Abstract
A loop S1 → ℝn is holonomic if it is the (n - 1)-jet extension of a function S1 → ℝ1. We prove that for n = 3 any tame link in ℝn is isotopy equivalent to a holonomic one; for n > 3 the space of holonomic links is holotopy equivalent to the space of all differentiable links.
Published Version
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