The covering variety of this property is always less than or equal to the large inductive variety.
The covering variety of this property is always less than or equal to the large inductive variety. This quantity for a smooth manifold is the number of independent variables needed to parametrize it, and for a vector space this quantity is the (*) cardinality of the largest linearly independent subset. A surface is a manifold with two for this value. For the boundary of the Mandelbrot Set, the "fractal" version of this quantity is 2, while for a tesseract this quantity is equal to 4. For a Cartesian space it is the number of coordinates needed to specify a point. For 10 points, give this measure which is 2 for polygons and 3 for solids.
The covering variety of this property is always less than or equal to the large inductive variety.
dimension(accept more specific variants)