Cantor's theorem, in set theory, the theorem that the cardinality (numerical size) of a set is strictly less than the cardinality of its power set, or collection of subsets.
The paradigm consisted of two tasks: (1) a number comparison task, in which subjects had to respond to the numerical size of the stimulus, and (2) a luminance comparison task, in which subjects had to respond to the brightness of the stimulus.
This challenge is amplified by the numerical size of many extended kin groups tribal units may number thousands or tens of thousands of members—and the consequent political and economic clout they wield.
Other factors played large roles, including the small numerical size of the rebels' holding force, but the small size of that force made their ordnance selection all the more important.
That puts them in close contact — given the small numerical size of the global 1percentt — with the dictators, political cronies, quasi-criminal organizations, and outright gangsters who also avail themselves of tax evasion services.
Having a common core of participants across all components and stages helped the collective learning process, but limited the numerical size of the sample.
This means that the numerical size of Cronbach's alpha is significantly influenced by the degree of disease variation in the study group used to test the instrument.
Parliament will also vote on the numerical size of its committees and on their membership.
And he continued by observing, in broader terms, that: "There is an optimum numerical size, beyond which each further increment of inhabitants creates difficulties out of all proportion to the benefits.
Furthermore, there was a significant main effect of numerical size over both sites (IP: F 1,11) = 20.41, p < 0.001; TO: F 1,11) = 27.88, p < 0.001), which was due to a smaller N1 amplitude for small values than large values and a significant interaction between distance and size (IP: F 3,33) = 14.99, pGG<0.001; TO: F 3,33) = 34.58, pGG<0.001).
However, examining the ERPs separately as a function of numerical size revealed that the amplitude of the N1 component for the DOTS condition increased dramatically with increasing numerical value for values less than 5 and changed only slightly for values larger than 5 (see figure 5c).
