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ACM Communications in Computer Algebra, Vol. 45, No. 4, Issue 178, December 2011 Ways to implement computer algebra David R. Stoutemyer — compactly Abstract Computer algebra had to be implemented compactly to t on early personal computers and hand-held calculators. Compact implementation is still important for portable hand-held devices. Also, compact implementation increases comprehensibility while decreasing development and maintenance time and cost, regardless of the platform. This article describes several ways to achieve compact implementations, including: ¢ Exploit evaluation followed by interpolation to avoid implementing a parser, such as in PicoMathtm . ¢ Use contiguous storage as an expression stack to avoid garbage collection and pointerspace overhead, such as in Calculus Demontm and TI-Math-Engine. ¢ Use various techniques for saving code space for linked-storage representation of expressions and functions, such as in muMathtm and Derive R Introduction œInside every large program is a small program struggling to emerge.  “ Hoare ™s law of large programs. This article is a written version of a PowerPoint presentation at the 2008 Applications of Computer Algebra conference. Fortran was my rst programming language, around 1965. I was disappointed when I learned that it could only substitute numbers into formulas, rather than

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Ways to implement computer algebra compactly

Stoutemyer, David R.
ACM Communications in Computer Algebra , Volume 45 (3/4)
Association for Computing MachineryJan 23, 2012

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