reduced words造句
例句与造句
- Let G _ 0 be the set of reduced words.
- We shall show that each equivalence class of words contains exactly one reduced word.
- It will suffice then to show that distinct reduced words u and v are not equivalent.
- Every element of the free group can be written uniquely as a reduced word in " S ".
- Every element g \ in F is represented by a unique reduced word, and this reduced word is the shortest word representing g.
- It's difficult to find reduced words in a sentence. 用reduced words造句挺难的
- Every element g \ in F is represented by a unique reduced word, and this reduced word is the shortest word representing g.
- Every word is conjugate to a cyclically reduced word, and a cyclically reduced conjugate of a cyclically reduced word is a cyclic permutation of the letters in the word.
- Every word is conjugate to a cyclically reduced word, and a cyclically reduced conjugate of a cyclically reduced word is a cyclic permutation of the letters in the word.
- A " normal form " for a free group G with generating set S is a choice of a reduced word in S for each element of G.
- The book is most compelling when Goldstein writes about the " celestial jukebox, " his metaphor for multimedia technologies that reduce words, sounds and images into digital form.
- It is clear that each equivalence class contains a reduced word, since successive deletion of parts aa ^ {-1 } from any word w must lead to a reduced word.
- It is clear that each equivalence class contains a reduced word, since successive deletion of parts aa ^ {-1 } from any word w must lead to a reduced word.
- His proof involves performing a sequence of Nielsen transformations on the subgroup's generating set that reduce their length ( as reduced words in the free group from which they are drawn ).
- The free group " F S " is defined to be the group of all reduced words in " S ", with concatenation of words ( followed by reduction if necessary ) as group operation.
- The additional ingredient needed is to define a notion of reduced word and a rewriting rule for producing such words simply by deleting any adjacent pairs of letter of the form xx ^ \ dagger or x ^ \ dagger x.
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