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- **N**: `[in] CBLAS_INT` number of indexed elements.
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- **order**: `[in] float` sort order. If `order < 0.0`, the input strided array `x` is sorted in **decreasing** order. If `order > 0.0`, the input strided array `x` is sorted in **increasing** order. If `order == 0.0`, the input strided arrays are left unchanged.
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- **order**: `[in] float` sort order. If `order < 0.0`, the input strided array `X` is sorted in **decreasing** order. If `order > 0.0`, the input strided array `X` is sorted in **increasing** order. If `order == 0.0`, the input strided arrays are left unchanged.
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- **X**: `[inout] float*` first input array.
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- **strideX**: `[in] CBLAS_INT` stride length for `X`.
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- **Y**: `[inout] float*` second input array.
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- **strideY**: `[in] CBLAS_INT` stride length for `Y`.
- **N**: `[in] CBLAS_INT` number of indexed elements.
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- **order**: `[in] float` sort order. If `order < 0.0`, the input strided array `x` is sorted in **decreasing** order. If `order > 0.0`, the input strided array `x` is sorted in **increasing** order. If `order == 0.0`, the input strided arrays are left unchanged.
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- **order**: `[in] float` sort order. If `order < 0.0`, the input strided array `X` is sorted in **decreasing** order. If `order > 0.0`, the input strided array `X` is sorted in **increasing** order. If `order == 0.0`, the input strided arrays are left unchanged.
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- **X**: `[inout] float*` first input array.
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- **strideX**: `[in] CBLAS_INT` stride length for `X`.
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- **offsetX**: `[in] CBLAS_INT` starting index for `X`.
@@ -268,7 +268,7 @@ The function accepts the following arguments:
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- **offsetY**: `[in] CBLAS_INT` starting index for `Y`.
* Simultaneously sorts two signle-precision floating-point strided arrays based on the sort order of the first array using insertion sort and alternative indexing semantics.
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* Simultaneously sorts two single-precision floating-point strided arrays based on the sort order of the first array using insertion sort and alternative indexing semantics.
// For a positive stride, sorting in decreasing order is equivalent to providing a negative stride and sorting in increasing order, and, for a negative stride, sorting in decreasing order is equivalent to providing a positive stride and sorting in increasing order...
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