例句與造句

1. iterated using countable supports, the resulting forcing notion will have the Laver property as well.
2. A forcing notion is said to have the Laver property if and only if the forcing extension has the Laver property over the ground model.
3. *PM : proof that forcing notions are equivalent to their composition, id = 3258-- WP guess : proof that forcing notions are equivalent to their composition-- Status:
4. *PM : proof that forcing notions are equivalent to their composition, id = 3258-- WP guess : proof that forcing notions are equivalent to their composition-- Status:
5. In iterated forcing, one has a transfinite sequence " P " ? of forcing notions indexed by some ordinals ?, which give a family of Boolean-valued models " V " " P " ?.
6. It's difficult to find forcing notion in a sentence. 用forcing notion造句挺難的
7. Sociologist Witold Rybczynski wrote, " the subdivision of the house into day and night uses, and into formal and informal areas, had begun . " Rooms were changed from public to private as single entryways forced notions of entering a room with a specific purpose.
8. An I Am Spoonbender version of this song exactly replicated the sounds and production style of the original, but completely changed the words and title to become " Where Do Words Go ? " IAS leader Dustin Donaldson stated their intention : " By changing only the words and by musically rendering an exact replica, it forces notions of illusion / reality.
9. The theory involves a definition of " ?-validity " : A statement is an ?-valid consequence of a set theory " T " if it holds in every model of " T " having the form V ^ \ mathbb { B } _ \ alpha for some ordinal \ alpha and some forcing notion \ mathbb { B }.
10. There is also a notion of " ?-provability "; here the " proofs " consist of universally Baire sets and are checked by verifying that for every countable transitive model of the theory, and every forcing notion in the model, the generic extension of the model ( as calculated in " V " ) contains the " proof ", restricted its own reals.