Show that every continuous map \(f:S^n\to S^n\) (\(n\ge 1\)) of degree 2 has a fixed point.
Question
Math 6510 • Differentiable Manifolds
Fall 1995 • Question 7
Question
Fall 1995 • Question 7
Show that every continuous map \(f:S^n\to S^n\) (\(n\ge 1\)) of degree 2 has a fixed point.