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WP LaTeX bugs | Todd and Vishal's blog
https://topologicalmusings.wordpress.com/wordpress-latex-bug-collection
Todd and Vishal's blog. Problem-Solving Hall of Fame! WordPress LaTeX bug collection drive. At Terry Tao’s blog. Visitors to this blog. Krunal kapadia on Integration Bee, Challenging…. Peter Jellison on The Character of Physical…. On Platonic Solids and Euler…. How to compute ratio…. On Almost a problem of the w…. On The Character of Physical…. On 2010 in review. On Inclusion-Exclusion Principle:…. Philosophy psychos s…. On Using Mathematical Induction t…. On ZFC and ETCS: Elementary Theor…. Portrait of ...
Continued fraction for e | Todd and Vishal's blog
https://topologicalmusings.wordpress.com/2008/08/04/continued-fraction-for-e
Todd and Vishal's blog. Problem-Solving Hall of Fame! Continued fraction for e. August 4, 2008 in Exposition. One of the rare pleasures of doing mathematics — not necessarily high-powered research-level mathematics, but casual fun stuff too — is finally getting an answer to a question tucked away at the back of one’s mind for years and years, sometimes decades. Let me give an example: ever since I was pretty young (early teens), I’ve loved continued fractions. 8221; or “I think I can prove thatR...
Problem-Solving Hall of Fame! | Todd and Vishal's blog
https://topologicalmusings.wordpress.com/problem-solving-hall-of-fame
Todd and Vishal's blog. Problem-Solving Hall of Fame! Problem-Solving Hall of Fame! Sune Kristian Jakobsen, Philipp Lampe (Univ of Bonn), and Paul Shearer (Univ of Michigan). Sune Kristian Jakobsen, Philipp Lampe (Univ of Bonn), and Paul Shearer (Univ of Michigan). Solutions to part 1 given by Jimbo Doe, Jason Dyer, and Marni Sheppeard. Rod Carvalho, Jöel Duet, Philipp Lampe (Univ of Bonn), Gantumur Tsogtgerel (UC San Diego), and Nilay Vaish. Arin Chaudhuri, Sune Kristian Jakobsen, Nilay Vaish. On 2010 i...
High IQ and Mathematics | Todd and Vishal's blog
https://topologicalmusings.wordpress.com/2007/12/31/high-iq-and-mathematics
Todd and Vishal's blog. Problem-Solving Hall of Fame! High IQ and Mathematics. December 31, 2007 in Uncategorized. Is an interesting article (by Terry Tao) and the accompanying discussion on the relation between high IQ and doing good mathematics. Moral of the story: there is hope! Visitors to this blog. Krunal kapadia on Integration Bee, Challenging…. Peter Jellison on The Character of Physical…. On Platonic Solids and Euler…. How to compute ratio…. On Almost a problem of the w…. On 2010 in review.
Platonic Solids and Euler’s Formula for Polyhedra | Todd and Vishal's blog
https://topologicalmusings.wordpress.com/2008/03/01/platonic-solids-and-eulers-formula-for-polyhedra
Todd and Vishal's blog. Problem-Solving Hall of Fame! Platonic Solids and Euler’s Formula for Polyhedra. March 1, 2008 in Exposition. Is a solid which has a surface that consists of a number of polygonal faces. A polygon. Is a planar figure that is bounded by a closed path consisting of a finite sequence of straight line segments. For example, a cube or a tetrahedron is a polyhedron, while a triangle or a rectangle is a polygon. Now, the Euler characteristic. It turns out that for a simply connected.
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CUCEI MATHS | ianmarqz
https://juanmarqz.wordpress.com/cucei-maths
UNA VISIÓN GLOBAL DE LAS ACTIVIDADES MATEMÁTICAS EN EL CUCEI. Elementales (comunes y corrientes, medianas…). Considera entonces que la licenciatura es un solo tramo del camino que te llevará al territorio donde tus pasión será completamente satisfecha : ). La inteligencia es la capacidad global y total para resolver problemas de la vida cotidiana, para implementar soluciones, para dar y cobrar servicios, para trabajar sólos o en equipo y lograr metas planteadas, para vivir con bienestar…. La inteligencia...
Musings on general topology and orderings | By Dominic van der Zypen | Page 2
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Musings on general topology and orderings. By Dominic van der Zypen. Newer posts →. Here is something that I was certain would have an easy-to-prove positive answer; but it turns out that there is an exceedingly simple counterexample. Be the first infinite ordinal; its successor is. We consider a map. Or put differently, a. Has the following properties:. Or more informally, we have “convergence to the right”. Or more informally, we have “convergence to the bottom”. Converge to the bottom right element.
A reformulation of Hadwiger’s conjecture | Musings on general topology and orderings
https://dominiczypen.wordpress.com/2015/10/23/a-reformulation-of-hadwigers-conjecture
Musings on general topology and orderings. By Dominic van der Zypen. Accumulation without converging subsequence. Two notions of continuity in the space of natural sequences →. A reformulation of Hadwiger’s conjecture. Be a finite, simple, undirected graph. Hadwiger’s conjecture. Is a minor of. Let’s call that statement (Hadw). We show that it is equivalent to the following statement:. Is not a complete graph, then there is a minor. Is complete, we are done. If not, use (Hadw’) and let. Notify me of new ...
