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https://github.com/DanilaFe/abacus
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Abstract some Binary and Unary node logic.
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@ -130,11 +130,11 @@ public class ShuntingYardParser implements Parser<Match<TokenType>>, PluginListe
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TreeNode right = constructRecursive(matches);
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TreeNode left = constructRecursive(matches);
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if (left == null || right == null) return null;
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else return new BinaryNode(operator, left, right);
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else return new NumberBinaryNode(operator, left, right);
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} else {
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TreeNode applyTo = constructRecursive(matches);
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if (applyTo == null) return null;
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else return new UnaryNode(operator, applyTo);
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else return new NumberUnaryNode(operator, applyTo);
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}
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} else if (matchType == TokenType.NUM) {
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return new NumberNode(match.getContent());
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@ -33,12 +33,12 @@ public class NumberReducer implements Reducer<NumberInterface> {
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return abacus.numberFromString(((NumberNode) node).getNumber());
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} else if(node instanceof VariableNode) {
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return abacus.numberFromString("0");
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} else if (node instanceof BinaryNode) {
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} else if (node instanceof NumberBinaryNode) {
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NumberInterface left = (NumberInterface) children[0];
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NumberInterface right = (NumberInterface) children[1];
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NumberOperator operator = abacus.getPluginManager().operatorFor(((BinaryNode) node).getOperation());
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return operator.apply(left, right);
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} else if (node instanceof UnaryNode) {
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} else if (node instanceof NumberUnaryNode) {
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NumberInterface child = (NumberInterface) children[0];
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NumberOperator operator = abacus.getPluginManager().operatorFor(((UnaryNode) node).getOperation());
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return operator.apply(child);
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@ -11,13 +11,7 @@ package org.nwapw.abacus.tree
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* @param left the left node.
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* @param right the right node.
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*/
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class BinaryNode(val operation: String, val left: TreeNode? = null, val right: TreeNode?) : TreeNode() {
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override fun <T : Any> reduce(reducer: Reducer<T>): T? {
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val leftReduce = left?.reduce(reducer) ?: return null
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val rightReduce = right?.reduce(reducer) ?: return null
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return reducer.reduceNode(this, leftReduce, rightReduce)
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}
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abstract class BinaryNode(val operation: String, val left: TreeNode? = null, val right: TreeNode?) : TreeNode() {
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override fun toString(): String {
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return "(" + (left?.toString() ?: "null") + operation + (right?.toString() ?: "null") + ")"
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@ -0,0 +1,22 @@
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package org.nwapw.abacus.tree
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/**
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* A binary operator node that reduces its children.
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*
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* NumberBinaryNode operates by simply reducing its children and
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* then using the result of that reduction to reduce itself.
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*
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* @param operation the operation this node performs.
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* @param left the left child of this node.
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* @param right the right child of this node.
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*/
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class NumberBinaryNode(operation: String, left: TreeNode?, right: TreeNode?)
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: BinaryNode(operation, left, right) {
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override fun <T : Any> reduce(reducer: Reducer<T>): T? {
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val left = left?.reduce(reducer) ?: return null
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val right = right?.reduce(reducer) ?: return null
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return reducer.reduceNode(this, left, right)
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}
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}
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@ -0,0 +1,19 @@
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package org.nwapw.abacus.tree
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/**
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* A unary operator node that reduces its children.
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*
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* NumberUnaryNode operates by simply reducing its child,
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* and using the result of that reduction to reduce itself.
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* @param operation the operation this node performs.
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* @param child the child this node should be applied to.
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*/
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class NumberUnaryNode(operation: String, child: TreeNode?)
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: UnaryNode(operation, child) {
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override fun <T : Any> reduce(reducer: Reducer<T>): T? {
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val child = applyTo?.reduce(reducer) ?: return null
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return reducer.reduceNode(this, child)
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}
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}
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@ -9,12 +9,7 @@ package org.nwapw.abacus.tree
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* @param operation the operation applied to the given node.
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* @param applyTo the node to which the operation will be applied.
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*/
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class UnaryNode(val operation: String, val applyTo: TreeNode? = null) : TreeNode() {
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override fun <T : Any> reduce(reducer: Reducer<T>): T? {
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val reducedChild = applyTo?.reduce(reducer) ?: return null
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return reducer.reduceNode(this, reducedChild)
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}
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abstract class UnaryNode(val operation: String, val applyTo: TreeNode? = null) : TreeNode() {
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override fun toString(): String {
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return "(" + (applyTo?.toString() ?: "null") + ")" + operation
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