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ParallelTable and PowersRepresentations to find solutions system of equatio

Posted 5 years ago
POSTED BY: Jan Eerland
7 Replies
Posted 5 years ago

Crossposted here.

POSTED BY: Rohit Namjoshi
Posted 5 years ago

First of all, thank you very much for your answer.

I got no solution, which is not right.

POSTED BY: Jan Eerland
Posted 5 years ago

Corrected in a later post of his

POSTED BY: Bill Nelson
Posted 5 years ago

It is okay, now I hope it is clear.

Can you help me find the right code to determine the desired values?

POSTED BY: Jan Eerland
Posted 5 years ago

Ah... so you need not just the three triples, but the nine factorial permutations of every one of those three triples.

I completely misunderstood your needs and what I showed can't address this.

Sorry

POSTED BY: Bill Nelson
Posted 5 years ago

I know there is a solution for $x=3051$. Because when:

$$n_1=29,n_2=41,n_3=23,n_4=1,n_5=37,n_6=41,n_7=47,n_8=1,n_9=29$$

My system of equations is satisfied.

So, maybe there is something missing in the code that you've written. I am not that well in writing Mathematica code so I will try to understand what you've written.

POSTED BY: Jan Eerland
Posted 5 years ago

EDIT

Removed.

I completely misunderstood his problem.

Sorry

I provided what I hope is a correct solution in a later post that he made.

POSTED BY: Bill Nelson
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