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Coding experience by category
Categories structured into a Taxonomy:
Hierarchy with successive lvls
Top = more specific objects
Store and understand experience by sorting it into categories instead of treating every object as brand new
Superordinate vs basic vs subordinate
basic is easy to recall
Categories allow inferences
Either deductive
it is impossible for new belief to be false if old ones are true
or inductive
is is improbable for new belief to be false if old are true
Basic + Subordinate categories support more inferences vs Subordinate categories
will classify object as apple or McIntosh Apple vs fruit
Natural-kind categories support more Inductive Inference
Greater similarity among items within category than between categories
Maximize within-category similarity vs Minimize between-category similarity
Best seen in basic level (apples similar to one another but different oranges
Measurement of similarity: Geometric approach
Objects/Items represented as points in multidimensional space
Distance between 2 points equals their dissimilarity
Closer distance means more similar
Measurement of similarity: Metric axioms
three assumptions psychological distance works like physical distance:
minimality
symmetry
triangle inequality.
Measurement of similarity: Violations of metric axioms
Minimality: Familiar items have more features, so they share more with themselves. Apple scores a(5); pomegranate scores a(2).
Symmetry: If b > c, then Sim(pomegranate, apple) > Sim(apple, pomegranate).
Triangle inequality: If the weight on common features (a) is large, lemon–orange and orange–apricot (3 shared features each) are similar, but lemon–apricot (1 shared) is not.
Measurement of similarity: Featural approach to measuring similarity
Items are sets of discrete features (red, round, hard).
Similarity increases with shared features and decreases with distinctive ones.
Tversky’s contrast model
Sim(I,J) = Common features
= a(shared) - b(I-J) - c(J-I)
I-J = features only the first item
J-I = features only the second item
a, b, c = weights
Contrast model’s account of metric violations
Minimality: Familiar items have more features, so they share more with themselves. Apple scores a(5); pomegranate scores a(2).
Symmetry: If b > c, then Sim(pomegranate, apple) > Sim(apple, pomegranate).
Triangle inequality: If the weight on common features (a) is large, lemon–orange and orange–apricot (3 shared features each) are similar, but lemon–apricot (1 shared) is not.
Similarity and categorization: Typicality effects
People reliably rate how typical instances are; a robin is a typical bird vs penguin isn’t
Typical items are categorized faster + fewer errors, in both word and picture tasks.
Children learn typical names first
Ratings are fairly unrelated to how frequent or familiar the items are.
Similarity and categorization: Typicality as similarity
An instance’s typicality reflects its similarity to its category
In Table 2.3, the contrast model (a=1, b=½, c=¼) gives robin, bluebird, and swallow a score of 6, while vulture, flamingo, and penguin score low
sorts the birds into high, medium, and low typicality
more typical items reach the similarity threshold faster, so they’re categorized faster
Similarity and categorization: Reasoning-based categorization vs. similarity-based categorization
Similarity-based categorization
fast, automatic feature comparison.
Reasoning-based categorization
slower and more deliberate, using background knowledge and arguments.
Rips (1989) study 1: A 3-inch object was judged more likely a pizza than a quarter, even though it was closer to a quarter’s size. Quarters have a fixed size and pizzas vary, so people weighed variability, not just similarity.
Rips (1989) study 2: A bird that accidentally became insect-like, but still had normal bird offspring, was judged more likely a bird even though it was more similar to an insect.