Abstract

During classical (or Pavlovian) conditioning, human and animal subjects change the magnitude and timing of their conditioned response (CR), as a result of the contingency between the conditioned stimulus (CS) and the unconditioned stimulus (US). In this chapter we briefly describe results of a number of classical conditioning paradigms that are discussed in detail in different chapters of the book (see Schmajuk, 2008a, 2008b). Then we introduce different types of learning theories. Finally, we present a number of computational models of classical conditioning. Classical conditioning data Excitatory conditioning Acquisition. After a number of CS–US pairings, the CS elicits a conditioned response (CR) that increases in magnitude and frequency. Partial reinforcement. The US follows the CS only on some trials, and might lead to a lower conditioning asymptote. Generalization. A CS 2 elicits a CR when it shares some characteristics with a CS 1 that has been paired with the US. US- and CS-specific CR. The nature of the CR is determined not only by the US, but also by the CS. Inhibitory conditioning Conditioned inhibition. Stimulus CS 2 acquires inhibitory conditioning with CS 1 reinforced trials interspersed with, or followed by, CS 1 –CS 2 nonreinforced trials. Extinction of conditioned inhibition. Inhibitory conditioning is extinguished by CS 2 –US presentations, but not by presentations of CS 2 alone. Differential conditioning. Stimulus CS 2 acquires inhibitory conditioning with CS 1 reinforced trials interspersed with CS 2 nonreinforced trials. Contingency. A CS becomes inhibitory when the probability that the US will occur in the presence of the CS, p(US/CS), is smaller than the probability that the US will occur in the absence of the CS (p[US/noCS]).

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