Number theory
Provisional editorial order for Top Open Problems: Millennium Prize Problems first, followed by assessed difficulty tiers; the unassessed remainder keeps its previous catalogue order. About rankings
Browse by subject
Search this collection by problem ID, title, classification, subject, provider, or model.
Search results
No matching problems. Try another search or clear a filter.
572 records · Search and filter
- Math-992 Erdős Problem #942
- Math-994 Erdős Problem #944
- Math-995 Erdős Problem #945
- Math-997 Erdős Problem #950
- Math-998 Erdős Problem #953
- Math-999 Erdős Problem #955
- Math-1001 Erdős Problem #961
- Math-1002 Erdős Problem #962
- Math-1003 Erdős Problem #968
- Math-1004 Erdős Problem #969
- Math-1005 Erdős Problem #970
- Math-1006 Erdős Problem #971
- Math-1007 Erdős Problem #972
- Math-1150 Chowla's cosine problem
- Math-1151 Quartic rationally derived polynomials
- Math-1152 3 is a primitive root modulo primes of the form 16 q^4 + 1, where q>3 is prime
- Math-1153 Sum of prime and semiprime conjecture
- Math-1154 Giuga's Conjecture on Primality
- Math-1155 Goldbach conjecture
- Math-1156 Euler-Mascheroni constant
- Math-1157 Is Skewes' number e^e^e^79 an integer?
- Math-1158 Are all Fermat Numbers square-free?
- Math-1159 Are all Mersenne Numbers with prime exponent square-free?
- Math-1160 Are there infinite number of Mersenne Primes?
- Math-1161 Few subsequence sums in Z_n x Z_n
- Math-1162 Gao's theorem for nonabelian groups
- Math-1163 The 3n+1 conjecture
- Math-1164 Davenport's constant
- Math-1165 A sextic counterexample to Euler's sum of powers conjecture
- Math-1166 Wall-Sun-Sun primes and Fibonacci divisibility
- Math-1167 Magic square of squares
- Math-1168 Perfect Cuboid
- Math-1386 Are there an infinite number of lucky primes?
- Math-1937 Entropy values and Lehmer's problem
- Math-2100 Show that there exists a B so that, for every n > 0, there exists a k relatively prime to n whose continued fraction has
- Math-2101 If F is a finite field with at least 4 elements and A is an invertible n by n matrix over F, then there are vectors x, y
- Math-2102 Is x^(2)+y^(2)=z^(2) partition regular
- Math-2114 Typical group automorphisms
- Math-2197 Hilbert's Tenth Problem for Number Fields
- Math-2199 Grand Riemann Hypothesis
- Math-2224 Suppose I have a sequence of positive integers whose reciprocals sum to infinity
- Math-2253 The density hypothesis for zeroes of the Riemann zeta function
- Math-2254 Generalized Riemann hypothesis for Selberg class
- Math-2255 Zilber–Pink conjecture
- Math-2266 A new-Lefschetz defect reduction for rational Hodge pairings
- Math-2267 A classwise CM implication and a one-product coniveau certificate
- Math-2272 Correlation cancellation for multiplicative functions
- Math-2273 GPY lower bounds and distances between Gaussian primes
- Math-2319 Birch–Swinnerton-Dyer Conjecture
- Math-2331 Single-Solution Bounds for Diophantine Equations