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A docComment parses a "documentation comment" like /-- foo -/. This is not treated like
a regular comment (that is, as whitespace); it is parsed and forms part of the syntax tree structure.
At parse time, docComment checks the value of the doc.verso option. If it is true, the contents
are parsed as Verso markup. If not, the contents are treated as plain text or Markdown. Use
plainDocComment to always treat the contents as plain text.
A plain text doc comment node contains a /-- atom and then the remainder of the comment, foo -/
in this example. Use TSyntax.getDocString to extract the body text from a doc string syntax node.
A Verso comment node contains the /-- atom, the document's syntax tree, and a closing -/ atom.
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A docComment parses a "documentation comment" like /-- foo -/. This is not treated like
a regular comment (that is, as whitespace); it is parsed and forms part of the syntax tree structure.
At parse time, docComment checks the value of the doc.verso option. If it is true, the contents
are parsed as Verso markup. If not, the contents are treated as plain text or Markdown. Use
plainDocComment to always treat the contents as plain text.
A plain text doc comment node contains a /-- atom and then the remainder of the comment, foo -/
in this example. Use TSyntax.getDocString to extract the body text from a doc string syntax node.
A Verso comment node contains the /-- atom, the document's syntax tree, and a closing -/ atom.
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Built-in parsers #
by tac constructs a term of the expected type by running the tactic(s) tac.
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A type universe. Type ≡ Type 0, Type u ≡ Sort (u + 1).
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A specific universe in Lean's infinite hierarchy of universes.
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The sorry term is a temporary placeholder for a missing proof or value.
The syntax is intended for stubbing-out incomplete parts of a value or proof while still having a syntactically correct skeleton.
Lean will give a warning whenever a declaration uses sorry, so you aren't likely to miss it,
but you can double check if a declaration depends on sorry by looking for sorryAx in the output
of the #print axioms my_thm command, the axiom used by the implementation of sorry.
"Go to definition" on sorry in the Infoview will go to the source position where it was introduced, if such information is available.
Each sorry is guaranteed to be unique, so for example the following fails:
example : (sorry : Nat) = sorry := rfl -- fails
See also the sorry tactic, which is short for exact sorry.
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A placeholder for an implicit lambda abstraction's variable. The lambda abstraction is scoped to the surrounding parentheses.
For example, (· + ·) is equivalent to fun x y => x + y. Tuple notation and type ascription notation also serve as scopes.
Note that (· : ty) expands to ((fun x => x) : ty), so ty should be a function type.
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Type ascription notation: (0 : Int) instructs Lean to process 0 as a value of type Int.
An empty type ascription (e :) elaborates e without the expected type.
This is occasionally useful when Lean's heuristics for filling arguments from the expected type
do not yield the right result.
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Parentheses, used for grouping expressions (e.g., a * (b + c)).
Can also be used for creating simple functions when combined with ·. Here are some examples:
(· + 1)is shorthand forfun x => x + 1(· + ·)is shorthand forfun x y => x + y(f · a b)is shorthand forfun x => f x a b(h (· + 1) ·)is shorthand forfun x => h (fun y => y + 1) x- also applies to other parentheses-like notations such as
(·, 1)and(· : Nat → Nat)
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The anonymous constructor ⟨e, ...⟩ is equivalent to c e ... if the
expected type is an inductive type with a single constructor c.
If more terms are given than c has parameters, the remaining arguments
are turned into a new anonymous constructor application. For example,
⟨a, b, c⟩ : α × (β × γ) is equivalent to ⟨a, ⟨b, c⟩⟩.
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A sufficesDecl represents everything that comes after the suffices keyword:
an optional x :, then a term ty, then from val or by tac.
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@x disables automatic insertion of implicit parameters of the constant x.
@e for any term e also disables the insertion of implicit lambdas at this position.
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.(e) marks an "inaccessible pattern", which does not influence evaluation of the pattern match, but may be necessary for type-checking.
In contrast to regular patterns, e may be an arbitrary term of the appropriate type.
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Useful for syntax quotations. Note that generic patterns such as `(matchAltExpr| | ... => $rhs) should also
work with other rhsParsers (of arity 1).
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- Lean.Parser.Term.instCoeTSyntaxConsSyntaxNodeKindMkStr4Nil_lean = { coe := fun (stx : Lean.TSyntax `Lean.Parser.Term.matchAltExpr) => { raw := stx.raw } }
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matchDiscr matches a "match discriminant", either h : tm or tm, used in match as
match h1 : e1, e2, h3 : e3 with ....
