refactor(src/library/export): disambiguate export keywords
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2 changed files with 94 additions and 94 deletions
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@ -16,8 +16,8 @@ We can also view it as the empty name.
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The following commands are used to define hierarchical names in the export file.
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```
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<nidx'> #s <nidx> <string>
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<nidx'> #i <nidx> <integer>
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<nidx'> #NS <nidx> <string>
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<nidx'> #NI <nidx> <integer>
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```
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In both commands, `nidx` is the unique identifier of an existing hierarchical name,
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@ -27,10 +27,10 @@ and the second by appending the given integer.
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The hierarchical name `foo.bla.1.boo` may be defined using the following sequence of commands
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```
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1 #s 0 foo
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2 #s 1 bla
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3 #i 2 1
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4 #s 3 boo
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1 #NS 0 foo
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2 #NS 1 bla
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3 #NI 2 1
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4 #NS 3 boo
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```
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Universe terms
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@ -62,8 +62,8 @@ and `#UIM` is the "impredicative" maximum. It is defined as zero if `uidx_2` eva
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The command `#UP` defines the universe parameter with name `nidx`, and `#UG` the global universe with name `nidx`.
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Here is the sequence of commands for creating the universe term `imax (max 2 l1) l2`.
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```
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1 #s 0 l1
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2 #s 0 l2
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1 #NS 0 l1
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2 #NS 0 l2
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1 #US 0
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2 #US 1
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3 #UP 1
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@ -82,58 +82,58 @@ Each expression has a unique identifier: a unsigned integer.
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Again, the expression unique identifiers are not disjoint from the universe term and hierarchical name ones.
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The following command are used to create expressions in the export file.
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```
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<eidx'> #V <integer>
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<eidx'> #S <uidx>
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<eidx'> #C <nidx> <uidx>*
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<eidx'> #A <eidx_1> <eidx_2>
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<eidx'> #L <info> <nidx> <eidx_1> <eidx_2>
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<eidx'> #P <info> <nidx> <eidx_1> <eidx_2>
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<eidx'> #EV <integer>
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<eidx'> #ES <uidx>
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<eidx'> #EC <nidx> <uidx>*
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<eidx'> #EA <eidx_1> <eidx_2>
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<eidx'> #EL <info> <nidx> <eidx_1> <eidx_2>
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<eidx'> #EP <info> <nidx> <eidx_1> <eidx_2>
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```
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In the commands above, `uidx` denotes the unique identifier of existing universe terms,
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`nidx` the unique identifier of existing hierarchical names, `eidx_1` and `eidx_2` the unique
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identifier of existing expressions, `info` is an annotation (explained later), and
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`eidx'` is the identifier for the expression being defined.
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The command `#V` defines a bound variable with de Bruijn index `<integer>`.
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The command `#S` defines a sort using the given universe term.
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The command `#C` defines a constant with hierarchical name `nidx` and instantiated with 0 or more
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The command `#EV` defines a bound variable with de Bruijn index `<integer>`.
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The command `#ES` defines a sort using the given universe term.
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The command `#EC` defines a constant with hierarchical name `nidx` and instantiated with 0 or more
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universe terms `<uidx>*`.
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The command `#A` defines function application where `eidx_1` is the function, and `eidx_2` is the argument.
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The command `#EA` defines function application where `eidx_1` is the function, and `eidx_2` is the argument.
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The binders of lambda and Pi abstractions are decorated with `info`.
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This information has no semantic value for fully elaborated terms, but it is useful for pretty printing.
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`info` can be one of the following annotations: `#D`, `#I`, `#S` and `#C`. The annotation `#D` corresponds to
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the default binder annotation `(...)` used in `.lean` files, and `#I` to `{...}`, `#S` to `{{...}}`, and
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`#C` to `[...]`.
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The command `#L` defines a lambda abstraction where `nidx` is the binder name, `eidx_1` the type, and
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`eidx_2` the body. The command `#P` is similar to `#L`, but defines a Pi abstraction.
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`info` can be one of the following annotations: `#BD`, `#BI`, `#BS` and `#BC`. The annotation `#BD` corresponds to
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the default binder annotation `(...)` used in `.lean` files, and `#BI` to `{...}`, `#BS` to `{{...}}`, and
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`#BC` to `[...]`.
