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  2. The un-Limited Edition | University of Cambridge

    https://www.cam.ac.uk/research/features/the-un-limited-edition
    Thumbnail for The un-Limited Edition | University of Cambridge 21 May 2013: Share. Published. 21 May 2013. Image. Fryderyk Chopin's manuscript of the Nocturne Op.
  3. The virtual Chopin | University of Cambridge

    https://www.cam.ac.uk/research/features/the-virtual-chopin
    Thumbnail for The virtual Chopin | University of Cambridge 1 Mar 2013: The C minor Prelude Op. 28 No. 20, for example, is a notoriously controversial piece precisely because nobody is sure what Chopin really wanted. ... Share. Published. 01 Mar 2013. Image. Detail from Fryderyk Chopin (1810–49), Polonaise in A-flat major
  4. Algebraic Geometry IID 2013 5 Examples Here explore some ...

    https://www.dpmms.cam.ac.uk/~ajs1005/ag2d/agIId_s5-6.pdf
    18 Mar 2013: Theorem 6.1. P is a smooth point of V iff mP OP is a principal ideal. ... So in OP we have. xj = hj(x1,. ,xn) (x21,x1x2,. ,x2n) = m2P , (2 j n).
  5. The virtual Chopin | For staff

    https://www.staff.admin.cam.ac.uk/features/the-virtual-chopin
    Thumbnail for The virtual Chopin | For staff 13 Feb 2013: The C minor Prelude Op. 28 No. 20, for example, is a notoriously controversial piece precisely because nobody is sure what Chopin really wanted. ... The Second Ballade Op. 38 is a case in point. Here, Chopin wrote two different endings and then
  6. Nonparametric Bernstein-von Mises theorems in Gaussian white noise

    www.statslab.cam.ac.uk/~nickl/Site/__files/AOS1133.pdf
    28 Oct 2013: Then, as n ,P nf0 (f0 Cn) 1 α and Rn = OP (1). ... n(f : ‖f f0‖22 > rn. ) = oP (1).Let μn, νn satisfy (21).
  7. Piano duet recital

    www.damtp.cam.ac.uk/user/gio10/recital1.html
    28 Dec 2013: 28 September 2013, 2:30 pm. Peter Warlock: Capriol. Franz Schubert: Variations in A flat major, Op 35 / D 813.
  8. Algebraic Geometry IID 2013 7 Divisors on curves For ...

    https://www.dpmms.cam.ac.uk/~ajs1005/ag2d/agIId_s7-10.pdf
    18 Mar 2013: It is not hard to show that P is just the module of differentials OP /k.). ... Proof. Obviously OP dπP P. Let f = f(P) πP g OP = k mP.
  9. Images | Von Hügel Institute

    https://www.vhi.st-edmunds.cam.ac.uk/images
    20 Dec 2013: Search site. Von Hügel Institute. for Critical Catholic Inquiry. Images. Development. . Read more at: Homepage and carousel.. Homepage and carousel. . Read more at: Events.. . Read more at: People.. . Read more at: Posters and resources.. Posters
  10. Cluster detection in networks using percolation

    www.statslab.cam.ac.uk/~grg/papers/BEJ412.pdf
    14 Mar 2013: Bernoulli 19(2), 2013, 676–719DOI: 10.3150/11-BEJ412. Cluster detection in networks usingpercolationE RY A R I A S - C A S T RO1 and G E O F F R E Y R. G R I M M E T T2. 1Department of Mathematics, University of California, San Diego, CA 92093-0112
  11. htl2.dvi

    www.damtp.cam.ac.uk/user/tong/relativity/htl2.pdf
    27 Feb 2013: perpendicular to OP , find the equation of the orbit under the assumptions. ... dicular to OP , where v2 < k/a2. Use the orbit equation to prove that P spirals in.

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