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Evaluation of Postfix Expression in Go (Golang)

Evaluation of Postfix Expression

In this tutorial, we will evaluate a postfix expression.

Algorithm:

Implementation

Below is the implementation of Infix to Postfix Conversion’ in golang. 

package main

import (
    "fmt"
    "math"
    "strconv"
)

type Stack []int

//IsEmpty: check if stack is empty
func (st *Stack) IsEmpty() bool {
    return len(*st) == 0
}

//Push a new value onto the stack
func (st *Stack) Push(data int) {
    *st = append(*st, data) //Simply append the new value to the end of the stack
    //fmt.Println("st after push", st)
}

//Remove top element of stack. Return false if stack is empty.
func (st *Stack) Pop() bool {
    if st.IsEmpty() {
        return false
    } else {
        index := len(*st) - 1 // Get the index of top most element.
        *st = (*st)[:index]   // Remove it from the stack by slicing it off.
        //fmt.Println("st after pops", *st)
        return true
    }
}

//Return top element of stack. Return false if stack is empty.
func (st *Stack) Top() int {
    if st.IsEmpty() {
        return 0
    } else {
        index := len(*st) - 1   // Get the index of top most element.
        element := (*st)[index] // Index onto the slice and obtain the element.
        return element
    }
}

//function to evaluate postfix expression
func evaluationPostfix(postfix string) int {
    var intStack Stack
    for _, char := range postfix {
        opchar := string(char)
        //fmt.Println(opchar)
        if opchar >= "0" && opchar <= "9" {
            i1, _ := strconv.Atoi(opchar)
            //fmt.Println("Integer value is: ", i1)
            intStack.Push(i1)
            //fmt.Println(intStack)
        } else {
            opr1 := intStack.Top()
            intStack.Pop()
            opr2 := intStack.Top()
            intStack.Pop()
            switch char {
            case '^':
                x := math.Pow(float64(opr2), float64(opr1))
                intStack.Push(int(x))
            case '+':
                intStack.Push(opr2 + opr1)

            case '-':
                intStack.Push(opr2 - opr1)

            case '*':
                intStack.Push(opr2 * opr1)

            case '/':
                intStack.Push(opr2 / opr1)

            }

        }
    }
    return intStack.Top()
}

func main() {
    postfix := "2323^5-212*+^*+4-"
    evaluationReslt := evaluationPostfix(postfix)
    fmt.Printf("evaluation of %s is %d", postfix, evaluationReslt)
}

Output:

2+3*(2^3-5)^(2+1*2)-4 infix has 2323^5-212*+^*+4- postfix

We can check the status of the stack after every push and pop operation by uncommenting fmt.Println line in Push and Pop function declaration.

Note: Check out our Golang Advanced Tutorial. The tutorials in this series are elaborative and we have tried to cover all concepts with examples. This tutorial is for those who are looking to gain expertise and a solid understanding of golang - Golang Advance Tutorial

Also if you are interested in understanding how all design patterns can be implemented in Golang. If yes, then this post is for you -All Design Patterns Golang