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Complexity of parental number talk predicts preschoolers' gains in cardinal knowledge. [PDF]
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Computers and Industrial Engineering, 2021
Based on the notion that cardinal consensus and ordinal consensus are of equal importance, a novel consensus reaching model for multi-attribute large group decision-making (MALGDM) is developed in this paper via the integration of cardinal consensus and ...
Xuanpeng Yin +2 more
exaly +2 more sources
Based on the notion that cardinal consensus and ordinal consensus are of equal importance, a novel consensus reaching model for multi-attribute large group decision-making (MALGDM) is developed in this paper via the integration of cardinal consensus and ...
Xuanpeng Yin +2 more
exaly +2 more sources
Cardinals: The Syntax and Semantics of Cardinal-Containing Expressions
, 2018An argument that complex cardinals are not extra-linguistic but built using standard syntax and standard principles of semantic composition. In Cardinals, Tania Ionin and Ora Matushansky offer a semantic and syntactic analysis of nominal expressions containing complex cardinals (for example, two hundred and thirty-five books).
T. Ionin, Ora Matushansky
semanticscholar +3 more sources
Journal of Philosophical Logic, 2007
P.T. Geach has maintained (see, e.g., Geach (1967/1968)) that identity (as well as dissimilarity) is always relative to a general term. According to him, the notion of absolute identity has to be abandoned and replaced by a multiplicity of relative identity relations for which Leibniz’s Law – which says that if two objects are identical they have the ...
CARRARA, MASSIMILIANO +1 more
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P.T. Geach has maintained (see, e.g., Geach (1967/1968)) that identity (as well as dissimilarity) is always relative to a general term. According to him, the notion of absolute identity has to be abandoned and replaced by a multiplicity of relative identity relations for which Leibniz’s Law – which says that if two objects are identical they have the ...
CARRARA, MASSIMILIANO +1 more
openaire +2 more sources
IEEE Transactions on Pattern Analysis and Machine Intelligence, 2007
A Bayesian probability density for an interpolating function is developed, and its desirable properties and practical potential are demonstrated. This density has an often needed but previously unachieved property, here called cardinal interpolation, which ensures extrapolation to the density of the least squares linear model.
Steven C. Gustafson +2 more
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A Bayesian probability density for an interpolating function is developed, and its desirable properties and practical potential are demonstrated. This density has an often needed but previously unachieved property, here called cardinal interpolation, which ensures extrapolation to the density of the least squares linear model.
Steven C. Gustafson +2 more
openaire +2 more sources