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  2. Mapping class groupsProblem sheet 2 Michaelmas 2019 1. What ...

    https://www.dpmms.cam.ac.uk/study/III/MappingClassGroups/2019-2020/MCGs%20Sheet%202.pdf
    12 Nov 2019: 1. 5. Let G be any finite group. (a) Show that there is a surjection π1Sg G, for some g.(b) Show that G is a subgroup of Mod(Sh), for
  3. Mich. 2013 ANALYSIS II—EXAMPLES 1 PAR 1. Which of ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2013-2014/13sheet1.pdf
    23 Oct 2013: 4. Let (fn) be a sequence of real-valued continuous functions on a closed, bounded interval [a,b], and. ... f. Prove that there is some subinterval [a,b] of [0, 1] with a < b on which f is bounded.
  4. DIFFERENTIAL GEOMETRY (PART III) MICHAELMAS 2021 EXAMPLE SHEET 2 ...

    https://www.dpmms.cam.ac.uk/files/study/III/DifferentialGeometry/2021-2022/DGSheet2.pdf
    1 Nov 2021: Show that M M is trivial.(b) Show that for all n we have TSn R = Rn1 over Sn. ... 4.† Let α be a nowhere-zero 1-form on a manifold X, and let β be a p-form.(a) Show that if β = α γ for some (p
  5. PRINCIPLES OF STATISTICS – EXAMPLES 3/4 Part II, Michaelmas ...

    https://www.dpmms.cam.ac.uk/study/II/PrinciplesOfStatistics/2023-2024/examples3-prob.pdf
    2 Oct 2023: What happensif Θ = [a,b] for some 0 < a < b <? 9. Let X be multivariate normal N(θ,I), where θ Θ = Rp,p 3, and I is the pp identitymatrix. ... a) Show that the James-Stein estimator θ̃(1) dominates all estimators θ̃(c),c 6= 1.(b) Let θ̂ be the
  6. Mich. 2012 ANALYSIS II—EXAMPLES 2 PAR 1. Let f ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2012-2013/12sheet2.pdf
    29 Oct 2012: a sequence of points in [a, b] with xm x then fn(xn) f (x). ... f. Prove that there is some subinterval [a, b] of [0, 1] with a < b on which f is bounded.
  7. problemsPDE

    https://www.dpmms.cam.ac.uk/files/study/III/AnalysisPDE/2021-2022/Sheet1.pdf
    14 Oct 2021: Show that ifeb|k|f̂(k) L2(R) for some b > 0 then f is real analytic at each point in R. ... u1. 1We write A B to mean that there exists a universal constant C such that A CB.
  8. Part III Commutative Algebra Example Sheet II, 2021 Note: ...

    https://www.dpmms.cam.ac.uk/study/III/CommutativeAlgebra/2021-2022/HW2.pdf
    29 Oct 2021: finitely generated A-module, then Supp(B A M) =. (f)1(Supp(M)). [Note: You may find useful the identity on tensor products (M A B) B C = M A C ... a) Show that x is a zero divisor in A if and only if x p for some p D(A).(b) Let S be a multiplicatively
  9. NUMBER FIELDS, LENT 2024 PÉTER P. VARJÚ Disclaimer,…

    https://www.dpmms.cam.ac.uk/~pv270/NumberFields.pdf
    8 Mar 2024: a1α1. adαdq. for some a1,. ,ad Z. Proof. We take. q =(disc(α1,. , ... In what follows, we will exhibit asuitable α, but this requires some preparations.
  10. Mich. 2007 ANALYSIS II—EXAMPLES 1 PAR 1. Which of ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2007-2008/sheet1.pdf
    12 Oct 2007: Show that if fn f uniformly and (xm) isa sequence of points in [a, b] with xm x then fn(xn) f (x). ... Prove that there is some subinterval [a, b] of [0, 1] with a < b on which f is bounded.
  11. Mich. 2008 ANALYSIS II—EXAMPLES 1 PAR 1. Which of ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2008-2009/08sheet1.pdf
    17 Oct 2008: Show that if fn f uniformly and (xm) isa sequence of points in [a, b] with xm x then fn(xn) f (x). ... Prove that there is some subinterval [a, b] of [0, 1] with a < b on which f is bounded.

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