Art of Problem Solving

Conjecture: Difference between revisions

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A conjecture is a opinion and/or theorem that does not have enough evidence for proof.  
A conjecture is a opinion and/or theorem that does not have enough evidence for proof.  


Some examples of some famous conjectures are the [[Hodge Conjecture]], [[Poincaré Conjecture]], [[Birch and Swinnerton-Dyer Conjecture]], [[P Versus NP]], [[Riemann Hypothesis]], [[Navier-Stokes Equations]], [[Yang-Mills Theory]], [[Goldbach Conjecture]], and the [[Twin Prime Conjecture]].
Some examples of some famous conjectures are the [[Hodge Conjecture]], [[Poincaré Conjecture]], [[Birch and Swinnerton-Dyer Conjecture]], [[P versus NP]], [[Riemann Hypothesis]], [[Navier-Stokes Equations]], [[Yang-Mills Theory]], [[Goldbach Conjecture]], and the [[Twin Prime Conjecture]].

Latest revision as of 23:08, 22 December 2024

A conjecture is a opinion and/or theorem that does not have enough evidence for proof.

Some examples of some famous conjectures are the Hodge Conjecture, Poincaré Conjecture, Birch and Swinnerton-Dyer Conjecture, P versus NP, Riemann Hypothesis, Navier-Stokes Equations, Yang-Mills Theory, Goldbach Conjecture, and the Twin Prime Conjecture.