lemma
proved
term proof
toZ_fromZ
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formal statement (Lean)
16@[simp] lemma toZ_fromZ (δ : ℤ) (hδ : δ ≠ 0) (n : ℤ) :
17 toZ δ (fromZ δ n) = n := rfl
proof body
Term-mode proof.
18
19end LedgerUnits
20
21open LedgerUnits
22
23/-- Affine map from ℤ to ℝ: n ↦ slope·n + offset. -/
used by (9)
From the project-wide theorem graph. These declarations reference this one in their body.
-
equiv_delta
in IndisputableMonolith.LedgerUnits
decl_use
-
kOf_fromNat
in IndisputableMonolith.LedgerUnits
decl_use
-
kOf_fromZ
in IndisputableMonolith.LedgerUnits
decl_use
-
kOf_step_succ
in IndisputableMonolith.LedgerUnits
decl_use
-
rungOf_fromZ
in IndisputableMonolith.LedgerUnits
decl_use
-
toZ_fromZ
in IndisputableMonolith.LedgerUnits
decl_use
-
toZ_succ
in IndisputableMonolith.LedgerUnits
decl_use
-
mapDelta_fromZ
in IndisputableMonolith.UnitMapping
decl_use
-
mapDelta_step
in IndisputableMonolith.UnitMapping
decl_use
depends on (7)
Lean names referenced from this declaration's body.
-
from
in IndisputableMonolith.Foundation.PrimitiveDistinction
decl_use
-
fromZ
in IndisputableMonolith.LedgerUnits
decl_use
-
toZ
in IndisputableMonolith.LedgerUnits
decl_use
-
toZ_fromZ
in IndisputableMonolith.LedgerUnits
decl_use
-
map
in IndisputableMonolith.Measurement.RSNative.Core
decl_use
-
fromZ
in IndisputableMonolith.UnitMapping
decl_use
-
toZ
in IndisputableMonolith.UnitMapping
decl_use