An isotropic helicoid is a specific type of geometric surface that is a variant of the general helicoid, distinguished by its isotropic properties. In differential geometry, helicoids are generated by twisting a flat planar domain around an axis while simultaneously translating it along that axis. An isotropic helicoid has the additional property of being invariant under rotations and reflections, meaning it does not have a preferred direction in space—it looks the same when viewed from different angles.
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