I'll solve that for you, if you can solve an issue I've been unable to... solve:
It's related to number theory. So basically, my question is whether for every natural number N there is an existent & associated positive integer I, so that every natural number (N) is the sum of at most I*K^N powers of the natural numbers.
"I have this condition where I'm really lazy." ~Toby Turner
"I mean, ugh, I don't care what people do with their bodies. It's what I want to do to their bodies that I care about." ~Schofield "Kill the weak so they can't drag the strong down to their level. This is true compassion." ~Benzir
I'll solve that for you, if you can solve an issue I've been unable to... solve:
It's related to number theory. So basically, my question is whether for every natural number N there is an existent & associated positive integer I, so that every natural number (N) is the sum of at most I*K^N powers of the natural numbers.
Little help:
vT denotes the transpose of v, α(v) = 1/γ(v), and P(v) denotes the projection onto the direction of v.
I'm also good at Nuclear Engineering. Which you know is the branch of engineering concerned with the application of the breakdown (fission) as well as the fusion of atomic nuclei and/or the application of other sub-atomic physics, based on the principles of nuclear physics.
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