Bourbaki

Exercise 5, § 1

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

Algebraic Topology, II, p. 216

(a) Prove that the quadruplet Q∘=(S,F,t,o)Q^{\circ}= (S,F, t, o) is a quiver. It is called the opposite quiver of Q.

(b) The algebra AQ∘A_{Q^{\circ}} is isomorphic to the opposite algebra of the algebra AQA_Q.

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Machine translation of the English, by gpt-5-mini. Not checked by a person. That model is a cut down version of the one the rest of this language was written by.