Vector Arithmetic Functions
Lists the vector arithmetic functions.
In this section
| Topic | Description |
|---|---|
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Computes the absolute value of each component of an XMVECTOR. | |
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Computes the sum of two vectors. | |
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Adds two vectors representing angles. | |
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Computes the ceiling of each component of an XMVECTOR. | |
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Clamps the components of a vector to a specified minimum and maximum range. | |
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Divides one instance of | |
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Computes the floor of each component of an XMVECTOR. | |
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Performs a per-component test for +/- infinity on a vector. | |
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Performs a per-component NaN test on a vector. | |
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Makes a per-component comparison between two vectors, and returns a vector containing the largest components. | |
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Makes a per-component comparison between two vectors, and returns a vector containing the smallest components. | |
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Computes the per-component floating-point remainder of the quotient of two vectors. | |
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Computes the per-component angle modulo 2PI. | |
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Computes the per-component product of two vectors. | |
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Computes the product of the first two vectors added to the third vector. | |
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Computes the negation of a vector. | |
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Computes the difference of a third vector and the product of the first two vectors. | |
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Computes V1 raised to the power of V2. | |
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Computes the per-component reciprocal of a vector. | |
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Estimates the per-component reciprocal of a vector. | |
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Computes the per-component reciprocal square root of a vector. | |
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Estimates the per-component reciprocal square root of a vector. | |
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Rounds each component of a vector to the nearest integer. | |
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Saturates each component of a vector to the range 0.0f to 1.0f. | |
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Scalar multiplies a vector by a floating-point value. | |
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Computes the per-component square root of a vector. | |
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Estimates the per-component square root of a vector. | |
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Computes the difference of two vectors. | |
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Subtracts two vectors representing angles. | |
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Computes the horizontal sum of the components of an XMVECTOR. | |
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Rounds each component of a vector to the nearest integer value in the direction of zero. |
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