Bourbaki

Exercise 6, § 4

Tag 03IG, permanent. Cite it as [Bourbaki, Tag 03IG].

Theory of Sets, II, 126

A graph G is functional if and only if for each pair of graphs H, H' we have (H∩H′)∘G=(H∘G)∩(H′∘G)(\mathrm{H} \cap \mathrm{H}') \circ \mathrm{G} = (\mathrm{H} \circ \mathrm{G}) \cap (\mathrm{H}' \circ \mathrm{G}).

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Transcribed from the printed volume. Not translated.