Category:Definitions/Special Sets
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This category contains definitions related to Special Sets.
Related results can be found in Category:Special Sets.
Let $g$ be a progressing mapping.
Let $S$ and $x$ be sets.
We say that:
- $S$ is special for $x$ (with respect to $g$)
\((1)\) | $:$ | $\O \in S$ | |||||||
\((2)\) | $:$ | $S$ is closed under $g$ relative to $x$ | |||||||
\((3)\) | $:$ | $S$ is closed under chain unions |
Pages in category "Definitions/Special Sets"
The following 2 pages are in this category, out of 2 total.