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Theorem-Proving on the Computer
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Volume 10 ,  Issue 2  (April 1963) table of contents
Pages: 163 - 174  
Year of Publication: 1963
ISSN:0004-5411
Author
J. A. Robinson  Department of Philosophy, Argonne National Laboratory and Rice University
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 9,   Downloads (12 Months): 45,   Citation Count: 8
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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.

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DAvis, MarTIN. Eliminating the irrelevant from mechanical proofs. Paper, Syrup. Exp. Arith., A.M.S. Meeting no. 589, Apr. 1962 (Mimeo.).
 
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PRawITz, DaG. An improved proof procedure. Theories 26 (1960), 102-1:39.
 
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WaNG, Hao. Towards mechanical mathematics. IBM J. IRes. Develop. 4 (1960), 2-22.
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WANG, Hao. Proving theorems by pattern recognition, II. Bell Sgsten Tech. Y. 40 "(1961), 1-41.
 
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GILOR:, P.rL C. A proof method for quantification theory. IBM J. Res. Develop. 4 (1960), 28-35.
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tZOBNSON, J .A . A general theorem-proving program for the IBM 704. Argonne Nat. Lab. Rep. 6447, Nov. 1961.
 
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QtTtNE, W.V. Methods of Logic. Henry Holt, New York, rev. ed. (1959).
 
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QuINE, W. V. A proof procedure for quantification theory. J. Symbolic Logic P0 (1955), 141-149.
 
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BIRKHOFF, GaRRrT aND MACLtNE, SAUNDiqS. A Survey of Moder AlgeSra. Macmilan, rev. ed. (1953).
 
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BInXItOFF, GAnnETT. Lattice Theory. AMS Colloq. Pubt., Vol. 25, rev. ed. (1948).
 
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BETS, Every. Formf Methods. D. Reidel, Holland (1962).
 
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bose r C. and SHERIHANDS, S.S O N THE FALSITY OF EULERS conjectruer about the nonesistence of two orthonal latin squares of order 4t+ 2proc. nat.acad,sci 45 (1949), 734-737
 
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Parker, E. T. oirthogonal latin squares proc. nat. acds, sci., 45 1959, 859-862

CITED BY  8