Year 1 Prob Flashcards
def sample space, sample point, evento
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operations of set theory
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disjoiint, pairwise
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laws of set theory (comm)
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collections (de morgan)
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event space, satisfies
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prob measure and axoims
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calculus of probabilities
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finite additivity of disjoint events
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probswe between 0, 1
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other probabloity results (partition rule etc)
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specify porobablities
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classical interpretation
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equally likely
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examples
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multiplication principle
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combination, oermutation
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sampling without replacement proof
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sampling with replacement
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def conditional prob
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multiplication law
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partition
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law of total probablility
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bayes theorem
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independence
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indep, complem
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def random variable
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def discrete rv
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def continuos rc
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induced prob
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probablity mass function
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cumulative distribution function
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