Milos Tatarevic
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Milos Tatarevic, (Miloš Tatarević)
a Serbian mathematician and computer scientist, residing in the San Francisco Bay Area, California. Currently working as software engineer at CoinList [2] [3], he was previously affiliated with AngelList and Vast [4] [5], where he developed their high performance search engine in C. Milos Tatarevic is interested in combinatorial optimization, data mining, problem solving, experimental music composing [6], and computer chess.
Xiphos
Milos Tatarevic is author of the UCI compliant open source chess engine Xiphos. Inspired by Garry Kasparov's book Deep Thinking: Where Machine Intelligence Ends and Human Creativity Begins [7] [8], which evoked his childhood passion computer chess, he wondered how hard it could be to develop an engine strong enough to suppress the legendary Deep Blue and gave it a try [9].
Publications
- Vladica Andrejić, Milos Tatarevic (2014). Searching for a counterexample to Kurepa's Conjecture. arXiv:1409.0800 [12] [13]
- Milos Tatarevic (2015). On Limits of Dense Packing of Equal Spheres in a Cube. The Electronic Journal of Combinatorics, Vol. 22, No. 1, arXiv:1503.07933 [14]
- Geoffrey Exoo, Milos Tatarevic (2015). New Lower Bounds for 28 Classical Ramsey Numbers. The Electronic Journal of Combinatorics, Vol. 22, No. 3, arXiv:1504.02403 [15] [16]
- Vladica Andrejić, Milos Tatarevic (2016). On distinct residues of factorials. Publications de l’Institut Mathématique, arXiv:1603.04086
Postings
Math
2010 ...
- Mascheroni constructions in higher dimensions by Milos Tatarevic, September 13, 2010
- Squares consisted of 3 different digits by Milos Tatarevic, September 14, 2010
- Real-time implementation of ‘six degrees of separation’ involving 80 million Facebook users by Milos Tatarevic, September 18, 2010
- The best known packings of equal circles in a square (n=67, 84, 92) by Milos Tatarevic, January 05, 2011
- The best known packings of equal circles in a 1×0.50000 rectangle (n=33, 42) by Milos Tatarevic, March 09, 2011
- Packing equal circles in a square: more results for n < 100 and an improvement for n=85s by Milos Tatarevic, March 09, 2011
- Searching for a counterexample to the Kurepa’s left factorial hypothesis (p < 10^9) [OLD] by Milos Tatarevic, July 30, 2011
- Packing equal spheres in a cube. Improvements for n = 29, 47 and 59 by Milos Tatarevic, April 12, 2013
- Improved packing of 29 unit spheres in a cube by Milos Tatarevic, April 28, 2013
- Construction of Ramsey (4,6)-Coloring by Milos Tatarevic, August 21, 2014
- Searching for a counterexample to Kurepa’s Conjectures by Milos Tatarevic, September 3, 2014
2015 ...
- On Limits of Dense Packing of Equal Spheres in a Cube by Milos Tatarevic, February 16, 2015
- New Lower Bounds for 28 Classical Ramsey Numbers by Milos Tatarevic, April 9, 2015
- On distinct residues of factorials by Milos Tatarevic, March 14, 2016
- On the Ramsey Number R(12,12) by Milos Tatarevic, February 14, 2017
- New lower bounds for some small Ramsey numbers by Milos Tatarevic, February 20, 2017
Computer Chess
- New engine: Xiphos by Milos Tatarevic, CCC, February 28, 2018
External Links
References
- ↑ Image from Milos Tatarevic | LinkedIn
- ↑ CoinList - Services for the next generation of technology companies
- ↑ Milos Tatarevic | LinkedIn
- ↑ Vast.com, Inc. - Better data for life's biggest decisions
- ↑ Vast.com Inc., the big data platform maker, has completed a $14 million funding round by Christopher Calnan, Austin Business Journal, February 09, 2016
- ↑ About – milos tatarevic
- ↑ “Deep Thinking” | Kasparov
- ↑ Garry Kasparov (2017). Deep Thinking: Where Machine Intelligence Ends and Human Creativity Begins. with contributions by Mig Greengard, amazon.com
- ↑ xiphos/README.md at master · milostatarevic/xiphos · GitHub
- ↑ dblp: Milos Tatarevic
- ↑ Milos Tatarevic's articles on arXiv
- ↑ Kurepa tree from Wikipedia
- ↑ Searching for a counterexample to Kurepa’s Conjectures by Milos Tatarevic, September 3, 2014
- ↑ On Limits of Dense Packing of Equal Spheres in a Cube by Milos Tatarevic, February 16, 2015
- ↑ Ramsey numbers from Wikipedia
- ↑ New Lower Bounds for 28 Classical Ramsey Numbers by Milos Tatarevic, April 9, 2015
- ↑ Milos Tatarevic Wordpress
