Algebraic Notions of Termination

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Algebraic Notions of Termination

Five algebraic notions of termination are formalised, analysed and compared: wellfoundedness or Noetherity, Löb’s formula, absence of infinite iteration, absence of divergence and normalisation. The study is based on modal semirings, which are additively idempotent semirings with forward and backward modal operators. To model infinite behaviours, idempotent semirings are extended to divergence ...

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Algebraic Notions of Termination

Five algebraic notions of termination are formalised, analysed and compared: well-foundedness or Noetherity, Löb’s formula, absence of infinite iteration, absence of divergence and normalisation. The study is based on modal semirings, which are additively idempotent semirings with forward and backward modal operators. To reason about infinite behaviour, semirings are extended to divergence semi...

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Algebraic Notions of Non-Termination

We study and compare two notions of non-termination on idempotent semirings: infinite iteration and divergence. We determine them in various models and develop conditions for their coincidence. It turns out that divergence yields a simple and natural way of modelling infinite behaviour, whereas infinite iteration shows some anomalies.

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Some notions of D-algebraic geometry

When studying type-definable sets in closed Hasse fields, we observe a certain analogy with the case of algebraically closed fields. We show here in particular that connected type-definable groups can be described as “D-algebraic groups”, which is the natural equivalent for algebraic groups. However, many problems arise when we try to give a description of these geometric objects in the languag...

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ژورنال

عنوان ژورنال: Logical Methods in Computer Science

سال: 2011

ISSN: 1860-5974

DOI: 10.2168/lmcs-7(1:1)2011