0:13:08: Q1. What is the differential entropy of the uniform distribution? ANS: -log2
0:23:54: Q2 what is the value of that integral? ANS: 0.5
0:28:28: Q3. what is the value of the first integral? ANS: \(\ln((2\pi\sigma^2)^{1/2}))\)
1:08:40: Q4 is X1 and X2 are independent? T or F? ANS: T
2:05:52: Q5 what is the covariance of X|y? ANS: \(\Lambda_{XX} ^{-1}\)
2:14:08: Q6 what is the mean of X|y? ANS: \(\mu_X - \Lambda_{XX}^{-1} \Lambda_{XY}(y-\mu_Y)\)
2:36:39: Q7 what do you think the diagonal correlation should be? ANS: \(\rho^2\)