例句與造句

1. Atomic modular lattice
   原子模格
2. It is shown that if l is a modular lattice with finite length , and with 0 , 1 the least and the largest elements in l respectively , then 1 is the union of some minimal elements in l if and only if 0 is the intersection of some maximal elements in l , if and only if each non - zero element in l is the union of some minimal elements in l . by using these results , we give the necessary and sufficient conditions of an algebra module , module , ring , group and semigroup , respectively , to be semisimple
   最后得出有限生成的ps -系是noetherian ( artinian )系的充要條件是它關(guān)于本質(zhì)子系滿足升鏈(降鏈)條件。第二章給出了一個(gè)模格是半單的若干充要條件。得到：有有限長(zhǎng)度的模格l上，最大元1是若干極小元的并當(dāng)且僅當(dāng)最小元0是若干極大元的交，當(dāng)且僅當(dāng)l中任意非零元可表示為若干極小元的并。
3. It's difficult to find modular lattice in a sentence. 用modular lattice造句挺難的