Uncertainty-based decision support system for gaming applications

被引:1
作者
Jagtap, Vinayak
Kulkarni, Parag
Joshi, Pallavi
机构
关键词
Uncertainty based decision support; decision support; uncertainty; gaming; BAYESIAN THEORY; RISK; PREDICTION; MODELS;
D O I
10.3233/JIFS-221611
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
A dynamic world has different uncertainties. These uncertainties always impact adversely while making decisions. Existing systems sometimes fail as they are trained without considering uncertainty inclusion due to the dynamic nature of the problem. This is quite observed in gaming, which is most dynamic and contributes adversely while deciding for the next move. Strategic games have fewer uncertainties rather than ground sports. Many types of factors add uncertainty to the system. There is a need of handling the required uncertainty which will help in making the decision. Also while finding similarities between games or matches, player and playing style results don't depict exact similarities between them. There is a need to measure uncertainty-based similarities as it helps in deciding the situation of the game or player. Here Uncertainty based decision support system is proposed which takes uncertainty as input rather than only considering patterns of input. Patterns always help if the system is more static while considering a dynamic system where we need to consider patterns and uncertainties in the scenarios. Results are shown on limited types of moves in game data and how uncertainty-based similarity and next move selection are improved.
引用
收藏
页码:3381 / 3397
页数:17
相关论文
共 45 条
  • [1] Au S-K, 2017, OPERATIONAL MODAL AN, DOI DOI 10.1007/978-981-10-4118-1
  • [2] Ayyub BM, 2006, Uncertainty Modeling and Analysis in Engineering and the Sciences
  • [3] Updating models and their uncertainties. I: Bayesian statistical framework
    Beck, JL
    Katafygiotis, LS
    [J]. JOURNAL OF ENGINEERING MECHANICS, 1998, 124 (04) : 455 - 461
  • [4] Bencomo N, 2013, INT WORK REAL ARTIF, P7, DOI 10.1109/RAISE.2013.6615198
  • [5] A Bayesian network of eutrophication models for synthesis, prediction, and uncertainty analysis
    Borsuk, ME
    Stow, CA
    Reckhow, KH
    [J]. ECOLOGICAL MODELLING, 2004, 173 (2-3) : 219 - 239
  • [6] Heisenberg's uncertainty principle
    Busch, Paul
    Heinonen, Teiko
    Lahti, Pekka
    [J]. PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS, 2007, 452 (06): : 155 - 176
  • [7] RECENT DEVELOPMENTS IN MODELING PREFERENCES - UNCERTAINTY AND AMBIGUITY
    CAMERER, C
    WEBER, M
    [J]. JOURNAL OF RISK AND UNCERTAINTY, 1992, 5 (04) : 325 - 370
  • [8] Cassandra AR, 1996, IROS 96 - PROCEEDINGS OF THE 1996 IEEE/RSJ INTERNATIONAL CONFERENCE ON INTELLIGENT ROBOTS AND SYSTEMS - ROBOTIC INTELLIGENCE INTERACTING WITH DYNAMIC WORLDS, VOLS 1-3, P963, DOI 10.1109/IROS.1996.571080
  • [9] Uncertainty analyses in fault trees and Bayesian networks using FORM SORM metlnods
    Castillo, E
    Sarabia, JM
    Solares, C
    Gómez, P
    [J]. RELIABILITY ENGINEERING & SYSTEM SAFETY, 1999, 65 (01) : 29 - 40
  • [10] Costikyan G., 2013, UNCERTAINTY IN GAMES