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STAT2601
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Criterion 1
fx,y(x, y)
≥0
fy (y)>0 for yЄ Y()
fxy (aly)
≥0
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Jacobian matrix represents the
new
parameters with
old
ones
Binomial
distribution is a sum of
Bernoulli
distributions.
Gamma distribution
is a sum of
exponential
distributions.
Independence
can be
factorised
supports of
X
and Y do not rely on each other ?(
rectangular
)
universality of the uniform, i.e., F(X) ~ U(0, 1), only applies to
continuous
distribution
Correlation means
linear
association; if X,Y are
independent
then they must be uncorrelated, but not vice versa
Corr(X,Y) =
σ
X
,
Y
/
σ
X
σ
Y
\sigma_{X,Y} / \sigma_X \sigma_Y
σ
X
,
Y
/
σ
X
σ
Y
Exp (1/
2
)=𝜒^2
(
2)
X~𝛤(a,b); Y=cX
==> Y~𝛤(a,b/c)
𝜒^2(r) = 𝛤(
r
/2, 1/2)
𝜒^2(a )+𝜒^2(b )=𝜒
^2(
a+b )
X
, Y~N; W=
aX
+bY
==> W~N(aux+buy, a^2σx^
2+b^2σy^2
)
Beta
(1,1)~U(0,
1
)
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