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computational_modeling_human_cognition

Course: CS 3202, Fall 2009
School: Colorado
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Modeling Computational of Human Cognition Professor Michael C. Mozer CSCI 3202 Computational Modeling Computer simulation of neural and/or cognitive processes that underlie performance on a task Goals Understand mechanisms of information processing in the brain Explain behavioral, neuropsychological, and neuroscientific data Suggest techniques for remediation of cognitive deficits due to brain injury and...

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Modeling Computational of Human Cognition Professor Michael C. Mozer CSCI 3202 Computational Modeling Computer simulation of neural and/or cognitive processes that underlie performance on a task Goals Understand mechanisms of information processing in the brain Explain behavioral, neuropsychological, and neuroscientific data Suggest techniques for remediation of cognitive deficits due to brain injury and developmental disorders Suggest techniques for facilitating learning in normal cognition Construct computer architectures to mimic human-like intelligence Why Build Models? Forces you to be explicit about hypotheses and assumptions Provides a framework for integrating knowledge from various fields Allows you to observe complex interactions among hypotheses Provides ultimate in controlled experiment Leads to empirical predictions A mechanistic framework will ultimately be required to provide a unified theory of cortex. Levels of Modeling Single cell ion flow, membrane depolarization, neurotransmitter release, action potentials, neuromodulatory interactions Network neurophysiology and neuroanatomy of cortical regions, cell firing patterns, inhibitory interactions, mechanisms of learning Functional operation and interaction of cortical areas, transformation of representations Computational input-output behavior, mathematical characterization of computation Overview Computational modeling Modeling human learning Modeling performance after brain damage Using Testing to Enhance Learning: A Comparison of Two Hypotheses Michael C. Mozer Michael Howe Department of Computer Science and Institute of Cognitive Science University of Colorado, Boulder Harold Pashler Department of Psychology University of California, San Diego Fact Learning E.g., foreign language vocabulary French word for dog is chien. E.g., history trivia The University of Colorado was founded in 1876. Facts can be framed as cue response pairs. e.g., dog chien e.g., Founding of University of Colorado 1876 a.k.a. paired associate learning Self Testing dog table house Does Self Testing Foster Learning? Long history of empirical demonstrations, but many methodological difficulties. Carrier and Pashler (1992) Pure study (PS) cue-response pair presented together for 10 sec. cue response 0 5 10 sec. cue response Self testing (ST) cue presented alone for 5 sec., during which response is to be retrieved cue and response together for 5 sec., during which response is to be studied Design 20 items designated for PS, and 20 for ST 3 training blocks; all items studied in block 1 final test phase; evaluation via cued recall Experiment 1: consonant trigrams two-digit numbers Experiment 2: English Siberian Eskimo Yupik word translation Carrier and Pashler (1992) 40 % Error 30 20 10 PS ST PS ST Expt. 1 Expt. 2 Carrier and Pashler (1992) 40 % Error 30 20 10 PS ST PS ST Expt. 1 Possible explanation Expt. 2 Subjects used first self-test trial to assess item difficulty, and increased encoding effort on second self-test trial. Expt. 3 same as Expt 2. except all items studied in first two training blocks Carrier and Pashler (1992) 40 % Error 30 20 10 PS ST PS ST PS ST Expt. 1 Expt. 2 Expt. 3 Some Explanations of Self-Testing Benefit Landauer and Bjork (1978) Retrieval attempts provide general boost to performance at a future time. Incorrectly predicts that ST and PS items should benefit equally Mandler (1979) Cued recall strengthens structural, integrative information about an item. Because cue and response are simultaneously activated for both ST and PS items, not clear why they wouldnt both benefit. Bjork (1975) Act of retrieval strengthens existing retrieval routes to the response. Consistent with data, but seems to require novel learning mechanisms Basic Approach Use a common, relatively noncontroversial architecture Feedforward neural network Input layer connected to output layer Standard sigmoidal activation function Error correction learning Widrow-Hoff (a.k.a. LMS) network generates actual output teacher provides target output training depends on actual target target output output layer input layer Basic Approach Use a common, relatively noncontroversial architecture Feedforward neural network Input layer connected to output layer Standard sigmoidal activation function