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Cognitive Psychology Philipp Koehn 13 February 2020 Philipp Koehn - - PowerPoint PPT Presentation

Cognitive Psychology Philipp Koehn 13 February 2020 Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020 1 two systems Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020 System 1 2


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Cognitive Psychology

Philipp Koehn 13 February 2020

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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two systems

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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System 1

  • How does this woman feel
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System 1

  • How does this woman feel
  • Intuitive, fast, non-conscious, automatic

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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System 2

  • Compute:

13 × 27

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System 2

  • Compute:

13 × 27

  • Reflection, slow, conscious, controlled

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Cognition

  • Human mind uses both System 1 and 2
  • They interact
  • They are occasionally in conflict

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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memory

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Memory

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sensory memory

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Sensory Memory

  • Retention of effects of sensory stimulation
  • Persistence of vision: continued perception image after shown
  • Lasts only fractions of second

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Capacity and Duration of Sensory Memory

  • display 12 letters for 50ms
  • ask to recall letters

→ on average 4.5/12 correct

  • display 12 letters for 50ms
  • immediately followed by sound indicating row
  • ask to recall letters in row

→ on average 3.3/4 correct

  • display 12 letters for 50ms
  • with delayed sound
  • ask to recall letters in row

→ on average 1/4 correct

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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short term memory

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Short Term Memory

  • Storing a few items for brief time
  • Small: maybe just 4 items
  • Short time: 15-20 seconds

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
  • 3 9 6 7 8
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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
  • 3 9 6 7 8
  • 6 4 9 7 8 4
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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
  • 3 9 6 7 8
  • 6 4 9 7 8 4
  • 7 3 8 2 0 1 5
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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
  • 3 9 6 7 8
  • 6 4 9 7 8 4
  • 7 3 8 2 0 1 5
  • 8 4 2 6 4 1 3 2
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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
  • 3 9 6 7 8
  • 6 4 9 7 8 4
  • 7 3 8 2 0 1 5
  • 8 4 2 6 4 1 3 2
  • 4 8 2 3 9 2 8 0 7
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Size: Numbers

  • Experiment

– have a piece of paper ready – you will be shown a sequence of numbers – then, these will be hidden – write down the sequence

  • 2 1 4 9
  • 3 9 6 7 8
  • 6 4 9 7 8 4
  • 7 3 8 2 0 1 5
  • 8 4 2 6 4 1 3 2
  • 4 8 2 3 9 2 8 0 7
  • 5 8 5 2 9 8 4 6 3 7

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Size: Shapes

  • Asked to remember shapes
  • Subjects can only remember up to 4

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Size: Letters

  • Remember a sequence of letters
  • First experiment

B C I F C N C A S I B B

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Size: Letters

  • Remember a sequence of letters
  • First experiment

B C I F C N C A S I B B

  • Second experiment

C I A F B I N B C C B S

  • Second example much easier

– exactly same letters – but: CIA, FBI, NBC, CBS are known acronyms

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Chunking

  • Short term memory only holds few items
  • Items can be more complex chunks
  • Grouping elementary items into larger meaning chunks

→ more elementary items (e.g., letters) can be remembered

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Working Memory

  • Multiply 43×6
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Working Memory

  • Multiply 43×6
  • One way to solve this problem

– visualize 43×6 – multiply 3×6 = 18 – hold 18 in memory – multiply 6×4 = 24 – mentally transform this to 6×40 = 240 – remember the 18 – add 240+18=256

  • In memory

– holding information (18) – processing information (the calculations)

  • Short term memory = working memory

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Components of Working Memory

  • Phonological loop

stores verbal and auditory information

  • Visuospatial sketch pad

contains visual and spatial information

  • Central executive

contains information currently being processed

  • Each component can contain information independent of the others

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long term memory

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Long Term Memory

  • What do you remember about today?

– when did you get up? – what did you have for breakfast? – what other classes did you have? – who did you talk to? – where have you been so far? – what ”things to do” where on your mind this morning?

  • Take some time to write these down

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Long Term Memory

  • What do you remember about the day of the first lecture of this course?

– when did you get up? – what did you have for breakfast? – what other classes did you have? – who did you talk to? – where have you been so far? – what ”things to do” where on your mind this morning?

  • Compare with you memories of today

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Long Term Memory

  • What do you remember about your first day of taking classes at college?

