Computing with Infinite Terms and Infinite Reductions

Jeroen Ketema, Jakob Grue Simonsen*

*Corresponding author af dette arbejde

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Abstract

We define computable infinitary rewriting by introducing computability to the study of strongly convergent infinite reductions over infinite first-order terms. Given computable infinitary reductions, we show that descendants and origins - essential to proving fundamental properties such as compression and confluence - are computable across such reductions.

OriginalsprogEngelsk
TidsskriftFundamenta Informaticae
Vol/bind170
Udgave nummer4
Sider (fra-til)339-365
Antal sider27
ISSN0169-2968
DOI
StatusUdgivet - 2019

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