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Dynamic Programming; Recursive Functions of a mathematical/algorithmic nature

Please bear with me if the title sounds like a duplicate. I just couldn’t find a good one to ask this question. A few people have asked before if Dynamic Programming could be used to solve recursively defined functions of a mathematical nature and I’ve seen lots of examples of it so far. I have never used Dynamic Programming and I am not at all familiar with it.

Question is how to formulate the problem of dynamic programming itself.

The problem:

Let f(n), n≥0, be a recursive function of the « standard » type. That is, it’s possible to compute f(n) for given n and it’s values for all previous values of n.

Let’s assume we want to solve f(n) for all n, given that we have a way to compute f(0) and f(1) and the relationship between f(n) and f(n+1).

What is a dynamic programming problem?

Could you give me a very simple example of it?

Please explain how it could be used to solve the above problem using any of the many example seen online.

If you know anything about it, I’d appreciate a very brief explanation of the method of dynamic programming.

Also, this is in no way meant to spark off any debates about Dynamic Programming. It is a pure question of interest on an abstract mathematical/algorithmic topic.

Thank you.

A:

The classic textbook example is the knapsack problem.

It has a direct application to a business problem of profit/cost minimization.

However, I would recommend the book « Introduction to Dynamic Programming » by problem solving expert [I have no affiliation

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How to load or activate Windows 7 Activator in case of problems with the standard method.

Windows 7 Loader Activator: Full Version. The following DVD ISO has never been used, but it has the Windows 7 Loader Activator included._q q$. Now $$H’phi(qx)=frac{1}{lambda_{theta_x}}phi(qx) = phi(x)$$ where the last equality follows from the fact that $H’_{(theta_x,phi_x)} = H’_{(phi_x,theta_x)}$. Thus $qxin S_{phi}$.

Let $pin S_{phi}$. Then $h_{theta_x}phi(p) = phi_{xp}(p) + theta_xp(p) = phi(p)$ by Lemma [lm:4]. Therefore $pin S_{theta}$.

Let $S$ be a conical subset of $A$. Then $A^0$ is an ideal of $A$ (Lemma [lm:14]). Denote by $C_S$ the ideal of $A$ generated by $S$ in $A^0$. It follows from Proposition [pr:5] that $A^0$ is an ideal of $A$ and $C_S$ is a conical subset of $A^0$.

[pr:8] Let $A$ be a conical $AW^*$-algebra and $S$ be a conical subset of $A$. Let $h,l$ be two positive linear functionals on $A$ such that $h|_{C_S} = l|_{C_S}$. Then there exists an element $uin A^0$ such that $h = l|_{A^0} + alpha(u)$ and $l = h|_{A^0} + beta(u)$.

Let ${p_n}$ be a sequence in $S$ such that $p_nrightarrow 0$ in the weak topology as $nrightarrow infty$. Then for each $pin A^0$ we have that $h(