Innovative player evaluation: Dual-possibility Pythagorean fuzzy hypersoft sets for accurate international football rankings
Status PubMed-not-MEDLINE Jazyk angličtina Země Velká Británie, Anglie Médium electronic-ecollection
Typ dokumentu časopisecké články
PubMed
39296100
PubMed Central
PMC11408033
DOI
10.1016/j.heliyon.2024.e36993
PII: S2405-8440(24)13024-1
Knihovny.cz E-zdroje
- Klíčová slova
- Comparison, Dual possibility, Hypersoft set, Pythagorean fuzzy soft set, Ranking and decision making,
- Publikační typ
- časopisecké články MeSH
This study introduces an advanced approach for ranking international football players, addressing the inherent uncertainties in performance evaluations. By integrating dual possibility theory and Pythagorean fuzzy sets, the model accommodates varying degrees of ambiguity and imprecision in player attributes. Additionally, the use of hypersoft set theory enriches the analysis by capturing the multifaceted nature of player evaluations. The proposed aggregation operators refine the synthesis of diverse information sources, leading to a comprehensive and nuanced assessment. This research significantly enhances player evaluation methodologies, providing a more adaptable framework for a fair assessment of international football talent. A practical example illustrates the application of dual-possibility Pythagorean fuzzy hypersoft sets (DP-PFHSS). A numerical technique is proposed for solving multi-criteria decision-making (MCDM) challenges with known dual possibility information using the proposed aggregation operators. This decision-making algorithm effectively determines a football player's worth, contributing to the overall ranking and evaluation process. The approach aids in scouting and recruitment by facilitating talent identification and informed player signings. Graphical analysis, comparing existing and proposed methods using average and geometric operators, demonstrates the superiority of the proposed approach in the players evaluation, indicating that F 1 is in the top ranking.
Department of Computer Science and Mathematics Lebanese American University Byblos Lebanon
Department of Mathematics University of Management and Technology Lahore Pakistan
IT4Innovations VSB Technical University of Ostrava Ostrava Czech Republic
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Isaacson T., Theofilou A. Football on campus. Examining the historical development and promotion of the world's most popular sport through transatlantic university comparisons. Corp. Commun. 2024;29(1):52–67.
Ginesta X., de San Eugenio J. Football fans as place ambassadors: analysing the interactions between girona fc and its fan clubs after its purchase by city football group (cfg) Soccer Soc. 2023;24(2):258–272.
Jayakumar T., Grover L. European super league: designing “new” football. CASE J. 2023;19(3):451–483.
Ginesta X., Viñas C. The geopolitics of the European super league: a historiographical approach and a media analysis of the failed project in 2021. Front. Sports Act. Living. 2023;5 PubMed PMC
Fan M., Liu F., Huang D., Zhang H. Determinants of international football performance: empirical evidence from the 1994–2022 fifa world cup. Heliyon. 2023;9(10) PubMed PMC
Rehman F. Abdul, Jebril N. The portrayal of non-western sports hosts in international media: a comparative analysis of bbc, al jazeera English, and rt's coverage of the 2022 fifa world cup. Int. Commun. Gaz. 2023
Crawford K., Arnold R., McKay C., McEwan D. Coaching teamwork: team sport athletes' and coaches' perceptions of how coaches facilitate teamwork. J. Appl. Sport Psychol. 2023:1–25.
Gualtieri A., Rampinini E., Dello Iacono A., Beato M. High-speed running and sprinting in professional adult soccer: current thresholds definition, match demands and training strategies. A systematic review. Front. Sports Act. Living. 2023;5 PubMed PMC
Holmes B., McHale I.G. Forecasting football match results using a player rating based model. Int. J. Forecast. 2024;40(1):302–312.
Cnossen A.-R.M., Maarsingh B.M., Jerčić P., Rosier I. The effects of stress mindset, manipulated through serious game intervention, on performance and situation awareness of elite female football players in the context of a match: an experimental study. Games Health J. 2023;12(2):158–167. PubMed
Yeung C.C., Fujii K. A strategic framework for optimal decisions in football 1-vs-1 shot-taking situations: an integrated approach of machine learning, theory-based modeling, and game theory. 2023. arXiv:2307.14732 arXiv preprint.
