lesson 5 Flashcards
(45 cards)
Limitation of the Rescorla-Wagner (RW) Model
RW makes incorrect predictions for certain phenomena, particularly those involving inhibition and latent learning.
Goal of Subsequent Learning Models
To address the shortcomings of the RW model and provide more accurate explanations of learning phenomena.
Focus of the Lesson on New Models
Understanding the main principles of each model and how they differ from RW, rather than detailed mathematical reproduction.
Commonality Among Newer Models
Many are modifications or extensions of the original Rescorla-Wagner framework.
Current Status of Learning Models
Observation: Despite significant advancements, no single model perfectly describes all aspects of learning.
Attention in Learning
mportance: The amount of attention paid to a stimulus can influence the speed and extent of learning about associations involving that stimulus.
Term: Salience (α) in the RW Model
Representation of Attention: RW incorporates the idea of attention through the salience parameter (α), which is assumed to be a fixed property of the CS.
Term: Limitation of Salience in RW
Issue: RW assumes salience is constant and does not change based on learning or experience during the experiment. Real-world attention can vary.
Term: Mackintosh Model - Key Principle
Principle: Attention to a CS increases if that CS is a good predictor of the US (high contingency) and decreases if it is a poor predictor. Animals learn to “tune in” to relevant cues and “tune out” irrelevant ones.
Term: Mackintosh Model - Main Difference from RW
Difference: The salience parameter (α) is not fixed but is updated on each trial based on the CS’s predictive accuracy.
erm: Mackintosh Model - Explanation of Blocking
Explanation: Similar to RW, in Phase 1, CS A becomes a good predictor of the US, increasing attention to A. In Phase 2 (AB + US), because A already predicts the US, B is a redundant predictor. Attention to B will not increase (or may even decrease), leading to less learning about B compared to the control group where A was not pre-trained.
Term: Mackintosh Model - Explanation of Latent Inhibition
Explanation: In Phase 1 (A [+nothing]), CS A predicts nothing. According to the Mackintosh model, attention to A (α
A
) will decrease because it has low contingency with the US (which is absent). In Phase 2 (A + US), the experimental group starts with lower attention to A compared to the control group (which had no Phase 1). Lower attention leads to slower learning about the A-US association.
Pearce-Hall Model - Key Principle
Principle: Attention to a CS increases if the outcome (US) on the previous trial was surprising (high prediction error: ∣λ−∑V∣). Animals pay more attention to cues that have recently been associated with unexpected outcomes.
Pearce-Hall Model - Main Difference from RW
Difference: The salience parameter (α) is not fixed but is updated on each trial based on the magnitude of the prediction error on the previous trial.
Pearce-Hall Model - Explanation of Blocking
Explanation: Similar to RW, in Phase 1 (A + US), A becomes a good predictor, reducing prediction error. In Phase 2 (AB + US), the presence of A means the US is largely predicted. The prediction error is smaller compared to the control group (B + US). Because attention to B depends on the prediction error, B will receive less attention and thus less learning in the experimental group.
Pearce-Hall Model - Explanation of Latent Inhibition
In Phase 1 (A [+nothing]), there is no US, so the prediction error is consistently zero. As a result, attention to A (α
A
) remains low (or does not increase). In Phase 2 (A + US), the experimental group starts with low attention to A, leading to slower learning of the A-US association compared to the control group which starts with a higher level of attention to the novel CS A.
Positive Transfer (IDS Experiment)
: Prior learning about a relevant stimulus dimension facilitates learning a new association involving that same dimension. Explained by the Mackintosh model through increased attention to the relevant dimension.
Negative Transfer (Jane & Julia Experiment)
Prior learning about a CS hinders the learning of a new association involving that same CS, often when the US changes in magnitude. Explained by the Pearce-Hall model through decreased attention due to reduced surprise in the initial phase.
Hybrid Attentional Models
Concept: Models that combine the principles of both the Mackintosh model (attention to good predictors) and the Pearce-Hall model (attention to surprising outcomes), suggesting that both types of attentional processes contribute to learning.
Elemental Models of Learning
Models (like RW, Mackintosh, Pearce-Hall) that assume animals learn associations between individual CSs and USs.
Configural Models of Learning
Models that propose animals learn associations between the entire configuration of stimuli present and the US, rather than individual CS-US associations
Pearce (2002) Configural Model - Key Idea
When multiple CSs are presented together, an association is formed between the compound stimulus (the configuration) and the US.
Role of Generalization in Configural Models
Importance: Configural models heavily rely on generalization, the tendency to respond to stimuli similar to those trained on. Differences between training and test stimuli lead to a weaker response.
Configural Model - Explanation of Overshadowing
The experimental group learns an association with the AB compound. At test, they are presented with A alone, which is different from the training stimulus. This difference leads to a generalization decrement, resulting in a weaker response to A compared to the control group trained only with A.