Talk:Diophantine Equation: Difference between revisions
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Created page with "==Two relevant links== * "[https://mathoverflow.net/questions/400714/ Can you solve the listed smallest open Diophantine equations?]" may be a good source of cryptids, and it uses the same notion of size. * "[https://web.archive.org/web/20130113072354/http://www.maths.bris.ac.uk/~maaib/baby/baby_project.pdf Studying the Atlas of all possible polynomial equations with quantifier-prefixes]" by Bovykin and De Smet, where they look for short (quantifier-prefixed) diophantine..." |
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==Two relevant links== | ==Two relevant links== | ||
* "[https://mathoverflow.net/questions/400714/ Can you solve the listed smallest open Diophantine equations?]" may be a good source of cryptids, and it uses the same notion of size. | * "[https://mathoverflow.net/questions/400714/ Can you solve the listed smallest open Diophantine equations?]" may be a good source of cryptids, and it uses the same notion of size. | ||
* "[https://web.archive.org/web/20130113072354/http://www.maths.bris.ac.uk/~maaib/baby/baby_project.pdf Studying the Atlas of all possible polynomial equations with quantifier-prefixes]" by Bovykin and De Smet, where they look for short (quantifier-prefixed) diophantine equation which gives behavior independent of some first-order theories. [[User:C7X|C7X]] ([[User talk:C7X|talk]]) 07:38, 14 August 2026 (UTC) | * "[https://web.archive.org/web/20130113072354/http://www.maths.bris.ac.uk/~maaib/baby/baby_project.pdf Studying the Atlas of all possible polynomial equations with quantifier-prefixes]" by Bovykin and De Smet, where they look for short (quantifier-prefixed) diophantine equation which gives behavior independent of some first-order theories. Also see the associated [https://googology.miraheze.org/wiki/Atlas_of_polynomials Googology Wiki article]. [[User:C7X|C7X]] ([[User talk:C7X|talk]]) 07:38, 14 August 2026 (UTC) | ||
Latest revision as of 07:39, 14 August 2026
Two relevant links
- "Can you solve the listed smallest open Diophantine equations?" may be a good source of cryptids, and it uses the same notion of size.
- "Studying the Atlas of all possible polynomial equations with quantifier-prefixes" by Bovykin and De Smet, where they look for short (quantifier-prefixed) diophantine equation which gives behavior independent of some first-order theories. Also see the associated Googology Wiki article. C7X (talk) 07:38, 14 August 2026 (UTC)