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Tree diagram (probability theory)

From Wikipedia, the free encyclopedia
Diagram to represent a probability space in probability theory
Tree diagram for eventsA{\displaystyle A} andB{\displaystyle B}.
Part of a series onstatistics
Probability theory

Inprobability theory, atree diagram may be used to represent aprobability space.

A tree diagram may represent a series ofindependent events (such as a set of coin flips) orconditional probabilities (such as drawing cards from a deck, without replacing the cards).[1] Each node on the diagram represents anevent and is associated with the probability of that event. The root node represents the certain event and therefore has probability 1. Each set of sibling nodes represents an exclusive and exhaustive partition of the parent event.

The probability associated with a node is the chance of that event occurring after the parent event occurs. The probability that the series of events leading to a particular node will occur is equal to the product of that node and its parents' probabilities.

See also

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Notes

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  1. ^"Tree Diagrams".BBC GCSE Bitesize. BBC. p. 1,3. Retrieved25 October 2013.

References

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External links

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Tree Diagrams


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