例句與造句

1. These frames, together with lattice homomorphisms that respect arbitrary suprema, form a category.
2. Let "'Dist "'denote the category of bounded distributive lattices and bounded lattice homomorphisms.
3. Given the standard definition of isomorphisms as invertible morphisms, a " lattice isomorphism " is just a bijective lattice homomorphism.
4. *PM : complete lattice homomorphism, id = 9241 new !-- WP guess : complete lattice homomorphism-- Status:
5. *PM : complete lattice homomorphism, id = 9241 new !-- WP guess : complete lattice homomorphism-- Status:
6. It's difficult to find lattice homomorphism in a sentence. 用lattice homomorphism造句挺難的
7. The symbol " F " is then a functor from the category of sets to the category of lattices and lattice homomorphisms.
8. *PM : example of non-complete lattice homomorphism, id = 9253 new !-- WP guess : example of non-complete lattice homomorphism-- Status:
9. *PM : example of non-complete lattice homomorphism, id = 9253 new !-- WP guess : example of non-complete lattice homomorphism-- Status:
10. *PM : example of a non-lattice homomorphism, id = 9252 new !-- WP guess : example of a non-lattice homomorphism-- Status:
11. *PM : example of a non-lattice homomorphism, id = 9252 new !-- WP guess : example of a non-lattice homomorphism-- Status:
12. A morphism of distributive lattices is just a lattice homomorphism as given in the article on lattices, i . e . a function that is compatible with the two lattice operations.
13. Similarly, a " lattice endomorphism " is a lattice homomorphism from a lattice to itself, and a " lattice automorphism " is a bijective lattice endomorphism.
14. In duality of categories between, on the one hand, the category of finite partial orders and order-preserving maps, and on the other hand the category of finite distributive lattices and bounded lattice homomorphisms.
15. With respect to the algebra of subsets, by the above we see that the inverse image function is a lattice homomorphism while the image function is only a semilattice homomorphism ( it does not always preserve intersections ).
16. In bounded lattice " L " is called a "'0, 1-simple lattice "'if nonconstant lattice homomorphisms of " L " preserve the identity of its top and bottom elements.
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