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Everything about Entropy (information theory)

Average uncertainty in variable's states

In information theory, the entropy of a random variable quantifies the average level of uncertainty or information associated with the variable's potential states or possible outcomes. This measures the expected amount of information needed to describe the state of the variable, considering the distribution of probabilities across all potential states. Given a discrete random variable, which may be any member within the set and is distributed according to, the entropy is where denotes the sum over the variable's possible values. The choice of base for, the logarithm, varies for different applications. Base 2 gives the unit of bits, while base e gives "natural units" nat, and base 10 gives units of "dits", "bans", or "hartleys". An equivalent definition of entropy is the expected value of the self-information of a variable. Wikipedia →

🧭 Start here: a 6-step reading path

  1. Read the overview: Entropy (information theory)A 5-minute orientation
  2. Skim a recent paper: Shock compression and spallation damage of high-entropy alloy Al0.1CoCrFeNiInfluential work since 2022
  3. Pick up a classic book: Entropy Coders of the H.264/AVC StandardThe most-reprinted book on the subject
  4. Read the landmark paper: Entropy and data compression schemesCited 213 times
  5. Go sideways: Information contentA closely related topic
  6. Go sideways: Joint entropyA closely related topic

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