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Ever wondered what the factorial of a non-integer like 1.5 is? In this video, we explore how the gamma function extends the ...

The gamma distribution is closely related to the exponential distribution, as it is the waiting time for the r-th event in a Poisson ...

The gamma distribution models the total waiting time for multiple occurrences of a random event. If this vid helps you, please help ...

Question 7 from Tom Rocks Maths and I Love Mathematics - answering the questions sent in and voted for by YOU. This time ...

In this video I introduce the Gamma Function. For more videos on this topic, visit: ...

We introduce the Gamma distribution and discuss the connection between the Gamma distribution and Poisson processes.

Next video in series: https://www.youtube.com/watch?v=WgeXcUWX6ck Video transcript: ...

This brief introduction explains how the Gamma distribution arises when we take sums of squared normal random variables.

The usual definition for a factorial only works for positive whole numbers, but how can we take the factorial of any number?

This video provides an introduction to the gamma distribution: describing it mathematically, discussing example situations which ...

This video provides an introduction to the gamma distribution: describing it mathematically, discussing example situations which ...

What is (5.3)! (i.e. 5.3 factorial)? The Gamma Function gives us a way to extend the idea of factorials to numbers that are not ...

Factorials of fractions and negative numbers?! For real? If this vid helps you, please help me a tiny bit by mashing that 'like' button.

Before I talk about the bezel functions I have to talk about the gamma function because in the general solution the general policy ...

This video is about the Beta distribution, a very important distribution in probability, statistics, and machine learning. It is explained ...

Common Continuous Distributions - Probability Exercise from Probability Second Edition PURCHASE TEXTBOOK ON AMAZON ...

Firstly, we use the Gamma Function definition of n! being a specific improper integral. We will manipulate this integral and apply ...