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The command `#EL` defines a lambda abstraction where `nidx` is the binder name, `eidx_1` the type, and
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`eidx_2` the body. The command `#EP` is similar to `#EL`, but defines a Pi abstraction.
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Here is the sequence of commands for creating the term `fun {A : Type.{1}} (a : A), a`
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```
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1 #s 0 A
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2 #s 1 a
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1 #NS 0 A
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2 #NS 1 a
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1 #US 0
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1 #S 1
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2 #V 0
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3 #L #D 2 2
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4 #L #I 1 3
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1 #ES 1
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2 #EV 0
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3 #EL #BD 2 2
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4 #EL #BI 1 3
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```
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Now, assume the environment contains the following constant declarations:
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`nat : Type.{1}`, `nat.zero : nat`, `nat.succ : nat -> nat`, and `vector.{l} : Type.{l} -> nat -> Type.{max 1 l}`.
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Then, the following sequence of commands can be used to create the term `vector.{1} nat 3`.
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We annotate some commands with comments of the form `-- ...` to make the example easier to understand.
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```
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1 #s 0 nat
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2 #s 1 zero
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3 #s 1 succ
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4 #s 0 vector
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1 #NS 0 nat
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2 #NS 1 zero
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3 #NS 1 succ
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4 #NS 0 vector
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1 #US 0
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1 #C 2 -- nat.zero
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2 #C 3 -- nat.succ
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3 #A 2 1 -- nat.succ nat.zero
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4 #A 2 3 -- nat.succ (nat.succ nat.zero)
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5 #A 2 4 -- nat.succ (nat.succ (nat.succ nat.zero))
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6 #C 4 1 -- vector.{1}
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7 #C 1 -- nat
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8 #A 6 7 -- vector.{1} nat
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9 #A 8 5 -- vector.{1} nat (nat.succ (nat.succ (nat.succ nat.zero)))
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1 #EC 2 -- nat.zero
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2 #EC 3 -- nat.succ
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3 #EA 2 1 -- nat.succ nat.zero
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4 #EA 2 3 -- nat.succ (nat.succ nat.zero)
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5 #EA 2 4 -- nat.succ (nat.succ (nat.succ nat.zero))
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6 #EC 4 1 -- vector.{1}
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7 #EC 1 -- nat
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8 #EA 6 7 -- vector.{1} nat
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9 #EA 8 5 -- vector.{1} nat (nat.succ (nat.succ (nat.succ nat.zero)))
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```
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Imported files
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@ -175,18 +175,18 @@ Axioms are declared in a similar way
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We are postulating the existence of an element with the given type.
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The following command declare the `definition id.{l} {A : Type.{l}} (a : A) : A := a`.
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```
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2 #s 0 id
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3 #s 0 l
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4 #s 0 A
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2 #NS 0 id
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3 #NS 0 l
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4 #NS 0 A
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1 #UP 3
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0 #S 1
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5 #s 0 a
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1 #V 0
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2 #V 1
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3 #P #D 5 1 2
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4 #P #I 4 0 3
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5 #L #D 5 1 1
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6 #L #D 4 0 5
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0 #ES 1
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5 #NS 0 a
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1 #EV 0
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2 #EV 1
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3 #EP #BD 5 1 2
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4 #EP #BI 4 0 3
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5 #EL #BD 5 1 1
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6 #EL #BD 4 0 5
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#DEF 2 3 | 4 6
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```
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@ -225,38 +225,38 @@ with tree_list : Type.{max 1 l} :=
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```
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is encoded by the following sequence of commands
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```
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2 #s 0 l
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3 #s 0 tree
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4 #s 0 A
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2 #NS 0 l
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3 #NS 0 tree
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4 #NS 0 A
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1 #UP 2
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0 #S 1
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0 #ES 1
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2 #US 0
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3 #UM 2 1
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1 #S 3
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2 #P #D 4 0 1
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5 #s 3 node
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6 #s 0 a
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7 #s 0 tree_list
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3 #C 7 1
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4 #V 0
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5 #A 3 4
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6 #C 3 1
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7 #V 1
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8 #A 6 7
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9 #P #D 6 5 8
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10 #P #I 4 0 9
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8 #s 3 empty
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11 #A 6 4
