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 Feb 14 comment Infinite self-convolution for a function I had sort of the same feeling... Would you be able to link me to a proof or something? Thank you Mar 9 comment Queue system with queue-triggered input process I labeled it as homework, thank you for telling... Sep 10 comment Self multiplication of a CDF degenerates into a Dirac Delta? Thank you very much for your answer, it could provide many useful details. I checked the another one as the correct answer because it simply makes more explicit what was questioned... but your answer provides good Math background. Thank you!!! Apr 13 comment Infinite self-convolution for a function @StefanSmith: Yeah, I am also getting contradictory results. It is not easy to manage this thing here... Furthermore, nobody asked me to solve this specific problem, actually it is just something that I need to do in order to achieve another target. Apr 13 comment Infinite self-convolution for a function Yes! I thought it was the same right? Apr 12 comment Infinite self-convolution for a function Variance increases everytime... and it seems not reaching a stable value... Mar 20 comment Problems getting transformation function from source and destination random variables knowledge when handling the discrete case Thankyou user65384 for your answer, but I am afraid to say that you did not get the point. I do not want to know how to get $F_Y(y)$, in my case I suppose I already have it. In your example you use $g(\cdot) = ln(\cdot)$ but in my question I pointed clear that $g$ must be $g(\cdot) =F_Y^{-1}(F_X(\cdot))$. In particular I need to consider the case where $F_Y(y)$ is a stair function that, so, cannot be inverted! Mar 19 comment Deriving the transformation function of a random variable from the original and the final distributions Just a question, how can I make the transformation when X and Y are discrete? $F_Y^{-1}(y)$ cannot be done... Feb 18 comment Deriving the process of successfully consumed requests from the process of request-producers and the process of request-consumers At the moment I am thinking how to re-write the question in a better way... Need some time sorry... you are right btw... Feb 18 comment Deriving the process of successfully consumed requests from the process of request-producers and the process of request-consumers This is what I am trying to understand... I provided some initial data, but I am trying to device a way to get this thing done... In my question I just wanted to know about a possible approach using the two quantities I introduced (say the two probabilities). I am aware that the question is getting a little vague... I'll try to edit it it... Feb 18 comment Deriving the process of successfully consumed requests from the process of request-producers and the process of request-consumers @joriki: It is one of the things I am asking as well... Feb 17 comment Deriving the process of successfully consumed requests from the process of request-producers and the process of request-consumers I had a feeling... But I cannot figure out how to adapt a death-birth model to this scenario. Btw, gonna check it out, thank you very much! Jan 27 comment Mean of iid random variables, problem understanding a passage in a paper OK, now I think I understand... he is treating $r$ which is a probability, like a random variable... Jan 27 comment Mean of iid random variables, problem understanding a passage in a paper You know I have a problem here... Sure you are right, but what about $P(r)$? What does it mean? It is a pdf, well, but here the mean is considered on a continuos r.v. However I would say that $P(r)$ is the number of edges whose $r_{i,j}$ is $r$ (say) on the total number of edges... I cannot figure what P(r) represents... Jan 27 comment Mean of iid random variables, problem understanding a passage in a paper I am providing a link to the paper: repositories.lib.utexas.edu/bitstream/handle/2152/13376/… Please refer to page 11 and you'll find it. Jan 27 comment Mean of iid random variables, problem understanding a passage in a paper ABSOLUTELY sure about this... But if you think this is wrong, please tell me... Jan 27 comment Mean of iid random variables, problem understanding a passage in a paper Thankyou... I was typing fast and did not realize I used gt and lt... Oct 9 comment Do hashing functions have a probability distribution calculated for their output? @MJD: I am trying... thanks for you message :) Jun 14 comment Is there any closed-form expression to calculate each element of the inverse of a matrix? Yeah by closed-form expression I mean a set of rules that involves elementary operations... For example, cofactors are calculated using minors, If I wanted to replace the cofactor term in the relation with an expression, how would it be... What I'd like to reach is a final formula not involving more steps to calculate the final quantity. Maybe it is not possible, just want a confirmation of this if possible. Jun 4 comment Eigenvalues of a quasi-stochastic matrix Ah, yeah, thankyou :)