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physjam | Counting the smooth structures on Schrödinger's Cat

Counting the smooth structures on Schrödinger's Cat

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physjam | Counting the smooth structures on Schrödinger's Cat | physjam.wordpress.com Reviews

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Counting the smooth structures on Schrödinger's Cat

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October | 2013 | physjam

https://physjam.wordpress.com/2013/10

Counting the smooth structures on Schrödinger's Cat. Monthly Archives: October 2013. October 27, 2013. Why is a sodium lamp yellow? How can we determine the elemental composition of the sun? How does a Helium-neon laser can work? To some degree all of these questions require knowing the spectra of atoms, which can in theory … Continue reading →. Regular expressions, automata and monoids. Algorithms for finding the real roots of polynomials. Geometry and topolog…. On Geometry of division ring….

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Spectra of atoms | physjam

https://physjam.wordpress.com/2013/10/27/spectra-of-atoms

Counting the smooth structures on Schrödinger's Cat. Regular expressions, automata and monoids. October 27, 2013. Why is a sodium lamp yellow? How can we determine the elemental composition of the sun? How does a Helium-neon laser can work? This post will roughly outline to calculate the spectrum of the smaller atoms by explicitly diagonalising a matrix, whose elements are simple combinatorial quantities. Is the momentum of the ith electron,. To simplify matters choose units such that. Our approach is to...

3

June | 2011 | physjam

https://physjam.wordpress.com/2011/06

Counting the smooth structures on Schrödinger's Cat. Monthly Archives: June 2011. Linear representation of additive groups and the Fourier Transform: Part 1. June 29, 2011. In this article I will show that the cyclic group of order n, that is the set under addition modulo n motivates the discrete Fourier transform on a particular finite dimensional complex inner product space, and gives many of its … Continue reading →. From polynomials to transcendental numbers. June 8, 2011. Geometry and topolog….

4

September | 2013 | physjam

https://physjam.wordpress.com/2013/09

Counting the smooth structures on Schrödinger's Cat. Monthly Archives: September 2013. Regular expressions, automata and monoids. September 3, 2013. In formal language theory the task is to specify, over some given alphabet, a set of valid strings. This is useful in searching for structures textual data through files (e.g. via grep), for specifying the syntactic structure of programming languages … Continue reading →. Regular expressions, automata and monoids. Geometry and topolog….

5

November | 2011 | physjam

https://physjam.wordpress.com/2011/11

Counting the smooth structures on Schrödinger's Cat. Monthly Archives: November 2011. Some history of integration. November 6, 2011. This post is based mainly on a chapter in A Radical Approach to Lebesgue’s Theory of Integration by David Bressoud in which he explores the history of the Lebesgue integral. The story I will tell is closer to folklore than … Continue reading →. Regular expressions, automata and monoids. Algorithms for finding the real roots of polynomials. Geometry and topolog….

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Why Do Monads Matter? | Sententia cdsmithus

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Software, programming languages, and other ideas. April 18, 2012 / cdsmith. Why Do Monads Matter? I’ve been formulating the final thoughts on this post for about a week now. In an entirely unrelated coincidence, a good friend of mine and fellow Haskell programmer, Doug Beardsley, ended up writing two posts. Over the weekend as well. Weird! Category Theory for Software Development? Match made in heaven? If you’re a software developer, have you heard about monads and wondered what they were? Perhaps you ar...

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physjam | Counting the smooth structures on Schrödinger's Cat

Counting the smooth structures on Schrödinger's Cat. October 27, 2013. Why is a sodium lamp yellow? How can we determine the elemental composition of the sun? How does a Helium-neon laser can work? This post will roughly outline to calculate the spectrum of the smaller atoms by explicitly diagonalising a matrix, whose elements are simple combinatorial quantities. The non-relativistic Hamiltonian in the Born-Oppenheimer approximation of an n-electron atom in SI units is given by. Our approach is to calcul...

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