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  • Dokazujeme, že terativní algebry, které jsou definovány vlastností, že každá guarded rovnice má jediní řešení, mají daleko silnější vlastnost: každý systém rekursivních rovnic má jediné striktní řešení. Je podána charakterizace systémů rovnic, které mají jediné řešení v každé iterativní algebře. (cs)
  • Iterative algebras, defined by the property that every guarded system of recursive equations has a unique solution, are proved to have a much stronger property: every system of recursive equations has a unique strict solution. Those systems that have a unique solution in every iterative algebra are characterized.
  • Iterative algebras, defined by the property that every guarded system of recursive equations has a unique solution, are proved to have a much stronger property: every system of recursive equations has a unique strict solution. Those systems that have a unique solution in every iterative algebra are characterized. (en)
Title
  • Iterative Algebras: How Iterative are They?
  • Iterative Algebras: How Iterative are They? (en)
  • Iterativní algebry: jak jsou iterativní? (cs)
skos:prefLabel
  • Iterative Algebras: How Iterative are They?
  • Iterative Algebras: How Iterative are They? (en)
  • Iterativní algebry: jak jsou iterativní? (cs)
skos:notation
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  • Iterative Algebras (en)
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