Proba conditionnelle: P{A}(B)=P(A"∩"B)/P(A) P(A"∩"B)=P(A)*P{A}(B) =P(B)*P{B}(A) P(B)=P(B∩A)+P(B"∩"AÌ ) <=> P(B)=P(A)*P{A}(B)+P(AÌ )*P{AÌ }(B) independance: A & B independants quand P(A"∩"B)=P(A)*P(B) <=> P(A)=P{B}(A)<=>P(B)=P{A}(B)
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Proba conditionnelle: P{A}(B)=P(A"∩"B)/P(A) P(A"∩"B)=P(A)*P{A}(B) =P(B)*P{B}(A) P(B)=P(B∩A)+P(B"∩"AÌ ) <=> P(B)=P(A)*P{A}(B)+P(AÌ )*P{AÌ }(B) independance: A & B independants quand P(A"∩"B)=P(A)*P(B) <=> P(A)=P{B}(A)<=>P(B)=P{A}(B)