WebNov 8, 2024 · Theorem 3.3.2. If \(D\) is any ordering that is the result of applying an \(a\)-shuffle and then a \(b\)-shuffle to the identity ordering, then the probability assigned to \(D\) by this pair of operations is the same as the probability assigned to \(D\) by the process of applying an \(ab\)-shuffle to the identity ordering. WebApr 20, 2024 · If your shuffle(s) is/are constant and you stay in vectors, this method reduces to a measly four instructions: 2x vpmultishiftqb, 1x vpslld, and 1x vpternlogd. Counting µops suggests a latency of 5 and throughput of one every 2 cycles, bottlenecked on shuffle µops, for 128- and 256-bit vectors; and a throughput of 3 for 512-bit vectors, …
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