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| bio | website | |
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| location | ||
| age | ||
| visits | member for | 2 years, 4 months |
| seen | 18 mins ago | |
| stats | profile views | 14,428 |
As somebody used to say:
Does research. Smokes. Battles administration. Smokes. Wishes he could stop battling administration so that he could have more time to do research. Smokes some more.
The same. Except I do not smoke.
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Oct 12 |
comment |
Showing the probability of an event occuring infinitely often is $0$ @bret, right, let us continue this once you will have had some sleep. |
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Oct 12 |
comment |
Proof involving a convex set Not enough time to elaborate just now but the answer is: symmetry. |
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Oct 12 |
answered | Showing the probability of an event occuring infinitely often is $0$ |
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Oct 12 |
comment |
multivariate normal transformation You might include your final solution in the question. |
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Oct 12 |
comment |
Two quadratic equations with equal ratios of roots You know that $u(x)=u(y)$ and you want to deduce that $x=y$. This is not true in general (consider $u(x)=x^2$ on the real line) but this holds for one-to-one functions. |
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Oct 12 |
answered | Two quadratic equations with equal ratios of roots |
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Oct 12 |
comment |
Limit of a sequence - Apostol 10.22 #1 25 minutes. $ $ |
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Oct 12 |
answered | Limit of a sequence - Apostol 10.22 #1 |
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Oct 12 |
comment |
Proof involving a convex set @robjohn, Colin asks that the sets $\{u\geqslant h\}$ are convex for every $h$ (that is, yes, that the function $u$ is concave). |
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Oct 12 |
answered | Proof involving a convex set |
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Oct 12 |
revised |
Almost sure convergence on an inductively defined random variable added 1063 characters in body |
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Oct 12 |
comment |
Almost sure convergence on an inductively defined random variable @Sasha, I wonder how one knows the behaviour of the sum without independence of its increments. |
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Oct 12 |
comment |
Almost sure convergence on an inductively defined random variable @chris, you have to assume independence since this is not explicitely stated in your exercise. |
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Oct 12 |
revised |
Finding an $f(x)$ that satisfies $f(f(x)) = 4 - 3x$ added 721 characters in body |
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Oct 12 |
answered | Almost sure convergence on an inductively defined random variable |
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Oct 12 |
awarded | Nice Answer |
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Oct 11 |
revised |
Finding an $f(x)$ that satisfies $f(f(x)) = 4 - 3x$ deleted 18 characters in body |
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Oct 11 |
comment |
How can I prove this random process to be Standard Brownian Motion? Dear Zoe: how could I know what you have learnt and what you have not since you chose to remain completely and absolutely silent on this? (Anyway, the appearance of my post has had the side effect of making you accept your own answer to your question.) |
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Oct 11 |
answered | Finding an $f(x)$ that satisfies $f(f(x)) = 4 - 3x$ |
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Oct 11 |
answered | How can I prove this random process to be Standard Brownian Motion? |
