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  2. Families Intersecting on an Interval

    https://www.dpmms.cam.ac.uk/~par31/preprints/intersections-abs.html
    23 Mar 2007: Fix some subset B of [n]. How large a family A of subsets of [n] can we find such that the intersection of any two sets in A contains a cyclic ... Chung, Graham, Frankl and Shearer have proved that, in the case where B is a block of length t, we can do
  3. Part IID RIEMANN SURFACES (2007–2008): Example Sheet 2…

    https://www.dpmms.cam.ac.uk/~agk22/rs2.pdf
    20 Oct 2007: f(z) =a(z z0) bc(z z0) d. ,. for some a,b,c,d,z0 C. ... 1 < |z| < 2}, {0 < |z| < 1}, {0 < |z| < }. 8. (i) Let R and S be some Riemann surfaces, f : R S a continuous map, and p a pointin R.
  4. MATHEMATICAL TRIPOS Part III Before Thursday 11th June, 2007 ...

    https://www.dpmms.cam.ac.uk/~tkc10/complex_2007/MockExam2007.pdf
    3 Jun 2007: The questions carry equal weight. This is a Mock examination, intended to give you some idea of the sortof questions you will face in the proper Part III examination. ... The function f : DR C is analytic on some disc DR = {z C : |z| < R} withR > 1 and
  5. Mich. 2007 ANALYSIS II—EXAMPLES 4 PAR 1. At which ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2007-2008/sheet4.pdf
    21 Nov 2007: a) Suppose that D1f exists and is continuous in some open ball around (a, b), and that D2f exists at (a, b). ... Show that f is differentiable at (a, b). (b) Suppose instead that D1f exists and is bounded on some open ball around (a, b), and that for
  6. Part IID RIEMANN SURFACES (2007–2008): Example Sheet 4…

    https://www.dpmms.cam.ac.uk/~agk22/rs4.pdf
    21 Nov 2007: Questions 7–10 are more challenging than others and some parts certainly go beyond limitsof the examination. ... neous cubic polynomial in the generalized Weierstrass normal form XZ24Y 3AX2Y BX3,for some complex constants A, B, A3 27B2 6= 0.
  7. Part IID RIEMANN SURFACES (2007–2008): Example Sheet 2…

    https://www.dpmms.cam.ac.uk/study/II/Riemann/2007-2008/rs2.pdf
    20 Oct 2007: f(z) =a(z z0) bc(z z0) d. ,. for some a,b,c,d,z0 C. ... 1 < |z| < 2}, {0 < |z| < 1}, {0 < |z| < }. 8. (i) Let R and S be some Riemann surfaces, f : R S a continuous map, and p a pointin R.
  8. 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.
  9. Examples sheet 2 for Part II Algebraic Topology Burt ...

    https://www.dpmms.cam.ac.uk/study/II/AlgebraicTopology/2006-2007/toex2.pdf
    5 Oct 2007: b) Use (a) to show that every finitely presented group is the fundamental groupof some space. ... Freeness of a group action is as definedin lectures; some people call this property “free and properly discontinuous”.).
  10. MATHEMATICAL TRIPOS PART II (2006–07) Graph Theory - Example ...

    https://www.dpmms.cam.ac.uk/study/II/Graphs/2006-2007/ex4.pdf
    9 Mar 2007: Riordan. Basic Examples: straightforward material on some of the main definitions and theorems. ... Let B̃ be the (n1)m matrix obtained by deleting some row of B.
  11. RIEMANN SURFACES AND DISCRETE GROUPS TKC Lent 2007 1. ...

    https://www.dpmms.cam.ac.uk/~tkc10/complex_2007/Exercise_2007_1.pdf
    3 Jun 2007: u(z) = b log |z| Re a(z)for some b R and some analytic function a : A C. ... a) Show that Z(T) is a subgroup of Möb.(b) Find which groups (up to isomorphism) can arise as Z(T) for some Möbius transformation T.
  12. Mich. 2007 ANALYSIS II—EXAMPLES 2 PAR Unless stated otherwise, ...

