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7 Aug 2015: ÙD-MODULES ON RIGID ANALYTIC SPACES IKONSTANTIN ARDAKOV AND SIMON WADSLEY. Abstract. We introduce a sheaf of infinite order differential operators ÛDon smooth rigid analytic spaces that is a rigid analytic quantisation of thecotangent bundle. We

4 Apr 2015: 4 Bocheński, op.cit. Logic and Terror. 4. We may rephrase the intuitionist position as denying Tertium non Datur, while retaining the Law ofContradiction.

2 Apr 2015: Then each O is a regular open set in the canonical topology, and the ma p p Op embeds P as a dense subset of the regular open algebra B.

17 Apr 2015: OP , where O denotes the origin. 2. Let V be the open subset {0 < u < π, 0 < v < 2π}, and σ : V S2 be given byσ(u,v) = (sin u cos

21 Oct 2015: subgroup of G is denoted Op(G) and the Fitting and second Fittingsubgroups are denoted by F(G) and F2(G) respectively.

11 Apr 2015: We have two two-placerelation symbols and =, propositional connectives , &, V , = , ,unrestricted quantifiers , , restricted quantifiers r, r, a class forming op-erator.

10 Apr 2015: open in the usual topology on P.Let = X {p | Op X = }, where Op = {q | q p}.