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Pattern matching. match e, ... with | p, ... => f | ... matches each given
term e against each pattern p of a match alternative. When all patterns
of an alternative match, the match term evaluates to the value of the
corresponding right-hand side f with the pattern variables bound to the
respective matched values.
If used as match h : e, ... with | p, ... => f | ..., h : e = p is available
within f.
When not constructing a proof, match does not automatically substitute variables
matched on in dependent variables' types. Use match (generalizing := true) ... to
enforce this.
Syntax quotations can also be used in a pattern match.
This matches a Syntax value against quotations, pattern variables, or _.
Quoted identifiers only match identical identifiers - custom matching such as by the preresolved names only should be done explicitly.
Syntax.atoms are ignored during matching by default except when part of a built-in literal.
For users introducing new atoms, we recommend wrapping them in dedicated syntax kinds if they
should participate in matching.
For example, in
syntax "c" ("foo" <|> "bar") ...
foo and bar are indistinguishable during matching, but in
syntax foo := "foo"
syntax "c" (foo <|> "bar") ...
they are not.
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Empty match/ex falso. nomatch e is of arbitrary type α : Sort u if
Lean can show that an empty set of patterns is exhaustive given e's type,
e.g. because it has no constructors.
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Structure instance. { x := e, ... } assigns e to field x, which may be
inherited. If e is itself a variable called x, it can be elided:
fun y => { x := 1, y }.
A structure update of an existing value can be given via with:
{ point with x := 1 }.
The structure type can be specified if not inferable:
{ x := 1, y := 2 : Point }.
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Indicates that an argument to a function marked @[extern] is borrowed.
Being borrowed only affects the ABI and runtime behavior of the function when compiled or interpreted. From the perspective of Lean's type system, this annotation has no effect. It similarly has no effect on functions not marked @[extern].
When a function argument is borrowed, the function does not consume the value. This means that the function will not decrement the value's reference count or deallocate it, and the caller is responsible for doing so.
Please see https://lean-lang.org/doc/reference/latest/find/?domain=Verso.Genre.Manual.section&name=ffi-borrowing for a complete description.
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A literal of type Name.
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A resolved name literal. Evaluates to the full name of the given constant if existent in the current context, or else fails.
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letDecl matches the body of a let declaration let f x1 x2 := e,
let pat := e (where pat is an arbitrary term) or let f | pat1 => e1 | pat2 => e2 ...
(a pattern matching declaration), except for the let keyword itself.
let rec declarations are not handled here.
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+postponeValue causes the body of the let to be elaborated before the value.
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+usedOnly causes unused lets bindings to be eliminated.
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let (eq := h) x := v; ... adds the equality h : x = v to the context while elaborating the body.
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Configuration options for let tactics.
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let is used to declare a local definition. Example:
let x := 1
let y := x + 1
x + y
Since functions are first class citizens in Lean, you can use let to declare
local functions too.
let double := fun x => 2*x
double (double 3)
For recursive definitions, you should use let rec.
You can also perform pattern matching using let. For example,
assume p has type Nat × Nat, then you can write
let (x, y) := p
x + y
The anaphoric let let := v defines a variable called this.
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let_delayed x := v; b is similar to let x := v; b, but b is elaborated before v.
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let-declaration that is only included in the elaborated term if variable is still there.
It is often used when building macros.
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attrKind matches ("scoped" <|> "local")?, used before an attribute like @[local simp].
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Specify a termination measure for recursive functions.
termination_by a - b
indicates that termination of the currently defined recursive function follows
because the difference between the arguments a and b decreases.
If the function takes further argument after the colon, you can name them as follows:
def example (a : Nat) : Nat → Nat → Nat :=
termination_by b c => a - b
By default, a termination_by clause will cause the function to be constructed using well-founded
recursion. The syntax termination_by structural a (or termination_by structural _ c => c)
indicates the function is expected to be structural recursive on the argument. In this case
the body of the termination_by clause must be one of the function's parameters.
If omitted, a termination measure will be inferred. If written as termination_by?,
the inferred termination measure will be suggested.
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Specify a termination measure for recursive functions.
termination_by a - b
indicates that termination of the currently defined recursive function follows
because the difference between the arguments a and b decreases.
If the function takes further argument after the colon, you can name them as follows:
def example (a : Nat) : Nat → Nat → Nat :=
termination_by b c => a - b
By default, a termination_by clause will cause the function to be constructed using well-founded
recursion. The syntax termination_by structural a (or termination_by structural _ c => c)
indicates the function is expected to be structural recursive on the argument. In this case
the body of the termination_by clause must be one of the function's parameters.
If omitted, a termination measure will be inferred. If written as termination_by?,
the inferred termination measure will be suggested.
