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  2. September 14th. An empty house. April 12th. Something has ...

    https://www.dpmms.cam.ac.uk/~mg475/houseblog/index.html
    1 May 2017: September 14th. Something has happened!. October 21st. February 7th. The design is complete.. September 10th. September 18th. September 24th. October 16th. October 22nd. October 30th. November 13th. November 20th. November 26th. December 4th.
  3. Computing the Cassels-Tate pairing on 3-isogeny Selmer groups via…

    https://www.dpmms.cam.ac.uk/~taf1000/papers/ctp-3isog.html
    8 Nov 2017: One ingredient of our work is a new algorithm for solving cubic norm equations, that avoids the need for any S-unit computations.
  4. graph20171.dvi

    https://www.dpmms.cam.ac.uk/study/II/Graphs/2016-2017/graph20171.pdf
    27 Jan 2017: Show that G is a tree if and only if theaddition of any edge to G produces exactly 1 new cycle.
  5. MATHEMATICAL TRIPOS PART II (2016–17) Coding and Cryptography - ...

    https://www.dpmms.cam.ac.uk/study/II/Coding/2016-2017/CC4-17.pdf
    10 Mar 2017: I therefore find a new pair of primes andannounce that I shall be using the Rabin code with modulus N′ > N.
  6. Mathematical Tripos: Part IB DJS/Lent 2016 Statistics: Example Sheet…

    https://www.dpmms.cam.ac.uk/study/IB/Statistics/2015-2016/ex-S1B-16-2.pdf
    20 Jan 2017: condition), where the ‘Old’treatment is a standard surgical operation, and the ‘New’ is ‘keyhole’ surgery. ... On thisbasis, which treatment would you prefer? Closer examination reveals that the treatments were not given at random, but
  7. Optimisation Michael TehranchiExample sheet 2 - Easter 2017 1. ...

    https://www.dpmms.cam.ac.uk/study/IB/Optimization/2016-2017/example2.pdf
    19 May 2017: What would the new maximal flow be? 11. Consider a network with 2n 2 nodes labelled s, a1,. ,
  8. Stochastic Financial Models – Example sheet 2Lent 2017, SA ...

    https://www.dpmms.cam.ac.uk/study/II/FinancialModels/2016-2017/example2.pdf
    23 Feb 2017: Take out a ball atrandom and replace it by two balls of the same colour; this gives the new contentof the urn at time 2.
  9. Mathematical Tripos: Part IB DJS/Lent 2016 Statistics: Example Sheet…

    https://www.dpmms.cam.ac.uk/study/IB/Statistics/2015-2016/ex-S1B-16-1.pdf
    20 Jan 2017: Find an injective function h on (0,) such that, writ-ing ψ = h(θ), the maximum likelihood estimator ψ̂ of the new parameter ψ isunbiased.
  10. ANALYSIS OF FUNCTIONS (PART II) EXAMPLE SHEET 1 Harder ...

    https://www.dpmms.cam.ac.uk/study/II/AnalysisofFunctions/2016-2017/AF-1.pdf
    30 Jan 2017: Rn). (4) Give a new proof of the density of Cc (Rn) in L1(Rn).
  11. PART II AUTOMATA AND FORMAL LANGUAGES MICHAELMAS 2017-18 EXAMPLE ...

    https://www.dpmms.cam.ac.uk/study/II/AutomataAndFormalLanguages/2017-2018/Automata%20and%20Formal%20Languages%20example%20sheet%204.pdf
    5 Dec 2017: Suppose we form a new CFG G′ from G byadding, for each production of the form B a in P (where a Σ), the productionB. ... Describe the new language L(G′) in terms of the original language L(G).
  12. COMPUTING THE CASSELS-TATE PAIRING ON 3-ISOGENYSELMER GROUPS VIA…

    https://www.dpmms.cam.ac.uk/~taf1000/papers/ctp-3isog.pdf
    8 Nov 2017: One ingredient of our work is a new algorithm for solvingcubic norm equations, that avoids the need for any S-unit computations. ... In Section 3 we present our new algorithm for solving norm equations for purecubic extensions Q( 3.
  13. SOME MINIMISATION ALGORITHMSIN ARITHMETIC INVARIANT THEORY TOM FISHER …

    https://www.dpmms.cam.ac.uk/~taf1000/papers/min_algs.pdf
    7 Mar 2017: If the new cube has coefficients in OK thenwe say that the tuple (a21,a31; a22,a32; a23,a33) is admissible for S.
  14. VISIBILITY OF 4-COVERS OF ELLIPTIC CURVES NILS BRUIN AND ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/vis4.pdf
    31 Jan 2017: The new 4-cover has a degree 8 model in P7. However, forour purposes, it is convenient to project this to a curve in P5, still of degree 8.
  15. 17 Mar 2017: Applied Probability. Nathanaël Berestycki and Perla Sousi. March 6, 2017. Contents. 1 Basic aspects of continuous time Markov chains 3. 1.1 Markov property. 3. 1.2 Regular jump chain. 4. 1.3 Holding times. 6. 1.4 Poisson process. 6. 1.5 Birth
  16. arX iv:1 502. 0127 3v2 [m ath. NT ] ...

    https://www.dpmms.cam.ac.uk/~sjw47/DCapTwo.pdf
    11 Sep 2017: then be used to give a geometric construction ofa large class of new examples of irreducible coadmissible Ū(g)-modules.
  17. RELATIVE PSEUDOMONADS, KLEISLI BICATEGORIES, AND SUBSTITUTION…

    https://www.dpmms.cam.ac.uk/~jmeh1/Research/Publications/2018/fghw2ndrevision.pdf
    13 Sep 2017: RELATIVE PSEUDOMONADS, KLEISLI BICATEGORIES,. AND SUBSTITUTION MONOIDAL STRUCTURES. M. FIORE, N. GAMBINO, M. HYLAND, AND G. WINSKEL. Abstract. We introduce the notion of a relative pseudomonad, which generalizes the notionof a pseudomonad, and

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