Comp. Models of the Mind II b Flashcards

1
Q

Explain Bonini’s paradox!

A

as a model of a complex system becomes more complete, it becomes less understandable (as hard to understand as real world system)

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2
Q

What do we want to ask ourselves, when we validate a model?

A

How adequately does the model reflect the aspects of the real world it has been designed to model?

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3
Q

Six factors of the multidimensional utility criterion?

A
  • parsimony
  • effectiveness (explicit procedures for deriving predictions)
  • broad generality (models based on general cognitive theories also reduce the irrelevant specification problem)
  • accuracy and ease of falsification
  • surprise! (interesting and counterintuitive behavior)
  • coverage of variety of data and different knowledge
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4
Q

Three actions to show how adequately a model reflects the aspects of the real world:

A
  • explicate how much a model constrains the data to befitted
  • report data variability: verify real world data agrees also with outcomes ruled out by the model
  • show there are plausible results the model cannot fit
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5
Q

Give an example of process analysis!

A

Marr’s Levels of Explanations of Complex Systems

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6
Q

Marr’s analysis has ____________ three levels.

A

Marr’s analysis has AT LEAST three levels.

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7
Q

Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 1/6

A

REFORMULATE assumptions of conceptual theoretical framework into more rigorous mathematical/computer language form

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8
Q

Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 2/6

A

Additional detailed AD HOC ASSUMTPIONS to COMPLETE the model: required for precise quantitative predictions
(e.g. selection of feature definitions)

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9
Q

Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 3/6

A

PARAMETER ESTIMATION from observed data

e.g. weight coefficient

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10
Q

Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 4/6

A

COMPARISON of predictions of competing models

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11
Q

Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 5/6

A

EMPIRICAL TESTS, aiming for parameter-free tests

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12
Q

Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 6/6

A

REFORMULATE THEORETICAL framework and construct new models

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13
Q

What is there to say about: Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 1/6

A
  • Use of basic cognitive principles of the conceptual theory for model construction
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14
Q

What is there to say about: Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 2/6

A
  • Number of ad hoc assumptions should be minimised
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15
Q

What is there to say about: Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 3/6

A
  • Ideal: Parameter-free models
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16
Q

What is there to say about: Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 4/6

A
  • Question whether model CAN fit data is MEANINGLESS!

- Which model provides a better representation wrt. specific aspects of target

17
Q

What is there to say about: Steps in cognitive modeling according to Busemeyer & Diederich (2010) - step 5/6

A
  • Experimental conditions leading to opposite qualitative or ordinal predictions from competing models for any parameter settings (e.g. different categorization)
  • Alternative: quantitative tests: magnitude of prediction errors
18
Q

Why are Marr’s levels of analysis so important?

A

Importance of clearly identifying/delineating/distinguishing the DOMAIN of a model

19
Q

The three levels of Marr:

A
  • Competence / Computational Theory
  • Representation and Algorithm
  • Hardware Implementation
20
Q

The aims/questions of the three levels of Marr:

A
  • WHAT is the GOAL of the computation, WHY is it appropriate, and what is the logic of the strategy by which it can be carried out?
  • HOW can this computation be implemented? In particular, what is the REPRESENTATION for the input and output and what is the ALGORITHM for the transformation?
  • How can the representation and the algorithm be REALISED PHYSICALLY?
21
Q

The what + why (= computational theory) of the check register:

A

What: arithmetic, addition (independent of particular representation)
Why: addition meets purposeful constraints (e.g. zero element, commutativity)

22
Q

The how (representation and algorithm) of the check register:

A
  • Addition: Same representation of numbers for inputs and outputs (or: bar-code -> total sum in numbers)
  • Wide choice of representations
  • Choice of algorithm often depends on representation
  • Quality of algorithm considered if multiple algorithms per representation possible
23
Q

The physical realisation of the check register:

A
  • (Mis)match of algorithmic styles and computational substrates (e.g. parallelism on single-processor architecture)
24
Q

Name 7 limitations of GOMS!

A
  • models apply to skilled users only
  • only NGOMSL accounts for (restricted) learning
  • no account for recall after period of disuse
  • no account for slips even skilled users make
  • focus on motor components rather than on cognitive processes
  • task selection itself is not addressed
  • no modelling of fatigue or individual differences
25
Q

Name three advantages of GOMS!

A
  • prediction of human performance with reasonable accuracy
  • widely used for qualitative and quantitative task analysis
  • framework for fitting of specialised models