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Computer input/output of mathematical expressions
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Source Symposium on Symbolic and Algebraic Manipulation archive
Proceedings of the second ACM symposium on Symbolic and algebraic manipulation table of contents
Los Angeles, California, United States
Pages: 78 - 89  
Year of Publication: 1971
Author
Sponsors
SIGNUM: ACM Special Interest Group on Numerical Mathematics
SIGART: ACM Special Interest Group on Artificial Intelligence
SIAM : Society for Industrial and Applied Mathematics
SIGPLAN: ACM Special Interest Group on Programming Languages
SIGSAM: ACM Special Interest Group on Symbolic and Algebraic Manipulation
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 4,   Downloads (12 Months): 27,   Citation Count: 16
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ABSTRACT

Studying mathematics is, in part, a language problem. Naturally, mathematicians are more likely to resist using a computer as a tool in their work if the tedious task of learning a new language for mathematics is part of the bargain. Furthermore, until a new language is thoroughly learned, difficulty in communication will make it less likely that their new experience will be a successful one. Beyond that, if a new computer language does not provide the same visual clues as standard mathematical notation, it may never adequately serve the mathematician. It therefore seems fair to assume that the computer input/output of mathematical expressions in a form resembling standard notation is an important goal. This form of expression is considerably more complex and expensive to handle than those used in, for example, the programming language FORTRAN. But the alternative (e.g., correctly manipulating a one page FORTRAN expression) is often quite painful.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
American Mathematical Society, Development of computer aids for tape-control of photo-composing machines, (Aug. 1968).
 
2
Anderson, R.H., Syntax-directed recognition of hand-printed two-dimensional mathematics, ACM Symposium on Interactive Systems for Experimental Applied Mathematics, Aug. 1967, Academic Press, New York, 1968.
 
3
Bernstein, M.I. and Williams, T.G., A two-dimensional programming system, Proc. IFIP Congress, 1968, (Aug. 1968).
 
4
Bernstein, M.I. and Howell, H.L., Hand-printed input for on-line systems: final report for phase I, Systems Development Corp. Report TM-(L)-39641000100,(April 14, 1968).
5
 
6
Chang, Shi-kuo, A method for the structural analysis of two-dimensional mathematical expressions, IBM report RC 2654, (Oct.8, 1969).
 
7
Garber, H.N., A class of queueing problems, M.I.T. EE. PhD. Thesis 1956.
 
8
Griesmer, J. and Martin, W.A., Automatically breaking mathematical expressions into several lines, IBM Technical Disclosure Bulletin vol.10, no.6, (Nov. 1967).
 
9
Klerer, M. and Grossman, F., Further advances in two-dimensional input-output by typewriter terminals, Proc. FJCC 1967.
 
10
Klerer, M., Unpublished flowcharts at Hudson Laboratories, Columbia University, 1965.
 
11
Martin, W.A., Symbolic mathematical laboratory, M.I.T. Project MAC, MAC-TR-36, (Jan. 1967).
 
12
Millen, J.K., CHARYBDIS: A LISP program to display mathematical expressions on typewriter like devices, Symposium on Interactive Systems for Experimental Applied Mathematics, Aug.1967, Academic Press, New York, 1968.
 
13
Williams, T.G., On-line parsing of hand-printed mathematical expressions: final report for phase II, Systems Development Corp., Report NASA CR-1455.

CITED BY  16