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What is the connection between the clear surface analogy and the equation example given? Where do they converge?
By discussing the surface, the problem is perfectly clear. Talking about an incomprehensible equation loses the essence of the matter. What does the equation have to do with it?
I can't imagine a surface in multidimensional space.
But that doesn't mean that you can't either. If you can imagine a surface in multidimensional space and this helps you in solving the problem, well, very well!
How do you apply a search strategy to a meaningless equation?
How to apply a search strategy to a meaningless equation?
No, that will not work. You do realize that someone will be doing a complete overkill and then say they found a solution in 27 steps. We are not so naive people (though traders) that would believe in such noodles.
A full enumeration clearly loses out in time. And if there are many An variables, it can take days.
12*A1+4*A2+37*A3+....................................+5*An=S;
This is as far as the complete search is concerned.
About who solves it faster.
Yes, there is a question of who has more powerful hardware and he has an advantage. To make things equal, we can propose a test problem and solve it between the contestants on MQL shared hosting. There one day is free.
SZS. In general, it's just a thought, to attract more participants with different preparation. I wish you good luck with the contest.
As soon as we move away from the surface analogy, we all start speaking different languages.
As soon as we move away from the surface analogy, we all start speaking different languages.
The exact solution is the highest (or deepest) point on the surface in the input vector space. So wander around and look for it.
And what kind of complete search can there be if the data are continuous?