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Towards a unified model of pavlovian conditioning: short review of trace conditioning models

机译:建立统一的帕夫洛夫条件模型:痕量条件模型简短回顾

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There are three basic paradigms of classical conditioning: delay, trace and context conditioning where presentation of a conditioned stimulus (CS) or a context typically predicts an unconditioned stimulus (US). In delay conditioning CS and US normally coterminate, whereas in trace conditioning an interval of time exists between CS termination and US onset. The modeling of trace conditioning is a rather difficult computational problem and is a challenge to the behavior and connectionist approaches mainly due to a time gap between CS and US. To account for trace conditioning, Pavlov (Conditioned reflexes: an investigation of the physiological activity of the cerebral cortex, Oxford University Press, London, 1927) postulated the existence of a stimulus “trace” in the nervous system. Meanwhile, there exist many other options for solving this association problem. There are several excellent reviews of computational models of classical conditioning but none has thus far been devoted to trace conditioning. Eight representative models of trace conditioning aimed at building a prospective model are being reviewed below in a brief form. As a result, one of them, comprising the most important features of its predecessors, can be suggested as a real candidate for a unified model of trace conditioning.
机译:经典条件有三种基本范例:延迟,跟踪和上下文条件,其中条件刺激(CS)或上下文的表示通常会预测无条件刺激(US)。在延迟条件下,CS和US通常会终止,而在跟踪条件下,CS终止和US发作之间存在时间间隔。跟踪条件的建模是一个相当困难的计算问题,并且主要由于CS和US之间的时间间隔而对行为和连接主义方法提出了挑战。为了说明微量条件,Pavlov(条件反射:对大脑皮层生理活性的研究,牛津大学出版社,伦敦,1927年)假设神经系统中存在刺激性“微量”。同时,还有许多其他选择可以解决此关联问题。对经典条件的计算模型有许多出色的评论,但到目前为止,还没有一个专门用于跟踪条件。下面以简短的形式回顾了旨在建立预期模型的八种代表性的痕量调节模型。结果,其中一个包括其前身最重要的特征,可以建议作为跟踪条件统一模型的真正候选者。

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