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14 Nov 2011: finite. Invariant distribution of a two-state chain. 1 2. a. 1-a 1-b. ... 5. 10. 15. 20. -. 0. a. a. v(a)=1. b. b.

10 Oct 2011: where W (b)n = (W(b)ni ). ni=1. If. ni=1 xnix. ... n1/2(θ̌. (b)n θn. )Bb=0. L Γ1(Z(0) 1{b 1}cZ(b))B. b=0. with independent random vectors Z(0),Z(1),Z(2),.

22 Aug 2011: The CAM recommendation is to use the base b = 5, and to userounding upwards. ... It may be checked that the outcome agrees with the system BD,which was shown in Section 3.3 to be equivalent to the CambridgeCompromise with base b = B 1.

4 Sep 2011: gi > (Pg)i. jIpijgj > 0 i,(a). gi = 1 i B(b). ... c) gi > (P̃g)i i,. where. p̃ij =. {pij (i / B),δij (i B).

29 Sep 2011: gi > (Pg)i. jIpijgj > 0 i,(a). gi = 1 i B(b). ... c) gi > (P̃g)i i,. where. p̃ij =. {pij (i / B),δij (i B).

25 Oct 2011: µqA(B) := q. Rd. Ex[eqTA 1{XTAB}. ]dx for all B B(Rd). ... B:|B|=|A|. Bc. (1 φ) =. (A)c(1 φ) =. (A)c. (1 φ) Ac.

9 May 2011: Return to 2. We need to pick a b.f.s. to start. ... If we pick x = 0, z = b this. is a b.f.s.

15 Sep 2011: Thus the seller seeks tomaximize over b. b. 1b. (k b)f (k) dk. ... a(b) = arg maxa. {fA(a, b)}, b(a) = arg maxb. {fB(a, b)}.

15 Sep 2011: 2 9 2 C. Courcoubetis and R. Weber. i[B/£]c B cells. ... fim - log $(fi) < -inf s u p U Be 6 - '-- <p(9)B"<" B /si s>0 L?

15 Sep 2011: 1 SI(c, b) < I(c, b"') b b bm. bm <. - sup [0 (mlbm)(cO - p, (0))] b. b, <m sup [0 (m/bm)(c - • (6)-(0- 6)'(l())] b e. ... H(c) 6 =. H H(c). I b =b b b. The following corollaries are worth noting.