Supporting results for pointwise provable equality.
The fresh Ident construction in Lean.TSyntax.
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- PointwiseComposition.Lean.TSyntax.freshIdent = do let name ← Lean.Elab.Term.mkFreshBinderName pure { raw := (Lean.mkIdent name).raw }
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The fin Succ Itr construction in FFL.FirstOrder.BinderNotation.
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(Literal) Notation for terms #
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The quote type construction in Lean.Parser.Category.first_order.
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The quote type Lit construction in FFL.FirstOrder.BinderNotation.
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- PointwiseComposition.FFL.FirstOrder.BinderNotation.quoteTypeLit = Lean.ParserDescr.node `PointwiseComposition.FFL.FirstOrder.BinderNotation.quoteTypeLit 1024 (Lean.ParserDescr.symbol "lit")
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The quote type Faf construction in FFL.FirstOrder.BinderNotation.
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- PointwiseComposition.FFL.FirstOrder.BinderNotation.quoteTypeFaf = Lean.ParserDescr.node `PointwiseComposition.FFL.FirstOrder.BinderNotation.quoteTypeFaf 1024 (Lean.ParserDescr.symbol "faf")
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The «term Quoteterm( )[ | | ]» construction in FFL.FirstOrder.BinderNotation.
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The «first order term( )» construction in FFL.FirstOrder.BinderNotation.
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The first order term construction in FFL.FirstOrder.BinderNotation.
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The «first order term# » construction in FFL.FirstOrder.BinderNotation.
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The «first order term& » construction in FFL.FirstOrder.BinderNotation.
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The «first order term! ⋯» construction in FFL.FirstOrder.BinderNotation.
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The first order term!! construction in FFL.FirstOrder.BinderNotation.
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The ! ⋯» construction in FFL.FirstOrder.BinderNotation.«firstOrderTerm.
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The !! » construction in FFL.FirstOrder.BinderNotation.«firstOrderTerm.
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The first order term 1 construction in FFL.FirstOrder.BinderNotation.
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The «first order term↑ » construction in FFL.FirstOrder.BinderNotation.
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The «first order term⋆» construction in FFL.FirstOrder.BinderNotation.
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The «first order term + » construction in FFL.FirstOrder.BinderNotation.
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The «first order term * » construction in FFL.FirstOrder.BinderNotation.
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The «first order term ^ » construction in FFL.FirstOrder.BinderNotation.
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The «first order term ^' » construction in FFL.FirstOrder.BinderNotation.
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The «first order term ²» construction in FFL.FirstOrder.BinderNotation.
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The «first order term ³» construction in FFL.FirstOrder.BinderNotation.
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The «first order term ⁴» construction in FFL.FirstOrder.BinderNotation.
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The «first order term⌜ ⌝» construction in FFL.FirstOrder.BinderNotation.
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The first order term Exp construction in FFL.FirstOrder.BinderNotation.
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The «term‘ ’» construction in FFL.FirstOrder.BinderNotation.
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A term with free variables.
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A term with bound variables.
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The unexpander Nat Lit construction in FFL.FirstOrder.BinderNotation.
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The unexpander Operator Const construction in FFL.FirstOrder.BinderNotation.
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The unexpander Add construction in FFL.FirstOrder.BinderNotation.
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The unexpander Mul construction in FFL.FirstOrder.BinderNotation.
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The unexpand Func Arith construction in FFL.FirstOrder.BinderNotation.
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The unexpand Numeral construction in FFL.FirstOrder.BinderNotation.
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Notation for formulae #
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The «term Quoteformula( )[ | | ]» construction in FFL.FirstOrder.BinderNotation.
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The «first order formula( )» construction in FFL.FirstOrder.BinderNotation.
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The «first order formula Of term[ ]» construction in FFL.FirstOrder.BinderNotation.
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The «first order formula! ⋯» construction in FFL.FirstOrder.BinderNotation.
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The first order formula!! construction in FFL.FirstOrder.BinderNotation.
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The ! ⋯» construction in FFL.FirstOrder.BinderNotation.«firstOrderFormula.
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The !! » construction in FFL.FirstOrder.BinderNotation.«firstOrderFormula.
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The «first order formula⊤» construction in FFL.FirstOrder.BinderNotation.
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The «first order formula⊥» construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ∧ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ∨ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula¬ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula → » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ↔ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula⋀ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula⋁ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula⋀ < , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula⋁ < , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∀ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∃ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∀¹ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∃¹ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∀¹[ ] » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∃¹[ ] » construction in FFL.FirstOrder.BinderNotation.
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The «term“ | ”» construction in FFL.FirstOrder.BinderNotation.
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The ”» construction in FFL.FirstOrder.BinderNotation.«term“_.
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The «term“ ”» construction in FFL.FirstOrder.BinderNotation.
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The «first order formula = » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula < » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula > » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ≤ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ≥ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ∈ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ∋ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ≠ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ≮ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ≰ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula ∉ » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∀ < , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∀ ≤ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∀ ∈ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∃ < , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∃ ≤ , » construction in FFL.FirstOrder.BinderNotation.
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The «first order formula∃ ∈ , » construction in FFL.FirstOrder.BinderNotation.
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The unexpander Eq construction in FFL.FirstOrder.BinderNotation.
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The unexpander Le construction in FFL.FirstOrder.BinderNotation.
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The unexpand And construction in FFL.FirstOrder.BinderNotation.
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The unexpand Or construction in FFL.FirstOrder.BinderNotation.
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The unexpand Neg construction in FFL.FirstOrder.BinderNotation.
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The unexpand Univ construction in FFL.FirstOrder.BinderNotation.
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The unexpand Ex construction in FFL.FirstOrder.BinderNotation.
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The unexpand Ball construction in FFL.FirstOrder.BinderNotation.
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The unexpand Bex construction in FFL.FirstOrder.BinderNotation.
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The unexpand Arrow construction in FFL.FirstOrder.BinderNotation.
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The unexpand Iff construction in FFL.FirstOrder.BinderNotation.
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The unexpand Op Arith construction in FFL.FirstOrder.BinderNotation.
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Notation for formula as term #
The «term F‘ ’» construction in FFL.FirstOrder.BinderNotation.
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The «term F‘ | ’» construction in FFL.FirstOrder.BinderNotation.
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The ’» construction in FFL.FirstOrder.BinderNotation.«termF‘_.
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The «term F“ | ”» construction in FFL.FirstOrder.BinderNotation.
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The ”» construction in FFL.FirstOrder.BinderNotation.«termF“_.
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The «term F“ ”» construction in FFL.FirstOrder.BinderNotation.
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