Over a discrete field, every nette (unramified) algebra of finite presentation is strictly finite and tracially etale.
Si B est r´ eduite, pour touta ∈ B il existe un unique idempotent e ∈ K[a] tel que ⟨a⟩ = ⟨e⟩
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A decisive Theorem (Un th\'eor\`eme d\'ecisif)
Over a discrete field, every nette (unramified) algebra of finite presentation is strictly finite and tracially etale.