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  2. 1 Linear Mathematics Lent Term 2002. My purpose here ...

    https://www.dpmms.cam.ac.uk/~amwg/Linear2002/Linear.pdf
    30 Nov 2001: respectively, where dim(V ) = n, r = rk(α). 24. Let τ : U V be a linear map between two finite dimensionalvector spaces and let W be a vector subspace of U. ... . 24 CHAPTER 1. VECTOR SPACES AND LINEAR MAPS. and hence describe the space
  3. Descent Calculations forthe Elliptic Curves of Conductor 11 Tom ...

    https://www.dpmms.cam.ac.uk/~taf1000/papers/desc11.pdf
    22 Oct 2001: Our earlier calculation of the pairing (17) shows that the Cassels-Tate pairingon (24) is non-zero. ... 24. The cyclotomic character ω and the character ψ of 5 are equal.
  4. Galois Theory Dr P.M.H. Wilson1 Michaelmas Term 2000 1LATEXed ...

    https://www.dpmms.cam.ac.uk/study/II/Galois/Galois.pdf
    24 Oct 2001: 21. 5 Galois Theory of Finite Fields 24. 5.1 Finite fields. ... 24. 3. For each t with s | t and t | r there exists an intermediate field M = Fpt and a normalsubgroup H = 〈φt〉 such that M = LH and H =
  5. The Cassels-Tate Pairing and thePlatonic Solids Tom FisherDepartment…

    https://www.dpmms.cam.ac.uk/~taf1000/papers/ctp.pdf
    12 Oct 2001: v(ξv,bv)v = 0 for all b S(φ̂)(D/K). (24). According to the Weil pairing definition, (24) is precisely the condition〈x,y〉 = 0 for all y ... 24. Not only does this give another proof that Cλ(Q) has rank 0, but wealso learn that X(Cλ/Q) contains no

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