Recent Mathematical Tables

Journal:
Math. Comp. **7** (1953), 21-31

DOI:
https://doi.org/10.1090/S0025-5718-53-99377-6

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References | Additional Information

**[1]**M. Kraitchik,*Théorie des Nombres*, v. 1, Paris, 1922, ix + 229 p., v. 2, Paris, 1926.**[2]**M. Kraitchik,*Recherches sur la Théorie des Nombres*, v. 1, Paris, 1924.**[1]**J. P. Kulik, L. Poletti & R. J. Porter,*Liste des nombres premiers du onzième million*. Amsterdam, 1951 [*MTAC*, v. 6, p. 81, errata p. 163].**[2]**J. C. Cunningham & J. Cullen, ``On idoneal primes,'' Br. Asso. Adv. Sci.,*Report*, 1901, p. 552.**[1]**S. S. Wilks, ``On the determination of sample sizes for setting tolerance limits,''*Annals Math. Stat.*, v. 12, 1941, p. 91-96. MR**0004451 (3:9e)****[1]**C. J. Clopper & E. S. Pearson, ``The use of confidence and fiducial limits applied to the case of the binomial,''*Biometrika*, v. 26, 1934, p. 404-413.**[1]**S. N. Roy, ``The individual sampling distribution of the maximum, the minimum, and any intermediate of the -statistics on the null hypothesis,''*Sankhyā*, v. 7, 1945, p. 133-158. MR**0014666 (7:317e)****[2]**S. S. Wilks, ``Certain generalizations in the analysis of variance,''*Biometrika*, v. 24, 1932, p. 471-494.**[3]**F. H. C. Marriott,*The Analysis and Interpretation of Multiple Measurements*. 1951, University of Aberdeen.**[1]**R. A. Fisher & F. Yates,*Statistical Tables for Biological, Agricultural and Medical Research*. London. 2nd ed. 1943, 3rd ed. 1948. Table V. MR**0009818 (5:207e)****[2]**R. A. Fisher, ``The asymptotic approach to Behrens's integral, with further tables for the -test of significance,''*Ann. Eugenics*, v. 11, 1941, p. 141-172. MR**0005583 (3:175b)****[3]**Student, ``New tables for testing the significance of observations,''*Metron*, v. 5, 1925, p. 105-120.**[1]**D. R. Hartree, ``Tables of the error function,'' Manchester Lit. and Phil. Soc.*Memoirs and Proceedings*, v. 80, 1935, p. 85. [Reprinted in Carslaw & Jaeger,*Conduction of Heat in Solids*, p. 373, Appendix III.]**[1]**I. S. Sokolnikoff,*Mathematical Theory of Elasticity*. New York, McGraw-Hill, 1946. See under ``Torsion'' in index for references to electrical, hydrodynamic, and membrane analogies. The right side of equation (38.15), p. 149, of the above reference is the series for provided , and are replaced by , 2, and . MR**0075755 (17:800b)**

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DOI:
https://doi.org/10.1090/S0025-5718-53-99377-6

Article copyright:
© Copyright 1953
American Mathematical Society