– when did you get up? – what did you have for breakfast? – what other classes did you have? – who did you talk to? – where have you been so far? – what ”things to do” where on your mind this morning?

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Long Term Memory

  • What do you remember about your first day of taking classes at college?

– when did you get up? – what did you have for breakfast? – what other classes did you have? – who did you talk to? – where have you been so far? – what ”things to do” where on your mind this morning?

  • Do you remember more basic facts about that day

– where did you live that day? – who were you best friends that time? – what was your general mood that day?

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Experiment There is an interesting story about the telescope. In Holland, a man named Lippershey was an eyeglass

  • maker. One day his children were playing with some
  • lenses. They discovered that things seemed very close

if two lenses were held about a foot apart. Lippershey began experimenting, and his ”spyglass” attracted much attention. He sent a letter about it to Galileo, the great Italian scientist. Galileo at once realized the importance of the discovery and set about building an instrument of his own.

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Experiment

  • Which of the following sentences was in the story:
  • 1. Galileo, the great Italian scientist, sent him a letter about it.
  • 2. He sent a letter about it to Galileo, the great Italian scientist.
  • 3. A letter about it was sent to Galileo, the great Italian scientist.
  • 4. He sent Galileo, the great Italian scientist, a letter about it.
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Experiment

  • Which of the following sentences was in the story:
  • 1. Galileo, the great Italian scientist, sent him a letter about it.
  • 2. He sent a letter about it to Galileo, the great Italian scientist.
  • 3. A letter about it was sent to Galileo, the great Italian scientist.
  • 4. He sent Galileo, the great Italian scientist, a letter about it.
  • Correct answer is 2, but some subject mis-identify 3 or 4.
  • Semantic coding: literal words forgotten, but meaning is remembered.

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Episodic vs. Semantic Memory

  • Episodic memory

– mental time travel – remembering specific personal experiences

  • Semantic memory

– knowledge of facts – disconnected from the experience of learning them

  • Interaction

– autobiographical: both episodic and semantic components I went to the Levering cafeteria Thursday two weeks ago. The cafeteria is 5 minutes from my room and open for lunch.

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Types of Long Term Memory

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Procedural Memory

  • Skill memory

– tying your shoes – riding a bicycle

  • Learned by practicing
  • Hard to explain, but done effortless
  • In fact, focusing on the task makes it harder

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Priming

  • Repetition priming

– showing the word bird – later, quicker response to word bird than unseen ones – even, if no explicit memory

  • f seeing the word
  • Propaganda effect

– exposed to messages (”X is good!”) – later, unconscious bias towards X

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020

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Classical Conditioning

  • Pairing of two stimuli

– neutral stimulus – conditioning stimulus with natural response

  • Classic example

– dog hears sounds – dog gets food ⇒ Neutral stimulus evokes response

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Encoding Methods

  • Encoding = transferring information into long term memory
  • Rehearsal (repeating information over and over again)

– maintenance rehearsal works poorly (5611 5611 5611 5611 5611) – better if elaborated (56 is my house number and 11 is the month I was born)

  • Forming visual images
  • Linking words to yourself
  • Organize information (e.g., put in categories)
  • Retrieval practice (test yourself)
  • Matching conditions of encoding and retrieval

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categories

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Concepts and Categories

  • Concept

– meaning of objects, events, and abstract ideas – example: what is a cat?

  • Category

– set of all possible examples of a concept

  • Categorization

– placing things into categories

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Category Cat

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Definitional Approach

  • Category defined by

features

  • Very unlikely a good

explanation of human categories

  • Example: chair

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Wittgenstein’s Family Resemblance

  • Recall: game
  • Not all instances of a category share the same features
  • But: each instance shares features with some other instances

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Prototypical Approach

  • What is a typical pet?
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Prototypical Approach

  • What is a typical pet?

– cat – dog

  • What is a typical piece of furniture?
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Prototypical Approach

  • What is a typical pet?

– cat – dog

  • What is a typical piece of furniture?

– chair – table – shelf

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Average Case

  • Mental image: average of all instances of class
  • Does not have to be a real instance

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Typicality

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Tests for Typicality

  • Sentence verification technique

– Measure reaction time for

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Tests for Typicality

  • Sentence verification technique

– Measure reaction time for ∗ An apple is a fruit.

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Tests for Typicality

  • Sentence verification technique

– Measure reaction time for ∗ An apple is a fruit. ∗ A pomegranate is a fruit.

