On the decomposition of sets of reals to borel sets
β Scribed by A. Levy; R.M. Solovay
- Publisher
- Elsevier Science
- Year
- 1972
- Weight
- 864 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0003-4843
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π SIMILAR VOLUMES
It is shown that for every primitive recursive sequence [m i ] i=0 of positive integers, there is an ackermannic sequence [n i ] i=0 of positive integers such that for every partition of the product > i=0 n i into two Borel pieces, there are sets H i n i with |H i |=m i such that the subproduct > i=
Let G ΒΌ Γ°VΓ°GΓ; EΓ°GΓΓ be a graph. A Γ°v v v; G; Γ-GD is a partition of all the edges of LGD. In this paper, we obtain a general result by using the finite fields, that is, if q ! k ! 2 is an odd prime power, then there exists a Γ°q; P k ; k Γ 1Γ-LGD.