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  2. Cubulating spaces and groups; example sheet 1 Macarena Arenas ...

    https://www.dpmms.cam.ac.uk/~mcr59/index_files/examplesheet1.pdf
    29 Jan 2024: b b. bb. b. b. b. b. b b. b. b. ... b b. b. b. 6. Let Γ and L, respectively, be the graph and the link pictured below.
  3. Mich. 2023 ANALYSIS AND TOPOLOGY—EXAMPLES 4 PAR 1. Let ...

    https://www.dpmms.cam.ac.uk/~par31/at/4.pdf
    21 Nov 2023: b) Define an equivalence relation on X Y by (x,y) (x′,y′) iff x = x′. ... D2f exists at (a,b). Show that f is differentiable at (a,b).
  4. Lent Term 2024 O. Randal-Williams II Algebraic Topology // ...

    https://www.dpmms.cam.ac.uk/~or257/teaching/IIAlgTop2024/Sheet4.pdf
    11 Jan 2024: Show that the linear map A : R2 R2 peserves theequivalence relation (a,b) (a′,b′) (aa′,bb′) Z2, and so induces a continuous map fAfrom the torus T to itself.
  5. Lent Term 2024 O. Randal-Williams II Algebraic Topology // ...

    https://www.dpmms.cam.ac.uk/study/II/AlgebraicTopology/2023-2024/Sheet4.pdf
    16 Jan 2024: Show that the linear map A : R2 R2 peserves theequivalence relation (a,b) (a′,b′) (aa′,bb′) Z2, and so induces a continuous map fAfrom the torus T to itself.
  6. Mich. 2023 ANALYSIS AND TOPOLOGY—EXAMPLES 4 PAR 1. Let ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisandTopology/2023-2024/4.pdf
    24 Nov 2023: b) Define an equivalence relation on X Y by (x,y) (x′,y′) iff x = x′. ... D2f exists at (a,b). Show that f is differentiable at (a,b).
  7. Michaelmas Term 2023-24 Numbers and Sets: Examples Sheet 4 ...

    https://www.dpmms.cam.ac.uk/study/IA/Numbers%2BSets/2023-2024/numset4_2023.pdf
    16 Nov 2023: 3. The symmetric difference of two sets A and B is A4B = (AB) (B A). ... 8. Define a relation R on N by setting aRb if a divides b or b divides a.
  8. SS (ss2871@maths.cam.ac.uk) Michaelmas 2023 Probability and Measure 1 …

    https://www.dpmms.cam.ac.uk/study/II/Probability%2BMeasure/2023-2024/ex1.pdf
    11 Oct 2023: algebra. 1.2. Show that the following sets of subsets of R all generate the same σ-algebra:(a) {(a,b) : a < b}, (b) {(a,b] : a < b}, (c) {(,b] : b ... 1.8. Let B be a Borel subset of the interval [0, 1].
  9. Mich 2023 FUNCTIONAL ANALYSIS – EXAMPLES 3 AZ 1. ...

    https://www.dpmms.cam.ac.uk/~az10000/2023-mich-partiii-func-anal-sheet3.pdf
    14 Nov 2023: 10. Show that B = conv Ext B but that BC[0,1] 6= conv Ext BC[0,1]. ... 16. Let X,Y be Banach spaces and T B(X,Y ). Assume that T(X) is closedin Y.
  10. Mich 2023 FUNCTIONAL ANALYSIS – EXAMPLES 2 AZ 1. ...

    https://www.dpmms.cam.ac.uk/~az10000/2023-mich-partiii-func-anal-sheet2.pdf
    28 Oct 2023: a,b]. )= ba for all a < b in R. 18. ... Showthat (K,M,µ1) is the completion of (K,B,µ). 19. Let X be a real or complex vector space with a topology such that addition, scalarmultiplication are continuous, and
  11. Example sheet 1 Example sheet 1 Problem 1. Show ...

    https://www.dpmms.cam.ac.uk/study/IB/Optimization/2022-2023/example1_easter23.pdf
    17 Jul 2023: a) minimize cT x subject to Ax = b. (b) minimize cT x subject to Ax b. ... d) minimize cT x subject to Ax b, x 0. In each case.
  12. Automata & Formal LanguagesMichaelmas Term 2023 Part II of ...

