cumulative distribution function
101probability density function — in statistics, a mathematical function that describes the distribution of measurements for a population; a curve that describes a population. Its integral is the cumulative distribution function, so the probability that an individual measurement… …
102Singular function — The graph of the winding number of the circle map is an example of a singular function. In mathematics, a singular function is any function ƒ defined on the interval [a, b] that has the following properties: ƒ is continuous on [a, b]. (**) there… …
103Marcum Q-function — In statistics, the Marcum Q function QM is defined as QM is also defined as with modified Bessel function IM − 1 of order …
104Log-Laplace distribution — In probability theory and statistics, the log Laplace distribution is the probability distribution of a random variable whose logarithm has a Laplace distribution. If X has a Laplace distribution with parameters mu; and b , then Y = e X has a log …
105Half-normal distribution — The half normal distribution is the probability distribution of the absolute value of a random variable that is normally distributed with expected value 0 and variance σ2. I.e. if X is normally distributed with mean 0, then Y = | X | is half… …
106Cumulative probability distribution — A function that shows the probability that the random variable will attain a value less than or equal to each value that the random variable can take on. The New York Times Financial Glossary …
107cumulative probability distribution — A function that shows the probability that the random variable will attain a value less than or equal to each value that the random variable can take on. Bloomberg Financial Dictionary …
108Stretched exponential function — Figure 1. Illustration of a stretched exponential fit (with β=0.52) to an empirical master curve. For comparison, a least squares single and a double exponential fit are also shown. The data are rotational anisotropy of anthracene in… …
109Cantor function — In mathematics, the Cantor function, named after Georg Cantor, is an example of a function that is continuous, but not absolutely continuous. DefinitionThe Cantor function c : [0,1] → [0,1] is defined as follows:#Express x in base 3. If possible …
110Fréchet distribution — Probability distribution name =Fréchet type =density pdf cdf parameters =alpha in (0,infty] shape support =x>0 pdf =alpha ; x^{ 1 alpha} ; e^{ x^{ alpha cdf =e^{ x^{ alpha mean =Gammaleft(1 frac{1}{alpha} ight) ext{ if } alpha>1 median… …
