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-**type**: specifies the type of matrix `A` ( should be one of these: `general`, `upper`, `lower`, `upper-hessenberg`, `symmetric-banded-lower`, `symmetric-banded-upper` or `banded` ).
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-**KL**: lower band width of `A`. Referenced only if type is `symmetric-banded-lower` or `banded`.
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-**KU**: upper band width of `A`. Referenced only if type is `symmetric-banded-upper` or `banded`.
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-**CFROM**: the matrix `A` is multiplied by `CTO / CFROM`.
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-**CTO**: the matrix `A` is multiplied by `CTO / CFROM`.
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-**type**: specifies the type of matrix `A`. Must be one of the following: `'general'`, `'upper'`, `'lower'`, `'upper-hessenberg'`, `'symmetric-banded-lower'`, `'symmetric-banded-upper'`, or `'banded'`.
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-**KL**: lower bandwidth of `A` (i.e., the number of sub-diagonals). Referenced only if type is `'symmetric-banded-lower'` or `'banded'`.
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-**KU**: upper bandwidth of `A` (i.e., the number of super-diagonals). Referenced only if type is `'symmetric-banded-upper'` or `'banded'`.
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-**γ**: the matrix `A` is multiplied by `β/γ`.
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-**β**: the matrix `A` is multiplied by `β/γ`.
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-**M**: number of rows in matrix `A`.
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-**N**: number of columns in matrix `A`.
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-**A**: input [`Float64Array`][mdn-float64array].
@@ -65,19 +65,19 @@ Note that indexing is relative to the first index. To introduce an offset, use [
The function has the following additional parameters:
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The function has the following parameters:
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-**type**: specifies the type of matrix `A` ( should be one of these: `general`, `upper`, `lower`, `upper-hessenberg`, `symmetric-banded-lower`, `symmetric-banded-upper` or `banded` ).
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-**KL**: lower band width of `A`. Referenced only if type is `symmetric-banded-lower` or `banded`.
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-**KU**: upper band width of `A`. Referenced only if type is `symmetric-banded-upper` or `banded`.
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-**CFROM**: the matrix `A` is multiplied by `CTO / CFROM`.
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-**CTO**: the matrix `A` is multiplied by `CTO / CFROM`.
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-**type**: specifies the type of matrix `A`. Must be one of the following: `'general'`, `'upper'`, `'lower'`, `'upper-hessenberg'`, `'symmetric-banded-lower'`, `'symmetric-banded-upper'`, or `'banded'`.
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-**KL**: lower bandwidth of `A` (i.e., the number of sub-diagonals). Referenced only if type is `'symmetric-banded-lower'` or `'banded'`.
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-**KU**: upper bandwidth of `A` (i.e., the number of super-diagonals). Referenced only if type is `'symmetric-banded-upper'` or `'banded'`.
Copy file name to clipboardExpand all lines: lib/node_modules/@stdlib/lapack/base/dlascl/docs/types/index.d.ts
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@@ -27,14 +27,14 @@ import { Layout } from '@stdlib/types/blas';
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*/
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interfaceRoutine{
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/**
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* Multiplies a real M by N matrix `A` by a real scalar `CTO/CFROM`.
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* Multiplies a double-precision floating-point M-by-N matrix `A` by a double-precision floating-point scalar.
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*
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* @param order - storage layout
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* @param type - specifies the type of matrix `A`
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* @param KL - lower band width of `A`. Referenced only if type is `symmetric-banded-lower` or `banded`.
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* @param KU - upper band width of `A`. Referenced only if type is `symmetric-banded-upper` or `banded`.
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* @paramCFROM - the matrix `A` is multiplied by `CTO / CFROM`
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* @paramCTO - the matrix `A` is multiplied by `CTO / CFROM`
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* @param type - specifies the type of matrix `A`. Must be one of the following: `'general'`, `'upper'`, `'lower'`, `'upper-hessenberg'`, `'symmetric-banded-lower'`, `'symmetric-banded-upper'`, or `'banded'`.
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* @param KL - lower bandwidth of `A` (i.e., the number of sub-diagonals). Referenced only if type is `'symmetric-banded-lower'` or `'banded'`.
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* @param KU - upper bandwidth of `A` (i.e., the number of super-diagonals). Referenced only if type is `'symmetric-banded-upper'` or `'banded'`.
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* @paramgamma - the matrix `A` is multiplied by `β/γ`
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* @parambeta - the matrix `A` is multiplied by `β/γ`
* Multiplies a real M by N matrix `A` by a real scalar `CTO/CFROM` using alternative indexing semantics.
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* Multiplies a double-precision floating-point M-by-N matrix `A` by a double-precision floating-point scalar using alternative indexing semantics.
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*
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* @param type - specifies the type of matrix `A`
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* @param KL - lower band width of `A`. Referenced only if type is `symmetric-banded-lower` or `banded`.
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* @param KU - upper band width of `A`. Referenced only if type is `symmetric-banded-upper` or `banded`.
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* @paramCFROM - the matrix `A` is multiplied by `CTO / CFROM`
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* @paramCTO - the matrix `A` is multiplied by `CTO / CFROM`
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* @param type - specifies the type of matrix `A`. Must be one of the following: `'general'`, `'upper'`, `'lower'`, `'upper-hessenberg'`, `'symmetric-banded-lower'`, `'symmetric-banded-upper'`, or `'banded'`.
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* @param KL - lower bandwidth of `A` (i.e., the number of sub-diagonals). Referenced only if type is `'symmetric-banded-lower'` or `'banded'`.
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* @param KU - upper bandwidth of `A` (i.e., the number of super-diagonals). Referenced only if type is `'symmetric-banded-upper'` or `'banded'`.
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* @paramgamma - the matrix `A` is multiplied by `β/γ`
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* @parambeta - the matrix `A` is multiplied by `β/γ`
* Multiplies a real M by N matrix `A` by a real scalar `CTO/CFROM`.
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* Multiplies a double-precision floating-point M-by-N matrix `A` by a double-precision floating-point scalar.
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*
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* @param order - storage layout
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* @param type - specifies the type of matrix `A`
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* @param KL - lower band width of `A`. Referenced only if type is `symmetric-banded-lower` or `banded`.
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* @param KU - upper band width of `A`. Referenced only if type is `symmetric-banded-upper` or `banded`.
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* @paramCFROM - the matrix `A` is multiplied by `CTO / CFROM`
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* @paramCTO - the matrix `A` is multiplied by `CTO / CFROM`
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* @param type - specifies the type of matrix `A`. Must be one of the following: `'general'`, `'upper'`, `'lower'`, `'upper-hessenberg'`, `'symmetric-banded-lower'`, `'symmetric-banded-upper'`, or `'banded'`.
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* @param KL - lower bandwidth of `A` (i.e., the number of sub-diagonals). Referenced only if type is `'symmetric-banded-lower'` or `'banded'`.
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* @param KU - upper bandwidth of `A` (i.e., the number of super-diagonals). Referenced only if type is `'symmetric-banded-upper'` or `'banded'`.
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* @paramgamma - the matrix `A` is multiplied by `β/γ`
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* @parambeta - the matrix `A` is multiplied by `β/γ`
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