Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations

A problem of evaluating the non-cooperative game model is considered in the paper. The evaluation is understood in the sense of obtaining the game payoff matrices whose entries are single-point values. Experts participating in the estimation procedure make their judgments on all the game situations...

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Main Author: Romanuke Vadim
Format: Article
Language:English
Published: Sciendo 2016-12-01
Series:Information Technology and Management Science
Subjects:
Online Access:http://www.degruyter.com/view/j/itms.2016.19.issue-1/itms-2016-0004/itms-2016-0004.xml?format=INT
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spelling doaj-8d5ced904fb84d8aa50e0e66c066c0382021-04-02T03:02:53ZengSciendoInformation Technology and Management Science2255-90942016-12-01191101510.1515/itms-2016-0004itms-2016-0004Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert EstimationsRomanuke Vadim0Khmelnitskiy National University, 11 Institutskaya Str., 29016, Khmelnitskiy, UkraineA problem of evaluating the non-cooperative game model is considered in the paper. The evaluation is understood in the sense of obtaining the game payoff matrices whose entries are single-point values. Experts participating in the estimation procedure make their judgments on all the game situations for every player. A form of expert estimations is suggested. The form is of binary type, wherein the expert’s judgment is either 1 or 0. This type is the easiest to be implemented in social networks. For most social networks, 1 can be a “like” (the currently evaluated situation is advantageous), and 0 is a “dislike” (disadvantageous). A method of processing expert estimations is substantiated. Two requirements are provided for obtaining disambiguous payoff averages along with the clustered payoff matrices.http://www.degruyter.com/view/j/itms.2016.19.issue-1/itms-2016-0004/itms-2016-0004.xml?format=INTEstimation procedureexpert’s binary judgmentnon-cooperative gamepayoff averagespayoff matrice evaluation
collection DOAJ
language English
format Article
sources DOAJ
author Romanuke Vadim
spellingShingle Romanuke Vadim
Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations
Information Technology and Management Science
Estimation procedure
expert’s binary judgment
non-cooperative game
payoff averages
payoff matrice evaluation
author_facet Romanuke Vadim
author_sort Romanuke Vadim
title Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations
title_short Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations
title_full Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations
title_fullStr Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations
title_full_unstemmed Evaluation of Payoff Matrices for Non-Cooperative Games via Processing Binary Expert Estimations
title_sort evaluation of payoff matrices for non-cooperative games via processing binary expert estimations
publisher Sciendo
series Information Technology and Management Science
issn 2255-9094
publishDate 2016-12-01
description A problem of evaluating the non-cooperative game model is considered in the paper. The evaluation is understood in the sense of obtaining the game payoff matrices whose entries are single-point values. Experts participating in the estimation procedure make their judgments on all the game situations for every player. A form of expert estimations is suggested. The form is of binary type, wherein the expert’s judgment is either 1 or 0. This type is the easiest to be implemented in social networks. For most social networks, 1 can be a “like” (the currently evaluated situation is advantageous), and 0 is a “dislike” (disadvantageous). A method of processing expert estimations is substantiated. Two requirements are provided for obtaining disambiguous payoff averages along with the clustered payoff matrices.
topic Estimation procedure
expert’s binary judgment
non-cooperative game
payoff averages
payoff matrice evaluation
url http://www.degruyter.com/view/j/itms.2016.19.issue-1/itms-2016-0004/itms-2016-0004.xml?format=INT
work_keys_str_mv AT romanukevadim evaluationofpayoffmatricesfornoncooperativegamesviaprocessingbinaryexpertestimations
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