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S. W. GREENHOUSE Fig. 1. Samuel W. Greenhouse. S. W. GREENHOUSE lan, Joseph K. Haseman and Richard M. Simon.] I would like to provide some additional perspectives relevant to the history of biostatistics ... 2.
Review: Jean Ladriere, Le Role du Theoreme de Godel dans le ... Jean Ladriere, Rationnel et Irrationnel en Mathematique. Jean Ladriere, Le Theoreme Fondamental de Gentzen. Full-text: Access via JSTOR (no additional login ... 3.
Mathematical Expectation of Product Moments of Samples Drawn From ... Mathematical Expectation of Product Moments of Samples Drawn From a Set of Infinite Populations. Hyman M. Feldman. Source: Ann. Math. Statist. ... 4.
Approximations to the Expected Sample Size of Certain Sequential Tests This paper presents asymptotic formulae, lower and upper bounds for the expected sample size of certain sequential tests of the parameter of an exponential ... 5.
A Hybrid Problem on the Exponential Family We decide whether the expected value, which is a function of the underlying parameter of the exponential distribution, lies in some given interval and we ... 6.
Open Problems on Syzygies and Hilbert Functions Open Problems on Syzygies and Hilbert Functions. I. Peeva and M. Stillman. Source: J. Commut. Algebra Volume 1, Number 1 (2009), 159-195. ... 7.
Common Knowledge of Rationality in Extensive Games I. Knowledge", International Journal of Game Theory, vol. 28 (1999), pp. .... [34] Reny, P. J., "Common knowledge and games with perfect information", pp. ... 8.
Multiple forcing, by Thomas Jech. Cambridge Tracts in Mathematics, Cambridge Tracts in Mathematics, vol. 88, Cambridge University Press, Cambridge, 1986, vii + 136 pp.,. $34.50. ISBN 0-521-26659-9 ... 9.
Derived Hall algebras The purpose of this work is to define a derived Hall algebra $\mathcal{DH}(T)$, associated to any differential graded (DG) category $T$ (under some ... 10.
Review: Paul R. Halmos, Naive Set Theory Paul R. Halmos, Naive Set Theory. Full-text: Access via JSTOR (no additional login). Go to this article in JSTOR. Links and Identifiers ... |
