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Computationalcombinatorics.wordpress.com receives about 370 visitors in one month. That could possibly earn $1.85 each month or $0.06 each day. Server of the website is located in the United States. Computationalcombinatorics.wordpress.com main page was reached and loaded in 0.45 seconds. This is a good result. Try the services listed at the bottom of the page to search for available improvements.

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Is computationalcombinatorics.wordpress.com legit?
Website Value	$34
Alexa Rank	9727930
Monthly Visits	370
Daily Visits	13
Monthly Earnings	$1.85
Daily Earnings	$0.06

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Country: United States
Metropolitan Area: San Francisco
Postal Reference Code: 94110
Latitude: 37.7506
Longitude: -122.4121

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Summarized Content

Hello! It’s been a while. I’ve been busy at my new job writing software, and recently I got the itch to do some math again. Of course, I don’t have time to think de*ply about proofs and theorems, but I do have time to write some fun algorithms. I found a new outlet for me to stay connected to the math community while still primarily writing code: the Small Numbers Project This week, my company had a hackathon where we could essentially have a few days to build whatever we want. I spent my hackathon building algorithms to compute van der Waerden numbers and Szemerédi numbers. I also included script to generate constraint systems that verify for C=1 and C=2. There are a lot more things we could do here, such as summarizing results in Ramsey numbers, anti-van der Waerden numbers with C code, which I used for the backtrack search algorithms. Running SAT solvers and theorem provers is probably easier to do than to compile and run the custom tools I built. However, this is an example of an area where custom algorithms are faster: simple backtrack algorithms (with a little bit of care in pruning the search tree) out-perform the general theorem provers in almost all cases. The one case where Z3 is probably much better than backtracking is the Erdős Discrepancy Problem. I became aware of this problem after staggering 13 GB! After this came out, I worked with an undergraduate student, Daniel Geiselhart, to reproduce their result using the same SAT formulation, but with Z3 instead. Daniel found that the Z3 proof was much smaller! We didn’t end up doing anything with that proof, but I decided to reproduce our work here. The Z3 scripts are included, but I haven’t had time to run the scripts on a machine with enough PLEASE CONTRIBUTE TO THE PROJECT! There are a lot of things that can be added to the project, including summaries of existing work, better descriptions of known numbers, and – most importantly – new numbers! Ramsey numbers are notably missing from the project, but only

Computationalcombinatorics Main Page Content

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Title:	Computational	Could be improved
Description:	Not set	Empty
H1:	Computational Combinatorics	Is it informative enough?
H3:	Announcing the Small Numbers Project	Is it informative enough?

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Internal Pages

/about/:
Title	About \| Computational Combinatorics
Description	The Computational Combinatorics blog is edited by Derrick Stolee. I define “computational combinatorics” as the use of algorithms and computers to ist in the discovery and proof of combinatorial theorems. Hence, the problems we investigate and inherently combinatorial, but the tools we discuss are very computational. I plan on having a few different types of posts… [censored]
H1	Computational Combinatorics
H3	Share this:

/resources/:
Title	Resources \| Computational Combinatorics
Description	This page contains a list of resources to help with computational combinatorics. Please email me if you would like to add something to this list. Online Resources ISGCI: Information System on Graph Cl es and their Inclusions ISGCI is an encyclopaedia of graphcl es with an accompanying a application that helps you to research what's known about… [censored]
H1	Computational Combinatorics
H2	Resources
H3	Online Resources

/syllabus/:
Title	Syllabus \| Computational Combinatorics
Description	Part of the purpose of this blog is to collect enough information on Computational Combinatorics to develop a graduate course on the subject. This page outlines the syllabus of such a course, and how the posts fit within that syllabus. Preliminaries Ranking and Unranking of Combinations and Permutations Symmetry and Automorphisms Canonical Labelings with nauty…
H1	Computational Combinatorics
H2	Syllabus
H3	Preliminaries

/2018/07/26/announcing-the-small-numbers-project/:
Title	Announcing the Small Numbers Project \| Computational Combinatorics
Description	Hello! It's been a while. I've been busy at my new job writing software, and recently I got the itch to do some math again. Of course, I don't have time to think ly about proofs and theorems, but I do have time to write some fun algorithms. I found a new outlet for me… [censored]
H1	Computational Combinatorics
H3	Announcing the Small Numbers Project

/2015/09/18/the-erdos-discrepancy-problem/:
Title	The Erdős Discrepancy Problem \| Computational Combinatorics
Description	Computational combinatorics made a big splash last spring when Konev and Lisista announced their SAT-solver-based proof of the Erdős Discrepancy Problem for constant $latex C=2$. Recently, Le Bras, Gomes, and Selman announced another SAT-based solution for $latex C=3$, but when restricting the sequences to have a special property. I was working on a draft blog…
H1	Computational Combinatorics
H3	The Erdős Discrepancy Problem

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