His conjecture, made in 1904, was that in this four-dimensional world, all closed three-dimensional surfaces that are simply connected could be transformed to look like a three-dimensional sphere.
他在1904年就提出猜想:在四维空间,所有单连通的封闭三维面都能转化为一个三维球体。
2
As mathematicians say, “Every simply connected closed 3-manifold is homeomorphic to a 3-sphere.”