The Jensen-Shannon divergence is a method of measuring how similar two probability distributions are, named after Johan Jensen and Claude Shannon and also called the information radius. It is built from the Kullback-Leibler divergence but improves on it by being symmetric between the two distributions and always finite, computed as half the divergence of one distribution from the average of the two plus half the divergence of the other distribution from that same average. Smaller values indicate more similar distributions, and the square root of the Jensen-Shannon divergence is itself a proper metric, called the Jensen-Shannon distance. It is used in fields such as bioinformatics and machine learning wherever probability distributions need to be compared.
Facts
Connections
Attributed To
Source Jensen-Shannon Divergence (Wikipedia)
In Branch
Source Jensen-Shannon Divergence (Wikipedia)
Is Kind Of Object
Principal Result Of
Source Jensen-Shannon Divergence (Wikipedia)
Sources
1. Jensen-Shannon Divergence (Wikipedia)
Lead section
In probability theory and statistics, the Jensen-Shannon divergence, named after Johan Jensen and Claude Shannon, is a method of measuring the similarity between two probability distributions.
- In Branch: Probability and Statistics, Lead sentence
View the SourceJensen-Shannon Divergence (Wikipedia)
Attributed To: Claude Shannon, Lead sentence
In probability theory and statistics, the Jensen-Shannon divergence, named after Johan Jensen and Claude Shannon, is a method of measuring the similarity between two probability distributions.
Principal Result Of: Claude Shannon, Lead sentence of the article on the result
In probability theory and statistics, the Jensen-Shannon divergence, named after Johan Jensen and Claude Shannon, is a method of measuring the similarity between two probability distributions.
View the SourceReader Challenges (0)
No disputes yet. Spotted an error or a better source? Open the first one.
Sign in to dispute this or suggest a correction.