Categorization Categorization is the basis of structure and meaning - - PowerPoint PPT Presentation

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Categorization Categorization is the basis of structure and meaning - - PowerPoint PPT Presentation

Categorization Categorization is the basis of structure and meaning in our world. We cannot interact with things in the world until we categorize them. Categorization Categorization is our biological imperative Even amoebas must


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Categorization

Categorization is the basis of structure and

meaning in our world.

We cannot interact with things in the world until

we categorize them.

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SLIDE 2
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SLIDE 3

Categorization

Categorization is our biological imperative Even amoebas must distinguish food from non-

food

Animals with brains can have many more

categories, and there can be hierarchical category structure

A huge amount of categorization goes on at the

subconscious level

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Edge Detection

Retinal ganglion cells perform an early stage of Information processing The receptive field of each ganglion cell has a characteristic center-surround property. That is, one portion of the receptive field will be excitatory, and the other inhibitory. These regions are organized in a circularly symmetric fashion so that either the excitatory region is surrounded by the inhibitory region, or vice- versa

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Edge detection

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Edge detection

Edge detection represents low level

categorization process

Reduction in detail Increase in information

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Association

Brains are massive associators Experiencing 2 stimuli simultaneously causes

synaptic changes Hebbian Learning Rule When neuron A repeatedly participates in firing neuron B, the strength of the action of A onto B increases.

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Association

Example: classical conditioning Initial state: smell of food triggers salivation

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Association

If a bell sounds every time food is presented, salivation response co-occurs with bell

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Association

After some number of co-occurrences, connection strength increases so that bell alone induces salivation

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Association

Co-occurrence of features facilitates category formation [miaU]

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Association

Some feature may be absent, still trigger cat recognition [miaU]

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Association

Too few features present, may not recognize cat

?

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categorization

Zwaan & Madden’s referent representation vs.

linguistic representation

Referent representations – traces (firing patterns)

  • ccurring as a result of exposure to objects/events in

the world

Linguistic representations – traces occurring as a result

  • f exposure to linguistic input (including production

experiences)

High interconnectedness within and between each type

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Association

Referent and linguistic representations associated [miaU] Cat

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Association

Category recognition can be

triggered by different feature patterns

Features are also categories

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Classical model of categorization

Aristotle

Every category has its essence, that which defines it

  • Ex. Man is a two-footed animal
  • Categories are defined in terms of necessary

and sufficient features

  • Features are binary
  • Categories have clear boundaries
  • All members of a category have equal status
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Categorization - Wittgenstein

Wittgenstein

Category boundaries are fuzzy Members of a category do not always share a

set of common properties

  • Ex. Game
  • Winning/losing – part of some games but not all

(game of catch)

  • Skill involved
  • Luck involved

Family resemblances Categories must be learned by exemplars

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Categorization - Labov

Labov

Categorization study for household

containers (cup, mug, bowl, etc.)

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Categorization - Labov

Features can be gradient

  • Depth/width ratio continuous
  • Handle not just present or absent

Function important

  • Mashed potatoes inside bowl
  • Coffee inside cup/mug

Presence of features does not

determine category membership but rather influences probability of categorization

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Categorization – prototype theory

Certain members of a category are prototypical

– or instantiate prototype

Categories form around prototypes; new

members added on basis of resemblance to prototype

No requirement that a property or set of

properties be shared by all members

Category membership a matter of degree Categories do not have clear boundaries