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4 Jun 2024: Venue: Council Room, Murray Edwards College (meet at porter’s lodge at 2pm for a 2:15pm start)/div divb/b/div divbiLiteraryspan class="markl40ibvki8" data-markjs="true" data-ogac="" ... There are a few spaces remaining, so please do sign up if you are

8 Apr 2024: The clubs and societies listed here are currently registered with the Junior Proctor under the University regulations for 'Clubs and Societies' (Statutes and Ordinances, Chapter II: Matriculation, Residence, Admission to Degrees, Discipline).

23 May 2024: qed from wfactors_factors[OFobtain b' where fb': "factors G bs b'" and b': "b' b" by blast fromhave b'carr[simp]: "b'G" by fast have b'nunit: "b'G" ... asf': "factors G as a'" and a'a: "a' a" and bsf': "factors G bs b'" and b'b: "b' b" from asf' have

4 Jun 2024: Venue: Council Room, Murray Edwards College (meet at porter’s lodge at 2pm for a 2:15pm start)/div divb/b/div divbiLiteraryspan class="markl40ibvki8" data-markjs="true" data-ogac="" ... There are a few spaces remaining, so please do sign up if you are

29 May 2024: Home page Indexes: The Girton Poetry Group. Not Averse. Concordance. This concordance provides an index to every word in the poems, excluding a list of common "stopwords". It may be useful in finding a half-remembered poem, and perhaps in looking at

23 May 2024: Instead of order topology.) ) assumes ‹(f has_sum a) A› and "(g has_sum b) B" assumes ‹x. ... x A - B f xshows "sum f B S" by (lemma finite_sum_le_infsum: fixes f :: "'a 'b::{assumes "f summable_on A" "finite B" "B A" assumes "x.

23 May 2024: lemma wf_onI_pf: assumes "B. B A B R B Bshows "wf_on A R" unfolding wf_on_def proof (introfix P :: "'a bool" and x :: 'a let? ... a 'a) set ('b 'b) set (('a 'b) ('a 'b)) set" (infixr "<lex>" 80) where "ra <lex> rb = {((a, b), (a', b')).

23 May 2024: B(x)); x. ⟦x:A; b: B(x)⟧ R⟧ R" unfolding UNION_def by (blast dest: CollectD elim: bexE) lemma UN_cong: "⟦A = B; x. ... B(x)); b: B(a) R; a:A R⟧ R" unfolding INTER_def by (blast dest:lemma INT_cong: "⟦A = B; x.

23 May 2024: thesis by (qed show? thesis usingby (qed lemma SR_B_inj: "inj_on (λx. ... E: "using finite_E by (simp add:lemma C_card_eq_B: "proof - have "inj_on (λx.

23 May 2024: B x) a A b B a" by auto lemma INT_E [elim]: "b (xA. ... A B))" "AA else (B. B A))" by auto lemma Un_Union_image: "(xC.