    https://www.dpmms.cam.ac.uk/study/II/AutomataAndFormalLanguages/2023-2024/M23_AFL_ES2.corrected.pdf
    23 Oct 2023: Prof. Dr. B. Löwe. Example Sheet #2. (14) Work over the alphabet Σ = {0, 1} and for n 1 consider. ... a) where P = {S aS, S a} and(b) where P = {S cS, S cA, A aA, A aB, B bB, B b}.
  13. A Brief Guide ToMathematical Writing This guide is intended ...

    https://www.dpmms.cam.ac.uk/~grw46/Writing_Guide.pdf
    11 Mar 2024: f(B) then y = f(a) for some a A andy = f(b) for some b B but then f(a) = y = f(b) so a = b A Band y ... A B), so f(A) f(B) f(A B) and the sets are equal asrequired.
  14. 8 Borel functional calculus and spectral theory Throughout H ...

    https://www.dpmms.cam.ac.uk/~az10000/2023-mich-partiii-func-anal-spectral-theory.pdf
    28 Nov 2023: Operator-valued measures. A resolution of the identity of H over K is amap P : B B(H) such that. ... By (2), the sequence. (Φ(sn). )is Cauchy in B(H), and hence.
  15. NUMBER FIELDS, LENT 2024 PÉTER P. VARJÚ Disclaimer,…

    https://www.dpmms.cam.ac.uk/~pv270/NumberFields.pdf
    8 Mar 2024: Indeed, the minimalpolynomial of a/b with gcd(a,b) = 1 is xa/b. ... OK =. {a b 1 m. 1/2. 2: a,b Z. }if m 1 mod 4.
  16. REPRESENTATION THEORY SIMON WADSLEY Contents Lecture 1 21.…

    https://www.dpmms.cam.ac.uk/~sjw47/2023Lectures.pdf
    29 Nov 2023: 10if (ii) holds then (i)(a) is equivalent to (i)(b).11(ii) gives that (x,x) R. ... a2 3b2 2c2). Thus we see quickly that b = 0, a 2c = 0 and a2 2c2 = 6.
  17. Part IB - Groups, Rings, and Modules

    https://www.dpmms.cam.ac.uk/~or257/teaching/notes/GRM.pdf
    31 Jan 2024: 12 H. Definition (Abelian group). A group G is abelian if a b = b a for all a,b G. ... ii) (a b)(b c) = (a b c). (iii) (a b)(c d) = (a c b)(a c d).
  18. Part III Functional Analysis András Zsák Michaelmas 2023 Contents…

    https://www.dpmms.cam.ac.uk/~az10000/2023-mich-partiii-func-anal-notes.pdf
    28 Nov 2023: Then for each A F we have ν+(A) = sup{ν(B) : B A, B F}.This motivates the proof of Theorem 2. ... µ(X) < and µ(A) = inf{µ(U) : A U G} A B.
  19. MAPPING CLASS GROUPS OF h-COBORDANT MANIFOLDS SAMUEL MUÑOZ-ECHÁNIZ…

    https://www.dpmms.cam.ac.uk/~sm2600/papers/Mapping%20class%20groups%20of%20h-cobordant%20manifolds.pdf
    5 Jun 2024: Appendix Bexplores the connection between Theorem B and the theory of Weiss–Williams [WW88]. ... 2.3.1]. The next two subsections are devoted to prove Theorem B.
  20. GLOBAL SECTIONS OF EQUIVARIANT LINE BUNDLES ON THE p-ADIC ...

    https://www.dpmms.cam.ac.uk/~sjw47/Drinfeld.pdf
    20 Dec 2023: LetB be a K-Banach algebra, let θ: A B is a K-Banach algebra homomorphismand b B. ... b) (i) b B,(ii) bθ(a) θ(a)b = θ(δ(a)) for all a A,.
  21. Algebraic TopologyOscar Randal-Williams…

    https://www.dpmms.cam.ac.uk/~or257/teaching/notes/at.pdf
    31 Jan 2024: i) if f ' g then π0(f) = π0(g),. (ii) for maps A h B k C we have π0(k h) = π0(k) π0(h),. ... It satisfies. (i) π1(f) is a group homomorphism,. (ii) if f is based homotopic to f ′ then π1(f) = π1(f ′),. (iii) for based maps (A,a) h (B,b)

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