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monsieurcactus | Math… SOME ASSEMBLY REQUIRED | monsieurcactus.wordpress.com Reviews
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Group Theoretic Origin of the Domino Height Functions | monsieurcactus
https://monsieurcactus.wordpress.com/2012/04/12/group-theoretic-origin-of-the-domino-height-functions
Math… SOME ASSEMBLY REQUIRED. Group Theoretic Origin of the Domino Height Functions. In order to learn about domino shuffling, I have asked around various times for implementations of the domino shuffling algorithm. Looking for Implementations of Domino Shuffling). Height Function from Max-Flow/Min-Cut). Rhombus Tilings with More than Three Directions. The original program was implemented by Sameera Iyengar. 1-0-1-0-1-0-1-0 2-3-2 I 2-3-2 I 1-0-1-0-1-0-1-0. Means -1 (so as to only take up one space in the.
April | 2012 | monsieurcactus
https://monsieurcactus.wordpress.com/2012/04
Math… SOME ASSEMBLY REQUIRED. Archive for April, 2012. April 12, 2012. Group Theoretic Origin of the Domino Height Functions. Posted in Domino / Dimer. April 9, 2012. Riemann Hilbert Problems and Wall Crossing Formulae – for Calc I Students. April 7, 2012. Urban Renewal – Domino Shuffling – Seiberg Duality. April 3, 2012. A Glimpse of String Theory and Conformal Geometry. Posted in String Theory. Welcome to the archives here at monsieurcactus. Have a look around.
Urban Renewal – Domino Shuffling – Seiberg Duality | monsieurcactus
https://monsieurcactus.wordpress.com/2012/04/07/urban-renewal-domino-shuffling-seiberg-duality
Math… SOME ASSEMBLY REQUIRED. Urban Renewal – Domino Shuffling – Seiberg Duality. If we renew at all the squares of the square-octagon lattice, we get back the square-octagon lattice. If you urban-renew at half the sites on the square lattice, you get back the same square lattice. You’re currently reading “Urban Renewal – Domino Shuffling – Seiberg Duality,” an entry on monsieurcactus. April 7, 2012 / 11:12 pm. Jump to comment form. Leave a Reply Cancel reply. Enter your comment here.
A Glimpse of String Theory and Conformal Geometry | monsieurcactus
https://monsieurcactus.wordpress.com/2012/04/03/string-theory-and-conformal-geometry
Math… SOME ASSEMBLY REQUIRED. A Glimpse of String Theory and Conformal Geometry. I am taking String Theory this quarter with Joe Polchinski, reading from his Little Book of String. We have been covering bosonic string (no fermions) arising from the Polyakov string action . Technically, we should Wick rotate the time parameter. The Lorentzian worldsheet metric becomes Riemannian. We can pick normal coordinates. Then the action looks like the Nambu-Goto action again (measuring the area of the worldsheet).
Riemann Hilbert Problems and Wall Crossing Formulae – for Calc I Students | monsieurcactus
https://monsieurcactus.wordpress.com/2012/04/09/riemann-hilbert-problems-and-wall-crossing-formulae-for-calc-i-students
Math… SOME ASSEMBLY REQUIRED. Riemann Hilbert Problems and Wall Crossing Formulae – for Calc I Students. Holomorphic functions are basically functions in terms of. And not the complex conjugate. Holomorphic since it depends on the conjugate. Meromorphic functions are allowed to blow up to infinity in a specific way. Obviously,. And it’s our prototype for a “pole”. Using the geometric series formula we can show it’s holomorphic everywhere else. In the region z 1 and otherwise. Residue calculus is like a g...
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Minipolymath4 project: IMO 2012 Q3 | The polymath blog
https://polymathprojects.org/2012/07/12/minipolymath4-project-imo-2012-q3
July 12, 2012. Minipolymath4 project: IMO 2012 Q3. 8212; Terence Tao @ 10:00 pm. This post marks the official opening of the mini-polymath4 project to solve a problem from the 2012 IMO. This time, I have selected Q3, which has an interesting game-theoretic flavour to it. Liar’s guessing game. Is a game played between two players. The rules of the game depend on two positive integers. Which are known to both players. At the start of the game,. Secret, and truthfully tells. Specifying an arbitrary set.
Polymath7 | The polymath blog
https://polymathprojects.org/tag/polymath7
August 9, 2013. Polymath7 research thread 5: the hot spots conjecture. Filed under: hot spots. 8212; Terence Tao @ 7:22 pm. This post is the new research thread for the Polymath7 project. To solve the hot spots conjecture for acute-angled triangles, superseding the previous thread. On the numerical side, we have decided to focus first on the problem of obtaining validated upper and lower bounds for the second Neumann eigenvalue. Has some promising approaches. Employ similar methods and may be worth study...
P=NP? | The polymath blog
https://polymathprojects.org/tag/pnp
November 4, 2013. The Discretized Borel Determinacy Approach). Filed under: polymath proposals. 8212; Gil Kalai @ 2:07 pm. A new polymath proposal aimed at a certain approach he has for proving that. Ofir Gorodetsky on MO Polymath question: Summary…. On Polymath Proposals on Math…. Ian on Polymath 11 is Now Open. Timmon Spear on Polymath proposal: explaining…. Timmon Spear on Polymath proposal: explaining…. On Polymath proposal: explaining…. On Polymath proposal: explaining…. FUNC1 — streng…. Polymath7 r...
