lemma
proved
term proof
mapDelta_diff_toZ
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formal statement (Lean)
123lemma mapDelta_diff_toZ (δ : ℤ) (hδ : δ ≠ 0) (f : AffineMapZ)
124 (p q : DeltaSub δ) :
125 mapDelta δ hδ f p - mapDelta δ hδ f q
126 = f.slope * ((LedgerUnits.toZ δ p - LedgerUnits.toZ δ q : ℤ) : ℝ) := by
proof body
Term-mode proof.
127 classical
128 simpa using (mapDelta_diff (δ:=δ) (hδ:=hδ) (f:=f) (p:=p) (q:=q))
129
130end UnitMapping
131end IndisputableMonolith
depends on (10)
Lean names referenced from this declaration's body.
-
DeltaSub
in IndisputableMonolith.LedgerUnits
decl_use
-
toZ
in IndisputableMonolith.LedgerUnits
decl_use
-
AffineMapZ
in IndisputableMonolith.RecogSpec.Scales
decl_use
-
DeltaSub
in IndisputableMonolith.RecogSpec.Scales
decl_use
-
mapDelta
in IndisputableMonolith.RecogSpec.Scales
decl_use
-
AffineMapZ
in IndisputableMonolith.UnitMapping
decl_use
-
DeltaSub
in IndisputableMonolith.UnitMapping
decl_use
-
mapDelta
in IndisputableMonolith.UnitMapping
decl_use
-
mapDelta_diff
in IndisputableMonolith.UnitMapping
decl_use
-
toZ
in IndisputableMonolith.UnitMapping
decl_use