TensorPrimitives.DivRem Method
Definition
Important
Some information relates to prerelease product that may be substantially modified before it’s released. Microsoft makes no warranties, express or implied, with respect to the information provided here.
Overloads
| DivRem<T>(ReadOnlySpan<T>, T, Span<T>, Span<T>) |
Computes the element-wise quotient and remainder of numbers in the specified tensors. |
| DivRem<T>(T, ReadOnlySpan<T>, Span<T>, Span<T>) |
Computes the element-wise quotient and remainder of numbers in the specified tensors. |
| DivRem<T>(ReadOnlySpan<T>, ReadOnlySpan<T>, Span<T>, Span<T>) |
Computes the element-wise quotient and remainder of numbers in the specified tensors. |
DivRem<T>(ReadOnlySpan<T>, T, Span<T>, Span<T>)
- Source:
- TensorPrimitives.DivRem.cs
Computes the element-wise quotient and remainder of numbers in the specified tensors.
public:
generic <typename T>
where T : System::Numerics::IBinaryInteger<T> static void DivRem(ReadOnlySpan<T> x, T y, Span<T> quotientDestination, Span<T> remainderDestination);public static void DivRem<T>(ReadOnlySpan<T> x, T y, Span<T> quotientDestination, Span<T> remainderDestination) where T : System.Numerics.IBinaryInteger<T>;static member DivRem : ReadOnlySpan<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * 'T * Span<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * Span<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> -> unit (requires 'T :> System.Numerics.IBinaryInteger<'T>)Public Shared Sub DivRem(Of T As IBinaryInteger(Of T)) (x As ReadOnlySpan(Of T), y As T, quotientDestination As Span(Of T), remainderDestination As Span(Of T))Type Parameters
- T
Parameters
The first tensor, represented as a span.
- y
- T
The second tensor, represented as a scalar.
- quotientDestination
- Span<T>
The quotient destination tensor, represented as a span.
- remainderDestination
- Span<T>
The remainder destination tensor, represented as a span.
Exceptions
x and remainderDestination reference overlapping memory locations and do not begin at the same location.
T is an integer type and y is equal to zero.
Remarks
This method effectively computes (.quotientDestination[i], remainderDestination[i]) = T.DivRem(x[i], y)
If either of the element-wise input values is equal to NaN, the resulting element-wise values are also NaN.
Applies to
DivRem<T>(T, ReadOnlySpan<T>, Span<T>, Span<T>)
- Source:
- TensorPrimitives.DivRem.cs
Computes the element-wise quotient and remainder of numbers in the specified tensors.
public:
generic <typename T>
where T : System::Numerics::IBinaryInteger<T> static void DivRem(T x, ReadOnlySpan<T> y, Span<T> quotientDestination, Span<T> remainderDestination);public static void DivRem<T>(T x, ReadOnlySpan<T> y, Span<T> quotientDestination, Span<T> remainderDestination) where T : System.Numerics.IBinaryInteger<T>;static member DivRem : 'T * ReadOnlySpan<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * Span<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * Span<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> -> unit (requires 'T :> System.Numerics.IBinaryInteger<'T>)Public Shared Sub DivRem(Of T As IBinaryInteger(Of T)) (x As T, y As ReadOnlySpan(Of T), quotientDestination As Span(Of T), remainderDestination As Span(Of T))Type Parameters
- T
Parameters
- x
- T
The first tensor, represented as a scalar.
The second tensor, represented as a span.
- quotientDestination
- Span<T>
The quotient destination tensor, represented as a span.
- remainderDestination
- Span<T>
The remainder destination tensor, represented as a span.
Exceptions
y and remainderDestination reference overlapping memory locations and do not begin at the same location.
T is an integer type and an element in y is equal to zero.
Remarks
This method effectively computes (.quotientDestination[i], remainderDestination[i]) = T.DivRem(x, y[i])
If either of the element-wise input values is equal to NaN, the resulting element-wise values are also NaN.
Applies to
DivRem<T>(ReadOnlySpan<T>, ReadOnlySpan<T>, Span<T>, Span<T>)
- Source:
- TensorPrimitives.DivRem.cs
Computes the element-wise quotient and remainder of numbers in the specified tensors.
public:
generic <typename T>
where T : System::Numerics::IBinaryInteger<T> static void DivRem(ReadOnlySpan<T> x, ReadOnlySpan<T> y, Span<T> quotientDestination, Span<T> remainderDestination);public static void DivRem<T>(ReadOnlySpan<T> x, ReadOnlySpan<T> y, Span<T> quotientDestination, Span<T> remainderDestination) where T : System.Numerics.IBinaryInteger<T>;static member DivRem : ReadOnlySpan<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * ReadOnlySpan<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * Span<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> * Span<'T (requires 'T :> System.Numerics.IBinaryInteger<'T>)> -> unit (requires 'T :> System.Numerics.IBinaryInteger<'T>)Public Shared Sub DivRem(Of T As IBinaryInteger(Of T)) (x As ReadOnlySpan(Of T), y As ReadOnlySpan(Of T), quotientDestination As Span(Of T), remainderDestination As Span(Of T))Type Parameters
- T
Parameters
The first tensor, represented as a span.
The second tensor, represented as a span.
- quotientDestination
- Span<T>
The quotient destination tensor, represented as a span.
- remainderDestination
- Span<T>
The remainder destination tensor, represented as a span.
Exceptions
x or y and remainderDestination reference overlapping memory locations and do not begin at the same location.
T is an integer type and an element in y is equal to zero.
Remarks
This method effectively computes (.quotientDestination[i], remainderDestination[i]) = T.DivRem(x[i], y[i])
If either of the element-wise input values is equal to NaN, the resulting element-wise values are also NaN.
