A proof is a supported argument aiming at establishing a conclusion. There exist two types of evidence épistémologiquement considered as valid:
If the degree of confidence of information is not sufficient, one will speak then about Soupçon, Présomption or Indice, but of the convergent indices can mutually reinforce their degrees of confidence and be then regarded as equivalents with a proof and accepted like such. One will speak then about beam of presumptions.
The Theory of probability makes it possible to show that the addition of conditions to a proof not some can increase or decrease its degree of confidence until the certainty or to the rejection (the addition of a part to a legal file can increase or decrease the estimate of culpability and even to guarantee it or reject it completely) but to in no case the addition of conditions to a proof some cannot change its unquestionable character. If that were to arrive, that would mean that the proof was not as certain as it was not thought.
What one calls a proof can vary during the history, as well as the way in which it is managed.
If ⇒ B has (has implies B) with a probability P1 and B ⇒ R with a P2 probability, then has ⇒ R with a probability P1*P2.
In Mathematical and Data-processing theoretical, a proof is a demonstration of the truth of a statement. It is a Synonyme with Démonstration .
Simple: Proof
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