Titlebook: Partial Covers, Reducts and Decision Rules in Rough Sets; Theory and Applicati Mikhail Ju. Moshkov,Marcin Piliszczuk,Beata Zielos Book 2008

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玉米棒子

Mikhail Ju. Moshkov,Marcin Piliszczuk,Beata Zieloskonflict-affected and post-conflict contexts; these empirical How do schools protect young people and call on the youngest citizens to respond to violent conflict and division operating outside, and sometimes within, school walls? What kinds of curricular representations of conflict contribute to the

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Mikhail Ju. Moshkov,Marcin Piliszczuk,Beata Zieloskofor stemmed from past experience working for the British Council in Bangladesh and the realization that Bangladeshi and Pakistani students were underachieving compared to other students in British schools. First-hand experience of racism and an interest in South Asian ethnic minority students living

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吃掉

Partial Covers, Reducts and Decision Rules with Weights,rtial cover. The same situation is with partial reducts and decision rules: each conditional attribute has its own weight, and we should minimize the total weight of attributes in partial reduct or decision rule. If weight of each attribute characterizes time complexity of attribute value computatio

改變立場

Construction of All Irreducible Partial Covers, All Partial Reducts and All Irreducible Partial Decision Rules,We describe briefly the results obtained for irreducible partial covers. Let . be a set with . elements, . be a family of . subsets of ., and . be a natural number. We consider so-called .-covers for the set cover problem (.,.). A .-cover is a subfamily of ., subsets from which cover at least .???.

irradicable