rename ordinary_theory to ordinary_cohomology_theory
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@ -189,7 +189,7 @@ structure cohomology_theory.{u} : Type.{u+1} :=
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(Hadditive : Π(n : ℤ) {I : Type.{u}} (X : I → Type*), has_choice 0 I →
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is_equiv (Group_pi_intro (λi, Hh n (pinl i)) : HH n (⋁ X) → Πᵍ i, HH n (X i)))
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structure ordinary_theory.{u} extends cohomology_theory.{u} : Type.{u+1} :=
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structure ordinary_cohomology_theory.{u} extends cohomology_theory.{u} : Type.{u+1} :=
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(Hdimension : Π(n : ℤ), n ≠ 0 → is_contr (HH n (plift pbool)))
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attribute cohomology_theory.HH [coercion]
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@ -270,7 +270,7 @@ cohomology_theory.mk
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-- print has_choice_lift
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-- print equiv_lift
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-- print has_choice_equiv_closed
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definition ordinary_theory_EM [constructor] (G : AbGroup) : ordinary_theory :=
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definition ordinary_cohomology_theory_EM [constructor] (G : AbGroup) : ordinary_theory :=
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⦃ordinary_theory, cohomology_theory_spectrum (EM_spectrum G), Hdimension := EM_dimension G ⦄
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end cohomology
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