Einstein Chair Mathematics Seminar
Einstein Chair Mathematics Seminar
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Edson de Faria | Asymptotic holomorphic dynamics and renormalization
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/
January 19, 2023
Abstract:
The purpose of this talk is to present a version of the Fatou-Julia-Sullivan theorem for infinitely renormalizable, asymptotically holomorphic polynomial-like maps, as well as a topological straightening theorem in this setting. As a consequence of these results, we deduce that such maps have no wandering domains, and that their Julia sets are locally connected. The talk is based on recent joint work with Trevor Clark and Sebastian van Strien.
CUNY Einstein Mathematics Seminar: goo.gl/MsQrHq
Переглядів: 195

Відео

Moira Chas | Tantalizing patterns created by curves on surfaces
Переглядів 2522 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 19, 2023 Abstract: Consider an orientable surface S with negative Euler characteristic, a minimal set of generators of the fundamental group of S, and a hyperbolic metric on S. Each unbased homotopy class C of closed oriented curves on S determines three numbers: the minimal geometric self-intersection num...
Ruth Lawrence-Naimark | Infinity structures, BV formalism and discrete models of continuum vec calc
Переглядів 8122 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 19, 2023 Abstract: We will discuss different algebraic structures which arise when we move from the differential graded algebra of continuum differential forms to the discrete setting, considered as a tower of different scales interlinked by some form of renormalization operator. In each case, we find that...
Ralph L. Cohen | Floer homotopy theory, old and new
Переглядів 1932 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades January 19, 2023 Abstract: In 1995 the speaker, Jones, and Segal introduced the notion of “Floer homotopy theory”. The proposal was to attach a (stable) homotopy type to the geometric data given in a version of Floer homology. More to the point, the question was asked, “When is the Floer homology isomorphic to the ...
Nathalie Wahl | What does string topology know about the manifold it lives on?
Переглядів 3682 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades January 18, 2023 Abstract: By classical Morse theory, the homology of the free loop space LM on a Riemannian manifold M is build out of closed geodesics in M. It however, as such, only depends on the homotopy type of M. String topology, as introduced 20 years ago by Chas and Sullivan, can be thought of as a refinem...
Gregory Falkovich | Mathematical Aspects of Turbulence
Переглядів 6112 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/four... January 18, 2023 Abstract: I shall review two unsolved mathematical problems related to turbulence. The first one is the broken scale invariance and an anomalous scaling in direct turbulent cascades. The second one is an emerging conformal invariance in inverse turbulent cascades. CUNY Einstein Mathematics Seminar: goo...
Nathan Seiberg | Quantum Field Theory, Separation of Scales, and Beyond
Переглядів 8122 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 18, 2023 Abstract: We will review the role of Quantum Field Theory (QFT) in modern physics. We will highlight how QFT uses a reductionist perspective as a powerful quantitative tool relating phenomena at different length and energy scales. We will then discuss various examples motivated by string theory an...
Richard Canary | Hitchin representations of Fuchsian groups
Переглядів 1642 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 18, 2023 Abstract: The Hitchin component of representations of a closed surface group into SL(d,R) is one of the primary examples of a Higher Teichmuller space (a component of the space of representations of a surface group into a Lie group which consists entirely of discrete, faithful representations). We...
Camillo de Lellis | Anomalous dissipation for the forced Navier-Stokes equations
