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  2. 1stla13.dvi

    https://www.dpmms.cam.ac.uk/~jmeh1/Teaching/1stla13.pdf
    29 Oct 2013: Which of the following sets of functions form a vector subspace of RR?(a) The set C of continuous functions.(b) The set {f C : |f(t)| 1 for all t ... i6=j Ui = {0}. (iii) The Bi are pairwise disjoint and their union B is a basis for U =. i Ui. Give an
  3. Analysis I — Examples Sheet 2 Lent Term 2013 ...

    https://www.dpmms.cam.ac.uk/study/IA/AnalysisI/2012-2013/Examples_sheet_2.pdf
    6 Feb 2013: ii) If f ′(x) > 0 for all x (a, b) then f is increasing. ... iii) If f is strictly increasing then f ′(x) > 0 for all x (a, b).
  4. Algebraic Topology, Examples 1 Oscar Randal-Williams Michaelmas 2013…

    https://www.dpmms.cam.ac.uk/~or257/teaching/IIAlgTop2013/Sheet1.pdf
    15 Oct 2013: m,n) (p,q) = (m (1)n p,n q). 1. Let a = (1, 0) and b = (0, 1). ... 2. Describe the group Aut(G) of all self-isomorphisms of G. [You may use, andprove, that both the centre and commutator subgroups are characteristic sub-groups i.e.
  5. numset22013.dvi

    https://www.dpmms.cam.ac.uk/study/IA/Numbers%2BSets/2013-2014/numset22013.pdf
    31 Oct 2013: 4. Is it true that for all positive integers a, b, c, d we have (a, b)(c, d) = (ac, bd)? ... 6. The Fibonacci numbers F1, F2, F3,. are defined by: F1 = F2 = 1, and Fn = Fn1 Fn2 for all n > 2 (so eg.
  6. Mich. 2013 ANALYSIS II—EXAMPLES 3 PAR 1. Let (X, ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2013-2014/13sheet3.pdf
    21 Nov 2013: such that f(g(x)) = g(f(x)) for all x X. Show that g has a fixedpoint. ... x, y) for all x, y X with x 6= y, but such that f has no fixed point.
  7. grm20131.dvi

    https://www.dpmms.cam.ac.uk/study/IB/GroupsRings%2BModules/2012-2013/grm20131.pdf
    5 Feb 2013: By considering a suitable subgroup of thegroup G of all maps from Zp to itself of the form x 7 ax b, where a, b Zp with a 6= 0,show ... Without knowledge of what this group is, whyis it obvious that the group of all symmetries of the dodecahedron cannot
  8. Algebraic Topology, Examples 1 Oscar Randal-Williams Michaelmas 2013…

    https://www.dpmms.cam.ac.uk/study/II/AlgebraicTopology/2013-2014/Sheet1.pdf
    16 Oct 2013: m,n) (p,q) = (m (1)n p,n q). 1. Let a = (1, 0) and b = (0, 1). ... 2. Describe the group Aut(G) of all self-isomorphisms of G. [You may use, andprove, that both the centre and commutator subgroups are characteristic sub-groups i.e.
  9. Topics in Analysis, Examples Sheet 1, 2013 1. For ...

    https://www.dpmms.cam.ac.uk/study/II/TopicsinAnalysis/2012-2013/examples1.pdf
    15 Feb 2013: Show that. there is a δ > 0 so that |a b| > δ for all a A and b B. ... Consider the subset Y Xconsisting of all functions f with |f(y)| 6 1.
  10. Mich. 2013 ANALYSIS II—EXAMPLES 4 PAR 1. (a) Let ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2013-2014/13sheet4.pdf
    29 Nov 2013: continuous function g: Bε(I) Mn such that g(A)2 = A for all A Bε(I). ... Show that f has a fixed point.(b) Suppose instead we assume only that for all x, y X at least one of the threedistances d(f(x),f(y)),
  11. 1stla13.dvi

    https://www.dpmms.cam.ac.uk/study/IB/LinearAlgebra/2013-2014/1stla13.pdf
    1 Nov 2013: Which of the following sets of functions form a vector subspace of RR?(a) The set C of continuous functions.(b) The set {f C : |f(t)| 1 for all t ... i6=j Ui = {0}. (iii) The Bi are pairwise disjoint and their union B is a basis for U =. i Ui. Give an
  12. Number Theory — Examples Sheet 4 Michaelmas Term 2013 ...

