Data update
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2011 changed files with 35081 additions and 3229 deletions
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@ -1,5 +1,4 @@
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trit = {false: 'F', maybe: 'U', true: 'T'}
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nand = (a, b) => (a == trit.false || b == trit.false) ? trit.true : (a == trit.maybe || b == trit.maybe) ? trit.maybe : trit.false
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nand = (a, b) => (a == false || b == false) ? true : (a == undefined || b == undefined) ? undefined : false
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not = (a) => nand(a, a)
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and = (a, b) => not(nand(a, b))
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or = (a, b) => nand(not(a), not(b))
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@ -1,15 +1,15 @@
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trit = [false, undefined, true]
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functor = {nand, and, or, nor, implies, iff, xor}
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display = {nand: '⊼', and: '∧', or: '∨', nor: '⊽', implies: '⇒', iff: '⇔', xor: '⊻', not: '¬'}
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values = Object.values(trit)
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display = {nand: '⊼', and: '∧', or: '∨', nor: '⊽', implies: '→', iff: '↔', xor: '⊻', not: '¬', false: 'F', undefined: '?', true: 'T'}
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log = 'NOT\n';
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for (let a of values) log += `${display.not}${a} = ${a}\n`
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for (let a of trit) log += `${display.not}${display[a]} = ${display[not(a)]}\n`
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log += '\nNAND AND OR NOR IMPLIES IFF XOR'
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for (let a of values) {
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for (let b of values) {
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log += '\nNAND AND OR NOR IMPLIES IFF XOR'
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for (let a of trit) {
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for (let b of trit) {
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log += "\n"
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for (let op in functor) log += `${a} ${display[op]} ${b} = ${functor[op](a, b)} `
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for (let op in functor) log += `${display[a]} ${display[op]} ${display[b]} = ${display[functor[op](a, b)]} `
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}
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}
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console.log(log)
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@ -1,15 +1,15 @@
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NOT
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¬F = F
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¬U = U
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¬T = T
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¬F = T
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¬? = ?
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¬T = F
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NAND AND OR NOR IMPLIES IFF XOR
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F ⊼ F = T F ∧ F = F F ∨ F = F F ⊽ F = T F ⇒ F = T F ⇔ F = T F ⊻ F = F
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F ⊼ U = T F ∧ U = F F ∨ U = U F ⊽ U = U F ⇒ U = T F ⇔ U = U F ⊻ U = U
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F ⊼ T = T F ∧ T = F F ∨ T = T F ⊽ T = F F ⇒ T = T F ⇔ T = F F ⊻ T = T
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U ⊼ F = T U ∧ F = F U ∨ F = U U ⊽ F = U U ⇒ F = U U ⇔ F = U U ⊻ F = U
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U ⊼ U = U U ∧ U = U U ∨ U = U U ⊽ U = U U ⇒ U = U U ⇔ U = U U ⊻ U = U
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U ⊼ T = U U ∧ T = U U ∨ T = T U ⊽ T = F U ⇒ T = T U ⇔ T = U U ⊻ T = U
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T ⊼ F = T T ∧ F = F T ∨ F = T T ⊽ F = F T ⇒ F = F T ⇔ F = F T ⊻ F = T
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T ⊼ U = U T ∧ U = U T ∨ U = T T ⊽ U = F T ⇒ U = U T ⇔ U = U T ⊻ U = U
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T ⊼ T = F T ∧ T = T T ∨ T = T T ⊽ T = F T ⇒ T = T T ⇔ T = T T ⊻ T = F
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NAND AND OR NOR IMPLIES IFF XOR
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F ⊼ F = T F ∧ F = F F ∨ F = F F ⊽ F = T F → F = T F ↔ F = T F ⊻ F = F
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F ⊼ ? = T F ∧ ? = F F ∨ ? = ? F ⊽ ? = ? F → ? = T F ↔ ? = ? F ⊻ ? = ?
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F ⊼ T = T F ∧ T = F F ∨ T = T F ⊽ T = F F → T = T F ↔ T = F F ⊻ T = T
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? ⊼ F = T ? ∧ F = F ? ∨ F = ? ? ⊽ F = ? ? → F = ? ? ↔ F = ? ? ⊻ F = ?
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? ⊼ ? = ? ? ∧ ? = ? ? ∨ ? = ? ? ⊽ ? = ? ? → ? = ? ? ↔ ? = ? ? ⊻ ? = ?
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? ⊼ T = ? ? ∧ T = ? ? ∨ T = T ? ⊽ T = F ? → T = T ? ↔ T = ? ? ⊻ T = ?
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T ⊼ F = T T ∧ F = F T ∨ F = T T ⊽ F = F T → F = F T ↔ F = F T ⊻ F = T
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T ⊼ ? = ? T ∧ ? = ? T ∨ ? = T T ⊽ ? = F T → ? = ? T ↔ ? = ? T ⊻ ? = ?
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T ⊼ T = F T ∧ T = T T ∨ T = T T ⊽ T = F T → T = T T ↔ T = T T ⊻ T = F
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