| 1. | It remains to be proven that P is a complete lattice.
|
| 2. | Every poset that is a complete semilattice is also a complete lattice.
|
| 3. | The posets with this property are the complete lattices.
|
| 4. | :" Let L be a complete lattice and let f : L ?
|
| 5. | Some authors work even with more general structures than the real line, like complete lattices.
|
| 6. | L be an fixed points of f in L is also a complete lattice ."
|
| 7. | The subsequent generalization to complete lattices is widely accepted today as MM's theoretical foundation.
|
| 8. | Complete lattices are partially ordered sets, where every subset has an infimum and a supremum.
|
| 9. | The set of all clones is a closure system, hence it forms a complete lattice.
|
| 10. | This method is used, for example, in the proof that there is no complete lattice.
|
मोबाइल