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Теорія доказів Демпстера-Шафера×Міркування на основі прецедентів (CBR)×
ГалузьМ'які обчисленняМ'які обчислення
РодинаMachine learningMachine learning
Рік появи19761994
Автор методуArthur P. Dempster & Glenn ShaferJanet Kolodner; Agnar Aamodt & Enric Plaza (R4 cycle)
ТипUncertainty calculus for combining evidenceExperience-based (analogical) problem solving
Основоположне джерелоDempster, A. P. (1967). Upper and lower probabilities induced by a multivalued mapping. The Annals of Mathematical Statistics, 38(2), 325–339. DOI ↗Aamodt, A., & Plaza, E. (1994). Case-based reasoning: Foundational issues, methodological variations, and system approaches. AI Communications, 7(1), 39–59. DOI ↗
Інші назвиevidence theory, belief functions, evidential reasoning, Dempster-Shafer kanıt teorisiCBR, case-based reasoning cycle, analogy-based reasoning, vaka tabanlı akıl yürütme
Пов'язані42
ПідсумокDempster-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.Case-based reasoning solves a new problem by retrieving similar problems solved in the past and adapting their solutions, rather than reasoning from first principles or a trained statistical model. Formalized as the Retrieve-Reuse-Revise-Retain cycle by Aamodt and Plaza in 1994 and popularized by Janet Kolodner, CBR mirrors how human experts in medicine, law, and engineering reason by analogy from remembered cases, and it learns simply by storing each newly solved case.
ScholarGateНабір даних
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ScholarGateПорівняння методів: Dempster-Shafer Theory · Case-Based Reasoning. Отримано 2026-06-19 з https://scholargate.app/uk/compare