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What (who) is Law of Large Numbers - definition
Law of large numbers
![''Bottom:'' With an enormous number of solute molecules (too many to see), the randomness is essentially gone: The solute appears to move smoothly and systematically from high-concentration areas to low-concentration areas. In realistic situations, chemists can describe diffusion as a deterministic macroscopic phenomenon (see [[Fick's law]]s), despite its underlying random nature.}}](https://commons.wikimedia.org/wiki/Special:FilePath/DiffusionMicroMacro.gif?width=200 "''Bottom:'' With an enormous number of solute molecules (too many to see), the randomness is essentially gone: The solute appears to move smoothly and systematically from high-concentration areas to low-concentration areas. In realistic situations, chemists can describe diffusion as a deterministic macroscopic phenomenon (see [[Fick's law]]s), despite its underlying random nature.}}")
THEOREM THAT DESCRIBES THE RESULT OF PERFORMING THE SAME EXPERIMENT A LARGE NUMBER OF TIMES
Laws of large numbers; Poisson's Law of Large Numbers; Kolmogorov's Second Law of Large Numbers; SLLN; Weak law of large numbers; Poisson's law of large numbers; Strong law of large numbers; The law of large numbers; Strong Law of Large Numbers; Golden theorem; Bernoulli’s Golden Theorem; Law of Large Numbers; Theory of large numbers; Uniform weak law of large numbers; Proof of the law of large numbers; UWLLN; Borel's law of large numbers; Borel's Law of Mathematics; Bernoulli's Golden Theorem; Law of large numbers/Proof; Proof of the Law of large numbers; Law Of Large Numbers; Uniform law of large numbers; Bernouilli's theorem (mathematics); Lln (statistics); The Strong Law of Large Numbers; The strong 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 of trials should be close to the expected value and tends to become closer to the expected value as more trials are performed.
Law of truly large numbers
LAW OF TRULY LARGE NUMBERS IS OF STATISTICS, WITH A LARGE ENOUGH NUMBER OF SAMPLES, ANY OUTRAGEOUS THING IS LIKELY TO BE OBSERVED
Law of Truly Large Numbers; Law of extremely 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.
Large numbers
NUMBER WHICH IS SIGNIFICANTLY LARGER THAN THOSE ORDINARILY USED IN EVERYDAY LIFE
Large number; Very large numbers; 10^120 (number); Very large number; Great numbers; 10^120; List of large numbers; Astronomically-large; Astronomically large; Googology; Millinillinillion
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, or more generally, large positive real numbers, but may also be other numbers in other contexts.
Examples of use of Law of Large Numbers
1. "We are getting to the point where the law of large numbers start to take root," Reyes said Tuesday.
2. I doubt it." Article continues "We are getting to the point where the law of large numbers starts to take root," he told delegates at a conference organised by investment bank Merrill Lynch.