What is another word for strong law of large numbers?
Pronunciation: [stɹˈɒŋ lˈɔː ɒv lˈɑːd͡ʒ nˈʌmbəz] (IPA) 
The strong law of large numbers is a fundamental principle in probability theory that deals with the behavior of repeated independent events. This law states that as the number of trials or events increases, the average of the outcomes will converge to the expected value of the random variable. This principle is also known as the Law of Averages, the Theory of Large Numbers, or the Central Limit Theorem. Other synonyms for the strong law of large numbers include the Law of Large Numbers for independent and identically distributed random variables, the Law of Large Numbers for non-independent variables, the Kolmogorov Strong Law of Large Numbers, and the Borel-Cantelli Lemma.
