Difference between revisions of "Conjecture"

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A '''conjecture''' is a statement believed to be true but without conclusive [[evidence]]. It differs from a [[hypothesis]] in that it has evidence to tentatively support it and it differs from a [[theory]] because it is not an explanation of facts that has been sufficiently tested. A conjecture is even more contestable than a theory, but more solid than a hypothesis.
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A '''conjecture''' is a statement believed to be true but without conclusive [[evidence]]. It differs from a [[hypothesis]] in that a conjecture has evidence to tentatively support it, and it differs from a [[theory]] because a conjecture is not an explanation of facts that has been sufficiently tested. A conjecture is more contestable than a theory but more solid than a hypothesis.
  
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In [[mathematics]], the term "conjecture" is used for strong guesses that unfortunately are beyond [[proof]] from the person who discovered the statement or pattern. The [[Goldbach Conjecture]] and the [[Riemann Hypothesis]] are two famous conjectures. [[Fermat's Last Theorem]] is or was a conjecture, depending on the validity of [[Andrew Wiles]]' proof.
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In [[mathematics]], the term "conjecture" is used for strong guesses that unfortunately are beyond [[proof]] from the person who discovered the statement or pattern. The [[Goldbach Conjecture]] and the [[Riemann Hypothesis]] are two famous conjectures. [[Fermat's Last Theorem]] is or was a conjecture, depending on the validity of [[Andrew Wiles]]'s proof.
  
 
[[Category:Logic]][[Category:Philosophy]][[Category:Mathematics]]
 
[[Category:Logic]][[Category:Philosophy]][[Category:Mathematics]]

Revision as of 16:22, October 9, 2008

A conjecture is a statement believed to be true but without conclusive evidence. It differs from a hypothesis in that a conjecture has evidence to tentatively support it, and it differs from a theory because a conjecture is not an explanation of facts that has been sufficiently tested. A conjecture is more contestable than a theory but more solid than a hypothesis.

In mathematics, the term "conjecture" is used for strong guesses that unfortunately are beyond proof from the person who discovered the statement or pattern. The Goldbach Conjecture and the Riemann Hypothesis are two famous conjectures. Fermat's Last Theorem is or was a conjecture, depending on the validity of Andrew Wiles's proof.