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  2. https://www.english.cam.ac.uk/cmt/?feed=rss2&author=102

    https://www.english.cam.ac.uk/cmt/?feed=rss2&author=102
    3 Jul 2024: by.a href="http://www.english.cam.ac.uk/cmt/wp-content/uploads/2015/06/TJ.jpg"img loading="lazy" decoding="async" class=" wp-image-4741 alignright" ... cam.ac.uk/cmt/wp-content/uploads/2015/06/TJ-225x300.jpg" alt="TJ" width="250" height="333"
  3. PHYSICAL REVIEW E 86, 011909 (2012) Non-normal amplification in ...

    https://cbl.eng.cam.ac.uk/publications/hennequin-pre-2012.pdf
    9 Jul 2024: i1j =1. tij. (i1k=1. tikσj k j 1k=1. tj kσik. ), (A4). ... tij tj ktkσi〉. (A7). As above, the first sum vanishes except for = j.
  4. MAT1 MATHEMATICAL TRIPOS Part IB Tuesday, 04 June, 2024 ...

    https://www.maths.cam.ac.uk/undergrad/pastpapers/files/2024/paperib_1_2024.pdf
    3 Jul 2024: states that are “symmetric” in the sense that. P(Tj < Ti | X0 = i) = P(Ti < Tj | X0 = j),.
  5. MAMA/318, NST3AS/318, MAAS/318 MAT3 MATHEMATICAL TRIPOS Part III…

    https://www.maths.cam.ac.uk/postgrad/part-iii/files/pastpapers/2024/Paper_318.pdf
    27 Jun 2024: Part III, Paper 318 [TURN OVER]. 4. 3. Let = (tj)nkj=1 be a strictly increasing knot sequence, and let Sk() be the space.
  6. C O P i L cambridge occasional papers in ...

    https://www.mmll.cam.ac.uk/sites/www.mmll.cam.ac.uk/files/v16_ren.pdf
    25 Jun 2024: 30) a. Canonical predicationXPi cop [SC [ti] [de-clause]]. b. Inverse predication[de-clausej] cop [SC [XP] [tj]].
  7. Exact natural gradient in deep linear networks andapplication to ...

    https://cbl.eng.cam.ac.uk/publications/bernacchia-nips-2018.pdf
    9 Jul 2024: Fij =〈xi1x. Tj1〉pθ〈eie. Tj. 〉pθ. (22). There is no reason to expect that this expression is zero for i 6= j, unless the outputs xi or the errorsei are ... Fij =(Wbi ΣW. bj. T)(Wai. T Σ̃1Waj. )=〈xi1x. Tj1〉pθ〈eie. Tj. 〉pθ.
  8. MATHEMATICAL TRIPOS Part IB 2024 List of Courses Analysis ...

    https://www.maths.cam.ac.uk/undergrad/pastpapers/files/2024/list_ib.pdf
    3 Jul 2024: states that are “symmetric” in the sense that. P(Tj < Ti | X0 = i) = P(Ti < Tj | X0 = j),.
  9. C O P i L cambridge occasional papers in ...

    https://www.mmll.cam.ac.uk/sites/www.mmll.cam.ac.uk/files/3_v16_ren.pdf
    26 Jun 2024: 30) a. Canonical predicationXPi cop [SC [ti] [de-clause]]. b. Inverse predication[de-clausej] cop [SC [XP] [tj]].
  10. Limits and Powers of Koopman LearningMatthew J. Colbrook* Igor ...

    www.damtp.cam.ac.uk/user/mjc249/pdfs/Koopman_foundations.pdf
    8 Jul 2024: n1. n11j=0. g(Tj(θ))=1. 2π. ππg(θ) dθ g L2(S1)? (1). If we know the map symbolically, we can determine the an-swer (R is ergodic if

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