Переглядів 3692 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 17, 2023 Abstract: einstein-chair.github.io/fourdecades/abstracts/#camillo-de-lellis CUNY Einstein Mathematics Seminar: goo.gl/MsQrHq
Hee Oh | Rigidity of Kleinian groups
Переглядів 9642 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 17, 2023 Abstract: Discrete subgroups of PSL(2,C) are called Kleinian groups. Mostow rigidity theorem (1968) says that Kleinian groups of finite co-volume (=lattices) do not admit any faithful discrete representation into PSL(2,C) except for conjugations. I will present a new rigidity theorem for finitely ...
Amie Wilkinson | Dynamical asymmetry is C^1-typical
Переглядів 3552 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 17, 2023 CUNY Einstein Mathematics Seminar: goo.gl/MsQrHq
Manuel Rivera | Bialgebras and loop spaces
Переглядів 3262 роки тому
Four Decades of the Einstein Chair Seminar: einstein-chair.github.io/fourdecades/ January 17, 2023 Abstract: A bialgebra is a vector space equipped with a multiplication map and a comultiplication map satisfying certain compatibilities. Bialgebras are ubiquitous throughout mathematics and they appear in different flavors with the multiplication and comultiplication maps satisfying different typ...
Stephen Wolfram - Mathematics and Metamathematics of our Physics Project
Переглядів 2,3 тис.3 роки тому
CUNY Einstein Mathematics Seminar: goo.gl/MsQrHq
Klas Modin - Zeitlin's model for ideal hydrodynamics on the sphere
Переглядів 3143 роки тому
CUNY Einstein Mathematics Seminar: goo.gl/MsQrHq
Yann Brenier - From Monge transportation problem to Einstein's gravitation through Eulerian approach
Переглядів 1963 роки тому
CUNY Einstein Mathematics Seminar: goo.gl/MsQrHq
Ruth E. Lawrence-Naimark - Quantitative approx. in difference calculus of continuum vector calculus
Переглядів 3813 роки тому
Ruth E. Lawrence-Naimark - Quantitative approx. in difference calculus of continuum vector calculus
Anton Izosimov - Lie groupoids in fluid dynamics
Переглядів 1753 роки тому
Anton Izosimov - Lie groupoids in fluid dynamics
Robert Cardona - Universal computation and the Euler equations
Переглядів 973 роки тому
Robert Cardona - Universal computation and the Euler equations
Sasha Migdal - Confined Vortex Surface, Irreversibility, and Exact solution for the flow 6/1/2021
Переглядів 1523 роки тому
Sasha Migdal - Confined Vortex Surface, Irreversibility, and Exact solution for the flow 6/1/2021
Min Chul Lee - Quantum Field Theory - Basic Mathematical Approach, 8/3/2021
Переглядів 6373 роки тому
Min Chul Lee - Quantum Field Theory - Basic Mathematical Approach, 8/3/2021
Min Chul Lee - Equivalence Between Euclidean and Minkowski Field Theories, 8/10/2021
Переглядів 2513 роки тому
Min Chul Lee - Equivalence Between Euclidean and Minkowski Field Theories, 8/10/2021
Sasha Migdal - Vortex Sheets and Turbulent Statistics, 8/17/2021
Переглядів 1173 роки тому
Sasha Migdal - Vortex Sheets and Turbulent Statistics, 8/17/2021
James Glimm - Renormalized perturbation theory for the Euler and Navier-Stokes equations, 7/20/2021
Переглядів 3373 роки тому
James Glimm - Renormalized perturbation theory for the Euler and Navier-Stokes equations, 7/20/2021
James Glimm - Quantum Field theory: a sub problem for fluid turbulence, 7/13/2021
Переглядів 4273 роки тому
James Glimm - Quantum Field theory: a sub problem for fluid turbulence, 7/13/2021
Stephen Preston - Euler Equations as Geodesics on Diffeomorphism Groups (Nov 30 2020)
Переглядів 3174 роки тому
Stephen Preston - Euler Equations as Geodesics on Diffeomorphism Groups (Nov 30 2020)
Dennis Sullivan - November 5, 2018
Переглядів 3,1 тис.6 років тому
Dennis Sullivan - November 5, 2018
Jae-Suk Park - November 14, 2016
Переглядів 5778 років тому
Jae-Suk Park - November 14, 2016
Misha Gromov - October 24, 2016 (Part 2 of 2)
Переглядів 14 тис.8 років тому
Misha Gromov - October 24, 2016 (Part 2 of 2)
Misha Gromov - October 24, 2016 (Part 1 of 2)
Переглядів 20 тис.8 років тому
Misha Gromov - October 24, 2016 (Part 1 of 2)
Dennis Sullivan - July 21, 2016
Переглядів 2,3 тис.8 років тому
Dennis Sullivan - July 21, 2016

