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Given two arrays of FVarId
s, one from an old local context and the other from a new local
context, pushes FVarAliasInfo
s into the info tree for corresponding pairs of FVarId
s.
Recall that variables linked this way should be considered to be semantically identical.
The effect of this is, for example, the unused variable linter will see that variables from the first array are used if corresponding variables in the second array are used.
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The tactic introv
allows the user to automatically introduce the variables of a theorem and
explicitly name the non-dependent hypotheses.
Any dependent hypotheses are assigned their default names.
Examples:
example : ∀ a b : Nat, a = b → b = a := by
introv h,
exact h.symm
The state after introv h
is
a b : ℕ,
h : a = b
⊢ b = a
example : ∀ a b : Nat, a = b → ∀ c, b = c → a = c := by
introv h₁ h₂,
exact h₁.trans h₂
The state after introv h₁ h₂
is
a b : ℕ,
h₁ : a = b,
c : ℕ,
h₂ : b = c
⊢ a = c
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Try calling assumption
on all goals; succeeds if it closes at least one goal.
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- Mathlib.Tactic.tacticAssumption' = Lean.ParserDescr.node `Mathlib.Tactic.tacticAssumption' 1024 (Lean.ParserDescr.nonReservedSymbol "assumption'" false)
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This tactic clears all auxiliary declarations from the context.
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- Mathlib.Tactic.clearAuxDecl = Lean.ParserDescr.node `Mathlib.Tactic.clearAuxDecl 1024 (Lean.ParserDescr.nonReservedSymbol "clear_aux_decl" false)
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Clears the value of the local definition fvarId
. Ensures that the resulting goal state
is still type correct. Throws an error if it is a local hypothesis without a value.
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clear_value n₁ n₂ ...
clears the bodies of the local definitions n₁, n₂ ...
, changing them
into regular hypotheses. A hypothesis n : α := t
is changed to n : α
.
The order of n₁ n₂ ...
does not matter, and values will be cleared in reverse order of
where they appear in the context.
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