What makes a good CS and US: novelty of stimuli
What makes a good CS and US: salience of stimuli
What makes a good CS and US: CS-US relevance (belongingness)
Learning without an US
US as a determining factor for the CR
Stimulus-substitution model (Pavlov)
CS as a determining factor of the CR
Rat example
- rat used as a CS to signal food US
→ predictions based on stimulus - substitution model: rat should bite at or made chewing motions
→ actual results: CS elicited social affiliate CRs (pawing, grooming, crawl-over)
CS - US interval as a determining factor of the CR
Quail example
- conditioned male quail with either short or long CS-US interval
→ CS = stuffed quail, US = access to female quail at the end of interval
→ short interval spent more time near CS (went right to consummatory behaviour)
→ long internal was engaged in locomotor behaviour (general / focal search, appetative)
S - R learning
New stimulus-response connection between CS and CR
- US becomes unimportant; the CS directly triggers the CR, bypassing the need for the US. The US is no longer needed for the response
- early in conditioning: CS → US → UR
- after extensive conditioning: CS → CR
S - S learning
CS activates a mental representation of the US (in line with Pavlov’s stimulus-substitution)
- US remains important
- early conditioning: CS → US → UR
- after extensive conditioning: CS → US representation → CR
US devaluation paradigm
Phase 1:
Experiment group 1 and 2 receive same thing (CS → US → CR)
Phase 2:
Experiment group 1: US gets devaluated
Experiment group 2: value of US stays the same
Test:
If S-R, both groups should respond at high levels to CS. If S-S, experiment group 1 should respond at lower levels to CS compared to experiment group 2.
Results:
Support S-S model of learning (devaluation caused a change in behaviour); US is important
Blocking effect
Interference of the conditioning of a novel stimulus because of the presence of a previously conditioned stimulus
→ before blocking was discovered it was thought that temporal contiguity (pairing two CS together that predicted a US) was sufficient for learning associations
R-W model
Symbols:
λ = maximum possible associate strength (what occurs, when learning plateaus)
V = current associate strength (what is expected)
k = related to the salience of the US
(λ - V) = “surprisingness” of US after presentation CS
→ when λ = V, there is no more room for learning (no surprise)
R-W and blocking
The comparator hypothesis
The comparator hypothesis and blocking