КОМЕНТАРІ

  • @BarryWhite-h5h
    @BarryWhite-h5h 7 місяців тому

    She conveyed to Judaism to suit her man and now lives in an illegally occupied house!!

  • @ezasokotela7523
    @ezasokotela7523 10 місяців тому

    Very wonderful.What a gem of a video....

  • @torlachrush
    @torlachrush Рік тому

    Entire monologue lacks rigour, no starting point , not sure where it's leading. Lack of preparation.😱

  • @torlachrush
    @torlachrush Рік тому

    24:14 Uhm...ahh...

  • @uli5869
    @uli5869 Рік тому

    nice

  • @beammeupscotty3074
    @beammeupscotty3074 Рік тому

    left off at 33 minutes

  • @Maya-tz6qs
    @Maya-tz6qs Рік тому

    Weinberg is great for conceptual and historical understanding, a bit discursive. Frampton is more theoretical and concise and mathematical-abstract. No surprise that Dr. Glimm likes this best. Peskin and Schroeder is more detailed and practical. Schroeder was Peskin's graduate student, and the book is a result of years of teaching QFT to graduate students at Stanford. Freeman Dyson was the first to broach the question of the mathematical properties of the QFT perturbation series. He had advanced mathematical training that few physicists had or have. Physics is good for the soul, but so is mathematics. The former brings you in contact with the "real world"; the latter brings you in contact with clarity and rigor :)

  • @gothboi4ever
    @gothboi4ever 2 роки тому

    I wish her audio was not cutting out so much. Subtitles would have been a gift.

  • @maitiaru
    @maitiaru 2 роки тому

    It's almost impossible to follow Gromov because of his way of speaking, some parts of his words are just mumbling. Or, am I the only one having this problem?

    • @303Denis
      @303Denis Рік тому

      He speaks like this for people can't understand him. Because of he cannot say anything good. He just presents himself like the great mathematics. But in reality he is just nobody.

    • @saturngenesis1306
      @saturngenesis1306 Рік тому

      ​@@303Denis Can you elaborate some more on your view of Gromov?

    • @303Denis
      @303Denis Рік тому

      @@saturngenesis1306 elaborate what? He is like Perelman. Fake mathematics.

    • @saturngenesis1306
      @saturngenesis1306 Рік тому

      @@303Denis 'Fake mathematics.' How so?

    • @303Denis
      @303Denis Рік тому

      @@saturngenesis1306 it's like Einstein was fake scientist.

  • @Anders01
    @Anders01 3 роки тому

    A new idea I have is that the hypergraph used in the Wolfram model allows for even further simplification. The nodes which Stephen called atoms of space can be made redundant by a hypergraph with only edges. The foundation of reality is then purely a web of relations.

    • @AdrianBoyko
      @AdrianBoyko Рік тому

      Relations between what?

    • @Anders01
      @Anders01 Рік тому

      @@AdrianBoyko In the Wolfram model they call the nodes space atoms, but as Stephen Wolfram has mentioned, the nodes are actually just IDs. I think of it like that too, the points that connect the relations are unique but empty in themselves.

    • @AdrianBoyko
      @AdrianBoyko Рік тому

      @@Anders01 Can’t you say the same thing about the edges?

    • @Anders01
      @Anders01 Рік тому

      @@AdrianBoyko Yes, I think so. I have an idea of "bootstrapping" the model of reality from a single vertex. And then there exists a self-loop from the vertex to itself. And in the step after that the edge can itself be seen as a new vertex, and from that vertex new edges can be connected and so on leading to an explosion of an ever expanding complete graph. Both the vertices and the edges are empty in themselves.

  • @JacobProbasco
    @JacobProbasco 3 роки тому

    The discussion on “space and numbers” at the end was missing the point. If you tell a mathematician to count a handful of oranges, they will count 1 + 1 + 1 + 1 + 1 But no two oranges are identical, and someone with expanded color vision, or the ability to assess the similarity of the oranges at a more coarse scope, might not conclude that the oranges are identical enough to be counted within the same set. It’s a fallacy of familiarity because as observers our summations of the physical world are abstracted according to where in the branch we are choosing to observe. If math is space and counting, then there is nothing within the constraints of space/time that equals more than 1 of itself(after all, two of the same thing cannot occupy the precise space at the same time); therefore math seems like a necessary abstraction on top of the nature of what IS, rather than a fact of nature itself.

  • @JacobProbasco
    @JacobProbasco 3 роки тому

    So, the answer to Theseus' Ship is it's still a ship until the observer of the ship doesn't recognize it any more. Fascinating presentation.

  • @tarkajedi3331
    @tarkajedi3331 3 роки тому

    Before this video I am following along with the Wolfram Physics project and am learning the Wolfram Language. Still my main struggle was the point of metamathematics !!! I struggled sincerely to see why this brilliant man was so invested in it. This video and a few others really helped me see the point of it. Thank you. Mr Wolfram I think has made the first really new breakthrough since the golden age of physics. My prediction is Mr Wolfram and his incredible team will win a nobel prize if they can show how their breakthrough in GR and QM applies to the standard model.

