaled quaternion. - - - Returns the quaternion that results from multiplying two quaternions together. - The first quaternion. - The second quaternion. - The product quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Reverses the sign of each component of the quaternion. - The quaternion to negate. - The negated quaternion. - - - Interpolates between two quaternions, using spherical linear interpolation. - The first quaternion. - The second quaternion. - The relative weight of the second quaternion in the interpolation. - The interpolated quaternion. - - - Subtracts each element in a second quaternion from its corresponding element in a first quaternion. - The first quaternion. - The second quaternion. - The quaternion containing the values that result from subtracting each element in value2 from its corresponding element in value1. - - - Returns a string that represents this quaternion. - The string representation of this quaternion. - - - The rotation component of the quaternion. - - - - The X value of the vector component of the quaternion. - - - - The Y value of the vector component of the quaternion. - - - - The Z value of the vector component of the quaternion. - - - - Represents a single vector of a specified numeric type that is suitable for low-level optimization of parallel algorithms. - The vector type. T can be any primitive numeric type. - - - Creates a vector whose components are of a specified type. - The numeric type that defines the type of the components in the vector. - - - Creates a vector from a specified array. - A numeric array. - values is null. - - - Creates a vector from a specified array starting at a specified index position. - A numeric array. - The starting index position from which to create the vector. - values is null. - index is less than zero. -or- The length of values minus index is less than . - - - Copies the vector instance to a specified destination array. - The array to receive a copy of the vector values. - destination is null. - The number of elements in the current vector is greater than the number of elements available in the destination array. - - - Copies the vector instance to a specified destination array starting at a specified index position. - The array to receive a copy of the vector values. - The starting index in destination at which to begin the copy operation. - destination is null. - The number of elements in the current instance is greater than the number of elements available from startIndex to the end of the destination array. - index is less than zero or greater than the last index in destination. - - - Returns the number of elements stored in the vector. - The number of elements stored in the vector. - Access to the property getter via reflection is not supported. - - - Returns a value that indicates whether this instance is equal to a specified vector. - The vector to compare with this instance. - true if the current instance and other are equal; otherwise, false. - - - Returns a value that indicates whether this instance is equal to a specified object. - The object to compare with this instance. - true if the current instance and obj are equal; otherwise, false. The method returns false if obj is null, or if obj is a vector of a different type than the current instance. - - - Returns the hash code for this instance. - The hash code. - - - Gets the element at a specified index. - The index of the element to return. - The element at index index. - index is less than zero. -or- index is greater than or equal to . - - - Returns a vector containing all ones. - A vector containing all ones. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Returns a new vector by performing a bitwise And operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise And of left and right. - - - Returns a new vector by performing a bitwise Or operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise Or of the elements in left and right. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Returns a value that indicates whether each pair of elements in two specified vectors are equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a new vector by performing a bitwise XOr operation on each of the elements in two vectors. - The first vector. - The second vector. - The vector that results from the bitwise XOr of the elements in left and right. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Reinterprets the bits of the specified vector into a vector of type . - The vector to reinterpret. - The reinterpreted vector. - - - Returns a value that indicates whether any single pair of elements in the specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if any element pairs in left and right are equal. false if no element pairs are equal. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar value. - The source vector. - A scalar value. - The scaled vector. - - - Multiplies a vector by the given scalar. - The scalar value. - The source vector. - The scaled vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The one's complement vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates a given vector. - The vector to negate. - The negated vector. - - - Returns the string representation of this vector using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Returns the string representation of this vector using default formatting. - The string representation of this vector. - - - Returns the string representation of this vector using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns a vector containing all zeroes. - A vector containing all zeroes. - - - Provides a collection of static convenience methods for creating, manipulating, combining, and converting generic vectors. - - - Returns a new vector whose elements are the absolute values of the given vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The absolute value vector. - - - Returns a new vector whose values are the sum of each pair of elements from two given vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The summed vector. - - - Returns a new vector by performing a bitwise And Not operation on each pair of corresponding elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a double-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of signed bytes. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a single-precision floating-point vector. