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Does anyone happen to know who conjectured the finiteness of the Tate-Shafarevich group?

We recall what the conjecture says. Let $E/K$ be an elliptic curve where $K$ is a number field. Then $Ш(E/K)$ is finite.

Does anyone happen to know who conjectured the finiteness of the Tate-Shafarevich group?

We recall the conjecture. Let $E/K$ be an elliptic curve where $K$ is a number field. Then $Ш(E/K)$ is finite.

Does anyone happen to know who made the conjecture on the finiteness of the Tate-Shafarevich group?

We recall what the conjecture says. Let $E/K$ be an elliptic curve where $K$ is a number field. Then $Ш(E/K)$ is finite.

Does anyone happen to know who conjectured the finiteness of the Tate-Shafarevich group?

We recall what the conjecture says. Let $E/K$ be an elliptic curve where $K$ is a number field. Then $Ш(E/K)$ is finite.

Does anyone happen to know who made the conjecture on the finiteness of the Tate-Shafarevich group?

We recall what the conjecture says. Let $E/K$ be an elliptic curve. Then $Ш(E/K)$ is finite.

Does anyone happen to know who made the conjecture on the finiteness of the Tate-Shafarevich group?

We recall what the conjecture says. Let $E/K$ be an elliptic curve where $K$ is a number field. Then $Ш(E/K)$ is finite.