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Calculator using infix expression evaluation algorithm on ATmega328p
While we use infix expressions in our day to day lives. Computers have trouble understanding this format because they need to keep in mind rules of operator precedence and also brackets. Prefix and Postfix expressions are easier for a computer to understand and evaluate. Given two operands a and b and an operator \odot , the infix notation implies that O will be placed in between a and b i.e (a * b) . When the operator is placed after both operands i.e ab\odot , it is called postfix notation. And when the operator is placed before the operands i.e (* a b) , the expression in prefix notation. Given any infix expression, we can obtain the equivalent prefix and postfix format.
:heavy_check_mark: Functions that show how compilers evaluate mathematical expressions
Stack implementation with conversion of Infix expression to Postfix.
This project is a simple calculator web application built using HTML, CSS, and JavaScript. It allows users to perform basic arithmetic operations like addition, subtraction, multiplication, and division. and more...
I developed Python automata to validate numeric values (integers, decimals, etc.) and built an infix calculator. I also implemented a script to separate lexemes and tokens, demonstrating my skills in data analysis and computation.
A Small Swing based Java application which lets us to solve infix mathematical expressions and get results based on some of the best known Object Oriented Design patterns.