Search Results for "postfix"
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Showing 6 open source projects for "postfix"
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Java Calculator
Supports PEDMAS order of computation and Reverse Polish Notation Gener
Generates the Reverse Polish Notation (Postfix) expression form of an arithmetic expression in (Infix) form. Performs the computation of the arithmetic expression if Integers or Floating point numbers are used in the expression. Supports PEDMAS order of computation, thus, all the operators of Exponentiation, Division, Multiplication, Addition and Subtraction, as well as using Parentheses for grouping and prioritization is all handled. -
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CSI-Math-Notation-PostfixInfix
Perl Lib Math Notation
* Introduction: - This Module is a Library based Perl code. - The library provide: - Convert INFIX expressions to POSTFIX; - Convert POSTFIX expressions to INFIX and; - Perform POSTFIX context validations. - Context validation can be implemented in item selection routines or data context validation, when it is possible to identify data to be selected or ignored in some data analysis process. * NOTE: - Before any implementation, we recommend details in WIKI (https://sourceforge.net/p/csi-math-notation-postfixinfix/wiki/) or the CPAN Perl Modules, see: https://metacpan.org/pod/Math::Notation::PostfixInfix * Support: The Support Service is FREE. ... -
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Infix to Postfix Converter
Infix to Postfix Converter & Calculator
This application accepts as an input an infix expression consisted of signed or unsigned numbers, parenthesis and operators. It converts the infix expression to postfix and then calculates the result of the expression. -
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Bracer
Repository has been moved to: http://dtitov.github.com/bracer
Java library for parsing and evaluating math expressions. Javadoc is available at http://bracer.sourceforge.net/javadoc/ P.S. This library depends on Apache Commons Math, so don't forget to include commons-math-2.2.jar to your project. -
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Freude is a new general purpose, very type safe, postfix / concatenative language in the style of \"Manfred von Thun\'s\" Joy. Freude programs are composed of axiomatic mathematical structures and verifiably correct concrete implementations thereof.
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