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1. Large numbers: Large numbers are numbers that are larger than those that one normally encounters in everyday life. A "large number" can also mean any number that most people consider too great to count. [100%] 2023-03-17 [Mathematics]
2. Large numbers: Large numbers are numbers significantly larger than those typically used in everyday life (for instance in simple counting or in monetary transactions), appearing frequently in fields such as mathematics, cosmology, cryptography, and statistical mechanics. They are typically large positive integers ... (Numbers significantly larger than those used regularly) [100%] 2023-12-21 [Large numbers] [Mathematical notation]...
3. Large numbers: Large numbers are numbers significantly larger than those typically used in everyday life (for instance in simple counting or in monetary transactions), appearing frequently in fields such as mathematics, cosmology, cryptography, and statistical mechanics. They are typically large positive integers ... (Numbers significantly larger than those used regularly) [100%] 2025-06-05 [Large numbers] [Mathematical notation]...
4. Law of large numbers: A general principle according to which under certain very general conditions the simultaneous action of random factors leads to a result which is practically non-random. That the frequency of occurrence of a random event tends to become equal to ... (Mathematics) [70%] 2024-01-12 [Limit theorems]
5. Law of large numbers: In probability theory, the law of large numbers (LLN) is a theorem that describes the result of performing the same experiment a large number of times. According to the law, the average of the results obtained from a large number ... (Averages of repeated trials converge to the expected value) [70%] 2023-01-07 [Probability theorems] [Mathematical proofs]...
6. Law of large numbers: In probability theory, the law of large numbers (LLN) is a mathematical theorem that states that the average of the results obtained from a large number of independent and identical random samples converges to the true value, if it exists ... (Averages of repeated trials converge to the [[expected value]]) [70%] 2023-12-20 [Probability theorems] [Mathematical proofs]...
7. Law of Large Numbers: The Law of Large Numbers states that things tend toward their mean as the number of their samples increases. The Law of Large Numbers is a Counterexample to the Theory of Evolution, which asserts that populations of species can randomly ... [70%] 2023-02-19 [Probability and Statistics]
8. Names of large numbers: Two naming scales for large numbers have been used in English and other European languages since the early modern era: the long and short scales. Most English variants use the short scale today, but the long scale remains dominant in ... (List of large numbers by name and decimal placement) [70%] 2023-11-05 [Large numbers] [Numeral systems]...
9. Dirac large numbers hypothesis: The Dirac large numbers hypothesis (LNH) is an observation made by Paul Dirac in 1937 relating ratios of size scales in the Universe to that of force scales. The ratios constitute very large, dimensionless numbers: some 40 orders of magnitude ... (Astronomy) [70%] 2024-04-12 [Physical cosmology] [Astronomical hypotheses]...
10. Strong law of large numbers: A form of the law of large numbers (in its general form) which states that, under certain conditions, the arithmetical averages of a sequence of random variables tend to certain constant values with probability one. More exactly, let $$ \tag{1 ... (Mathematics) [63%] 2024-01-12 [Limit theorems]
11. Law of truly large numbers: The law of truly large numbers (a statistical adage), attributed to Persi Diaconis and Frederick Mosteller, states that with a large enough number of independent samples, any highly implausible (i.e. unlikely in any single sample, but with constant probability ... (Law of statistics) [63%] 2025-01-29 [Probability theory] [Statistical laws]...
12. Borel strong law of large numbers: Historically, the first variant of the strong law of large numbers, formulated and proved by E. Borel in the context of the Bernoulli scheme (cf. (Mathematics) [57%] 2023-10-17 [Limit theorems]