  • @brycesmith2015
    @brycesmith2015 3 роки тому

    I’m a borderline mongoloid so take everything with a grain of salt, but the object that’s displayed at 36:27 looks similar to the object made by the Goldbach Conjecture. Some of the other “rewriting hyper graphs” look similar to genealogy trees, or even different factorization charts I’ve seen. Even if Steven’s points aren’t well received by the broader public, the similar properties of these mathematical objects to other mathematical objects, both natural and theoretical, is curious to say the least. I would even postulate that if Nick Bostrom is correct, the football(US)/eye-shaped object that Steven displays around the 20:00 minute mark could potentially be the geometric structure for visual perception. Basing that idea solely off the curvatures of the different plants that exist within that manifold/structure he displayed.

    • @brycesmith2015
      @brycesmith2015 3 роки тому

      But I also question Stephen about “Is there a natural correlation between these objects, or did he just pick evolutionary trees that made symmetrical/smooth objects?”

  • @TheMeaningCode
    @TheMeaningCode 3 роки тому

    For Stephen Wolfram, Human Action by Ludwig von Mises Is the basis of Austrian economics and I think that’s what you were looking for as a resource.

  • @PeterHarket
    @PeterHarket 3 роки тому

    Very lovely (and unusual) to see Wolfram so humble as he is in this video. Got some new insights from this video which seemed to stem from his wish to impress this audience (which he usually does not care about).

  • @mampibasu4878
    @mampibasu4878 4 роки тому

    👏 😮 👏 😮 👏

  • @hamzaabdelnasser8067
    @hamzaabdelnasser8067 4 роки тому

    очень интересно

  • @Mista_Moon_Goon
    @Mista_Moon_Goon 4 роки тому

    1:02:08 to 1:02:48 ---- Even the students are getting tired of the topologist's heckling lmao

  • @gavinthomson4828
    @gavinthomson4828 4 роки тому

    Good LORD! JDH has the patience of a saint. Great video.

  • @swamisn
    @swamisn 4 роки тому

    The resident host is a disrespectful jerk. He should have drawn Gromov out; instead this show-off wasted a wonderful opportunity.

    • @fuckkThaSystem
      @fuckkThaSystem 4 роки тому

      The host is no jerk. He's not just some random mathematician. He's Dennis Sullivan.

    • @rajarshichatterjee3281
      @rajarshichatterjee3281 2 роки тому

      Dennis sullivan his name...recently got Abel prize! Respect him...just try !

    • @meirgriniasty7139
      @meirgriniasty7139 2 роки тому

      Prof Gromov is not clear and speaks like a prophet. Its good that prof Sullivan asks questions

    • @eugenedumitrescu2187
      @eugenedumitrescu2187 2 місяці тому

      Agreed, despite his eminent eminence, he's being a closed-minded contrarian. Actually it's just his math side craving rigor, but intuitive discussion is a complementary dance. Good fun all round.

  • @lukasjuhrich503
    @lukasjuhrich503 5 років тому

    I want to express my deep gratitude for the person who filmed this. Although the video quality is not the best, it's an incredible resource. I've rarely seen someone talk about set theory in such an accessible manner. Thanks for that!

  • @ouplinytheill8815
    @ouplinytheill8815 5 років тому

    A famous topologist heckling a famous set theorist. this is a treat.

    • @ouplinytheill8815
      @ouplinytheill8815 5 років тому

      Dennis Sullivan

    • @Ten4g00dbuddy
      @Ten4g00dbuddy 5 років тому

      At first I was like: "I need to ask more questions in class". Then I was like: "Stop with the questions already". Now I'm like: "Oh I see what your doing there". Thanks for pointing what is happening here.

    • @koko-he4hd
      @koko-he4hd Рік тому

      I guess some people think being famous gives them the right to be an asshole. Really embarrassing and immature on his part. Academics have such a strange psychology.

  • @abdouabdel-rehim8537
    @abdouabdel-rehim8537 5 років тому

    It is disrespectful for that person upfront to keep interrupting

    • @johntavers6878
      @johntavers6878 4 роки тому

      he's run the seminar for like 30 years. everyone who speaks there pretty much knows he will heckle them. it's part of the charm.

    • @gogigaga1677
      @gogigaga1677 2 роки тому

      That "Guy" is Denis Sulivan Abel Prize winner 2022🤷‍♂️🤷‍♂️🤷‍♂️

  • @tranehigh
    @tranehigh 6 років тому

    This is quite a nice talk but gets really derailed by one particular member of the audience. In fact it's the chair of the seminar.

