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Analogously, in the case of hyperelliptic curves of degree 4, Bhargava showed that a positive proportion of such curves have no rational points and a positive proportion have infinitely many rational points.
It turns out that the number of rational points is closely related to the degree of the curve.
Bhargava took a different tack and asked, what can be said about the rational points on a typical curve?
When the degree is even, he found that the typical hyperelliptic curve has no rational points at all.
For curves of degree 1 and 2, there is an efiective way of finding all the rational points.
There is not even any algorithm known for deciding whether a given curve of degree 3 or 4 has finitely many or infinitely many rational points.
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