    https://www.dpmms.cam.ac.uk/study/IB/AnalysisII/2007-2008/sheet2.pdf
    25 Oct 2007: An interval is a set taking one of the forms (, ), (, b), (, b], [a, ), (a, ), [a, b], [a, b), (a, b]or (a, b) for some a, b R with a b. ... 15. Let V be a real vector space with a countably infinite basis; that is to say, there is some sequence e1, e2,e3
  13. Mich. 2007 NUMBERS AND SETS — EXAMPLES 2 PTJ ...

    https://www.dpmms.cam.ac.uk/study/IA/Numbers%2BSets/2007-2008/N+S2.pdf
    17 Oct 2007: 3. Let a,b,c be three positive integers. Are the following true or false? ... b) Now let F = Zp be the field of integers mod p, for some prime p, and suppose d dividesp 1.
  14. Part IID RIEMANN SURFACES (2007–2008): Example Sheet 4…

    https://www.dpmms.cam.ac.uk/study/II/Riemann/2007-2008/rs4.pdf
    21 Nov 2007: Questions 7–10 are more challenging than others and some parts certainly go beyond limitsof the examination. ... neous cubic polynomial in the generalized Weierstrass normal form XZ24Y 3AX2Y BX3,for some complex constants A, B, A3 27B2 6= 0.
  15. Mich. 2007 NUMBERS AND SETS — EXAMPLES 1 PTJ ...

    https://www.dpmms.cam.ac.uk/study/IA/Numbers%2BSets/2007-2008/N+S1.pdf
    17 Oct 2007: Hence x1 = x2 = = xk1, so theresult is true for n = k 1.(b) Clearly, some positive integers are interesting: for example, 6 is the smallest perfectnumber, 1729 is the smallest number ... Suppose some positive integers were not interesting: then, by the
  16. Michaelmas Term 2007 T.A. Fisher Linear Algebra: Example Sheet ...

    https://www.dpmms.cam.ac.uk/study/IB/LinearAlgebra/2007-2008/lin_alg-07-4.pdf
    21 Nov 2007: 1. The square matrices A and B over the field F are congruent if B = P T AP for some invertible matrixP over F. ... 8. Let S be a real symmetric matrix with Sk = I for some k 1.
  17. 3 3 THE RIEMANN SPHERE 3.1 Models for the ...

    https://www.dpmms.cam.ac.uk/~tkc10/complex_2007/Chapter3.pdf
    3 Jun 2007: a) Show that Z(T) is a subgroup of Möb.(b) Find which groups (up to isomorphism)can arise as Z(T) for some Möbius transformation T. ... Show thatevery Möbius transformation is equal to exp A for some matrix A.
  18. Lent Term 2007 Matthias Strauch Number Fields: Example Sheet ...

    https://www.dpmms.cam.ac.uk/study/II/NumberFields/2006-2007/example_sheet_1.pdf
    5 Feb 2007: 7) Let R be a commutative ring with unit. For a,b R we say that a divides b (notation a|b) ifb = ac for some c R. ... If R is a domain, then a b (a|b b|a). We call an elementa RR irreducible if for any factorization a = bc one of b,c is a unit
  19. 4 4 THE COMPLEX PLANE 4.1 Meromorphic functions. A ...

    https://www.dpmms.cam.ac.uk/~tkc10/complex_2007/Chapter4.pdf
    3 Jun 2007: a) {0}. (b) Zω1 = {nω1 : n Z} for some ω1 C {0}. ... Suppose that we did,then ω = xω1 yω2 for some x, y R.
  20. 8 8 THE RIEMANN MAPPING THEOREM 8.1 Simply Connected ...

    https://www.dpmms.cam.ac.uk/~tkc10/complex_2007/Chapter8.pdf
    3 Jun 2007: B |G(z)| = |F (z)| at some z R {zo} if, and only if, F = ωG for some complex number ω of unitmodulus. ... Hence Gw = T Gzo for some T Aut D. E G is injective.
  21. 2 2 RIEMANN SURFACES 2.1 Definitions Let R be ...

    https://www.dpmms.cam.ac.uk/~tkc10/complex_2007/Chapter2.pdf
    3 Jun 2007: respectively. Any 1-form ω on can be written as adx bdy or λdz µdz for some 0-forms a,b,λ,µ.In particular, for f : C we have. ... The 1-form on D can be written as = adz bdzfor some functions a,b : D C.

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