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  2. 1 Higher fields of norms and (φ, Γ)-modules Dedicated ...

    https://www.dpmms.cam.ac.uk/~ajs1005/preprints/norms-dm.pdf
    2 Oct 2006: American J. of Math. 124 (2002), 879–920. 24 Anthony J. Scholl.
  3. Department of Pure Mathematics and Mathematical StatisticsUniversity…

    https://www.dpmms.cam.ac.uk/~tkc/Complex_Analysis/Notes.pdf
    9 Mar 2006: Proposition 5.1 Cauchy transforms have power series 22Corollary 5.2 Cauchy transforms are infinitely differentiable 23Theorem 5.3 Analytic functions have power series 23Proposition 5.4 Morera’s theorem 24.
  4. QUASIRANDOM GROUPS W. T. Gowers Abstract. Babai and Sos ...

    https://www.dpmms.cam.ac.uk/~wtg10/quasirandomgroups.pdf
    22 Oct 2006: 1/24. From this and Lemma 2.8 it follows that the number of appropriately directed 4-cycles.
  5. Department of Pure Mathematics and Mathematical StatisticsUniversity…

    https://www.dpmms.cam.ac.uk/~tkc/Complex_Analysis/Notes_1.pdf
    20 Feb 2006: Proposition 5.1 Cauchy transforms have power series 22Corollary 5.2 Cauchy transforms are infinitely differentiable 23Theorem 5.3 Analytic functions have power series 23Proposition 5.4 Morera’s theorem 24. ... Thus zo is an isolated zero. 24. Corollary
  6. 25 Oct 2006: A; :=JKµE@JKZ7fÞ Ó <KG 24] @ 5sGAA5O7Bj :=Jlß 1 M7p/:=8K:(Gme7:A6v@ <9f89fqR:5R8I:A; :=JA0S7@rZÈ8IsGQ8 E@J<>màDAf:A5O89yfyÆGQJI; :v7JIfBD:oÔ"Ä:Q7E@JGyysm84s57f89:Ayf(BxG5O{v7JIBC:A<
  7. Testing Equivalence of Ternary Cubics Tom Fisher University of ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/testeqtc.pdf
    12 Apr 2006: J. Symbolic Comput. 24, 235265 (1997). See alsohttp://magma.maths.usyd.edu.au/magma/. 9. C. O'Neil.
  8. A NEW APPROACH TO MINIMISING BINARYQUARTICS AND TERNARY CUBICS ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/minbqtc.pdf
    13 May 2006: Similarly the ternary cubicx3 2y3 5z3 = 0 has discriminant = 24.39.54 yet is 3-adicallyinsoluble. ... In the case n = 2, we find. c4 (α21 4α0α2 4c)2 (mod 24).We set b2 = α.
  9. 1 Metric & Topological Spaces, sheet 2: (2006) 1. ...

    https://www.dpmms.cam.ac.uk/study/IB/MetricTopologicalSpaces/2005-2006/2006sheet2.pdf
    4 May 2006: 24. Let X be a compact topological space. Prove that for any topological space T the secondprojection map X T T is a closed map (i.e. ... Hard) We now prove the converse to q.24: a space X is compact if for all spaces T the secondprojection pT : X T T is
  10. 2 Aug 2006: Ä» %¿(!0»µ(í µ[!o!µPî X Z í ] Ú»%0!µÅÄ%!»%»! cÈÞµTÀµ{%¿a.µwÂõwÁ>µwk»%í É»kf[vµË. ØÙØ ï«ÜÝcð5ñóòÜuÝÞßpàÙ 24.5,¢>@A"CBEDP8w.5,( 2 ... Ù 24.5,/6 Ç X 6M0, ;(F7D ÃÀ6»%ÆÃÇ Ä%!»% < vÀ.Åa%¿( X
  11. COMPLEX ANALYSIS — Example Sheet 2TKC Lent 2006 The ...

    https://www.dpmms.cam.ac.uk/study/IB/ComplexAnalysis/2005-2006/Exercise_2.pdf
    16 Feb 2006: You should justify the differentiation.). 24. Let C : [0, 1] C, t 7 exp 2πit be the unit circle that divides C into two parts D = {z C : |z| < 1}and

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