ScholarGate
Assistent

Compara mètodes

Revisa els mètodes seleccionats l'un al costat de l'altre; les files que difereixen es ressalten.

Base de Regles de Creences (BRB)×Teoria de la Evidència de Dempster-Shafer×Mapes Cognitius Difusos (FCM)×Inducció de regles (RIPPER)×
CampComputació tovaComputació tovaComputació tovaAprenentatge automàtic
FamíliaMachine learningMachine learningProcess / pipelineMachine learning
Any d'origen2006197619861995
Autor originalJian-Bo Yang et al.Arthur P. Dempster & Glenn ShaferBart KoskoWilliam W. Cohen
TipusExpert-system inference with belief distributionsUncertainty calculus for combining evidenceFuzzy causal/feedback network for scenario analysisSupervised rule learning algorithm
Font seminalYang, J.-B., Liu, J., Wang, J., Sii, H.-S., & Wang, H.-W. (2006). Belief rule-base inference methodology using the evidential reasoning approach—RIMER. IEEE Transactions on Systems, Man, and Cybernetics—Part A, 36(2), 266–285. DOI ↗Dempster, A. P. (1967). Upper and lower probabilities induced by a multivalued mapping. The Annals of Mathematical Statistics, 38(2), 325–339. DOI ↗Kosko, B. (1986). Fuzzy cognitive maps. International Journal of Man-Machine Studies, 24(1), 65–75. DOI ↗Cohen, W. W. (1995). Fast effective rule induction. Proceedings of the 12th International Conference on Machine Learning, 115–123. DOI ↗
ÀliesRIMER, Belief Rule-Based System, BRB System, İnanç Kural Tabanlı Çıkarımevidence theory, belief functions, evidential reasoning, Dempster-Shafer kanıt teorisiFCM, Kosko cognitive map, causal cognitive map, bulanık bilişsel haritalarRIPPER, Propositional Rule Learning, Kural Tümevarımı, Inductive Rule Learning
Relacionats3442
ResumBelief Rule Base (BRB), introduced by Yang et al. in 2006 under the RIMER framework, is an expert-system inference methodology that extends classical if-then rules by attaching belief degree distributions to rule consequents. It combines rule-based reasoning with the Evidential Reasoning (ER) approach, enabling the representation and propagation of uncertainty, incompleteness, and vagueness in complex decision problems across engineering, risk assessment, and management domains.Dempster-Shafer theory is a mathematical framework for reasoning under uncertainty that generalizes Bayesian probability by representing ignorance explicitly. Instead of forcing a single probability on each hypothesis, it assigns belief mass to sets of hypotheses and derives a belief-plausibility interval, and it provides Dempster's rule for fusing evidence from multiple independent sources. Developed from Arthur Dempster's 1967 work and Glenn Shafer's 1976 monograph, it underpins evidential reasoning and sensor/decision fusion.A fuzzy cognitive map, introduced by Bart Kosko in 1986, represents a system as a network of concepts connected by signed, weighted causal links, and simulates how the concepts influence one another over time. By combining the intuitive structure of a cognitive map with fuzzy weights and iterative activation, FCMs let experts encode causal knowledge and then run what-if scenarios — making them popular for policy analysis, strategic decision-making, and modelling complex socio-technical systems.Rule Induction, and specifically the RIPPER (Repeated Incremental Pruning to Produce Error Reduction) algorithm, is a supervised machine learning method that learns a compact set of IF-THEN classification rules from labeled training data. Introduced by William W. Cohen in 1995, RIPPER applies a separate-and-conquer strategy combined with minimum description length (MDL) pruning to generate rules that are both accurate and interpretable, making it a landmark algorithm in the field of inductive rule learning.
ScholarGateConjunt de dades
  1. v1
  2. 1 Fonts
  3. PUBLISHED
  1. v1
  2. 2 Fonts
  3. PUBLISHED
  1. v1
  2. 2 Fonts
  3. PUBLISHED
  1. v1
  2. 1 Fonts
  3. PUBLISHED

Ves a la cerca Baixa les diapositives

ScholarGateCompara mètodes: Belief Rule Base · Dempster-Shafer Theory · Fuzzy Cognitive Maps · Rule Induction. Recuperat el 2026-06-20 de https://scholargate.app/ca/compare