For this specific case since only 2 operators are used : + , *      and we
know that * is the operator that maximizes the value(provided both the
operands are not equal to one / none of the operand is zero and also given
that operands are +ve ).
Doing * operation as late as possible should suffice right ?

For Eg: Do all additions in the first pass and do all multiplications in 2nd
pass.

is there be any case where the above mentioned logic fails ?

On Wed, Nov 24, 2010 at 4:07 PM, Amir hossein Shahriari <
amir.hossein.shahri...@gmail.com> wrote:

> you can  use an algorithm similar to matrix chain multiplication i.e. if
> dp[i][j] is the maximum value that you can get with the numbers v_i to v_j
> and in order to maximize it find k that maximizes ( dp[i][k]  op_k  dp[k][j]
> )
> v_i is the ith value and op_k is the kth operator
> obviously if i==j : dp[i][j] = v_i
>
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