I'm utterly confused by the description of the solution of Hilbert's 10th problem.
On one hand, the article claims that Diophantine equations are polynomials. On the other hand, it claims that when JR is true, a Diophantine equations grows faster than a polynomial.
How can a polynomial grow faster than polynomial? That seems like a contradiction to me.
On one hand, the article claims that Diophantine equations are polynomials. On the other hand, it claims that when JR is true, a Diophantine equations grows faster than a polynomial.
How can a polynomial grow faster than polynomial? That seems like a contradiction to me.