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1. https://www.cs.ox.ac.uk/qpl2015/preproceedings/66.pdf

jβ0(i) α( j)s β1(i) where. jJ. (A j,S j) =. S j (all A j are the same)I (all S j are I) (otherwise). ... divide({i} J,A,S) =. {({i},S′)}divide(J,A{i},S′′) (S = SS′′ such that S′ S1 and S′ has.

www.cs.ox.ac.uk/qpl2015/preproceedings/66.pdf- 207k - 8 Jul 2015 - Cached

2. https://www.cs.ox.ac.uk/msctheses/160/1/1986_Choy_T.pdf

j : I.M • i < j # Sri] < S[j] A I < S[ 1] A S[M] < N A V j : I.M-I • D - L[j] <. [S[jl]] 1. For the invariant, ... Thus,. INV V j : I.M. L[j] < D A Vi: 1.1 • WAr i] =. j : I.M • i < j # Sri] < S[j] A 1 < S[I] A S[M] < N

www.cs.ox.ac.uk/msctheses/160/1/1986_Choy_T.pdf- 1988k - 5 Mar 2009 - Cached

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