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Probability Density Function (PDF)
A function that describes the likelihood of a random variable to take on a particular value.
Cumulative Distribution Function (CDF)
A function that shows the probability that a random variable takes on a value less than or equal to x.
Order Statistics
Statistics that provide the maximum or minimum value from a sample of random variables.
Uniform Distribution
A type of distribution in which all outcomes are equally likely within a specific interval.
Random Variables
Variables whose values are subject to random variations, determined by chance.
Integration
The mathematical process used to calculate the area under the curve of a function, often used to find probabilities.
Expectation (or Expected Value)
The average value of a random variable; the long-term average of all possible values.
Support (of a distribution)
The range of values that a random variable can take.
Maximum of Random Variables
The largest value among a set of random variables.
Minimum of Random Variables
The smallest value among a set of random variables.
Percentiles
Values below which a certain percentage of observations fall.
Combinatorial Problem
A problem related to the counting, arrangement, and combination of objects.
Density Function in R
A function in R used to calculate the probability density of a random variable.
Quantile Function
The inverse of the CDF, it gives the value corresponding to a specific percentile.
Random Number Generation
The process of generating a sequence of numbers that cannot be reasonably predicted.
Parameterization
The process of defining a distribution by specifying its parameters.
Exponential Distribution
A continuous probability distribution commonly used to model time until an event occurs.
Histogram
A graphical representation of the distribution of numerical data.