Least fixed point
In order theory, a branch of mathematics, the least fixed point (lfp or LFP, sometimes also smallest fixed point) of a function from a partially ordered set to itself is the fixed point which is less than each other fixed point, according to the order of the poset. A function need not have a least fixed point, but if it does then the least fixed point is unique.
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Least fixed point
In order theory, a branch of mathematics, the least fixed point (lfp or LFP, sometimes also smallest fixed point) of a function from a partially ordered set to itself is the fixed point which is less than each other fixed point, according to the order of the poset. A function need not have a least fixed point, but if it does then the least fixed point is unique.
has abstract
In order theory, a branch of m ...... points, but has no least one.
@en
在数学分支序理论中，函数的最小不动点是按照某种偏序小于等于其 ...... 确的等价于可以用带有最小不动点的一阶逻辑所表达的语言的集合。
@zh
最小不動点（さいしょうふどうてん、英: Least fixe ...... 小不動点を追加したもので表される言語の集合と正確に一致する。
@ja
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In order theory, a branch of m ...... e least fixed point is unique.
@en
在数学分支序理论中，函数的最小不动点是按照某种偏序小于等于其 ...... 确的等价于可以用带有最小不动点的一阶逻辑所表达的语言的集合。
@zh
最小不動点（さいしょうふどうてん、英: Least fixe ...... 小不動点を追加したもので表される言語の集合と正確に一致する。
@ja
label
Least fixed point
@en
最小不动点
@zh
最小不動点
@ja