2011 | Evanescent Thoughts
https://sathyaphoenix.wordpress.com/2012/01/30/2011
Leave a comment ». What I would remember 2011 for :. Finally hitting the gym after 22 years of ‘relaxing’. Lost 60 pounds over 4 months. Think I can consider that an achievement? Interning at Facebook over the summer, working on Freight and finally building something considerable from the scratch. Getting an offer finally after a lot of excitement. Shaking hands with Mark Zuckerberg over a party at his house. This guy is very different from what was portrayed in the movie. Written by Sathya Narayanan.
Facebook Internship | Evanescent Thoughts
https://sathyaphoenix.wordpress.com/2011/09/02/facebook-internship
Leave a comment ». Statuatory warning : Bear with me if this post is long or boring. Its been a long time since I blogged. It was an amazing experience to build something from scratch, have daily scrums, work agile and learn a shit load of new things, and the most important of all, to live and work in the the reality. Here goes a brief description of what happened in the next 12 weeks. More scrums, more lines of code. Trains, henchman, shunter etc . Dustin had a major change in the architecture o...More ...
October | 2014 | Musings on general topology and orderings
https://dominiczypen.wordpress.com/2014/10
Musings on general topology and orderings. By Dominic van der Zypen. Monthly Archives: October 2014. Accumulation without converging subsequence. 8220;Any sequence with an accumulation point also has a subsequence converging to that point” — right? I believed this until yesterday when I stumbled over the following curious, and countable, Hausdorff space. Endow with the following topology: is given the … Continue reading →. Homogeneous spaces generalized – and an open problem. Measuring subsets of N.
February | 2014 | Musings on general topology and orderings
https://dominiczypen.wordpress.com/2014/02
Musings on general topology and orderings. By Dominic van der Zypen. Monthly Archives: February 2014. Here is something that I was certain would have an easy-to-prove positive answer; but it turns out that there is an exceedingly simple counterexample. Let be the first infinite ordinal; its successor is .We consider a map , or put differently, a -Matrix … Continue reading →. Homogeneous spaces generalized – and an open problem. Two notions of continuity in the space of natural sequences.
Homogeneous spaces generalized – and an open problem | Musings on general topology and orderings
https://dominiczypen.wordpress.com/2016/08/13/homogeneous-spaces-generalized-and-an-open-problem
Musings on general topology and orderings. By Dominic van der Zypen. Two notions of continuity in the space of natural sequences. Homogeneous spaces generalized – and an open problem. Homogeneous spaces are topological spaces. That locally look everywhere the same. Put in mathematical terms,. There is an isomorphism. We can generalize this by not restricting ourselves to a pair of points. In the following way:. Be a cardinal and let. Be a topological space. We say that. That there is a space that is.
November | 2015 | Musings on general topology and orderings
https://dominiczypen.wordpress.com/2015/11
Musings on general topology and orderings. By Dominic van der Zypen. Monthly Archives: November 2015. Two notions of continuity in the space of natural sequences. In this presentation by Martín Escardó I came across a nice concept of continuity in the set of all functions . For and we say that if and only if for all we have . Then we define to be finitely … Continue reading →. Homogeneous spaces generalized – and an open problem. Two notions of continuity in the space of natural sequences.
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topologically in a sentence | simple examples
In A Sentence .org. The best little site that helps you understand word usage with examples. Topologically in a sentence. Zelda took place in Hyrule, a land which I would years later learn is. I think this is an update to the same site, with a new. Humorous, but interesting talk by Daminan Conway, with the full title: Temporally Quaquaversal Virtual Nanomachine Programming In Multiple. Connected Quantum-Relativistic Parallel Timespaces. Im talking group homomorphic, though theyre also.
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The Topological Media Lab
The Table of Content. The Topological Media Lab. TML) was established in 2001 as a trans-disciplinary atelier-laboratory for collaborative research creation. In 2005, TML moved to Concordia University and the Hexagram research network in Montréal, Canada. Its projects serve as case studies in the construction of fresh modes of cultural knowledge and the critical studies of media arts and techno-science, bringing together practices of speculative inquiry, scientific investigation and artistic research-cre...
topologicalmusings.wordpress.com
Todd and Vishal's blog | Topological Musings
Todd and Vishal's blog. Problem-Solving Hall of Fame! January 2, 2011 in Uncategorized. Happy New Year, everyone! Sorry, there hasn’t been much activity on this blog over the past few months, but 2011 will be the year when you can expect a lot more stuff to be posted as I find more time to do so. Todd has been busy on other sites/blogs, especially MathOverflow and n-Category Cafe, but he is still an author/admin on this blog. In 2010, there were 2. The busiest day of the year was January 20th with 196.
Quantum Braiding
View my complete profile. Monday, November 07, 2005. One promising solution to this dilemma is Quantum Weaving. The concept of which is nearly as old as the idea of a quantum computer itself. It was published in 1987 by Vaughan Jones, at the University of California, after he discovered that certain abstract structures can Von Neumann algebras could be related to the mathematics of knots, and provide a way to tell complicated knots apart. This discovery won him the Fields medal. The next step was taken b...
topologicalquantumcomputers.com
Topological Quantum Computers
Review of the Art of Problem Solving. I was recently introduced to The Art of Problem Solving, which is a series of math textbooks aimed at gifted middle and high school students, especially those who are interested in math competitions I only looked through one of the books, Introduction to Algebra, by Richard Rusczyk , and this review will be about that text only. The Role of Mathematics: -"Do you like math? Do a random survey among grade schoolers with the question "Do you like math? Or "Is math fun?
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