Claudine Cohen. Review of "The Cradle of Humanity: Prehistoric Art and Culture" by Georges Bataille, Stuart Kendall, Stuart Kendall, and Michelle Kendall.
نویسندگان
چکیده
منابع مشابه
The Kendall Rank Correlation Coefficient
The Kendall (1955) rank correlation coefficient evaluates the degree of similarity between two sets of ranks given to a same set of objects. This coefficient depends upon the number of inversions of pairs of objects which would be needed to transform one rank order into the other. In order to do so, each rank order is represented by the set of all pairs of objects (e.g., [a,b] and [b,a] are the...
متن کاملJayanthi Kumar, Elizabeth Kendall
This paper outlines a new approach to determining the effect of part complexity on the cost of manufacturing a composite part. It also describes a methodology for predicting cost based on complexity that uses the techniques of Method Time Measurement (MTM). The proposed methodology offers a relatively simple method to predict the fabrication time of a complex component. It is based on the theor...
متن کاملEdward Calvin Kendall.
E Kendal l was b o r n o n 8 t h M a r c h 1886 in South Norwalk, Connecticut, USA. Kendall obtained the degrees of Bachelor of Science in 1908, Master of Science in 1909, and Ph. D. in Chemistry in 1910. From 1910-1911 he worked as a research chemist with Parke Davis where his main task was to isolate thyroid hormones.1 He continued to work on thyroid harmones till 1914 while working at St. Lu...
متن کاملThe Kendall and Mallows Kernels for Permutations
We show that the widely used Kendall tau correlation coefficient, and the related Mallows kernel, are positive definite kernels for permutations. They offer computationally attractive alternatives to more complex kernels on the symmetric group to learn from rankings, or learn to rank. We show how to extend these kernels to partial rankings, multivariate rankings and uncertain rankings. Examples...
متن کاملDelphic Semigroups by David G. Kendall
an array is said to converge to an element u when the ith marginal product converges to u\ an element is said to be infinitely divisible when it possesses a Jfeth root for each fee2. (A) There exists a continuous homomorphism A from the semigroup into the additive semigroup of nonnegative reals, such that A(u) = 0 if and only if u is the neutral element. (B) The set {u':u'\u} of factors of any ...
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ژورنال
عنوان ژورنال: caa.reviews
سال: 2013
ISSN: 1543-950X
DOI: 10.3202/caa.reviews.2013.147