probability Flashcards

1
Q

result of an observation or experiment, or the descriptor of some potential outcome

A

event

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2
Q

a subset of the set of all possible outcomes of a probabilistic experiment

A

event

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3
Q

the measure of the likelihood of an event happening

A

probability

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4
Q

measures the certainty of an event

A

probability

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5
Q

This means that both events must be met for it to count as one value

A

Intersection (A∩B)

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6
Q

This means that the fulfillment of only A, only B, or both A and B is accounted for

A

Union (A∪B)

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7
Q

This means that the non-fulfillment or the converse/opposite event of A is the trigger for this operation.

A

Complement (Ā)

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8
Q

A and B are treated as separate events, cannot happen at the same time

A

mutually exclusive

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9
Q

represents all the outcomes that could possibly occur

A

sample space
P(S) = 1

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10
Q

an event that can never occur and has a probability of 0, whereas most events have probabilities between the value 0 and 1,

A

null event
A ∩ A^c = ɸ

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11
Q

when two events are mutually exclusive, the additive rule of probability states that the probability that either of the two events will occur is equal to the sum of the probabilities of the individual events

A

additive rule of probability
P(A∪B) = P(A) + P(B)

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12
Q

express answers in

A

*express answers in probability as either decimal (2 dec places) or percentage (%)

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13
Q

type of probability wherein the probability of one event is directly influenced by the probability of another event

A

conditional probability

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14
Q

This is expressed as P(A|B) wherein the probability of an event A is influenced by the existence of event B. How do you read it

A

“probability of A withing the existence of B”

*taken into account the multiplicative rule of probability

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15
Q

this states that the probability that two events A and B will both occur is equal to the probability of B multiplied by the conditional probability of A given that B has already occurred

A

multiplicative probability

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16
Q

a fundamental rule relating marginal probabilities to conditional probabilities

A

total probability

17
Q

a set if events that all amount to the sum of 1 - meaning that there are no other possible outcomes and it must fall under one of the categories

A

exhaustive
S = A1 ∪ A2 ∪ A3

18
Q

this states that the probability that two events A and B will both occur is equal to the probability of B
multiplied by the conditional probability of A given that B has already occurred

A

total probability rule

19
Q

this is a function wherein you want to compare the probability of occurrence of an event between
two groups

A

relative risk
(is between an exposed group and an unexposed group)

20
Q

odds ratio is aka

A

relative odds

21
Q

if an event takes place with probability p, then the odds in favor of the event are the probability that the event will occur divided by the probability the event will not occur, or p/(1–p) to 1

A

odds ratio
*calculate for the odds in favor of the event

22
Q

odds ratio and relative risk is normally used for

A

RR - cohort studies
OR - case-control studies