Hilbert's eleventh problem [SEP] named after
Hilbert's eleventh problem
Hilbert's eleventh problem is one of David Hilbert's list of open mathematical problems posed at the Second International Congress of Mathematicians in Paris in 1900. A furthering of the theory of quadratic forms, he stated the problem as follows:
As stated by Kaplansky, "The 11th Problem is simply this: classify quadratic forms over algebraic number fields." This is exactly what Minkowski did for quadratic form with fractional coefficients. A quadratic form (not quadratic equation) is any polynomial in which each term
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- Generalized star height problem
Unsolved problems Number theory.
Unsolved problems Number theory General.
- Grand Riemann hypothesis
- Generalized Riemann hypothesis
- Riemann hypothesis
- "n" conjecture
- "abc" conjecture
- Hilbert's ninth problem
- Hilbert's eleventh problem
- Hilbert's twelfth problem
- Carmichael's totient function conjecture
- Erdős–Straus conjecture
- Erdős–Ulam problem
- Pillai's conjecture
- Hall's conjecture
- Lindelöf hypothesis and its consequence, the density