  • @yarekjareqqurczevsky970
    @yarekjareqqurczevsky970 6 років тому

    ☺👍

  • @yarekjareqqurczevsky970
    @yarekjareqqurczevsky970 6 років тому

    👌☺

  • @TheEmeraldSwordAxe
    @TheEmeraldSwordAxe 6 років тому

    Dr Gromov needs to take a course called "How to speak clear English"

  • @silencedogood3293
    @silencedogood3293 7 років тому

    I wish that guy up front would shut up and let Prof Gromov teach for goodness sakes.

    • @johntavers6878
      @johntavers6878 4 роки тому

      its Dennis Sullivan and he's run the seminar for over 30 years. everyone who speaks there pretty much knows he will heckle them. it's part of the charm.

    • @gogigaga1677
      @gogigaga1677 2 роки тому

      That guy is the 2022 Abel prize Winner🤷‍♂️🤷‍♂️🤷‍♂️

    • @supremespanker
      @supremespanker 11 місяців тому

      That guy is one of the strongest mathematics of last century. Dennis has worked in every field.

  • @thomasnaret1306
    @thomasnaret1306 8 років тому

    1 which is equal to 1 root 1 2 which is equal to 1.4142135623731 root 0.5 3 which is equal to 1.4422495703074 root 0.33333333333333 4 which is equal to 1.4142135623731 root 0.25 5 which is equal to 1.3797296614612 root 0.2 6 which is equal to 1.3480061545973 root 0.16666666666667 7 which is equal to 1.3204692477561 root 0.14285714285714 8 which is equal to 1.296839554651 root 0.125 9 which is equal to 1.2765180070092 root 0.11111111111111 10 which is equal to 1.2589254117942 root 0.1 11 which is equal to 1.2435752279124 root 0.090909090909091 12 which is equal to 1.230075505578 root 0.083333333333333 13 which is equal to 1.2181140435608 root 0.076923076923077 14 which is equal to 1.2074420274184 root 0.071428571428571 15 which is equal to 1.1978600582696 root 0.066666666666667 16 which is equal to 1.1892071150027 root 0.0625 17 which is equal to 1.1813520746255 root 0.058823529411765 18 which is equal to 1.1741872530997 root 0.055555555555556 19 which is equal to 1.1676234836961 root 0.052631578947368 20 which is equal to 1.1615863496415 root 0.05 21 which is equal to 1.1560132810008 root 0.047619047619048 22 which is equal to 1.1508513003583 root 0.045454545454545 23 which is equal to 1.1460552582235 root 0.043478260869565 24 which is equal to 1.1415864406322 root 0.041666666666667 25 which is equal to 1.137411461756 root 0.04 26 which is equal to 1.1335013764587 root 0.038461538461538 27 which is equal to 1.1298309639098 root 0.037037037037037 28 which is equal to 1.1263781452509 root 0.035714285714286 29 which is equal to 1.1231235070918 root 0.03448275862069 30 which is equal to 1.1200499091502 root 0.033333333333333 31 which is equal to 1.1171421592505 root 0.032258064516129 32 which is equal to 1.1143867425959 root 0.03125 33 which is equal to 1.1117715950432 root 0.03030303030303 34 which is equal to 1.109285912263 root 0.029411764705882 35 which is equal to 1.1069199883327 root 0.028571428571429 36 which is equal to 1.1046650785975 root 0.027777777777778 37 which is equal to 1.1025132826456 root 0.027027027027027 38 which is equal to 1.1004574440337 root 0.026315789473684 39 which is equal to 1.0984910640281 root 0.025641025641026 40 which is equal to 1.0966082271244 root 0.025 41 which is equal to 1.0948035365073 root 0.024390243902439 42 which is equal to 1.0930720579348 root 0.023809523809524 43 which is equal to 1.0914092707865 root 0.023255813953488 44 which is equal to 1.0898110252299 root 0.022727272727273 45 which is equal to 1.0882735046282 root 0.022222222222222 46 which is equal to 1.0867931924542 root 0.021739130434783 47 which is equal to 1.0853668430905 root 0.021276595744681 48 which is equal to 1.0839914559924 root 0.020833333333333 49 which is equal to 1.0826642527685 root 0.020408163265306 50 which is equal to 1.0813826568003 root 0.02 51 which is equal to 1.0801442750783 root 0.019607843137255 52 which is equal to 1.0789468819763 root 0.019230769230769 53 which is equal to 1.0777884047267 root 0.018867924528302 