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Tests for Typicality

  • Sentence verification technique

– Measure reaction time for ∗ An apple is a fruit. ∗ A pomegranate is a fruit. – Faster reaction time for typical example

  • Typical examples are named first
  • Stronger priming effect

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Exemplar Approach

  • Prototype = one average example, possibly artificial
  • Examplars = multiple real examples
  • People seem to be use both

– initially build prototype – when learning more about category, exemplars are added (e.g., penguin for bird) – exemplar approach for small categories (U.S. presidents) prototype approach better for bigger categories (birds)

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Levels of Categories

musical instrument clothing guitar fish pants trout jeans

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Basic Level Categories

  • Methods to establish what basic level is

e.g., quickly determine if picture is car vs. vehicle

  • Basic level not common among people
  • For instance: oak vs. tree, sparrow vs. bird

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Semantic Networks

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Semantic Networks

  • Relationships between concepts

– is-a relationships defines hierarchy – is relationships defines properties – has relationship defines parts – can relationship defines possible actions

  • Relationship marked at most general concept

but can be overruled by more specific – a bird can fly – a penguin cannot fly

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Semantic Networks

  • Relationships between concepts

– is-a relationships defines hierarchy – is relationships defines properties – has relationship defines parts – can relationship defines possible actions

  • Relationship marked at most general concept

but can be overruled by more specific – a bird can fly – a penguin cannot fly

  • Response time for questions related to distance in network

– is a canary a bird? (fast) – is a canary an animal? (slower)

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Semantic Networks

  • Relationships between concepts

– is-a relationships defines hierarchy – is relationships defines properties – has relationship defines parts – can relationship defines possible actions

  • Relationship marked at most general concept

but can be overruled by more specific – a bird can fly – a penguin cannot fly

  • Response time for questions related to distance in network

– is a canary a bird? (fast) – is a canary an animal? (slower)

  • But does not always work

– is a pig a mammal? (slow) – is a pig an animal? (faster)

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Connectionism

  • Hidden layer representations for concepts and concept relationships

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problem solving

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Problem

If the length of the circle’s radius is r, what is the length of the line x?

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Solution

r = x

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Problem Solving

  • Obstacle between present state and goal
  • Difficult, solution not immediately obvious
  • When found, solution obviously correct
  • Solution requires sudden ”insight”

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Problem Solving Methods

  • Restructuring
  • Overcoming fixation
  • Reaching solution through subgoals
  • Find a better representation
  • Analogical transfer

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Problem

  • Connect the chains into a single linked chain
  • Only allowed to open and close 3 links

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Overcoming Fixation

Fixation = Focus on specific characteristics of problem (here: 4 equal chain parts)

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Problem

You are in a room with a corkboard. Mount the candle, so no dripping wax on the floor!

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Overcoming Functional Fixation

Functional fixation = function of box is a container

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Tower of Hanoi

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Reaching Solution through Subgoals

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Mutilated Checkerboard

After removing two corners, can you fill the checkerboard with dominos?

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Variations of Representing the Problem

”Bread and Butter” solved twice as fast than ”Blank”, required fewer hints

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Analogical Transfer

  • Applying a known solution to a different problem
  • Steps

– noticing that there is a analogous relationship – mapping between source and target problem – applying mapping to generate solution

  • Apparently very common in real world
  • Arguably, major driver in technology

– methods established in one field applied to another – younger researchers ignoring common practice – main problem: disproving bad ideas

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decision making

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Judgment, Decisions, Reasoning

  • We constantly have to make choices
  • We typically have insufficient information
  • Still, what is the best choice?

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Inductive Reasoning

  • All swans in Baltimore are white.
  • I visited New York. The swans are white there, too.

⇒ Swans are white everywhere.

  • Strength of inductive reasoning

– number of observations – representativeness of observations – quality of evidence

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Problem

  • What is a more likely cause of death in these pairs?

homicide vs. appendicitis auto-train collision vs. drowning asthma vs. tornado appendicitis vs. pregnancy

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Availability Heuristic

  • What is a more likely cause of death in these pairs?

homicide (20 times) vs. appendicitis 9% pricked wrong auto-train collision vs. drowning (5 times) 34% pricked wrong asthma (20 times) vs. tornado 58% pricked wrong appendicitis (2 times) vs. pregnancy 83% pricked wrong

  • More easily remembered examples judged as more probable

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Representativeness Heuristic

  • People often make decisions based on how two events resemble
  • Possible pitfalls

– ignoring base rate – ignoring conjunction rule – ignoring law of large numbers

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Problem

  • We randomly pick one male from the population of the United States. That male,

Robert, wears glasses, speaks quietly, and reads a lot.