Error correction learning Widrow-Hoff (a.k.a. LMS) network generates actual output teacher provides target output training depends on actual target target output output layer input layer Training of neural net often viewed as abstract procedure for loading knowledge into net. Here, we make a stronger claim. One training trial in neural net ~ one experimental trial Hypothesis 1: Self-Generated Training Targets Guthrie (1952) One learns what one does. ST item Self test Study candidate response correct response target for error-correction learning target for error-correction learning Both candidate and correct response are trained. PS item Only correct response is trained. Choosing candidate response Probabilistic selection with Luce Choice Rule (a.k.a. Boltzmann distribution) response 1 response 2 response 3 response 4 Hypothesis 1: Simulation Result No parameter settings found that yield an enhancement of learning by testing. In final test, mean-squared error (MSE) significantly higher for ST than PS items. MSEST MSTPS 0.6 0.4 0.2 0 1 1 le a rn 0.5 0.5 me ing r lfn t - p a te or se 0 0 ef rov for g rat target id e e x p in d ta eri learn erated r ge gen t Hypothesis 2: Interruption of Cue Processing Carrier and Pashler (1992) Presentation of the response simultaneously with cue interrupts processing of the cue, making learning less efficient. Hypothesis 2: Interruption of Cue Processing Carrier and Pashler (1992) Presentation of the response simultaneously with cue processing interrupts of the cue, making learning less efficient. Our interpretation Units in neural net have temporal dynamics. Leaky integrator model: y i ( t ) = y i ( t 1 ) + ( 1 )f ( net i ( t ) ) target asymptote target output output layer output unit activity time input layer Hypothesis 2: Interruption of Cue Processing Carrier and Pashler (1992) Presentation of the response simultaneously with cue interrupts processing of the cue, making learning less efficient. Our interpretation Units in neural net have temporal dynamics. Leaky integrator model: y i ( t ) = y i ( t 1 ) + ( 1 )f ( net i ( t ) ) target asymptote actual time Presentation of correct response premature termination of processing incorrect output incorrect error signal target output output layer output unit activity input layer Hypothesis 2: Simulation Result 0.4 Squared Error 0.3 0.2 0.1 0 PS ST PS ST Expt. 1 & 2 Expt. 3 Summary Goal Explain the enhancement of learning through testing Approach In the context of a simple neural network model, we explored two alternative hypotheses. (1) Testing obtains a candidate response whose association to the cue is strengthened, making the association less vulnerable to decay or interference. (2) Error-correction learning requires comparison of the correct response to a candidate response. Testing forces a candidate response to be generated, whereas pure study does not. Result Simulations supported hypothesis 2, not hypothesis 1. Modeling Neuropsychological Phenomena Michael C. Mozer Mark Sitton Department of Computer Science and Institute of Cognitive Science University of Colorado, Boulder Martha Farah Department of Psychology University of Pennsylvania Interactivity in Brain Damage Neuropsychological disorders have traditionally been explained by a focal lesion to a single processing pathway. Farah (1990) argued that certain highlyselective deficits might have a parsimonious account in terms of multiple lesions with interactive effects. We illustrated the viability of this account via a neural network model of optic aphasia. Optic Aphasia Deficit in naming visually presented objects, in the absence of visual agnosia and general anomia Nonverbal indications of recognition: sorting, gesturing Naming possible given verbal definition, tactile stimulation, object sounds Visual system roughly intact Insensitivity to visual quality; can copy drawings; normal interaction with world No prosopagnosia Alexia Neuropathology: unilateral left posterior lesions, including occipital cortex and white matter Past accounts have postulated multiple semantics systems or multiple functional pathways to naming. Cognitive Architecture name semantic visual auditory gesture Each arrow represents a processing pathway (neural net) Pathway act as associative memories Proposed Explanations are Unparsimonious name semantic visual auditory visual gesture name semantic auditory gesture name semantic visual auditory visual semantics visual name verbal semantics auditory name left hemi semantics visual right hemi semantics auditory gesture semantic visual name auditory Neural Network Implementation of Pathway pathway output clean up: recurrent attractor network mapping: multilayer feedforward network pathway input input space mapping clean up output space Model Dynamics attractor units a(t) e(t) attractor unit update equation: a j ( t ) = exp ( s ( t ) j aj ( t ) = aj ( t ) ai ( t ) state unit update equation:...