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned 16-bit integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Reinterprets the bits of a specified vector into those of a vector of unsigned long integers. - The source vector. - The vector type. T can be any primitive numeric type. - The reinterpreted vector. - - - Returns a new vector by performing a bitwise And operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector by performing a bitwise Or operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Creates a new single-precision vector with elements selected between two specified single-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new double-precision vector with elements selected between two specified double-precision source vectors based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The new vector with elements selected based on the mask. - - - Creates a new vector of a specified type with elements selected between two specified source vectors of the same type based on an integral mask vector. - The integral mask vector used to drive selection. - The first source vector. - The second source vector. - The vector type. T can be any primitive numeric type. - The new vector with elements selected based on the mask. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose values are the result of dividing the first vector's elements by the corresponding elements in the second vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The divided vector. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The dot product. - - - Returns a new integral vector whose elements signal whether the elements in two specified double-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified integral vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in two specified long integer vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in two specified single-precision vectors are equal. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in two specified vectors of the same type are equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether each pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left and right are equal; otherwise, false. - - - Returns a value that indicates whether any single pair of elements in the given vectors is equal. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element pair in left and right is equal; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are greater than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are greater than their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than their corresponding elements in the second vector of the same time. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the single-precision floating-point second vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are greater than or equal to their corresponding elements in the second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are greater than or equal to their corresponding elements in the second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one vector are greater than or equal to their corresponding elements in the second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector of a specified type are greater than or equal to their corresponding elements in the second vector of the same type. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are greater than or equal to all the corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all elements in left are greater than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is greater than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is greater than or equal to the corresponding element in right; otherwise, false. - - - Gets a value that indicates whether vector operations are subject to hardware acceleration through JIT intrinsic support. - true if vector operations are subject to hardware acceleration; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less than their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision vector are less than their corresponding elements in a second single-precision vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector of a specified type whose elements signal whether the elements in one vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all of the elements in the first vector are less than their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than the corresponding element in right; otherwise, false. - - - Returns a new integral vector whose elements signal whether the elements in one double-precision floating-point vector are less than or equal to their corresponding elements in a second double-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new integral vector whose elements signal whether the elements in one integral vector are less than or equal to their corresponding elements in a second integral vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new long integer vector whose elements signal whether the elements in one long integer vector are less or equal to their corresponding elements in a second long integer vector. - The first vector to compare. - The second vector to compare. - The resulting long integer vector. - - - Returns a new integral vector whose elements signal whether the elements in one single-precision floating-point vector are less than or equal to their corresponding elements in a second single-precision floating-point vector. - The first vector to compare. - The second vector to compare. - The resulting integral vector. - - - Returns a new vector whose elements signal whether the elements in one vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a value that indicates whether all elements in the first vector are less than or equal to their corresponding elements in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if all of the elements in left are less than or equal to the corresponding elements in right; otherwise, false. - - - Returns a value that indicates whether any element in the first vector is less than or equal to the corresponding element in the second vector. