In 1970, a mathematician from the former Su Country, Yuri Matiyasevich, proved that there is no such universal algorithm for the tenth question, giving a very definitive negative answer to Hilbert's tenth problem.
But this doesn't mean the Diophantine problem has no research value.
In fact, this negative conclusion precisely proves that the Diophantine equation is extremely complex in some cases, and it can even be said that it surpasses the realm that traditional algorithms can solve, playing a fundamentally important role in computational theory.
So the Diophantine equation is still viewed as one of the world-class problems in number theory, especially in higher dimensions and more complex scenarios.
Now, someone has managed to solve this equation by hand?
And it's a newbie who's just applied to join the forum?
Xue Song only felt his mind buzzing.
...
The math community in Huaxia is not that big, and even fewer are studying number theory.