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Defines a possibly non-terminating function as a fixed-point in a suitable partial order.
Such a function is compiled as if it was marked partial, but its equations are provided as
theorems, so that it can be verified.
In general it accepts functions whose return type has a Lean.Order.CCPO instance and whose
definition is Lean.Order.monotone with regard to its recursive calls.
Common special cases are
- Functions whose type is inhabited a-priori (as with
partial), and where all recursive calls are in tail-call position. - Monadic in certain “monotone chain-complete monads” (in particular,
Option) composed using the bind operator and other supported monadic combinators.
By default, the monotonicity proof is performed by the compositional monotonicity tactic. Using
the syntax partial_fixpoint monotonicity by $tac the proof can be done manually.
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Defines a coinductive predicate using lattice theory, based on the Knaster-Tarski fixpoint theorem.
This feature constructs coinductive predicates by leveraging the lattice structure on Prop
and ensures correctness through monotonicity.
The coinductive predicate is defined as the greatest fixed point of a monotone function on Prop.
By default, monotonicity is verified automatically. However, users can provide custom proofs of monotonicity if needed.
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Defines an inductive predicate using lattice theory, based on the Knaster-Tarski fixpoint theorem.
This feature constructs inductive predicates by leveraging the lattice structure on Prop
and ensures correctness through monotonicity.
The inductive predicate is defined as the least fixed point of a monotone function on Prop.
By default, monotonicity is verified automatically. However, users can provide custom proofs of monotonicity if needed.
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Manually prove that the termination measure (as specified with termination_by or inferred)
decreases at each recursive call.
By default, the tactic decreasing_tactic is used.
Forces the use of well-founded recursion and is hence incompatible with
termination_by structural.
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Termination hints are termination_by and decreasing_by, in that order.
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letRecDecl matches the body of a let-rec declaration: a doc comment, attributes, and then
a let declaration without the let keyword, such as /-- foo -/ @[simp] bar := 1.
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letRecDecls matches letRecDecl,+, a comma-separated list of let-rec declarations (see letRecDecl).
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A named subsection of where ... finally. In the future, sections such as decreasing_by might become
syntactic sugar for an where ... finally subsection | decreasing => ....
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The finally section trailing a where opens a tactic block to fill in ?holes in the definition body.
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unsafe t : α is an expression constructor which allows using unsafe declarations inside the
body of t : α, by creating an auxiliary definition containing t and using implementedBy to
wrap it in a safe interface. It is required that α is nonempty for this to be sound,
but even beyond that, an unsafe block should be carefully inspected for memory safety because
the compiler is unable to guarantee the safety of the operation.
For example, the evalExpr function is unsafe, because the compiler cannot guarantee that when
you call evalExpr Foo ``Foo e that the type Foo corresponds to the name Foo, but in a
particular use case, we can ensure this, so unsafe (evalExpr Foo ``Foo e) is a correct usage.
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binrel% r a b elaborates r a b as a binary relation using the type propagation protocol in Lean.Elab.Extra.
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binrel_no_prop% r a b is similar to binrel% r a b, but it coerces Prop arguments into Bool.
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binop% f a b elaborates f a b as a binary operation using the type propagation protocol in Lean.Elab.Extra.
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binop_lazy% is similar to binop% f a b, but it wraps b as a function from Unit.
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leftact% f a b elaborates f a b as a left action using the type propagation protocol in Lean.Elab.Extra.
In particular, it is like a unary operation with a fixed parameter a, where only the right argument b participates in the operator coercion elaborator.
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rightact% f a b elaborates f a b as a right action using the type propagation protocol in Lean.Elab.Extra.
In particular, it is like a unary operation with a fixed parameter b, where only the left argument a participates in the operator coercion elaborator.
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unop% f a elaborates f a as a unary operation using the type propagation protocol in Lean.Elab.Extra.
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A macro which evaluates to the name of the currently elaborating declaration.
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private_decl% e elaborates e in a private context and wraps the result in a helper def.
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value_of% x elaborates to the value of x, which can be a local or global definition.
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clear% x; e elaborates x after clearing the free variable x from the local context.
If x cannot be cleared (due to dependencies), it will keep x without failing.
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Helper parser for marking match-alternatives that should not trigger errors if unused.
We use them to implement macro_rules and elab_rules
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In a function application, .. notation inserts zero or more _ placeholders.
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The extended field notation e.f is roughly short for T.f e where T is the type of e.
More precisely,
- if
eis of a function type,e.fis translated toFunction.f (p := e)wherepis the first explicit parameter of function type - if
eis of a named typeT ...and there is a declarationT.f(possibly fromexport),e.fis translated toT.f (p := e)wherepis the first explicit parameter of typeT ... - otherwise, if
eis of a structure type, the above is repeated for every base type of the structure.
