Bourbaki

Exercise 5, § 3

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

Theory of Sets, II, 124

Let A, B be two sets and let G be a graph. Show that

(A×B)∘G=G−1⟨A⟩×BandG∘(A×B)=A×G⟨B⟩.(\mathrm{A} \times \mathrm{B}) \circ \mathrm{G} = \overset{-1}{\mathrm{G}}\langle \mathrm{A}\rangle \times \mathrm{B} \qquad \text{and} \qquad \mathrm{G} \circ (\mathrm{A} \times \mathrm{B}) = \mathrm{A} \times \mathrm{G}\langle \mathrm{B}\rangle.
Solution

No solution has been written yet.

Cited by

Nothing.

Cites

Nothing.

Transcribed from the printed volume. Not translated.