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authorMarshall Lochbaum <mwlochbaum@gmail.com>2021-07-16 08:57:20 -0400
committerMarshall Lochbaum <mwlochbaum@gmail.com>2021-07-16 08:57:20 -0400
commitef05f1499a8b6509b50376ef12308fd32c3cbcb2 (patch)
tree3a9ab0b312ee75906909eeec05573f14d9a70f98 /doc
parent2914519108341ae4f28fc8a633929462a24ff244 (diff)
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@@ -95,7 +95,7 @@ Progressive Index of (`⊒`), as the name and glyph suggest, is a more sophistic
"aaabb" ⊒ "ababababab"
-Above we said that `𝕩∊𝕨` is `(𝕨⊐𝕩)<≠𝕨`, so that `⊐˜<≠∘⊢` is an implementation of Member of. The corresponding `⊒˜<≠∘⊢` implements *progressive* member of, that is, membership on [multisets](https://en.wikipedia.org/wiki/Multiset). So if `𝕩` contains two copies of `'a'`, only the first to instances of `'a'` in `𝕨` are considered to belong to it. And like membership is useful for set intersection and difference, progressive membership gives multiset versions of these.
+Above we said that `𝕩∊𝕨` is `(𝕨⊐𝕩)<≠𝕨`, so that `⊐˜<≠∘⊢` is an implementation of Member of. The corresponding `⊒˜<≠∘⊢` implements *progressive* member of, that is, membership on [multisets](https://en.wikipedia.org/wiki/Multiset). So if `𝕩` contains two copies of `'a'`, only the first two instances of `'a'` in `𝕨` are considered to belong to it. And like membership is useful for set intersection and difference, progressive membership gives multiset versions of these.
"aabbcc" (⊐˜<≠∘⊢) "baa"