- 更多网络例句与左拟群相关的网络例句 [注：此内容来源于网络，仅供参考]
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A magma ''Q'' is a quasigroup precisely when these operators are bijective. The inverse maps are given in terms of left and right division by
原群 ''Q''是拟群当且仅当这两个变换是双射变换，而且它们的逆变换给出了右除和左除变换
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On the basis, three equivalent statements are obtained. Let S be a semigroup with left central idempotents, then (1) S is a quasi-right semigroup;(2) S is a quasi-completely regular, and RegS is an ideal;(3) S is a nil-extension of strong semilattice of right semigroup.
在此基础上得到了3个等价命题：若S为具有左中心幂等元半群，则(1) S为拟右半群；(2) S为拟完全正则的，RegS为S的理想；(3) S为右群强半格的诣零理想扩张。
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The necessary and sufficient conditions for the semidirect product of S and T to be Clifford eventually semigroup are given.
给出了两个左正则拟半群S和T的半直积S×αT和圈积SωXT是左正则拟半群的充分必要条件。
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By using properties of quasi-regular semigroups and left central idempotents, some statements are proved. Let S be a quasi-right semigroup, then (1) S is a quasi-completely regular semigroup;(2) RegS is a completely regular semigroup;(3) R(superscript *) is the smallest semilattice congruence on S;(4) Each R-class T(subscript α) on RegS is a right group;(5) T(subscript α)G(subscript α)×E(subscript α), where G(subscript α) is a group, E(subscript α) is a right zero semigroup.
利用拟正则半群和左中心幂等元的性质，证明了S为拟右半群时，(1) S为拟完全正则半群；(2) RegS为完全正则半群；(3) R为S上的最小半格同余；(4) RegS上的每个R-类T为右群；(5) TG×E，其中G为群，E为右零半群。
- 更多网络解释与左拟群相关的网络解释 [注：此内容来源于网络，仅供参考]
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left quasi simple ring：左拟单环
left quasi regularity 左拟正则性 | left quasi simple ring 左拟单环 | left quasigroup 左拟群
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left quasigroup：左拟群
left quasi simple ring 左拟单环 | left quasigroup 左拟群 | left quotient 左商
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left quotient：左商
left quasigroup 左拟群 | left quotient 左商 | left quotient field 左商域