Is Beal's conjecture true? | Manifold

Is Beal's conjecture true?

2

90Ṁ14

2031

59%

chance

1D

1W

1M

ALL

Beal's conjecture states that Aˣ + Bʸ = Cᶻ has no integer solutions with x, y, z ≥ 3 and A, B, and C positive and coprime. In other words, it is a generalization of Fermat's last theorem that allows the exponents of the three terms to be different from each other.

Get

1,000

to start trading!

Related questions

Is the Jacobian conjecture true?

-11% 1d65% chance

Is Levy's conjecture true?

Is Hadwiger's conjecture true?

Is Rudin's conjecture true?

Is Goodman's Conjecture true?

Is Haborth's Conjecture true?

Is Schanuel's conjecture true?

Is Legendre's conjecture correct?

Is Brocard's conjecture true?

Is Dickson's conjecture true?

Related questions

Is the Jacobian conjecture true?

Is Haborth's Conjecture true?

Is Levy's conjecture true?

Is Schanuel's conjecture true?

Is Hadwiger's conjecture true?

Is Legendre's conjecture correct?

Is Rudin's conjecture true?

Is Brocard's conjecture true?

Is Goodman's Conjecture true?

Is Dickson's conjecture true?

© Manifold Markets, Inc.•Terms + Mana-only Terms•Privacy•Rules