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Published online by Cambridge University Press: 24 October 2008
The problem is no. 226, Colloq. Math. 5 (1958), a problem of Steinhaus. If T is a closed set of tangent lines to a sphere S, are conditions (1) and (2) compatible:
(1) Every great circle of S has at least one tangent belonging to T.
(2) No great circle of S has two parallel tangents belonging to T?