The 6 parameter Dunwoody manifolds characterize the 1,1 knots of these.
The 6 parameter Dunwoody manifolds characterize the 1,1 knots of these. The Kolmogorov-Arnold-Moser theorem deals with the perturbations of an integrable Hamiltonian over one of these, which are transformed into a Cantor set when destroyed. This figure is at the center of a 3-sphere in the Hsiang- Lawson conjecture and any point on it can be shared by four Villarceau Circles. It comes in spindle, horn and ring varieties. Its chromatic number is a function of the number of "holes" in it, leading it to be similar to a Klein Bottle according to the Heawood conjecture in that 7 colors are necessary for the coloring problem. For 10 points, identify this mathematical shape whose name comes from the Latin for "bulge," and most simply resembles a doughnut.
The 6 parameter Dunwoody manifolds characterize the 1,1 knots of these.
{torus} [or {torii}]