master > master: codego Anwendung von Go's "channels" für Rekursion
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@ -1,7 +1,6 @@
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package rekursion
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package rekursion
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import (
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import (
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"log"
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"logik/aussagenlogik/syntaxbaum"
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"logik/aussagenlogik/syntaxbaum"
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"logik/core/utils"
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"logik/core/utils"
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)
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)
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@ -10,72 +9,62 @@ import (
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* EXPORTS
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* EXPORTS
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* ---------------------------------------------------------------- */
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* ---------------------------------------------------------------- */
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func RekursivEval(tree syntaxbaum.SyntaxBaum, I []string) int {
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type RekursiveChannelInt struct {
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var children = tree.GetChildren()
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channel chan int
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}
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func RekursivEval(ch chan int, tree syntaxbaum.SyntaxBaum, I []string) {
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// Werte für Teilformeln rekursiv berechnen
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fn := func(_ch chan int, _tree syntaxbaum.SyntaxBaum) { RekursivEval(_ch, _tree, I) }
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var values = RekursiveCallInt(fn, tree.GetChildren())
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// Aus Werten für Teilformeln Wert für Formeln berechnen
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if tree.IsAtom() || tree.IsGeneric() {
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if tree.IsAtom() || tree.IsGeneric() {
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if utils.StrListContains(I, tree.Expr) {
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ch <- utils.BoolToInt(utils.StrListContains(I, tree.GetExpr()))
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return 1
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}
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return 0
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} else if tree.IsTautologySymbol() {
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} else if tree.IsTautologySymbol() {
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return 1
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ch <- 1
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} else if tree.IsContradictionSymbol() {
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} else if tree.IsContradictionSymbol() {
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return 0
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ch <- 0
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} else if tree.IsNegation() {
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} else if tree.IsNegation() {
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subtree0, _ := tree.GetChild()
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ch <- 1 - values[0]
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val0 := RekursivEval(subtree0, I)
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return 1 - val0
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} else if tree.IsConjunction2() {
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} else if tree.IsConjunction2() {
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val0 := RekursivEval(children[0], I)
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ch <- utils.Min2(values[0], values[1])
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val1 := RekursivEval(children[1], I)
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return utils.Min2(val0, val1)
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} else if tree.IsConjunction() {
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} else if tree.IsConjunction() {
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var val = 1
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ch <- utils.MinList(values)
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for _, subtree := range children {
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var val_ = RekursivEval(subtree, I)
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val = utils.Min2(val, val_)
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}
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return val
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} else if tree.IsDisjunction2() {
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} else if tree.IsDisjunction2() {
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val0 := RekursivEval(children[0], I)
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ch <- utils.Max2(values[0], values[1])
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val1 := RekursivEval(children[1], I)
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return utils.Max2(val0, val1)
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} else if tree.IsDisjunction() {
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} else if tree.IsDisjunction() {
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var val = 0
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ch <- utils.MaxList(values)
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for _, subtree := range children {
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var val_ = RekursivEval(subtree, I)
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val = utils.Max2(val, val_)
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}
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return val
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} else if tree.IsImplication() {
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} else if tree.IsImplication() {
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val0 := RekursivEval(children[0], I)
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ch <- utils.BoolToInt(values[0] <= values[1])
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val1 := RekursivEval(children[1], I)
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if val0 <= val1 {
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return 1
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}
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return 0
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} else {
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} else {
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log.Fatal("Could not evaluate expression!")
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panic("Could not evaluate expression!")
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return 0
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}
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}
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}
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}
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func RekursivAtoms(tree syntaxbaum.SyntaxBaum) []string {
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func RekursivAtoms(ch chan []string, tree syntaxbaum.SyntaxBaum) {
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// // Werte für Teilformeln rekursiv berechnen
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// var values = RekursiveCallStringList(RekursivAtoms, tree.GetChildren())
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// Herausforderung: schreibe diese Funktion!
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// Herausforderung: schreibe diese Funktion!
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return []string{}
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ch <- []string{}
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}
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}
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func RekursivDepth(tree syntaxbaum.SyntaxBaum) int {
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func RekursivDepth(ch chan int, tree syntaxbaum.SyntaxBaum) {
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// // Werte für Teilformeln rekursiv berechnen
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// var values = RekursiveCallInt(RekursivDepth, tree.GetChildren())
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// Herausforderung: schreibe diese Funktion!
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// Herausforderung: schreibe diese Funktion!
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return 0
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ch <- 0
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}
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}
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func RekursivLength(tree syntaxbaum.SyntaxBaum) int {
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func RekursivLength(ch chan int, tree syntaxbaum.SyntaxBaum) {
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// // Werte für Teilformeln rekursiv berechnen
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// var values = RekursiveCallInt(RekursivLength, tree.GetChildren())
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// Herausforderung: schreibe diese Funktion!
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// Herausforderung: schreibe diese Funktion!
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return 0
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ch <- 0
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}
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}
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func RekursivParentheses(tree syntaxbaum.SyntaxBaum) int {
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func RekursivParentheses(ch chan int, tree syntaxbaum.SyntaxBaum) {
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// // Werte für Teilformeln rekursiv berechnen
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// var values = RekursiveCallInt(RekursivParentheses, tree.GetChildren())
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// Herausforderung: schreibe diese Funktion!
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// Herausforderung: schreibe diese Funktion!
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return 0
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ch <- 0
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}
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}
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