Two polymath (of a sort) proposed projects | The polymath blog
https://polymathprojects.org/2014/01/20/two-polymath-of-a-sort-proposed-projects
January 20, 2014. Two polymath (of a sort) proposed projects. 8212; Gil Kalai @ 5:20 pm. This post is meant to propose and discuss a polymath project and a sort of polymath project. I A polymath proposal: Convex hulls of real algebraic varieties. One of the interesting questions regarding the polymath endeavor was:. Can polymath be used to develop a theory/new area? II A polymath-of-a-sort proposal: Statements about the Riemann Hypothesis. Ideally each comment will be. 1) One or a few paragraphs long.
Polymath proposal (Tim Gowers): Randomized Parallel Sorting Algorithm | The polymath blog
https://polymathprojects.org/2013/03/02/polymath-proposal-tim-gowers-randomized-parallel-sorting-algorithm
March 2, 2013. Polymath proposal (Tim Gowers): Randomized Parallel Sorting Algorithm. Filed under: polymath proposals. 8212; Gil Kalai @ 4:41 pm. From Holroyd’s sorting networks picture gallery. A celebrated theorem of Ajtai, Komlos and Szemeredi describes a sorting network for $n$ numbers of depth $O(log N)$. rounds where in each runs $n/2$. Tim Gowers proposes. To find collectively a randomized sorting with the same properties. Having read this I believed it was rather enlightening. On Polymath proposa...
Polymath9: P=NP? (The Discretized Borel Determinacy Approach) | The polymath blog
https://polymathprojects.org/2013/11/04/polymath9-pnp
November 4, 2013. The Discretized Borel Determinacy Approach). Filed under: polymath proposals. 8212; Gil Kalai @ 2:07 pm. A new polymath proposal aimed at a certain approach he has for proving that. Comment by Guido fiorentino. 8212; November 20, 2013 @ 7:53 am. Comment by Guido fiorentino. 8212; December 9, 2013 @ 3:37 pm. The P/NP problem is related to the Peano’s Axioms system. Or I say, the P is based on the Peano’s Axioms. But NP not. So P does not equal to NP. Comment by Bojin Zheng. On Polymath p...
polymath proposals | The polymath blog
https://polymathprojects.org/category/polymath-proposals
August 13, 2016. MO Polymath question: Summary of Proposals. Filed under: polymath proposals. 8212; Gil Kalai @ 7:23 pm. Here are the Math Overflow Polymath proposals given in response to the polymath question. Summary of proposals (updated: August 10, 2016). 1) The LogRank conjecture. 2) The circulant Hadamard matrix conjecture. Proposed by Richard Stanley. 3) Finding combinatorial models for the Kronecker coefficients. Proposed by Per Alexandersson. 4) Eight lonely runners. Proposed by Mark Lewko.
planning | The polymath blog
https://polymathprojects.org/category/planning
December 28, 2015. Polymath proposal: explaining identities for irreducible polynomials. 8212; Terence Tao @ 7:05 pm. I am posting this proposal on behalf of Dinesh Thakur. Be the ring of polynomials over the finite field. Of two elements, and let. Be the set of irreducible polynomials in this ring. Then infinite series such as. Can be expanded as formal infinite power series in the variable. It was numerically observed in http:/ arxiv.org/abs/1512.02685. For instance, one has. And all other terms in.
Polymath9 | The polymath blog
https://polymathprojects.org/tag/polymath9
November 4, 2013. The Discretized Borel Determinacy Approach). Filed under: polymath proposals. 8212; Gil Kalai @ 2:07 pm. A new polymath proposal aimed at a certain approach he has for proving that. Ofir Gorodetsky on MO Polymath question: Summary…. On Polymath Proposals on Math…. Ian on Polymath 11 is Now Open. Timmon Spear on Polymath proposal: explaining…. Timmon Spear on Polymath proposal: explaining…. On Polymath proposal: explaining…. On Polymath proposal: explaining…. FUNC1 — streng…. Polymath7 r...
discussion | The polymath blog
https://polymathprojects.org/category/discussion
January 20, 2014. Two polymath (of a sort) proposed projects. 8212; Gil Kalai @ 5:20 pm. This post is meant to propose and discuss a polymath project and a sort of polymath project. I A polymath proposal: Convex hulls of real algebraic varieties. One of the interesting questions regarding the polymath endeavor was:. Can polymath be used to develop a theory/new area? II A polymath-of-a-sort proposal: Statements about the Riemann Hypothesis. Ideally each comment will be. 1) One or a few paragraphs long.
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monsieurcactus | Math… SOME ASSEMBLY REQUIRED
Math… SOME ASSEMBLY REQUIRED. Group Theoretic Origin of the Domino Height Functions. In order to learn about domino shuffling, I have asked around various times for implementations of the domino shuffling algorithm. Mathoverflow 40445 (Looking for Implementations of Domino Shuffling) Mathoverflow 81009 (Height Function from Max-Flow/Min-Cut) Mathoverflow #78302 (Rhombus Tilings with More than Three Directions The original program was implemented by Sameera Iyengar who was a student […]. Urban Renewal ...
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