Kinnerk P., Kearney P.E., Harvey S., Lyons M. High performance team sport coaches' perspectives of their use of in-session core coaching practices to stimulate player learning. Sport Educ. Soc. 2023:1–14.
Zhou J., Jiang Y., Pantelous A.A., Dai W. A systematic review of uncertainty theory with the use of scientometrical method. Fuzzy Optim. Decis. Mak. 2023;22(3):463–518.
Zadeh L.A. Granular, Fuzzy, and Soft Computing. Springer; 2023. Fuzzy logic; pp. 19–49.
Höhle U. On the mathematical foundations of fuzzy set theory. Fuzzy Sets Syst. 2022;444:1–9.
Faizi S., Sałabun W., Rashid T., Zafar S., Wątróbski J. Intuitionistic fuzzy sets in multi-criteria group decision making problems using the characteristic objects method. Symmetry. 2020;12(9):1382.
K. Atanassov, Review and new results on intuitionistic fuzzy sets, vol. 5, no. 1, 1988, preprint Im-MFAIS-1-88, Sofia.
Agarwal M., Biswas K.K., Hanmandlu M. Generalized intuitionistic fuzzy soft sets with applications in decision-making. Appl. Soft Comput. 2013;13(8):3552–3566.
Kirişci M., Şimşek N. Decision making method related to Pythagorean fuzzy soft sets with infectious diseases application. J. King Saud Univ, Comput. Inf. Sci. 2022;34(8):5968–5978.
Sezgin A., Atagün A.O. On operations of soft sets. Comput. Math. Appl. 2011;61(5):1457–1467.
Tripathy B., Arun K. A new approach to soft sets, soft multisets and their properties. Int. J. Reason.-Based Intell. Syst. 2015;7(3–4):244–253.
Dubois D., Prade H. Springer Handbook of Computational Intelligence. 2015. Possibility theory and its applications: where do we stand? pp. 31–60.
Weingartner P. Modal logics with two kinds of necessity and possibility. Notre Dame J. Form. Log. 1968;9(2):97–159.
Wang T., Zhang L., Huang B., Zhou X. Three-way conflict analysis based on interval-valued Pythagorean fuzzy sets and prospect theory. Artif. Intell. Rev. 2023;56(7):6061–6099.
Jia Z., Qiao J., Chen M. On similarity measures between Pythagorean fuzzy sets derived from overlap and grouping functions. Int. J. Fuzzy Syst. 2023;25(6):2380–2396.
Zhang Y., Cai Q., Wei G., Wang H., Wei C. A modified edas method based on cumulative prospect theory for magdm with 2-tuple linguistic Pythagorean fuzzy information. Int. J. Fuzzy Syst. 2023;25(5):2109–2122.
Zhang D., Wang G. Geometric score function of Pythagorean fuzzy numbers determined by the reliable information region and its application to group decision-making. Eng. Appl. Artif. Intell. 2023;121
Ye J., Sun B., Bao Q., Che C., Huang Q., Chu X. A new multi-objective decision-making method with diversified weights and Pythagorean fuzzy rough sets. Comput. Ind. Eng. 2023;182
Wahab A., Ali J., Riaz M.B., Asjad M.I., Muhammad T. A novel probabilistic q-rung orthopair linguistic neutrosophic information-based method for rating nanoparticles in various sectors. Sci. Rep. 2024;14(1):5738. PubMed PMC
Xu Z., Ahmad S., Liao Z., Xu X., Xiang Z. Image feature extraction algorithm based on visual information. J. Intell. Syst. 2023;32(1)
Kahraman C., Haktanır E. Fuzzy Investment Decision Making with Examples. Springer; 2024. Fuzzy benefit/cost analysis; pp. 103–115.
Arora H., Naithani A. On some new fuzzy entropy measure of Pythagorean fuzzy sets for decision-making based on an extended topsis approach. J. Manag. Anal. 2024:1–23.
Yazdi M., Nedjati A., Zarei E., Abbassi R. Artificial Intelligence and Data Science in Environmental Sensing. Elsevier; 2022. Application of multi-criteria decision-making tools for a site analysis of offshore wind turbines; pp. 109–127.