54 which is equal to 1.0766669103916 root 0.018518518518519 55 which is equal to 1.0755805941518 root 0.018181818181818 56 which is equal to 1.0745277687604 root 0.017857142857143 57 which is equal to 1.0735068550283 root 0.017543859649123 58 which is equal to 1.072516373224 root 0.017241379310345 59 which is equal to 1.0715549352872 root 0.016949152542373 60 which is equal to 1.070621237767 root 0.016666666666667 61 which is equal to 1.0697140554075 root 0.016393442622951 62 which is equal to 1.0688322353119 root 0.016129032258065 63 which is equal to 1.0679746916241 root 0.015873015873016 64 which is equal to 1.0671404006768 root 0.015625 65 which is equal to 1.0663283965568 root 0.015384615384615 66 which is equal to 1.0655377670471 root 0.015151515151515 67 which is equal to 1.0647676499091 root 0.014925373134328 68 which is equal to 1.0640172294704 root 0.014705882352941 69 which is equal to 1.0632857334919 root 0.014492753623188 70 which is equal to 1.0625724302841 root 0.014285714285714 71 which is equal to 1.0618766260536 root 0.014084507042254 72 which is equal to 1.0611976624554 root 0.013888888888889 73 which is equal to 1.0605349143339 root 0.013698630136986 74 which is equal to 1.0598877876365 root 0.013513513513514 75 which is equal to 1.0592557174825 root 0.013333333333333 76 which is equal to 1.0586381663759 root 0.013157894736842 77 which is equal to 1.0580346225485 root 0.012987012987013 78 which is equal to 1.057444598423 root 0.012820512820513 79 which is equal to 1.0568676291852 root 0.012658227848101 80 which is equal to 1.0563032714575 root 0.0125 81 which is equal to 1.0557511020639 root 0.012345679012346 82 which is equal to 1.0552107168811 root 0.01219512195122 83 which is equal to 1.0546817297663 root 0.012048192771084 84 which is equal to 1.0541637715582 root 0.011904761904762 85 which is equal to 1.0536564891441 root 0.011764705882353 86 which is equal to 1.0531595445876 root 0.011627906976744 87 which is equal to 1.0526726143139 root 0.011494252873563 88 which is equal to 1.0521953883466 root 0.011363636363636 89 which is equal to 1.0517275695936 root 0.01123595505618 90 which is equal to 1.0512688731775 root 0.011111111111111 91 which is equal to 1.0508190258076 root 0.010989010989011 92 which is equal to 1.0503777651907 root 0.010869565217391 93 which is equal to 1.0499448394776 root 0.010752688172043 94 which is equal to 1.0495200067432 root 0.01063829787234 95 which is equal to 1.0491030344968 root 0.010526315789474 96 which is equal to 1.0486936992226 root 0.010416666666667 97 which is equal to 1.0482917859456 root 0.010309278350515 98 which is equal to 1.0478970878236 root 0.010204081632653 99 which is equal to 1.047509405762 root 0.01010101010101 100 which is equal to 1.0471285480509 root 0.01 101 which is equal to 1.0467543300221 root 0.0099009900990099 102 which is equal to 1.0463865737253 root 0.0098039215686275 103 which is equal to 1.0460251076224 root 0.0097087378640777 104 which is equal to 1.0456697662981 root 0.0096153846153846 105 which is equal to 1.0453203901862 root 0.0095238095238095 106 which is equal to 1.044976825311 root 0.0094339622641509 107 which is equal to 1.0446389230416 root 0.0093457943925234 108 which is equal to 1.0443065398599 root 0.0092592592592593 109 which is equal to 1.04397953714 root 0.0091743119266055 110 which is equal to 1.0436577809399 root 0.0090909090909091 111 which is equal to 1.0433411418026 root 0.009009009009009 ....

  • @thomasnaret1306
    @thomasnaret1306 8 років тому

    bitbucket.org/okechoby/the-100-100-grid

  • @thomasnaret1306
    @thomasnaret1306 8 років тому

    The wand. (the, his- a)

  • @thomasnaret1306
    @thomasnaret1306 8 років тому

    ~U 0:1 |&|| 1:0 ~•

  • @thomasnaret1306
    @thomasnaret1306 8 років тому

    Why not just use combinaisons of numbers in specific caractéristics occurrences of the meaning of the pursued word?

  • @thomasnaret1306
    @thomasnaret1306 8 років тому

    bit.ly/2bYVbCP