Week 5 Flashcards
Conditional probability
the probability of one event occurring given that another condition is true
P(a|b)
probability of a given b
P(b|a)
probability of b given a
prior probability
probability of it happening before you see the outcome
posterior probability
probability of it happening/obtained after evidence is collected
sensitivity
probability of a true positive result
specificity
probability of a true negative result
Fallacy of transposed conditional
flipping around the conditions in the probability statement
we have a intuitive but incorrect tendency to think we know the probability of condition B given point A when we have been presented with a conditional probability (probability of condition A given point B)
low prior probability
low posterior probability
high prior probability
high posterior
p-value
conditional probability
probability of an event (observing data like ours) given a condition (null hypothesis is true)
not all hypothesis
are equally plausible
to evaluate plausibility
consider whether there is strong theoretical basis for the hypothesis, and whether there’s plausible mechanisms by which a hypothesis can be true
what do we need to consider when determining the likelihood of b?
the prior probability of b being true
how is a statistically significant outcome more convincing?
If the prior probability of the hypothesis is high rather than low
Bem 2011
claimed to find evidence that information can travel back in time to affect our cognition and emotion
An implausible hypothesis that can’t possibly work and the effects have been difficult to replicate