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FUIN
2010
67views more  FUIN 2010»
13 years 9 months ago
Properties of Almost All Graphs and Generalized Quantifiers
We study 0-1 laws for extensions of first-order logic by Lindstr
Anuj Dawar, Erich Grädel
AMSTERDAM
2009
13 years 10 months ago
Quantifiers and Working Memory
The paper presents a study examining the role of working memory in quantifier verification. We created situations similar to the span task to compare numerical quantifiers of low a...
Jakub Szymanik, Marcin Zajenkowski
APAL
2005
107views more  APAL 2005»
14 years 10 days ago
Uniform Heyting arithmetic
We present an extension of Heyting Arithmetic in finite types called Uniform Heyting Arithmetic (HAu) that allows for the extraction of optimized programs from constructive and cla...
Ulrich Berger
CSR
2008
Springer
14 years 15 days ago
A Triple Correspondence in Canonical Calculi: Strong Cut-Elimination, Coherence, and Non-deterministic Semantics
An (n, k)-ary quantifier is a generalized logical connective, binding k variables and connecting n formulas. Canonical systems with (n, k)-ary quantifiers form a natural class of G...
Arnon Avron, Anna Zamansky
COGSCI
2010
160views more  COGSCI 2010»
14 years 16 days ago
Comprehension of Simple Quantifiers: Empirical Evaluation of a Computational Model
We examine the verification of simple quantifiers in natural language from a computational model perspective. We refer to previous neuropsychological investigations of the same pr...
Jakub Szymanik, Marcin Zajenkowski
AGI
2008
14 years 1 months ago
Probabilistic Quantifier Logic for General Intelligence: An Indefinite Probabilities Approach
: Indefinite probabilities are a novel technique for quantifying uncertainty, which were created as part of the PLN (Probabilistic Logic Networks) logical inference engine, which i...
Matthew Iklé, Ben Goertzel