More on 2-chains with 1-shell boundaries in rosy theories

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More on 2-chains with 1-shell boundaries in rosy theories

In [4], B. Kim, and the authors classified 2-chains with 1shell boundaries into either RN (renamable)-type or NR (non renamable)-type 2-chains up to renamability of support of subsummands of a 2-chain and introduced the notion of chain-walk, which was motivated from graph theory : a directed walk in a directed graph is a sequence of edges with compatible condition on initial and terminal vertic...

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A Classification of 2-Chains having 1-Shell Boundaries in rosy Theories

We classify, in a non-trivial amenable collection of functors, all 2-chains up to the relation of having the same 1-shell boundary. In particular, we prove that in a rosy theory, every 1-shell of a Lascar strong type is the boundary of some 2-chain, hence making the 1st homology group trivial. We also show that, unlike in simple theories, in rosy theories there is no upper bound on the minimal ...

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ژورنال

عنوان ژورنال: Journal of the Mathematical Society of Japan

سال: 2017

ISSN: 0025-5645

DOI: 10.2969/jmsj/06910093