1) basic strong congrunce
基础强同余
1.
Some discriminant properties congruence Ton CP(S) are given,it is proved the FCP(S) of all the basic strong congrunce on Sforms complete sublattice of the congruence lattice C(S) of S,and the structure of the ∩-complete sublattice determined by a given congruece kernel on S is discussed and some properties of the(∩-complete lattice) congrunce K determined by finding kernel on S is described.
给出了纯正半群S的强同余格上同余T的一些判别性质,证明了S上所有基础强同余所构成的集合FCP(S)是CP(S)的完备子格,最后讨论了由纯正半群的正规子半群决定的交完备子格的结构及由"求核"运算确定的(交完备格)同余K的若干性质,还顺带讨论了群同余格。
2) fundamental inverse congruence
基础逆同余
1.
This paper gives the minimum inverse congruence,the minimum group congruence,the maximum idempotent separating congruence and the minimum fundamental inverse congruence on orthodox semigroups with inverse transversals.
给出了具有逆断面的纯正半群上的最小逆半群同余、最小群同余、最大幂等元分离同余及最小基础逆同余。
3) strong P-congruence
强P-同余
1.
A Note on Sublattices of Lattice of Strong P-congruences on a P-inversive Semigroups;
关于P-反演半群的强P-同余格子格的注记
2.
For a given strong P-congruence rho it is given that the structures of the greatest element of the κ-class of rho.
给出任一强P-同余所在κ-类中最大元的结构,并证明每个κ-类均为强P-同余格Λp(S)的完备子格,最后给出任意2个强P-同余具有κ-关系的几种等价条件。
3.
The greatest strong P-congruence with P-trμN=πN on weakly P-inversive semi-groups S(P) is described and an abstract characterization of characteristic kernel normal system for S(P) is given.
刻画了弱P-反演半群S(P)上满足P-trμN=πN的最大的强P-同余;给出了S(P)上的特征核正规系的一种抽象刻画。
4) Strong congruence pairs
强同余对
5) strongly ordered congruence
强序同余
1.
In this paper,the notation of a strongly ordered congruence on an ordered semigroup S is introduced.
设S是有向序半群,本文给出了S上的一类正则同余,称为强序同余的定义及性质。
6) strong (?)-congruence
强-同余
补充资料：经济基础(见经济基础与上层建筑)
经济基础(见经济基础与上层建筑)
economical basis
J ingji Jiehu经济基础与上层建筑。(eeonomiealbasis)见经济基础
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