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  2. 3 The Formalism of Quantum Mechanics In the previous ...

    www.damtp.cam.ac.uk/user/tong/qm/qm3.pdf
    26 Jun 2024: Typically AB is not the same as BA. The commutator [A, B] captures. ... the dierence between these. Clearly [A, B] = [B, A] and the same also holds foroperators: [Ô, M̂] = [M̂, Ô].
  3. Staging Generic Programming

    https://www.cl.cam.ac.uk/~jdy22/papers/staging-generic-programming.pdf
    18 Jun 2024: type map =Nil : map. | Cons : (module TYPEABLE with type t = ’b) (’bb) map map. ... type map =Nil : map. | Cons : (module TYPEABLE with type t = ’b) (’bb) code map map.
  4. MAMA/129, NST3AS/129, MAAS/129 MAT3 MATHEMATICAL TRIPOS Part III…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_129.pdf
    27 Jun 2024: ii) Given finite sets A, B G, show that there exists a set X B of size |X| 2|A B|/|A| 1 such that for every b B, there are ... more than |A|/2 triples(x, a, a′) X A A such that b = a a′ x.Deduce that B B A A X X.
  5. Model Theory of Tame Classes of Finite Structures Part 1: Locality

    https://www.cl.cam.ac.uk/~ad260/talks/LogColloq24-lecture1.pdf
    1 Jul 2024: A |= [ {'} A. B |= [ {'} B. Anuj Dawar June 2024. ... Anuj Dawar June 2024. Substructures. For structures A = (A, RA1 ,. , RAr ) and B = (B, RB1,. , RBr ) in avocabulary , we say.
  6. Preprint typeset in JHEP style - HYPER VERSION 2018 ...

    www.damtp.cam.ac.uk/user/tong/gaugetheory/gt.pdf
    26 Jun 2024: insists that they can’t exist. This is the Maxwell equation. B = 0. ... Bi2Te3. – 11 –. θ=π. θ=0. B. B E. θ=π. θ=0.
  7. Fixed-Memory Capacity Bounds for theGilbert-Elliott Channel Yutong…

    sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/isit2024_gec.pdf
    20 Jun 2024: G B1 b. b. g. 1 g. 0 0. 1 1. ... which solving for q(0) gives. q(0) =g b (1 g)δb (1 b)δg.
  8. Submitted to:ML 2017 c© J. Yallop & S. DolanThis ...

    https://www.cl.cam.ac.uk/~jdy22/papers/first-class-subtypes-draft.pdf
    18 Jun 2024: Finally, this proof can beused to coerce a proof of the reflexivity of B-subtyping (at type a) a B a to a proof that a B b. ... Thatis, from a proof a A b, the operations of A.sub and B.sub produce a proof a B b.
  9. MAMA/329, NST3AS/329, MAAS/329 MAT3 MATHEMATICAL TRIPOS Part III…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_329.pdf
    27 Jun 2024: You may assume that. b. b. tdt. (1 t)2 =2b. (1 b)2 ln(1 b1 b. ... You may assume that. b. b. (c2 t2)dt1 t = 2b (1 c.
  10. First-class modules: hidden power and tantalizing promises Jeremy…

    https://www.cl.cam.ac.uk/~jdy22/papers/first-class-modules.pdf
    18 Jun 2024: type (’a, ’b) eq = (’a -> ’b) (’b -> ’a). ... Here is a definition of trans:. let trans (type a) (type b) (type c) a_eq_b b_eq_c =let module TC = Subst(struct type ’x tc = (a, ’x) eq
  11. MAMA/133, NST3AS/133, MAAS/133 MAT3 MATHEMATICAL TRIPOS Part III…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_133.pdf
    27 Jun 2024: You may assume that SL2(Z) can be written as an amalgamated free product⟨A⟩ ⟨A⟩⟨B⟩ ⟨B⟩, where. ... b) Prove that any isometry of T either fixes a point or translates a line.
  12. 3. Anomalies We learn as undergraduates that particles come ...

