recursively presented group造句
例句與造句
- Indeed, it is fairly easy to construct a finitely generated recursively presented group with undecidable word problem.
- Every finitely presented group is recursively presented, but there are recursively presented groups that cannot be finitely presented.
- From this we can deduce that there are ( up to isomorphism ) only countably many finitely generated recursively presented groups.
- As a corollary, there is a "'universal finitely presented group "'that contains " all " finitely presented groups as subgroups ( up to isomorphism ); in fact, its finitely generated subgroups are exactly the finitely generated recursively presented groups ( again, up to isomorphism ).
- The related but different "'uniform word problem "'for a class " K " of recursively presented groups is the algorithmic problem of deciding, given as input a presentation " P " for a group " G " in the class " K " and two words in the generators of " G ", whether the words represent the same element of " G ".
- It's difficult to find recursively presented group in a sentence. 用recursively presented group造句挺難的