EHRENFEUCHT-FRAÏSSÉ GAMES ON A CLASS OF SCATTERED LINEAR ORDERS
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Published:2019-12-10
Issue:1
Volume:85
Page:37-60
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ISSN:0022-4812
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Container-title:The Journal of Symbolic Logic
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language:en
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Short-container-title:J. symb. log.
Author:
MWESIGYE FERESIANO,TRUSS JOHN KENNETH
Abstract
AbstractTwo structures A and B are n-equivalent if Player II has a winning strategy in the n-move Ehrenfeucht-Fraïssé game on A and B. In earlier articles we studied n-equivalence classes of ordinals and coloured ordinals. In this article we similarly treat a class of scattered order-types, focussing on monomials and sums of monomials in ω and its reverse ω*.
Publisher
Cambridge University Press (CUP)