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parts per million 0.5 1.5 2.5 3.5 4.5 0 01/01/04 02/01/04 03/01/04 04/01/04 05/01/04 06/01/04 07/01/04 08/01/04 09/01/04 10/01/04 11/01/04 12/01/04 13/01/04 14/01/04 15/01/04 Date 16/01/04 17/01/04 18/01/04 19/01/04 20/01/04 21/01/04 22/01/04 23/01/0
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parts per million 0.5 1.5 2.5 3.5 4.5 0 01/01/04 02/01/04 03/01/04 04/01/04 05/01/04 06/01/04 07/01/04 08/01/04 09/01/04 10/01/04 11/01/04 12/01/04 13/01/04 14/01/04 15/01/04 Date 16/01/04 17/01/04 18/01/04 19/01/04 20/01/04 21/01/04 22/01/04 23/01/0
East Los Angeles College - ACE - 0301
parts per billion 10 15 20 25 30 35 40 45 50 0 01/01/03 02/01/03 03/01/03 04/01/03 05/01/03 06/01/03 07/01/03 08/01/03 09/01/03 10/01/03 11/01/03 12/01/03 13/01/03 14/01/03 15/01/03 Date 16/01/03 17/01/03 18/01/03 19/01/03 20/01/03 21/01/03 22/01/03
East Los Angeles College - ACE - 0301
parts per billion 10 15 20 25 30 35 40 45 50 55 0 01/01/03 02/01/03 03/01/03 04/01/03 05/01/03 06/01/03 07/01/03 08/01/03 09/01/03 10/01/03 11/01/03 12/01/03 13/01/03 14/01/03 15/01/03 Date 16/01/03 17/01/03 18/01/03 19/01/03 20/01/03 21/01/03 22/01/
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parts per billion 10 15 20 25 30 35 40 45 50 0 01/01/02 02/01/02 03/01/02 04/01/02 05/01/02 06/01/02 07/01/02 08/01/02 09/01/02 10/01/02 11/01/02 12/01/02 13/01/02 14/01/02 15/01/02 Date 16/01/02 17/01/02 18/01/02 19/01/02 20/01/02 21/01/02 22/01/02
East Los Angeles College - ACE - 0201
parts per billion 10 15 20 25 30 35 40 45 50 0 01/01/02 02/01/02 03/01/02 04/01/02 05/01/02 06/01/02 07/01/02 08/01/02 09/01/02 10/01/02 11/01/02 12/01/02 13/01/02 14/01/02 15/01/02 Date 16/01/02 17/01/02 18/01/02 19/01/02 20/01/02 21/01/02 22/01/02
East Los Angeles College - ACE - 0101
parts per million 0.5 1.5 2.5 3.5 4.5 0 01/01/01 02/01/01 03/01/01 04/01/01 05/01/01 06/01/01 07/01/01 08/01/01 09/01/01 10/01/01 11/01/01 12/01/01 13/01/01 14/01/01 15/01/01 Date 16/01/01 17/01/01 18/01/01 19/01/01 20/01/01 21/01/01 22/01/01 23/01/0
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parts per billion 10 15 20 25 30 35 40 45 50 55 0 01/01/02 02/01/02 03/01/02 04/01/02 05/01/02 06/01/02 07/01/02 08/01/02 09/01/02 10/01/02 11/01/02 12/01/02 13/01/02 14/01/02 15/01/02 Date 16/01/02 17/01/02 18/01/02 19/01/02 20/01/02 21/01/02 22/01/
East Los Angeles College - ACE - 0401
microgrammes per cubic metre 10 20 30 40 50 60 70 80 0 01/01/04 02/01/04 03/01/04 04/01/04 05/01/04 06/01/04 07/01/04 08/01/04 09/01/04 10/01/04 11/01/04 12/01/04 13/01/04 14/01/04 15/01/04 Date 16/01/04 17/01/04 18/01/04 19/01/04 20/01/04 21/01/04 2
East Los Angeles College - ACE - 0201
parts per million 0.5 1.5 2.5 3.5 4.5 0 01/01/02 02/01/02 03/01/02 04/01/02 05/01/02 06/01/02 07/01/02 08/01/02 09/01/02 10/01/02 11/01/02 12/01/02 13/01/02 14/01/02 15/01/02 Date 16/01/02 17/01/02 18/01/02 19/01/02 20/01/02 21/01/02 22/01/02 23/01/0
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parts per billion 10 15 20 25 30 35 40 45 50 0 01/01/03 02/01/03 03/01/03 04/01/03 05/01/03 06/01/03 07/01/03 08/01/03 09/01/03 10/01/03 11/01/03 12/01/03 13/01/03 14/01/03 15/01/03 Date 16/01/03 17/01/03 18/01/03 19/01/03 20/01/03 21/01/03 22/01/03
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