| Cards Remaining in Session: 0 | Current Card Interval: 0 days |
| Card Ease Factor (EF): 2.50 | Total Repetitions: 0 |
Understand how to revise predictions based on new data.
Bayes' Theorem is a fundamental formula in probability that calculates the updated probability of an event (A) given new evidence (B). It relates the likelihood of the evidence to the prior belief.
Where:
P(A|B)
The updated probability after seeing the evidence. Also called the result.
is the Posterior,
P(B|A)
The probability of seeing this evidence IF the hypothesis is true.
is the Likelihood,
P(A)
Your initial belief before seeing any new evidence.
is the Prior, and
P(B)
The total probability of the evidence occurring, regardless of whether the hypothesis is true or false.
is the Evidence.
Try writing the theorem below to commit it to memory.
Adjust sliders to see how evidence updates belief.
Given a positive result, this is the chance it's actually true.
Choose Difficulty 🎮
Choose Difficulty 🎮
Choose Difficulty 🎮
Choose Difficulty 🎮
