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  2. ex.dvi

    www.statslab.cam.ac.uk/~rrw1/opt/optexsheet2.pdf
    12 May 2010: 1. B ANxN = A1. B b. Why is it notfair to say that the simplex algorithm is just a complicated way to invert a matrix? ... Showthat in this network the min-cut (between A and B) is 13.].
  3. oheads_lectures.dvi

    www.statslab.cam.ac.uk/~rrw1/opt/oheads_lectures.pdf
    28 Apr 2010: λT (g b). Notice thatφ(b). b. b=b= λ. Example: Hanging chain. ... AA. B. B. C C. D. D. A′A′. D′. D′. Springs of equal strength are stretched AB and CD.Strings A′C and BD′ (shown as dotted) are initially‘just
  4. oheads_lectures.dvi

    www.statslab.cam.ac.uk/~rrw1/opt/oheads_lectures4up.pdf
    28 Apr 2010: λT (g b). Notice thatφ(b). b. b=b= λ. Example: Hanging chain. ... AA. B. B. C C. D. D. A′A′. D′. D′. Springs of equal strength are stretched AB and CD.Strings A′C and BD′ (shown as dotted) are initially‘just
  5. ODE approximations to some Markov chain models Perla Sousi ...

    www.statslab.cam.ac.uk/~ps422/smithknight1.pdf
    10 Nov 2010: AB||B A|,. a long as A @ A′, B @ B′, A′ A B, BB A,. ... A @ A′,B @ B′,A′ A B,BB A,. αA if y = x eA.
  6. 9 Feb 2010: See [19, Chap. 4]. For A,B Z2, we write A B if there exists an open path joining somea A to some b B. ... 1). We maycouple the conditioned measures πn,h( | σx = b), b = 1, such that the Isingequivalents of (a)–(c) hold as in Section 6.
  7. 24 Mar 2010: 10. 002. 0.00. 5. nes. timat. ed M. ISE. (b). 100 200 500 1000 2000. ... 10. 5. 05. 0.01. 0.02. 0.03. 0.04. (b) Gaussian mixture classification.
  8. L.dvi

    www.statslab.cam.ac.uk/~rrw1/oc/L2010a4.pdf
    25 Nov 2010: P(xt1|Xt, Ut) = P(xt1|xt, ut). (b) Separable (or decomposible) cost function, (i.e. ... s. In the discounted case, with |c(x, u)| < B, imagine subtracting B > 0 fromevery cost.

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