public class Evaluate {
public static void main(String[] args) {
Stack<String> ops = new Stack<String>();
Stack<Double> vals = new Stack<Double>();
while (!StdIn.isEmpty()) {
String s = StdIn.readString();
if (s.equals("(")) ;
else if (s.equals("+")) ops.push(s);
else if (s.equals("-")) ops.push(s);
else if (s.equals("*")) ops.push(s);
else if (s.equals("/")) ops.push(s);
else if (s.equals("sqrt")) ops.push(s);
else if (s.equals(")")) {
String op = ops.pop();
double v = vals.pop();
if (op.equals("+")) v = vals.pop() + v;
else if (op.equals("-")) v = vals.pop() - v;
else if (op.equals("*")) v = vals.pop() * v;
else if (op.equals("/")) v = vals.pop() / v;
else if (op.equals("sqrt")) v = Math.sqrt(v);
vals.push(v);
}
else vals.push(Double.parseDouble(s));
}
StdOut.println(vals.pop());
}
}
/*************************************************************************
* Execution: java Evaluate
* Dependencies: Stack.java
*
* Evaluates (fully parenthesized) arithmetic expressions using
* Dijkstra's two-stack algorithm.
*
* % java Evaluate
* ( 1 + ( ( 2 + 3 ) * ( 4 * 5 ) ) )
* 101.0
*
* % java Evaulate
* ( ( 1 + sqrt ( 5 ) ) / 2.0 )
* 1.618033988749895
*
*
*
* Remarkably, Dijkstra's algorithm computes the same
* answer if we put each operator *after* its two operands
* instead of *between* them.
*
* % java Evaluate
* ( 1 ( ( 2 3 + ) ( 4 5 * ) * ) + )
* 101.0
*
* Moreover, in such expressions, all parentheses are redundant!
* Removing them yields an expression known as a postfix expression.
* 1 2 3 + 4 5 * * +
*
*
*************************************************************************/
Not Satisfied ? Just search & get the result
Related posts:
