(total number of people) (the proportion of all possibilities where h is true) (the proportion of those events where e is also true)
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(total number of people) (the proportion of all possibilities where h is true) (the proportion of those events where e is also true) + 
(total number of people) (the proportion of all possibilities where h is not true) (the proportion of those events where e is also true)

(total number of people)(p(h))(p(e | h))
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(total number of people)(p(h))(p(e | h)) + (total number of people)(p(not h))(p(e | not h))

= posterior = (p (h|e)) = belief about the hypothesus after seeing the evidence

first calculation
(total number of people)(p(a))(p(b | a)) = [(p(evidence))(p(hypothesis | evidence))]
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(total number of people)(p(a))(p(b | a)) + (total number of people)(p(not a))(p(b | not a))
= = p(a|b) = p(evidence | hypothesis)
= a > b = evidence > hypothesis

second calculation
(total number of people)(p(b))(p(a | b)) = [(p(hypothesis))(p(evidence | hypothesis))]
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(total number of people)(p(b))(p(a | b)) + (total number of people)(p(not b))(p(a | not b))
= p(b|a) = p(hypothesis | evidence)
= b < a = hypothesis < evidence

2 ^ 0 = 1 = 1 x 1 area

hypothesis = 2 ^ 2 = 4 = (the proportion of all possibilities where h is not true), from first calculation

evidence = 2 ^ 4 = 16 = (the proportion of all possibilities where h is not true), from second calculation

hypothesis = 2 ^ 3 = 8 = (the proportion of all possibilities where h is true), from second calculation

evidence = 2 ^ 1 = 2 = (the proportion of all possibilities where h is true), from first calculation


hypothesis = 2 ^ -2 = 0.25 = (the proportion of all possibilities where h is not true), from first calculation

evidence = 2 ^ -4 = 0.0625 = (the proportion of all possibilities where h is not true), from second calculation

hypothesis = 2 ^ -3 = 0.125 = (the proportion of all possibilities where h is true), from second calculation

evidence = 2 ^ -1 = 0.5 = (the proportion of all possibilities where h is true), from first calculation



