almost sure equality - ορισμός. Τι είναι το almost sure equality
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Τι (ποιος) είναι almost sure equality - ορισμός

EVENT THAT HAPPENS WITH PROBABILITY ONE
Almost always; Almost sure; Almost never; Almost certainly; Impossible event; Asymptotically almost surely; A.a.s.; Almost certain; Probability 1; Probability one; With probability 1; Probability of zero; Zero probability; With probability one

sure thing         
WIKIMEDIA DISAMBIGUATION PAGE
Sure Thing; Sure thing (disambiguation); Sure Thing (song)
informal
a certainty.
?[as exclamation] chiefly N. Amer. certainly.
Esch-sur-Sûre Castle         
  • Esch-sur-Sûre Castle
  • The Castle above the town
CASTLE IN LUXEMBOURG
Château d'Esch-sur-Sûre; Esch-sur-Sure Castle
Esch-sur-Sûre Castle (), now a ruin, is located on a spur in the small town of Esch-sur-Sûre in the north-west of Luxembourg. It is naturally protected by a sharp meander in the River Sûre which surrounds the town and the castle on three sides.
Equality California         
  • Los Angeles LGBT pride parade]] in 2011
AMERICAN NONPROFIT ORGANIZATION
Equality california; EQCA; Equality California Institute
Equality California or EQCA is a non-profit civil rights organization that advocates for the rights of LGBT people in California. It is the largest statewide LGBT organization in the United States and the largest member of the Equality Federation.

Βικιπαίδεια

Almost surely

In probability theory, an event is said to happen almost surely (sometimes abbreviated as a.s.) if it happens with probability 1 (or Lebesgue measure 1). In other words, the set of possible exceptions may be non-empty, but it has probability 0. The concept is analogous to the concept of "almost everywhere" in measure theory.

In probability experiments on a finite sample space with a non-zero probability for each outcome, there is no difference between almost surely and surely (since having a probability of 1 entails including all the sample points). However, this distinction becomes important when the sample space is an infinite set, because an infinite set can have non-empty subsets of probability 0.

Some examples of the use of this concept include the strong and uniform versions of the law of large numbers, and the continuity of the paths of Brownian motion.

The terms almost certainly (a.c.) and almost always (a.a.) are also used. Almost never describes the opposite of almost surely: an event that happens with probability zero happens almost never.