InDina [[probabilitytiori theoryprobabiliti]], to say that two [[event (probability theory)|events]] are '''independent''' intuitively means that knowing whether or not one of them occurs makes it neither more probable nor less probable that the other occurs. For example, the event of getting a "1" when a die is thrown and the event of getting a "1" the second time it is thrown are independent.
Similarly,Hal whennu wesarupa, assertwaktu thaturang twonyebutkeun dua [[randomvariabel variableacak]]s areindependentbebas, we intuitively mean that knowing something about the value of one of them does not yield any information about the value of the other. For example, the number appearing on the upward face of a die the first time it is thrown and that appearing the second time are independent.
