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The tamoxifen (TAM) derivatives [6-(o-methoxyphenyl)-2-phenyl-4-quinolone (formula: see text), 6-(o-methoxyphenyl)-2-(3-methoxy-4-hydroxyphenyl)-4-quinolone (HMTPQ) and 6-(o-methoxyphenyl)-2-(3-chloro-4-hydroxyphenyl)-4-quinolone (MTHPQ)] were synthesized and tested for their binding affinities for the estrogen receptors, their transcriptional activity in estrogen-sensitive cells and their growth inhibitory effects in estrogen-sensitive and -insensitive human cancer cells. The derivative HMTPQ demonstrated a greater binding affinity for the estrogen receptor (ER) than the parent TAM. The derivative MTHPQ showed a weak agonistic activity for the ER. The derivative HMTPQ inhibited growth of estrogen-sensitive human breast cancer cells (MCF-7) and estrogen-insensitive human prostate cancer cells (PC-3). The derivative MTHPQ inhibited the growth of estrogen-sensitive human breast cancer cells (MCF-7), but had no effect on estrogen-insensitive

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Category:3D graphics software
Category:AutoCAD
Category:Computer-aided design software
Category:User interface techniquesQ:

how to find the value of $\sum_{n=0}^{\infty}\sum_{k=0}^{n}\binom{n}{k}\frac{(-2)^{n-k}}{(n+1)^2}$

How to find the value of $$\sum_{n=0}^{\infty}\sum_{k=0}^{n}\binom{n}{k}\frac{(-2)^{n-k}}{(n+1)^2}$$
I have tried taking complex integral but with no success.

A:

You should use the generating function
$$\sum_{k=0}^\infty (-2)^k x^k=\frac{1}{1+x}$$
This gives, after simplification,
$$\int_0^1\frac{1}{(1+x)^2}\,dx$$
You should be able to solve this from here.

Q:

In a trial-error-correct cycle, are steps to find a solution guaranteed to provide a solution?

In debugging a low level application, I frequently find myself in a situation like this.

I start with some problems.
A given symptom (the application works badly) is due to some problem.
I try many things, including things that might not be related to this current problem.
I re-observe the problem (approximate the cause, the thing that was broken before) and start to do the above again, trying a different approach.

The cycle goes on like this for a while. I repeatedly find that I am caught up in one of two loops that seem to keep going.

Loop one in which I have the problem, but no idea how to fix it.
Loop two in which I have the problem, but no idea how to fix it.

In the former case I need to think more about the problem (or ask the system’s designers), and the latter case I need to think more about the system (or ask the programmers).
In the latter case, it often seems like that I have found a bit of the solution. Now I need
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