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Priming gestures with associated sounds
Journal of the Acoustical Society of America, 2015Hommel (1996) established that sounds artificially associated with key presses could prime key presses. The goal of the current study was to explore the nature of the link between auditory perception and manual actions by comparing the priming of manual actions by naturally and artificially associated sounds. We report three experiments.
Nicole Navolio +2 more
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Associated Primes of Powers of Ideals
2020The primary decomposition of ideals in Noetherian rings is a fundamental result in commutative algebra and algebraic geometry. It is a far reaching generalization of the fact that every positive integer has a unique factorization into primes. We recall one version of this result.
Adam Van Tuyl +3 more
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Priming an artificial associative memory
1999This article presents a method enabling the simulation of a well known psychological phenomenon: the “repetition priming”. The artificial neural network model used is a Hopfield network. This primed associative memory is one of the basic models that, used with other primed neural models, will permit to simulate more complex cognitive processes, notably
Cédric Bertolini +2 more
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Associative Priming: Fact or Artifact
Perceptual and Motor Skills, 1968In a series of experiments on the remembering of a list of words, Schwartz and Rouse demonstrated what they call “associative priming.” By using a special multiple-choice recognition form on which the correct word was mixed with four of its associates they showed that, when Ss make errors, they are more likely to pick stronger associates.
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Embedded primes and the associated graded ring
Archiv der Mathematik, 1995Let \(A\) be a local noetherian ring with maximal ideal \(m\) and \(\text{gr}(A)= \bigoplus_{i\geq 0}m^i/m^{i+1}\) the associated graded ring. In this paper, the author shows the following: If \(\text{Spec} (A)\) has embedded components then \(\text{Spec(gr} (A))\) has embedded components, too.
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Associated Primes and Primary Decomposition
1995As we have suggested in Chapter 1, the earliest impulse toward the development of what is now commutative algebra came from the desire of the number theorists to make use of unique factorization in rings of integers in number fields other than Q. When it became clear that unique factorization did not always hold, the search for the strongest available ...
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