例句與造句

1. If " R " is an associative algebra with 1 over some dimension is algebraically compact.
2. This gives rise to the intuition that algebraically compact modules are those ( possibly " large " ) modules which share the nice properties of " small " modules.
3. Every " H " * is very special in structure : it is pure-injective ( also called algebraically compact ), which says more or less that solving equations in " H " * is relatively straightforward.
4. Algebraically compact modules share many other properties with injective objects because of the following : there exists an embedding of " R "-Mod into a Grothendieck category " G " under which the algebraically compact " R "-modules precisely correspond to the injective objects in " G ".
5. Algebraically compact modules share many other properties with injective objects because of the following : there exists an embedding of " R "-Mod into a Grothendieck category " G " under which the algebraically compact " R "-modules precisely correspond to the injective objects in " G ".
6. It's difficult to find algebraically compact in a sentence. 用algebraically compact造句挺難的
7. Now consider such a system of linear equations, and assume that any subsystem consisting of only " finitely many " equations is solvable . ( The solutions to the various subsystems may be different . ) If every such " finitely-solvable " system is itself solvable, then we call the module " M " "'algebraically compact " '.