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| visits | member for | 8 months |
| seen | Apr 17 at 13:06 | |
| stats | profile views | 14 |
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Jan 31 |
comment |
Recurrence equation similar to a geometric progression @leonbloy no, I meant the initial conditions ($T(1) = A$ and $T(n) = B$). |
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Nov 30 |
comment |
Distribution probability of elements and pair-wise differences in a sorted list Indeed, thanks for this great answer :-) |
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Nov 30 |
awarded | Supporter |
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Nov 30 |
comment |
Distribution probability of elements and pair-wise differences in a sorted list Thanks for the answer! I actually had that after I posted the question, but I was not able to check that $\sum_{i=0}^{N-1} \Pr(x_i = x) = 1$, and somehow started doubting on it. The way you put it makes sense though, and I did that sum numerically which seems to be right! A note on $d$: it seems that $\Pr(d_i = 0) = \frac m {N-m+1} > 0$ which makes no sense if elements are unique... Yet you did take that into account in the pdf of $x_i$. Any idea ? |
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Nov 29 |
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Distribution probability of elements and pair-wise differences in a sorted list added 1 characters in body |
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Nov 28 |
revised |
Distribution probability of elements and pair-wise differences in a sorted list added 64 characters in body |
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Nov 28 |
asked | Distribution probability of elements and pair-wise differences in a sorted list |
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Oct 19 |
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Recurrence equation similar to a geometric progression added 1 characters in body |
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Oct 19 |
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Evaluating a recurrence relation with non-contiguous initial conditions added 5 characters in body |
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Oct 16 |
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Evaluating a recurrence relation with non-contiguous initial conditions added 2 characters in body |
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Oct 10 |
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Evaluating a recurrence relation with non-contiguous initial conditions added 6 characters in body |
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Oct 10 |
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Recurrence equation similar to a geometric progression added 2 characters in body |
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Oct 9 |
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Evaluating a recurrence relation with non-contiguous initial conditions deleted 53 characters in body |
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Oct 9 |
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Recurrence equation similar to a geometric progression added 2 characters in body |
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Oct 1 |
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Evaluating a recurrence relation with non-contiguous initial conditions added 55 characters in body |
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Oct 1 |
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Recurrence equation similar to a geometric progression deleted 4 characters in body |
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Sep 26 |
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Evaluating a recurrence relation with non-contiguous initial conditions added 136 characters in body |
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Sep 19 |
comment |
Evaluating a recurrence relation with non-contiguous initial conditions Thank you for your answer. However, I am not looking for solving the recurrence, but rather evaluating the $T(i)$. |
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Sep 19 |
asked | Evaluating a recurrence relation with non-contiguous initial conditions |
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Sep 17 |
revised |
Recurrence equation similar to a geometric progression Reformulate the question, there does not seem to be a closed form solution |