  • Is it more likely that Robert is a librarian or a farmer?

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Ignoring Base Rate

  • We randomly pick one male from the population of the United States. That male,

Robert, wears glasses, speaks quietly, and reads a lot.

  • Is it more likely that Robert is a librarian or a farmer?
  • There are many more farmers than librarians

(currently 10 times more male farmers than male librarians) ⇒ more likely that he is a farmer

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Problem

  • Linda is 31 years old, single, outspoken, and very bright.

She majored in philosophy. As a student, she was deeply concerned with issues

  • f discrimination and social justice, and also participated in antinuclear

demonstrations.

  • Which of the following alternatives is more probable?
  • 1. Linda is a bank teller.
  • 2. Linda is a bank teller and is active in the feminist movement.

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Ignoring Conjunction Rule

  • Linda is 31 years old, single, outspoken, and very bright.

She majored in philosophy. As a student, she was deeply concerned with issues

  • f discrimination and social justice, and also participated in antinuclear

demonstrations.

  • Which of the following alternatives is more probable?
  • 1. Linda is a bank teller.
  • 2. Linda is a bank teller and is active in the feminist movement.
  • 2 is subsumed by 1, so 1 is always more likely

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Problem

  • A certain town is served by two hospitals. In the larger hospital about 45 babies

are born each day, and in the smaller hospital about 15 babies are born each

  • day. As you know, about 50 percent of all babies are boys. However, the exact

percentage varies from day to day. Sometimes it may be higher than 50 percent, sometimes lower. For a period of 1 year, each hospital recorded the days on which more than 60 percent of the babies born were boys.

  • Which hospital do you think recorded more such days?

– The larger hospital? – The smaller hospital? – About the same

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Law of Large Numbers

  • A certain town is served by two hospitals. In the larger hospital about 45 babies

are born each day, and in the smaller hospital about 15 babies are born each

  • day. As you know, about 50 percent of all babies are boys. However, the exact

percentage varies from day to day. Sometimes it may be higher than 50 percent, sometimes lower. For a period of 1 year, each hospital recorded the days on which more than 60 percent of the babies born were boys.

  • Which hospital do you think recorded more such days?

– The larger hospital? – The smaller hospital? – About the same

  • Results: 22% each picked the larger or smaller, 56% picked the same
  • But in a hospital with fewer births, larger variation from mean more likely

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Confirmation Bias

  • When presented with evidence, e.g., about political issues
  • Confirming evidence is judged more credible
  • Contradicting evidence is rejected

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Deduction

  • Syllogism

– all birds are animals – all animals eat food → birds eat food

  • Conditional Syllogism

– if a then b – predictions given conclusion valid? judged correctly? a b yes 97% not b a yes 60% b a no 40% not a not b yes 40%

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Conditional Syllogism: Abstract Example

  • Each card has a letter on one side, a number on the other
  • Which cards need to turned to check the rule

if the letter is a vowel, then the number is even

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Conditional Syllogism: Abstract Example

  • Each card has a letter on one side, a number on the other
  • Which cards need to turned to check the rule

if the letter is a vowel, then the number is even

  • Correct answer: card E and 7

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Conditional Syllogism: Concrete Example

  • Each card has the age on one side, a beverage on the other
  • Which cards need to turned to check the rule

if a person is drinking beer, then the person must be over 21 years old

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Conditional Syllogism: Concrete Example

  • Each card has the age on one side, a beverage on the other
  • Which cards need to turned to check the rule

if a person is drinking beer, then the person must be over 21 years old

  • Correct answer: card Beer and 16 years old

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two systems, revisited

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Problem

  • a bat and a ball cost $1.10
  • the bat costs $1 more than the ball
  • how much does the ball cost?
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Problem

  • a bat and a ball cost $1.10
  • the bat costs $1 more than the ball
  • how much does the ball cost?
  • Immediate response (system 1): 10 cents
  • Careful consideration (system 2): 5 cents
  • System 2 can be better, in daily life, we do not always have time for it

Philipp Koehn Artificial Intelligence: Cognitive Psychology 13 February 2020