The field index notation e.i, where i is a positive number,
is short for accessing the i-th field (1-indexed) of e if it is of a structure type.
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- Lean.Parser.Term.completion = Lean.Parser.trailingNode `Lean.Parser.Term.completion 1024 0 (Lean.Parser.checkNoWsBefore >> Lean.Parser.symbol ".")
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- Lean.Parser.Term.arrow = Lean.Parser.trailingNode `Lean.Parser.Term.arrow 1024 0 (Lean.Parser.checkPrec 25 >> Lean.Parser.unicodeSymbol " → " " -> " >> Lean.Parser.termParser 25)
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Syntax kind for syntax nodes representing the field of a projection in the InfoTree.
Specifically, the InfoTree node for a projection s.f contains a child InfoTree node
with syntax (Syntax.node .none identProjKind #[`f]).
This is necessary because projection syntax cannot always be detected purely syntactically
(s.f may refer to either the identifier s.f or a projection s.f depending on
the available context).
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- Lean.Parser.Term.identProjKind = `Lean.Parser.Term.identProj
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- Lean.Parser.Term.isIdent stx = (stx.isAntiquot || stx.isIdent)
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x.{u, ...} explicitly specifies the universes u, ... of the constant x.
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x@e or x@h:e matches the pattern e and binds its value to the identifier x.
If present, the identifier h is bound to a proof of x = e.
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e |>.x is a shorthand for (e).x.
It is especially useful for avoiding parentheses with repeated applications.
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- Lean.Parser.Term.pipeCompletion = Lean.Parser.trailingNode `Lean.Parser.Term.pipeCompletion Lean.Parser.minPrec 0 (Lean.Parser.symbol " |>.")
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h ▸ e is a macro built on top of Eq.rec and Eq.symm definitions.
Given h : a = b and e : p a, the term h ▸ e has type p b.
You can also view h ▸ e as a "type casting" operation
where you change the type of e by using h.
The macro tries both orientations of h. If the context provides an
expected type, it rewrites the expected type, else it rewrites the type of e`.
See the Chapter "Quantifiers and Equality" in the manual "Theorem Proving in Lean" for additional information.
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- Lean.Parser.Term.instCoeTSyntaxConsSyntaxNodeKindMkStr4Nil_lean_1 = { coe := fun (s : Lean.TSyntax `Lean.Parser.Term.bracketedBinderF) => { raw := s.raw } }
panic! msg formally evaluates to @Inhabited.default α if the expected type
α implements Inhabited.
At runtime, msg and the file position are printed to stderr unless the C
function lean_set_panic_messages(false) has been executed before. If the C
function lean_set_exit_on_panic(true) has been executed before, the process is
then aborted.
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A shorthand for panic! "unreachable code has been reached".
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dbg_trace e; body evaluates to body and prints e (which can be an
interpolated string literal) to stderr. It should only be used for debugging.
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A state monad that uses an actual mutable reference cell (i.e. an ST.Ref).
This is syntax, rather than a function, to make it easier to use. Its elaborator synthesizes an
appropriate parameter for the underlying monad's ST effects, then passes it to StateRefT'.
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Implementation of the show_term term elaborator.
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match_expr support.
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Throws an error exception, tagging the associated message as a named error with the specified name
and validating that an associated error explanation exists. The message may be passed as an
interpolated string or a MessageData term. The result of getRef is used as position information.
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Throws an error exception, tagging the associated message as a named error with the specified name
and validating that an associated error explanation exists. The error name must be followed by a
Syntax at which the error is to be thrown. The message is the final argument and may be passed as
an interpolated string or a MessageData term.
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Logs an error, tagging the message as a named error with the specified name and validating that an
associated error explanation exists. The message may be passed as an interpolated string or a
MessageData term. The result of getRef is used as position information.
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Logs an error, tagging the message as a named error with the specified name and validating that an
associated error explanation exists. The error name must be followed by a Syntax at which the
error is to be logged. The message is the final argument and may be passed as an interpolated string
or a MessageData term.
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Logs a warning, tagging the message as a named diagnostic with the specified name and validating
that an associated error explanation exists. The message may be passed as an interpolated string or
a MessageData term. The result of getRef is used as position information.
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Logs a warning, tagging the message as a named diagnostic with the specified name and validating
that an associated error explanation exists. The error name must be followed by a Syntax at which
the warning is to be logged. The message is the final argument and may be passed as an interpolated
string or a MessageData term.
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