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Discriminating and co-discriminating groups [PDF]
Journal of Group Theory, 2000 A group \(G\) is called discriminating for a class of groups \(\mathbb{H}\) if every group \(H\in\mathbb{H}\) separated by \(G\) (it means that every non-identity element \(h\in H\) has a non-identity homomorphic image in \(G\)) is discriminated by \(G\) (i.e.
Gilbert Baumslag +2 more
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Unsupervised Feature Learning via Non-parametric Instance Discrimination
2018 IEEE/CVF Conference on Computer Vision and Pattern Recognition, 2018Neural net classifiers trained on data with annotated class labels can also capture apparent visual similarity among categories without being directed to do so.
Zhirong Wu +3 more
semanticscholar +1 more source
Carbon Isotope Discrimination and Photosynthesis
, 1989We discuss the physical and enzymatic bases of carbone isotope discrimination during photosynthesis, noting how knowledge of discrimination can be used to provide additional insight into photosynthetic metabolism and the environmental influences on that ...
G. Farquhar, J. Ehleringer, K. T. Hubick
semanticscholar +1 more source
Wage Discrimination: Reduced Form and Structural Estimates
, 1973Regressions explaining the wage rates of white males, black males, and white females are used to analyze the white-black wage differential among men and the male-female wage differential among whites.
A. Blinder
semanticscholar +1 more source
Tectonic discrimination of granitoids
, 1989Granitoids as categorized by tectonic environment are (1) island arc granitoids (IAG), (2) continental arc granitoids (CAG), (3) continental collision granitoids (CCG), (4) postorogenic granitoids (POG), (5) rift-related granitoids (RRG), (6) continental
P. Maniar, P. Piccoli
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Discriminatory Analysis - Nonparametric Discrimination: Consistency Properties
, 1989: The discrimination problem (two population case) may be defined as follows: e random variable Z, of observed value z, is distributed over some space (say, p-dimensional) either according to distribution F, or according to distribution G. The problem is
E. Fix, J. Hodges
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Discriminator or dual discriminator?
Algebra Universalis, 2001A semidiscriminator on a set \(S\) is a ternary function \(f\) such that for every pair \((a,c)\) of elements of \(S\), \(f\) is either the discriminator for both pairs \((a,c)\) and \((c,a)\), or it is the dual discriminator for both of these pairs. The author characterizes semidiscriminator varieties.
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