meta user
network profile
| bio | website | |
|---|---|---|
| location | France | |
| age | 36 | |
| visits | member for | 10 months |
| seen | 20 hours ago | |
| stats | profile views | 73 |
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May 4 |
awarded | Benefactor |
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May 4 |
accepted | Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) |
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May 1 |
comment |
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) Thanks for your answer ! What kind of law is Z ? Can it be a normal distribution ? |
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Apr 29 |
comment |
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) If you have a probability law for each $n$, you can always compute $a_p(n)$ and $b_p(n)$ for each $n$, so I don't understand your point. |
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Apr 28 |
awarded | Promoter |
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Apr 28 |
comment |
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) I'm not sure to understand your question. |
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Apr 28 |
revised |
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) added 202 characters in body |
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Apr 27 |
comment |
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) One day passed, and not even a comment ? I hoped that it was a well known subject. Is it really a difficult question ?? |
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Apr 27 |
revised |
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) added 128 characters in body; edited title |
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Apr 26 |
asked | Confidence interval of a random variable with infinite mean. (St. Petersburg paradox) |
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Feb 5 |
accepted | Gödel Completeness theorem |
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Feb 5 |
comment |
Gödel Completeness theorem Does someone have a link on a course (or reference of a book(s)) that would explains all those things to me about completeness theorem and integer models ? |
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Feb 5 |
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Gödel Completeness theorem Ok, so I really did not understand the completeness theorem. And if I define integers as S(S(... S(0))), I'm not sure how I can have different models, but If you have some links about different models of such integers, it will be very interesting for me, as I only found articles about different models of integers in Peano (where integers are not forced to be some finite successor of 0). |
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Feb 5 |
comment |
Gödel Completeness theorem So if I understand your answer : Completeness theorem only applies to first-order theories ? And (shame on me) why the axiom of infinity in ZF is not first order ? |
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Feb 5 |
asked | Gödel Completeness theorem |
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Jan 18 |
comment |
Effective Well ordering of reals I'm not a first rate set theorist, nor even second or third (omegath perhaps). But thank you for your answer, it is very useful to me :) |
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Jan 18 |
accepted | Effective Well ordering of reals |
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Jan 18 |
comment |
Analytically solving (calculating Nash equilibrium for) 3-player extensive form games if P1 bets, is it 1 chip, or any number of chips ? |
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Jan 18 |
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Effective Well ordering of reals Thanks for the math overflow link, this is the answer I needed, and there are links to nice articles. Thank you ! |
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Jan 18 |
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Effective Well ordering of reals Yeah, I deleted my comment. But saying there is a consistent axiom that says "there is no definable well ordering" is not enough (no ?) to say there is no consistent axiom that says "there is one way to define..." |