    www.damtp.cam.ac.uk/user/tong/gaugetheory/3anom.pdf
    26 Jun 2024: in the z-direction, B = (0, 0, B), and work in Landau gauge so A = (0, Bx, 0). ... where Sab =14[a,b] is the generator of the Lorentz group in the spinor representation.
  13. First-class subtypesJeremy Yallop Stephen Dolan University of…

    https://www.cl.cam.ac.uk/~jdy22/papers/first-class-subtypes.pdf
    18 Jun 2024: converted to a witness of type (’a,’b) B.t.The SUB module type contains the four elements of (Fig. ... val conv : {A:SUB} {B: SUB} (’a, ’b) A.t (’a, ’b) B.t.
  14. MAMA/302, NST3AS/302, MAAS/302 MAT3 MATHEMATICAL TRIPOS Part III…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_302.pdf
    27 Jun 2024: L = { f : R R | f(x) = ux b; b R; u R,u ̸= 0 }. (b) Consider the following matrix Lie group. G =. . 1 q s0 1 r0 0 1. ... b) Let G be a Lie group and let L(G) be its Lie algebra.
  15. flap: A Deterministic Parser with Fused Lexing

    https://www.cl.cam.ac.uk/~jdy22/papers/flap-a-deterministic-parser-with-fused-lexing.pdf
    18 Jun 2024: where = = {⟨A,=⟩ | = A= }. : = if =? A then back else no. (C4?(back,B) = B. (C4?(on =B,B) = G(=B,B). ... T (=::=B, B ) = T (=B, S=,: (B,B) ). where = = {⟨A,=⟩ | = A= }. : = if =? A then back else no. (C4?(back, B ) = B.
  16. standardmodel

    www.damtp.cam.ac.uk/user/tong/sm/standardmodel3.pdf
    26 Jun 2024: generators of SU(3) which we take to obey. Tr(T AT B) =1. ... fact that quarks carry colour indices, which are the a, b, c, d = 1,. ,
  17. MAMA/342, NST3AS/342, MAAS/342, NST3PHY/TQM, MAPY/TQM MAT3…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_342.pdf
    27 Jun 2024: b) Upon fusion, e and m yield the f particle: e m = f. ... Show thata a = 1, b b = 1, and that c = a b satisfies exp(iθcc) = 1.
  18. Lightweight higher-kinded polymorphism Jeremy Yallop and Leo White…

    https://www.cl.cam.ac.uk/~jdy22/papers/lightweight-higher-kinded-polymorphism.pdf
    18 Jun 2024: let rec fold : type a b. (a b b) b a list b =fun (f, u, l) = match l with. | [ ] ... let rec fold : type a b. (a b, b) arrow b a list b =fun (f, u, l) = match l with. | [ ]
  19. 5. Chiral Symmetry Breaking In this section, we discuss ...

    www.damtp.cam.ac.uk/user/tong/gaugetheory/5chisb.pdf
    26 Jun 2024: Lint = 1. 6f2. aa@b@b a@ab@b. From this we can read o the tree-level! ... B =1. 242. Zd3x ijktr (U. †(@iU) U†(@jU) U. † @kU) (5.16). –
  20. MAMA/314, NST3AS/314, MAAS/314 MAT3 MATHEMATICAL TRIPOS Part III…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_314.pdf
    27 Jun 2024: ρ. (u. t+ (u )u. )= ρΦ p 1. 4π( B) B, (2). ... B. t= (u B) , 2Φ = 4πGρ. (3). Conservation laws for momentum and energy. (
  21. Under consideration for publication in J. Functional Programming 1 ...

    https://www.cl.cam.ac.uk/~jdy22/papers/the-arrow-calculus.pdf
    18 Jun 2024: Types. arr : (A B) (A ; B)(>>>) : (A ; B) (B ; C) (A ; C). ... second : (A ; B) (CA ; CB)second = λf. arr swap >>> first f >>> arr swap. (&&&) :

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