Talukdar P., Goala S., Dutta P., Limboo B. Fuzzy multicriteria decision making in medical diagnosis using an advanced distance measure on linguistic Pythagorean fuzzy sets. Ann. Optim. Theory Pract. 2020;3(4):113–131.
Baldin M., Breunig T., Cue R., De Vries A., Doornink M., Drevenak J., Fourdraine R., George R., Goodling R., Greenfield R., et al. Integrated decision support systems (idss) for dairy farming: a discussion on how to improve their sustained adoption. Animals. 2021;11(7):2025. PubMed PMC
Khan S., Gulistan M., Kausar N., Kadry S., Kim J. A novel method for determining tourism carrying capacity in a decision-making context using q- rung orthopair fuzzy hypersoft environment. Comput. Model. Eng. Sci. 2024;138(2)
Hayat K., Ali M.I., Karaaslan F., Cao B.-Y., Shah M.H. Design concept evaluation using soft sets based on acceptable and satisfactory levels: an integrated topsis and Shannon entropy. Soft Comput. 2020;24:2229–2263.
Hayat K., Ali M.I., Cao B.-Y., Karaaslan F. New results on type-2 soft sets. Hacet. J. Math. Stat. 2018;47(4):855–876.
Hayat K., Mahmood T. Some applications of bipolar soft set: characterizations of two isomorphic hemi-rings via bsi-h-ideals. Br. J. Math. Comput. Sci. 2016;13(2):1–21.
Hayat K., Cao B.-Y., Ali M.I., Karaaslan F., Qin Z., et al. Characterizations of certain types of type 2 soft graphs. Discrete Dyn. Nat. Soc. 2018;2018
Saeed M., Wahab A., Ali J., Bonyah E. A robust algorithmic framework for the evaluation of international cricket batters in odi format based on q-rung linguistic neutrosophic quantification. Heliyon. 2023;9(11) PubMed PMC
De Luca A., Termini S. Algebraic properties of fuzzy sets. J. Math. Anal. Appl. 1972;40(2):373–386.
Takeuti G., Titani S. Intuitionistic fuzzy logic and intuitionistic fuzzy set theory. J. Symb. Log. 1984;49(3):851–866.
Yager R.R. Imprecision and Uncertainty in Information Representation and Processing: New Tools Based on Intuitionistic Fuzzy Sets and Generalized Nets. 2016. Properties and applications of Pythagorean fuzzy sets; pp. 119–136.
Maji P.K., Biswas R., Roy A.R. Soft set theory. Comput. Math. Appl. 2003;45(4–5):555–562.
Cagman N., Enginoglu S., Citak F. Fuzzy soft set theory and its applications. Iran. J. Fuzzy Syst. 2011;8(3):137–147.
Smarandache F. Extension of soft set to hypersoft set, and then to plithogenic hypersoft set. Neutrosophic Sets Syst. 2018;22(1):168–170.
Athira T., John S.J., Garg H. A novel entropy measure of Pythagorean fuzzy soft sets. AIMS Math. 2020;5(2):1050–1061.
Zulqarnain R.M., Xin X.L., Saeed M. Theory and Application of Hypersoft Set. Pons Publishing House; Brussels: 2021. A development of Pythagorean fuzzy hypersoft set with basic operations and decision-making approach based on the correlation coefficient; pp. 85–106.
Saeed M., Wahab A., Ali M., Ali J., Bonyah E. An innovative approach to passport quality assessment based on the possibility q-rung ortho-pair fuzzy hypersoft set. Heliyon. 2023;9(9) PubMed PMC
Khan N., Ayaz S., Siddique I., Ahmad H., Askar S., Zulqarnain R.M. Sustainable practices to reduce environmental impact of industry using interaction aggregation operators under interval-valued Pythagorean fuzzy hypersoft set. AIMS Math. 2023;8(6):14644–14683.
Hayat K., Raja M.S., Lughofer E., Yaqoob N. New group-based generalized interval-valued q-rung orthopair fuzzy soft aggregation operators and their applications in sports decision-making problems. Comput. Appl. Math. 2023;42(1):4.