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The science of brute force
Marijn J. H. Heule,
Oliver Kullmann 
Communications of the ACM, Volume: 60, Issue: 8, Pages: 70 - 79
Swansea University Author:
Oliver Kullmann
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DOI (Published version): 10.1145/3107239
Abstract
We discuss recent advances in the science of brute-force. Very hard problems can now be solved by adding "brute reasoning" to the brute-force method, in the form of SAT solving (satisfiability solving). A key example is the recent solution of the boolean Pythagorean triples problem, which...
| Published in: | Communications of the ACM |
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| ISSN: | 00010782 |
| Published: |
2017
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| Online Access: |
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| URI: | https://cronfa.swan.ac.uk/Record/cronfa31506 |
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| Abstract: |
We discuss recent advances in the science of brute-force. Very hard problems can now be solved by adding "brute reasoning" to the brute-force method, in the form of SAT solving (satisfiability solving). A key example is the recent solution of the boolean Pythagorean triples problem, which comes from the mathematical domain. The proof produced here, the largest proof ever constructed (200 TB), had a strong media echo, and scepticism about its "meaning" (or absence thereof) has been raised. We show, that these methods and extracted proofs have indeed meaning, and are indeed useful, when taking the real-world applications into account, the domain of safety and verification. |
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| Keywords: |
Brute force, brute reasoning, SAT, algorithms |
| Issue: |
8 |
| Start Page: |
70 |
| End Page: |
79 |