On Factoring Groups into Thin Subsets
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A subset X of a group G is called thin if, for every finite subset F of G, there exists a finite subset H of G such that Fx∩Fy=∅, xF∩yF=∅ for all distinct x,y∈X\H. We prove that every countable topologizable group G can be factorized G=AB into thin subsets A,B.
ON THE DENSITY OF HAUSDORFF DIMENSIONS OF BOUNDED TYPE CONTINUED FRACTION SETS: THE TEXAN CONJECTURE
2004 ◽
Vol 04
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pp. 63-76
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1968 ◽
Vol 64
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pp. 3-4
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2007 ◽
Vol 59
(2)
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pp. 343-371
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1984 ◽
Vol 95
(1)
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pp. 21-23
2016 ◽
Vol 164
(1)
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pp. 15-46
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