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Strong law of large numbers: alternatives and connections

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Strong law of large numbers

A version of the law of large numbers that states that the sample average converges almost surely to the expected value.; "The mathematical relation between these two experiments was recognized in 1909 by the French mathematician Émile Borel, who used the then new ideas of measure theory to give a precise mathematical model and to formulate what is now called the strong law of large numbers for fair coin tossing."

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