Vincent Vatter
Published 2008-07-17, updated 2009-06-22Version 2
We prove that there are permutation classes (hereditary properties of permutations) of every growth rate (Stanley-Wilf limit) at least \lambda \approx 2.48187, the unique real root of x^5-2x^4-2x^2-2x-1, thereby establishing a conjecture of Albert and Linton.
Comments: Several minor changes, as well as a change in title. To appear in Mathematika
Growth rate of cluster algebras
On the growth rate of 1324-avoiding permutations
On the growth rate of minor-closed classes of graphs
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