Coordinating Pebble Motion On Graphs the Diameter of Permutation Groups And App
Coordinating Pebble Motion On Graphs the Diameter of Permutation Groups And App
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In our eReader you can find the full English version of the book. Read Coordinating Pebble Motion On Graphs the Diameter of Permutation Groups And App Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Coordinating Pebble Motion On Graphs the Diameter of Permutation Groups And App
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To quickly assess the difficulty of the text, read a short excerpt:
We want this to be less than 3A;. So: n/k Jn/Z. This suggests that we should use at least on the order of y/n crossings to create a likely exponential puzzle. It would be of great interest to establish an exponential or moderately exponential lower bound for some of these ''candidate" puzzles.
We now leave these examples and speculations, and state some results about the diameter of permutation groups (proofs in final version).
3. 2. Some results about the diameter of permutation groups The fo...llowing are classical theorems in the theory of permutation groups. Theorem A If the group G on n letters is A:-transitive and k > n/3 + 1, then G = A„ or Sn- Theorem B If G is primitive on n letters, and a subgroup // moves only m 'C n letters and is primitive on tliem, then G \s n — m + 1-transitive.
We prove the following versions of these theorems, which give information about the diameter: Theorem 1 If group C on n letters is A:-transitive in words of Icngtli
What to read after Coordinating Pebble Motion On Graphs the Diameter of Permutation Groups And App?
You can find similar books in the "Read Also" column, or choose other free books by D M Kornhauser to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
We want this to be less than 3A;. So: n/k Jn/Z. This suggests that we should use at least on the order of y/n crossings to create a likely exponential puzzle. It would be of great interest to establish an exponential or moderately exponential lower bound for some of these ''candidate" puzzles.
We now leave these examples and speculations, and state some results about the diameter of permutation groups (proofs in final version).
3. 2. Some results about the diameter of permutation groups The fo...llowing are classical theorems in the theory of permutation groups. Theorem A If the group G on n letters is A:-transitive and k > n/3 + 1, then G = A„ or Sn- Theorem B If G is primitive on n letters, and a subgroup // moves only m 'C n letters and is primitive on tliem, then G \s n — m + 1-transitive.
We prove the following versions of these theorems, which give information about the diameter: Theorem 1 If group C on n letters is A:-transitive in words of Icngtli
What to read after Coordinating Pebble Motion On Graphs the Diameter of Permutation Groups And App?
You can find similar books in the "Read Also" column, or choose other free books by D M Kornhauser to read onlineMoreLess
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