package coq

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package coq
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type app_node
val pr_app_node : (EConstr.t -> Pp.t) -> app_node -> Pp.t
type case_stk
type member =
  1. | App of app_node
  2. | Case of case_stk
  3. | Proj of Names.Projection.t
  4. | Fix of EConstr.fixpoint * t
  5. | Primitive of CPrimitives.t * Names.Constant.t * EConstr.EInstance.t * t * CPrimitives.args_red
and t = member list
val pr : (EConstr.t -> Pp.t) -> t -> Pp.t
val empty : t
val is_empty : t -> bool
val compare_shape : t -> t -> bool
exception IncompatibleFold2
val fold2 : ('a -> EConstr.constr -> EConstr.constr -> 'a) -> 'a -> t -> t -> 'a

fold2 f x sk1 sk2 folds f on any pair of term in (sk1,sk2).

  • returns

    the result and the lifts to apply on the terms

val append_app : EConstr.t array -> t -> t

append_app args sk pushes array of arguments args on sk

val append_app_list : EConstr.t list -> t -> t

append_app_list args sk pushes list of arguments args on sk

val strip_app : t -> t * t

if strip_app sk = (sk1,sk2), then sk = sk1 @ sk2 with sk1 purely applicative and sk2 does not start with an argument

val strip_n_app : int -> t -> (t * EConstr.t * t) option
  • returns

    (the nth first elements, the (n+1)th element, the remaining stack) if there enough of those

val decomp_rev : t -> (EConstr.t * t) option

decomp sk extracts the first argument of reversed stack sk is there is some

val not_purely_applicative : t -> bool

not_purely_applicative sk

val list_of_app_stack : t -> EConstr.constr list option

list_of_app_stack sk either returns Some sk turned into a list of arguments if sk is purely applicative and None otherwise

val args_size : t -> int

args_size sk returns the number of arguments available at the head of sk

zip sigma t sk