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - true if any element in left is less than or equal to the corresponding element in right; otherwise, false. - - - Returns a new vector whose elements are the maximum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The maximum vector. - - - Returns a new vector whose elements are the minimum of each pair of elements in the two given vectors. - The first vector to compare. - The second vector to compare. - The vector type. T can be any primitive numeric type. - The minimum vector. - - - Returns a new vector whose values are a scalar value multiplied by each of the values of a specified vector. - The scalar value. - The vector. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - Returns a new vector whose values are the product of each pair of elements in two specified vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The product vector. - - - Returns a new vector whose values are the values of a specified vector each multiplied by a scalar value. - The vector. - The scalar value. - The vector type. T can be any primitive numeric type. - The scaled vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector whose elements are the negation of the corresponding element in the specified vector. - The source vector. - The vector type. T can be any primitive numeric type. - The negated vector. - - - Returns a new vector whose elements are obtained by taking the one's complement of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Returns a new vector whose elements are the square roots of a specified vector's elements. - The source vector. - The vector type. T can be any primitive numeric type. - The square root vector. - - - Returns a new vector whose values are the difference between the elements in the second vector and their corresponding elements in the first vector. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The difference vector. - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Returns a new vector by performing a bitwise exclusive Or (XOr) operation on each pair of elements in two vectors. - The first vector. - The second vector. - The vector type. T can be any primitive numeric type. - The resulting vector. - - - Represents a vector with two single-precision floating-point values. - - - Creates a new object whose two elements have the same value. - The value to assign to both elements. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of the vector. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 2 elements are equal to one. - A vector whose two elements are equal to one (that is, it returns the vector (1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 3x2 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 3x2 matrix. - The source vector. - The matrix. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0). - The vector (1,0). - - - Gets the vector (0,1). - The vector (0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - Returns a vector whose 2 elements are equal to zero. - A vector whose two elements are equal to zero (that is, it returns the vector (0,0). - - - Represents a vector with three single-precision floating-point values. - - - Creates a new object whose three elements have the same value. - The value to assign to all three elements. - - - Creates a new object from the specified object and the specified value. - The vector with two elements. - The additional value to assign to the field. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the cross product of two vectors. - The first vector. - The second vector. - The cross product. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 3 elements are equal to one. - A vector whose three elements are equal to one (that is, it returns the vector (1,1,1). - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns the reflection of a vector off a surface that has the specified normal. - The source vector. - The normal of the surface being reflected off. - The reflected vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a vector normal by the given 4x4 matrix. - The source vector. - The matrix. - The transformed vector. - - - Gets the vector (1,0,0). - The vector (1,0,0). - - - Gets the vector (0,1,0). - The vector (0,1,0).. - - - Gets the vector (0,0,1). - The vector (0,0,1). - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 3 elements are equal to zero. - A vector whose three elements are equal to zero (that is, it returns the vector (0,0,0). - - - Represents a vector with four single-precision floating-point values. - - - Creates a new object whose four elements have the same value. - The value to assign to all four elements. - - - Constructs a new object from the specified object and a W component. - The vector to use for the X, Y, and Z components. - The W component. - - - Creates a new object from the specified object and a Z and a W component. - The vector to use for the X and Y components. - The Z component. - The W component. - - - Creates a vector whose elements have the specified values. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - The value to assign to the field. - - - Returns a vector whose elements are the absolute values of each of the specified vector's elements. - A vector. - The absolute value vector. - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Restricts a vector between a minimum and a maximum value. - The vector to restrict. - The minimum value. - The maximum value. - The restricted vector. - - - Copies the elements of the vector to a specified array. - The destination array. - array is null. - The number of elements in the current instance is greater than in the array. - array is multidimensional. - - - Copies the elements of the vector to a specified array starting at a specified index position. - The destination array. - The index at which to copy the first element of the vector. - array is null. - The number of elements in the current instance is greater than in the array. - index is less than zero. -or- index is greater than or equal to the array length. - array is multidimensional. - - - Computes the Euclidean distance between the two given points. - The first point. - The second point. - The distance. - - - Returns the Euclidean distance squared between two specified points. - The first point. - The second point. - The distance squared. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector resulting from the division. