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in-package search v0.1.0
package fstar
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fstarlib
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fstartaclib
Legend:
Library
Module
Module type
Parameter
Class
Class type
Library
Module
Module type
Parameter
Class
Class type
type atom = Prims.nat
val uu___is_Unit : exp -> Prims.bool
val uu___is_Mult : exp -> Prims.bool
val uu___is_Atom : exp -> Prims.bool
val exp_to_string : exp -> Prims.string
type !'a amap = (atom * 'a) Prims.list * 'a
val const : 'a -> 'a amap
val mdenote : 'a FStar_Algebra_CommMonoid.cm -> 'a amap -> exp -> 'a
val xsdenote :
'a FStar_Algebra_CommMonoid.cm ->
'a amap ->
atom Prims.list ->
'a
val flatten : exp -> atom Prims.list
type permute = atom Prims.list -> atom Prims.list
type 'p permute_correct = Prims.unit
type 'p permute_via_swaps = Prims.unit
val sort : permute
val canon : exp -> atom Prims.list
val where_aux :
Prims.nat ->
FStar_Reflection_Types.term ->
FStar_Reflection_Types.term Prims.list ->
Prims.nat FStar_Pervasives_Native.option
val reification_aux :
FStar_Reflection_Types.term Prims.list ->
'a amap ->
FStar_Reflection_Types.term ->
FStar_Reflection_Types.term ->
FStar_Reflection_Types.term ->
FStar_Tactics_Types.proofstate ->
(exp * FStar_Reflection_Types.term Prims.list * 'a amap)
FStar_Tactics_Result.__result
val reification :
'a FStar_Algebra_CommMonoid.cm ->
FStar_Reflection_Types.term Prims.list ->
'a amap ->
FStar_Reflection_Types.term ->
FStar_Tactics_Types.proofstate ->
(exp * FStar_Reflection_Types.term Prims.list * 'a amap)
FStar_Tactics_Result.__result
val canon_monoid :
'a FStar_Algebra_CommMonoid.cm ->
FStar_Tactics_Types.proofstate ->
Prims.unit FStar_Tactics_Result.__result
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