The conjecture is formulated as follows: If X is really a projective manifold, any class of rational homology of sort (p, p) could be represented by intricate submanifolds on the complex dimension p. The formulation is proposed as an extension of Thom’s aforementioned consequence, exactly

For example, in the case in the torus We now have 1-dimensional holes supplied by polyhedra encompassing the torus in two Instructions. The sphere doesn't have these one-dimensional holes, but it features a 2-dimensional hole that can be surrounded by masking your complete sphere. Those k-po