    https://www.dpmms.cam.ac.uk/study/II/NumberTheory/2013-2014/Examples_sheet_4.pdf
    27 Nov 2013: and 18t 1 are all prime numbers. Prove that N is a Carmichael number. ... More generally, show. that if p and 2p 1 are both prime numbers, then N = p(2p 1) is a pseudoprime forprecisely half of all bases.
  13. LCGR STOCHASTIC FINANCIAL MODELS: Examples 2 (of 4) 1. ...

    https://www.dpmms.cam.ac.uk/study/II/FinancialModels/2013-2014/sfmX2_12.pdf
    2 Oct 2013: We assume a < 1 r < c. (a) Find all the equivalent martingale measures for this model. ... b) For simplicity only, assume r = 0. Characterise all contingent claim with payoffY = (ya,yb,yb) at time 1 that can be replicated, that is for which there
  14. LCGR STOCHASTIC FINANCIAL MODELS: Examples 1 (of 4) 1 ...

    https://www.dpmms.cam.ac.uk/study/II/FinancialModels/2013-2014/sfmX1_12.pdf
    2 Oct 2013: Show that(a) E[eθXf(X)] = eµθσ2θ2/2E[f(X θσ2)] for all real θ and suitable f;(b) for any nice function f, E[f(X)(X µ)] = σ2E[f ... 1 α2σ2) for all real α and β. (ii) Suppose that (X,Y ) has a jointly Gaussian distribution.
  15. Part IID RIEMANN SURFACES (2012–2013)Example Sheet 1…

    https://www.dpmms.cam.ac.uk/study/II/Riemann/2012-2013/rs-2013-example1.pdf
    19 Jan 2013: for all w with |wf(a)| < δ,there is a unique g(w) such that f(g(w)) = w. ... 5) (i) Show that a bounded holomorphic function on D(0, 1) extendsholomorphically to all of D(0, 1).
  16. MATHEMATICAL TRIPOS PART II 2013CODING AND CRYPTOGRAPHY EXAMPLE SHEET …

    https://www.dpmms.cam.ac.uk/study/II/Coding/2012-2013/CC1.pdf
    7 Jan 2013: Show that there is nodecodable coding c such that all codewords have length 2 or less. ... Determine whether there are optimal binary codes with (a) all but onecodeword of the same length, or (b) each codeword a different length.
  17. MATHEMATICAL TRIPOS PART II 2013CODING AND CRYPTOGRAPHY EXAMPLE SHEET …

    https://www.dpmms.cam.ac.uk/study/II/Coding/2012-2013/CC3.pdf
    7 Jan 2013: 13 Prove the following results:(i) If K is a field containing F2, then (a b)2 = a2 b2 for all a,b K.(ii) If P F2[X] and K ... is a field containing F2, then P(a)2 = P(a2) for all a K.(iii) Let K be a field containing F2 in which X7 1 factorises into
  18. Mich 2013 LINEAR ANALYSIS – EXAMPLES 4 AZ 1. ...

    https://www.dpmms.cam.ac.uk/study/II/LinearAnalysis/2013-2014/2013-mich-partii-linear-analysis-sheet4.pdf
    4 Dec 2013: 4. Show that T B(H) is normal if and only if ‖Tx‖ = ‖Tx‖ for all x H. ... 8. Let S and T be compact normal operators on a complex Hilbert space withdim ES(λ) = dim ET (λ) for all λ.
  19. How to prepare a talkMarj Batchelorsummer 2013 Wednesday, 14 ...

    https://www.dpmms.cam.ac.uk/~mb139/How%20to%20prepare%20a%20talk.pdf
    15 Aug 2013: Wednesday, 14 August 2013. Focus to outline1. Write down all the words you need to. ... before b. Wednesday, 14 August 2013. Focus to outline1. Write down all the words you need to.
  20. VERMA MODULES FOR IWASAWA ALGEBRAS ARE FAITHFUL KONSTANTIN ARDAKOV ...

    https://www.dpmms.cam.ac.uk/~sjw47/VermaIwasawa.pdf
    12 Sep 2013: emαm! preserves M. (b) For all b U(g) there exists i > 1 such that ad(reα)i. ... b 7 exp(λ(log b)) for all b B+. VERMA MODULES FOR IWASAWA ALGEBRAS ARE FAITHFUL 17.
  21. INVARIANT THEORY FORTHE ELLIPTIC NORMAL QUINTIC, II. THE COVERING ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/invenqII.pdf
    11 Mar 2013: torsion point of itsJacobian, all such automorphisms are described by elements of H. ... is an isomorphism at all (gV ,gW , (a,b)) with D(a,b) 6= 0.

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