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12 #P #D 4 0 11
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9 #s 7 nil
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13 #P #D 4 0 5
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10 #s 7 cons
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14 #A 3 7
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15 #V 2
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16 #A 3 15
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17 #P #D 6 14 16
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18 #P #D 6 11 17
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19 #P #I 4 0 18
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1 #ES 3
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2 #EP #D 4 0 1
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5 #NS 3 node
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6 #NS 0 a
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7 #NS 0 tree_list
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3 #EC 7 1
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4 #EV 0
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5 #EA 3 4
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6 #EC 3 1
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7 #EV 1
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8 #EA 6 7
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9 #EP #BD 6 5 8
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10 #EP #BI 4 0 9
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8 #NS 3 empty
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11 #EA 6 4
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12 #EP #BD 4 0 11
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9 #NS 7 nil
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13 #EP #BD 4 0 5
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10 #NS 7 cons
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14 #EA 3 7
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15 #EV 2
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16 #EA 3 15
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17 #EP #BD 6 14 16
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18 #EP #BD 6 11 17
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19 #EP #BI 4 0 18
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#BIND 1 2 2
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#IND 3 2
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#INTRO 5 10
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@ -37,11 +37,11 @@ class exporter {
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} else if (n.is_string()) {
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unsigned p = export_name(n.get_prefix());
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i = m_name2idx.size();
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m_out << i << " #s " << p << " " << n.get_string() << "\n";
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m_out << i << " #NS " << p << " " << n.get_string() << "\n";
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} else {
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unsigned p = export_name(n.get_prefix());
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i = m_name2idx.size();
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m_out << i << " #i " << p << " " << n.get_numeral() << "\n";
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m_out << i << " #NI " << p << " " << n.get_numeral() << "\n";
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}
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m_name2idx.insert(mk_pair(n, i));
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return i;
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@ -93,13 +93,13 @@ class exporter {
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void display_binder_info(binder_info const & bi) {
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if (bi.is_implicit())
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m_out << "#I";
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m_out << "#BI";
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else if (bi.is_strict_implicit())
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m_out << "#S";
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m_out << "#BS";
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else if (bi.is_inst_implicit())
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m_out << "#C";
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m_out << "#BC";
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else
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m_out << "#D";
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m_out << "#BD";
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}
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unsigned export_binding(expr const & e, char const * k) {
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@ -119,7 +119,7 @@ class exporter {
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for (level const & l : const_levels(e))
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ls.push_back(export_level(l));
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unsigned i = m_expr2idx.size();
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m_out << i << " #C " << n;
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m_out << i << " #EC " << n;
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for (unsigned l : ls)
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m_out << " " << l;
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m_out << "\n";
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@ -135,12 +135,12 @@ class exporter {
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switch (e.kind()) {
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case expr_kind::Var:
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i = m_expr2idx.size();
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m_out << i << " #V " << var_idx(e) << "\n";
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m_out << i << " #EV " << var_idx(e) << "\n";
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break;
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case expr_kind::Sort:
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l = export_level(sort_level(e));
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i = m_expr2idx.size();
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m_out << i << " #S " << l << "\n";
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m_out << i << " #ES " << l << "\n";
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break;
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case expr_kind::Constant:
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i = export_const(e);
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@ -149,13 +149,13 @@ class exporter {
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e1 = export_expr(app_fn(e));
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e2 = export_expr(app_arg(e));
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i = m_expr2idx.size();
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m_out << i << " #A " << e1 << " " << e2 << "\n";
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m_out << i << " #EA " << e1 << " " << e2 << "\n";
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break;
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case expr_kind::Lambda:
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i = export_binding(e, "#L");
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i = export_binding(e, "#EL");
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break;
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case expr_kind::Pi:
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i = export_binding(e, "#P");
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i = export_binding(e, "#EP");
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break;
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case expr_kind::Meta:
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throw exception("invald 'export', meta-variables cannot be exported");
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