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Description
  • Every ideal monad M on the category of sets is known to have a reflection hat{M} in the category of all iterative monads of Elgot. Here we describe the iterative reflection hat{M} as the monad of free iterative Eilenberg-Moore algebras for M. This yields numerous concrete examples: if M is the free-semigroup monad, then hat{M} is obtained by adding a single absorbing element; if M is the monad of finite trees then hat{M} is the monad of rational trees, etc.
  • Every ideal monad M on the category of sets is known to have a reflection hat{M} in the category of all iterative monads of Elgot. Here we describe the iterative reflection hat{M} as the monad of free iterative Eilenberg-Moore algebras for M. This yields numerous concrete examples: if M is the free-semigroup monad, then hat{M} is obtained by adding a single absorbing element; if M is the monad of finite trees then hat{M} is the monad of rational trees, etc. (en)
Title
  • How iterative reflections of monads are constructed
  • How iterative reflections of monads are constructed (en)
skos:prefLabel
  • How iterative reflections of monads are constructed
  • How iterative reflections of monads are constructed (en)
skos:notation
  • RIV/68407700:21230/13:00203111!RIV14-MSM-21230___
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  • Z(MSM6840770014)
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  • 78143
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  • RIV/68407700:21230/13:00203111
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  • Monad; Iterative theory; Recursive equations; Equational laws (en)
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  • US - Spojené státy americké
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  • [327598AAE435]
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  • Information and Computation
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  • 225
http://linked.open...iv/tvurceVysledku
  • Velebil, Jiří
  • Adámek, J.
  • Milius, S.
http://linked.open...ain/vavai/riv/wos
  • 000317371800004
http://linked.open...n/vavai/riv/zamer
issn
  • 0890-5401
number of pages
http://bibframe.org/vocab/doi
  • 10.1016/j.ic.2013.02.003
http://localhost/t...ganizacniJednotka
  • 21230
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