# Changeset 39516 in project

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Timestamp:
01/18/21 02:01:27 (5 months ago)
Message:

srfi-179 docs: Fix lingering html tags

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1 edited

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• ## wiki/eggref/5/srfi-179

 r39515 vector-length #f)) Implementations shall define {{sX-storage-class}} for {{X}}=8, 16, 32, and 64 (which have default values 0 and manipulate exact integer values between -2{{X}}-1 and 2{{X}}-1-1 inclusive), {{uX-storage-class}} for {{X}}=1, 8, 16, 32, and 64 (which have default values 0 and manipulate exact integer values between 0 and 2{{X}}-1 inclusive), {{fX-storage-class}} for {{X}}= 8, 16, 32, and 64 (which have default value 0.0 and manipulate 8-, 16-, 32-, and 64-bit floating-point numbers), and {{cX-storage-class}} for {{X}}= 64 and 128 (which have default value 0.0+0.0i and manipulate complex numbers with, respectively, 32- and 64-bit floating-point numbers as real and imaginary parts). Implementations shall define {{sX-storage-class}} for {{X}}=8, 16, 32, and 64 (which have default values 0 and manipulate exact integer values between \$-2^{x-1}\$ and \$2^{X-1}-1\$ inclusive), {{uX-storage-class}} for {{X}}=1, 8, 16, 32, and 64 (which have default values 0 and manipulate exact integer values between 0 and \$2^X-1\$ inclusive), {{fX-storage-class}} for {{X}}= 8, 16, 32, and 64 (which have default value 0.0 and manipulate 8-, 16-, 32-, and 64-bit floating-point numbers), and {{cX-storage-class}} for {{X}}= 64 and 128 (which have default value 0.0+0.0i and manipulate complex numbers with, respectively, 32- and 64-bit floating-point numbers as real and imaginary parts). Implementations with an appropriate homogeneous vector type should define the associated global variable using {{make-storage-class}}, otherwise they shall define the associated global variable to {{#f}}. (transform a)))) (helper a)))) By adding a single loop that calculates scaled sums and differences of adjacent elements in a one-dimensional array, we can define various Haar wavelet transforms as follows: By adding a single loop that calculates scaled sums and differences of adjacent elements in a one-dimensional array, we can define various Haar wavelet transforms as follows: (define (1D-Haar-loop a)
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