Newton's notation for derivatives (#281)
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@ -88,7 +88,17 @@ pub(crate) const SYM: &[(&'static str, Symbol)] = symbols! {
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circle: '⊝',
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wave.double: '〰',
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],
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dot: ['.', op: '⋅', c: '·', circle: '⊙', circle.big: '⨀', square: '⊡'],
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dot: [
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'.',
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op: '⋅',
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c: '·',
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circle: '⊙',
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circle.big: '⨀',
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square: '⊡',
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double: '¨',
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triple: '\u{20db}',
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quad: '\u{20dc}',
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],
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excl: ['!', double: '‼', inv: '¡', quest: '⁉'],
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quest: ['?', double: '⁇', excl: '⁈', inv: '¿'],
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interrobang: '‽',
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@ -114,6 +114,8 @@ impl Symbol {
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'\u{0306}' | '˘' => '\u{0306}',
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'\u{0307}' | '.' | '˙' | '⋅' => '\u{0307}',
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'\u{0308}' | '¨' => '\u{0308}',
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'\u{20db}' => '\u{20db}',
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'\u{20dc}' => '\u{20dc}',
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'\u{030a}' | '∘' | '○' => '\u{030a}',
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'\u{030b}' | '˝' => '\u{030b}',
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'\u{030c}' | 'ˇ' => '\u{030c}',
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@ -5,6 +5,10 @@
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$grave(a), acute(b), hat(f), tilde(§), macron(ä), diaer(a), ä \
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breve(\&), dot(!), circle(a), caron(@), arrow(Z), arrow.l(Z)$
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---
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$ x &= p \ dot(x) &= v \ dot.double(x) &= a \ dot.triple(x) &= j \ dot.quad(x) &= s $
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---
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// Test `accent` function.
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$accent(ö, .), accent(v, <-), accent(ZZ, \u{0303})$
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