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Glen_b
Glen_b
12:00 AM
@gung sorry; I guess I should have waited longer before posting the answer to that question on meta. I just figured it was something people might wonder about -- I access the help pages almost daily so I figured it would come up.
I wanted to make sure there was an answer before someone hit the problem
 
gung
gung
12:18 AM
That's no problem, @Glen_b. I got there ~10 seconds after you. I think it's probably OK to have both answers on the thread; if not, I can delete mine. I see nothing of concern here.
 
Glen_b
Glen_b
12:40 AM
@gung I think two answers is fine. In the end we each give some information the other doesn't.
 
 
8 hours later…
Rickyfox
Rickyfox
8:26 AM
0
Q: Incorporating constraints into multivariate regression

RickyfoxAlthough my question is similar to two other questions posted here (Question 1, Question 2 ), it doesn't seem that such a problem has been discussed before. Problem description I want to fit a multivariate regression model with a number of $n$ observations and a response matrix $\mathbf{Y}$ con...

regression curve-fitting multivariate-regression constrained-regression constraint
 
 
10 hours later…
kjetil b halvorsen
kjetil b halvorsen
6:04 PM
Search is for the moment not functioning! I enter, say "logistic answers:0" and it returns nothing, while there certainly are unanswered questions.. What happening?
 
hxd1011
hxd1011
6:51 PM
i feel I am struggling on some basic questions like this.
0
Q: What is the formal way to do subtraction on probabilities?

hxd1011I have seen a lot of people to subtract two probability numbers. Let's use UCBAdmissions department A as an example. > UCBAdmissions[,,1] Gender Admit Male Female Admitted 512 89 Rejected 313 19 If we calculate the ratio of admission by gender we will get. > pro...

probability
could anyone help me with it?
Thanks!
 
 
2 hours later…
whuber
whuber
9:13 PM
@kjetilbhalvorsen I get 2329 results when I search for logistic answers:0.
When I search for ""logistic answers:0" I get nothing.
 
 
3 hours later…
Glen_b
Glen_b
11:48 PM
I was reading this jbowman answer and realized that when I do frequentist stuff I often think about the implied priors for what I am doing and said "well, I guess I am philosophically Bayesian". Then I realized that I also worry about coverage of my credible intervals, so maybe I am just suffering statistical multiple personality disorder.
 

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