Harvard statistics, video 9 note(expectation & indicator)
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8:37 2014-10-08 Wednesday
start Harvard statistics, video 9
expectation & indicator r.v.
8:38 2014-10-08
averages(means, expected values)
9:05 2014-10-08
weighted average
9:07 2014-10-08
the simplest thing we can start is Bernoulli
X ~ Bernoulli(p)
9:11 2014-10-08
indicator r.v.
9:13 2014-10-08
X ~ Bin(n, p) // Binomial
9:15 2014-10-08
Linearity: the single most useful property of expectation
9:21 2014-10-08
Hypergeometric distribution
9:31 2014-10-08
E(X) = E(X1 + X2 + ... + Xn) // example of r.v.s
9:33 2014-10-08
that's the fundamental bridge
9:35 2014-10-08
in this case it's dependent, but linearity says
it's still true
9:36 2014-10-08
Geometric distribution:
Geom(p): independent Bernoulli(p) trials, count #failures
before the 1st success.
start Harvard statistics, video 9
expectation & indicator r.v.
8:38 2014-10-08
averages(means, expected values)
9:05 2014-10-08
weighted average
9:07 2014-10-08
the simplest thing we can start is Bernoulli
X ~ Bernoulli(p)
9:11 2014-10-08
indicator r.v.
9:13 2014-10-08
X ~ Bin(n, p) // Binomial
9:15 2014-10-08
Linearity: the single most useful property of expectation
9:21 2014-10-08
Hypergeometric distribution
9:31 2014-10-08
E(X) = E(X1 + X2 + ... + Xn) // example of r.v.s
9:33 2014-10-08
that's the fundamental bridge
9:35 2014-10-08
in this case it's dependent, but linearity says
it's still true
9:36 2014-10-08
Geometric distribution:
Geom(p): independent Bernoulli(p) trials, count #failures
before the 1st success.
0 0
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