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The vector that results from the division. - - - Returns the dot product of two vectors. - The first vector. - The second vector. - The dot product. - - - Returns a value that indicates whether this instance and another vector are equal. - The other vector. - true if the two vectors are equal; otherwise, false. - - - Returns a value that indicates whether this instance and a specified object are equal. - The object to compare with the current instance. - true if the current instance and obj are equal; otherwise, false```. If <code data-dev-comment-type="paramref">obj</code> isnull, the method returnsfalse`. - - - Returns the hash code for this instance. - The hash code. - - - Returns the length of this vector object. - The vector's length. - - - Returns the length of the vector squared. - The vector's length squared. - - - Performs a linear interpolation between two vectors based on the given weighting. - The first vector. - The second vector. - A value between 0 and 1 that indicates the weight of value2. - The interpolated vector. - - - Returns a vector whose elements are the maximum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The maximized vector. - - - Returns a vector whose elements are the minimum of each of the pairs of elements in two specified vectors. - The first vector. - The second vector. - The minimized vector. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiplies a vector by a specified scalar. - The vector to multiply. - The scalar value. - The scaled vector. - - - Multiplies a scalar value by a specified vector. - The scaled value. - The vector. - The scaled vector. - - - Negates a specified vector. - The vector to negate. - The negated vector. - - - Returns a vector with the same direction as the specified vector, but with a length of one. - The vector to normalize. - The normalized vector. - - - Gets a vector whose 4 elements are equal to one. - Returns . - - - Adds two vectors together. - The first vector to add. - The second vector to add. - The summed vector. - - - Divides the first vector by the second. - The first vector. - The second vector. - The vector that results from dividing left by right. - - - Divides the specified vector by a specified scalar value. - The vector. - The scalar value. - The result of the division. - - - Returns a value that indicates whether each pair of elements in two specified vectors is equal. - The first vector to compare. - The second vector to compare. - true if left and right are equal; otherwise, false. - - - Returns a value that indicates whether two specified vectors are not equal. - The first vector to compare. - The second vector to compare. - true if left and right are not equal; otherwise, false. - - - Multiplies two vectors together. - The first vector. - The second vector. - The product vector. - - - Multiples the specified vector by the specified scalar value. - The vector. - The scalar value. - The scaled vector. - - - Multiples the scalar value by the specified vector. - The vector. - The scalar value. - The scaled vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The vector that results from subtracting right from left. - - - Negates the specified vector. - The vector to negate. - The negated vector. - - - Returns a vector whose elements are the square root of each of a specified vector's elements. - A vector. - The square root vector. - - - Subtracts the second vector from the first. - The first vector. - The second vector. - The difference vector. - - - Returns the string representation of the current instance using default formatting. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements. - A or that defines the format of individual elements. - The string representation of the current instance. - - - Returns the string representation of the current instance using the specified format string to format individual elements and the specified format provider to define culture-specific formatting. - A or that defines the format of individual elements. - A format provider that supplies culture-specific formatting information. - The string representation of the current instance. - - - Transforms a four-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a four-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a three-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a two-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Transforms a two-dimensional vector by the specified Quaternion rotation value. - The vector to rotate. - The rotation to apply. - The transformed vector. - - - Transforms a three-dimensional vector by a specified 4x4 matrix. - The vector to transform. - The transformation matrix. - The transformed vector. - - - Gets the vector (0,0,0,1). - The vector (0,0,0,1). - - - Gets the vector (1,0,0,0). - The vector (1,0,0,0). - - - Gets the vector (0,1,0,0). - The vector (0,1,0,0).. - - - Gets a vector whose 4 elements are equal to zero. - The vector (0,0,1,0). - - - The W component of the vector. - - - - The X component of the vector. - - - - The Y component of the vector. - - - - The Z component of the vector. - - - - Gets a vector whose 4 elements are equal to zero. - A vector whose four elements are equal to zero (that is, it returns the vector (0,0,0,0). - - - \ No newline at end of file diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarinios10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarinios10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarinmac20/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarinmac20/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarintvos10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarintvos10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarinwatchos10/_._ b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/ref/xamarinwatchos10/_._ deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/useSharedDesignerContext.txt b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/useSharedDesignerContext.txt deleted file mode 100644 index e69de29bb..000000000 diff --git a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/version.txt b/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/version.txt deleted file mode 100644 index 1ca86a08e..000000000 --- a/Learun.Framework.Ultimate V7/packages/System.Numerics.Vectors.4.4.0/version.txt +++ /dev/null @@ -1 +0,0 @@ -8321c729934c0f8be754953439b88e6e1c120c24