Summary
Difficulty: ★★★☆☆
Covers: Associative learning, contiguity & early theories, classical conditioning basics, second-order conditioning, overshadowing/blocking/latent inhibition/inhibition, contingency & prediction error, Rescorla–Wagner model, attentional models, comparator theory
Quizlet flashcards:https://quizlet.com/au/1118834189/psyu2236-week-10-models-of-associative-learning-flash-cards/?i=6xlcf8&x=1jqt
Associative Learning
Associative learning involves forming connections between events so that one predicts the other. Classical (Pavlovian) conditioning is a major form, in which a neutral stimulus becomes linked with a meaningful stimulus and begins to elicit a learned response.
Foundations of Associationism
Contiguity: Temporal and Spatial Closeness
Contiguity refers to how closely in time or space two events occur.
Earlier theories assumed that the closer the CS (conditioned stimulus) and US (unconditioned stimulus) occur together, the stronger the association formed.
Historical Roots
- Aristotle: Proposed associationism — learning occurs through contiguity, similarity, and contrast. Knowledge arises from experience (empiricism).
- Descartes: Introduced dualism and the idea of reflexes as automatic S → R responses.
- John Locke: Viewed the mind as a tabula rasa (blank slate). Complex ideas arise from combinations of simple sensory experiences.
These ideas shaped behaviourist assumptions centuries later.
Classical Conditioning
Core Components of Classical Conditioning
| Component | Description |
|---|---|
| US (Unconditioned Stimulus) | Naturally elicits a response. |
| UR (Unconditioned Response) | Automatic, innate reaction to the US. |
| CS (Conditioned Stimulus) | Initially neutral stimulus that gains meaning through association. |
| CR (Conditioned Response) | Learned response to the CS. |
Second-Order Conditioning
A neutral stimulus becomes a CS by pairing with an already established CS (not directly with a US). Demonstrates layered learning and abstraction.
“Wrinkles” in Classical Conditioning
Classical conditioning is not purely mechanical. Several phenomena show limits to simple S–R pairing.
Overshadowing
When two cues predict a US simultaneously, the more salient cue acquires stronger associative strength, reducing learning about the weaker cue.
Blocking
If a CS already predicts the US, adding a second CS does not lead to learning about it. This occurs because the US is not surprising, so no new associative strength is needed.
Latent Inhibition
Prior non-reinforced exposure to a neutral stimulus slows later conditioning. The organism has learned the stimulus predicts “nothing,” reducing attention to it.
Conditioned Inhibition
A stimulus becomes a signal for the absence of the US. The CR elicited is inhibitory rather than excitatory.
Contiguity vs Contingency
Why Contiguity Alone Is Not Enough
Although CS and US must occur close together, contiguity is not sufficient for learning.
Contingency: The Predictive Relationship
Contingency refers to the degree to which one event predicts another:
- If the CS reliably predicts the US → learning occurs.
- If the US occurs with or without the CS → little or no learning.
Expectancy and Prediction Error
Conditioning involves forming expectations about the US based on the CS.
Role of Surprise
Learning occurs when there is a prediction error — a mismatch between what is expected and what actually occurs.
- US > expected → excitatory learning increases.
- US = expected → no learning.
- US < expected → inhibitory learning.
Determinants of Contingency
- Reliability: How often US follows the CS.
- Uniqueness: How often US occurs without the CS (background probability).
Quantifying contingency
Mathematical Condition for Learning
Learning occurs when:
p(US | CS) > p(US | no CS)
Three major contingency types:
| Contingency Type | Meaning | Effect |
|---|---|---|
| Positive | CS predicts presence of US | Excitatory conditioning |
| Zero | CS does not change probability of US | No conditioning |
| Negative | CS predicts absence of US | Inhibitory conditioning |
Rescorla (1968): The contingency experiment
Experiment Design
- Rats trained to lever-press for food (baseline behaviour).
- Tone (CS) paired with shock (US).
- All groups had equal CS–US contiguity, but differed in:
- Probability of shock during the tone.
- Probability of shock without the tone.
Findings
- Strongest conditioning occurred when shocks only occurred during the tone.
- Weaker or no learning occurred when shocks happened unpredictably during no-tone intervals.
Conclusion
Contiguity alone is insufficient — predictability drives conditioning.
The Rescorla–Wagner model
Core Assumptions
Learning is driven by prediction error — the discrepancy between expected and actual outcomes.
Formula
ΔV = α (λ − V)
Where:
- ΔV = change in associative strength
- α = salience/learning rate of CS
- λ = maximum associative value of the US
- V = current expectation (total associative strength)
Learning ends when λ = V (no prediction error).
Six Rules of the Rescorla-Wagner Model
- Stronger-than-expected US → excitatory learning.
- Weaker-than-expected US → inhibitory learning.
- Expected US = actual US → no learning.
- Learning magnitude depends on prediction error.
- More salient CSs learn faster (higher α).
- When multiple CSs occur together, their combined strength determines expectation.
Model Applications
Acquisition
Rapid early learning, slow later learning as expectations approach asymptote.
Blocking
If CS1 fully predicts the US, adding CS2 results in no learning — US is not surprising.
Extinction
CS without US → expected US > actual → negative prediction error → decrease in V.
Conditioned Inhibition
CS predicts reduced US → negative associative strength.
Overexpectation
Two strong CSs paired together lead to a predicted US greater than the actual → both lose associative strength.
Alternative models of conditioning
| Theory | Core Idea | Mechanism | Key Findings / Explanations |
|---|---|---|---|
| Attentional Theories | Learning depends on attention to the CS, not just US surprise. | Attention (α) is dynamic and changes trial-by-trial depending on cue informativeness. | – Mackintosh (1975): Attention increases to the best predictors. – Pearce & Hall (1980): Attention increases when the US is unpredictable. – Dynamic α: Unlike RW’s fixed α, attentional models update α continuously. – Explains Latent Inhibition: Pre-exposure lowers attention to CS → slower later learning. RW cannot explain this because it predicts no learning during pre-exposure. |
| Comparator Theories | Learning may occur without being expressed; performance depends on how well the CS predicts the US relative to context or other cues. | The animal compares the strength of CS–US association with context–US association to determine CR. | – Learning ≠ performance; associations may be stored even if not expressed. – Explains Blocking: CS2 may have learned, but CS1 outcompetes it. Extinguishing CS1 reveals CS2’s learning. – Role of Context: Context forms its own associations; CS elicits CR only if better predictor than context. – Emphasises comparison at test rather than trial-by-trial updates. |
Common themes across models
- Learning depends on informativeness, not just pairing.
- Predictiveness is judged relative to competing cues and context.
- Expectation, attention, and comparison all contribute to conditioning.
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