منابع مشابه
Set Size and the Part-whole Principle
Recent work has defended “Euclidean” theories of set size, in which Cantor’s Principle (two sets have equally many elements if and only if there is a one-toone correspondence between them) is abandoned in favor of the Part-Whole Principle (if A is a proper subset of B then A is smaller than B). It has also been suggested that Gödel’s argument for the unique correctness of Cantor’s Principle is ...
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Orderly, size-related recruitment of motoneurones (MNs) illustrates how hundreds of cells operate as a functional entity to produce a highly deterministic output. The coherent action of the pool depends largely on the distribution of input to its members through the connections of afferent fibres. Three types of spike-triggered averaging have been utilized to study these connections. Impulses i...
متن کاملVarious explanations of the size principle
The size principle consists in the activation of motoneurons of a muscle pool in ascending order of their sizes when that pool of motoneurons receives a common, increasing input. This technical report is a survey of possible explanations of the size principle for recruitment of motor units. As a pre-study for further works, we collected existing explanations, suggested some new ones and collect...
متن کاملA family of large set of size nine
We investigate the existence of some large sets of size nine. The large set $LS[9](2,5,29)$ is constructed and existence of the family $LS[9](2,5,27l+j)$ for $lgeq 1, 2leq j
متن کاملRank and fooling set size
Say that A is a Hadamard factorization of the identity In of size n if A ◦AT = In, where ◦ denotes the Hadamard or entrywise product, and AT denotes the transpose of A. As n = rk(In) = rk(A ◦ AT ) ≤ rk(A)2, it is clear that the rank of any Hadamard factorization of the identity must be at least √ n. Dietzfelbinger et al. [DHS96] raised the question if this bound can be achieved, and showed a bo...
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ژورنال
عنوان ژورنال: The Review of Symbolic Logic
سال: 2013
ISSN: 1755-0203,1755-0211
DOI: 10.1017/s1755020313000221