Hi g.s.,
F# 1.1.12 supports signature files containing module types that are implicitly related to a single module implementation. Independent definitions of module types that can be applied to multiple module implementations are due to be implemented by the end of the year (though to be honest the implementation is simple enough that we may do it sooner since the topic has come up quite quickly for you.)
This means you currently have to duplicate PILA, e.g. use a signature file giving identical signatures for ImpPila and SemPila. The code is below.
One of the reasons we have not prioritorised this is that it turns out that many people prefer to present large portions of their APIs using the OO mechanisms of F# and .NET programming, and then use modules to hold "extra" functionality. Theses programmers would use the following signature:
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exception Emptystack exception Fullstack type 'a SemStack with static member Empty : int -> 'a SemStack member Push : 'a -> 'a SemStack member Pop : unit -> 'a SemStack member Top : 'a member IsEmpty : bool member Length : int end
and an implementation such as the following (other implementations are also possible!)
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exception Emptystack exception Fullstack type 'a SemStack = | Empty of int | Push of 'a SemStack * 'a with static member Empty n : 'a SemStack = Empty(n) member s.Max = match s with | Empty n -> n | Push(p,a) -> p.Max member s.Length = match s with | Empty n -> 0 | Push(p,a) -> 1 + p.Length member s.Push a = if s.Length = s.Max then raise Fullstack else Push(s,a) member s.Pop() = match s with | Push(p,a) -> p | Empty n -> raise Emptystack member s.Top = match s with | Push(p,a) -> a | Empty n -> raise Emptystack member s.IsEmpty = match s with | Push(p,a) -> false | Empty n -> true end
Here is the approach using the duplicated signatures. The signature file (e.g. stack.fsi) would contain:
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module SemPila : sig type 'a stack val emptystack : int -> 'a stack val push : 'a * 'a stack -> 'a stack val pop : 'a stack -> 'a stack val top : 'a stack -> 'a val empty : 'a stack -> bool val lungh : 'a stack -> int exception Emptystack exception Fullstack end module ImpPila : sig type 'a stack val emptystack : int -> 'a stack val push : 'a * 'a stack -> 'a stack val pop : 'a stack -> 'a stack val top : 'a stack -> 'a val empty : 'a stack -> bool val lungh : 'a stack -> int exception Emptystack exception Fullstack end
and the implementation file:
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module SemPila = struct type 'a stack = Empty of int | Push of 'a stack * 'a exception Emptystack exception Fullstack let emptystack n = Empty(n) let rec max = function | Empty n -> n | Push(p,a) -> max p let rec lungh = function | Empty n -> 0 | Push(p,a) -> 1 + lungh(p) let push (a, p) = if lungh(p) = max(p) then raise Fullstack else Push(p,a) let pop = function | Push(p,a) -> p | Empty n -> raise Emptystack let top = function | Push(p,a) -> a | Empty n -> raise Emptystack let empty = function | Push(p,a) -> false | Empty n -> true end module ImpPila = struct type 'a stack = Pila of ('a array) * int exception Emptystack exception Fullstack let emptystack nm = Pila(Array.zero_create nm, -1) let push(x, Pila(s,n)) = if n = (Array.length(s) - 1) then raise Fullstack else (Array.set s (n +1) x; Pila(s, n +1)) let top(Pila(s,n)) = if n = -1 then raise Emptystack else Array.get s n let pop(Pila(s,n)) = if n = -1 then raise Emptystack else Pila(s, n -1) let empty(Pila(s,n)) = if n = -1 then true else false let lungh(Pila(s,n)) = n end
Don
BTW I have adjusted the implementation of the imperative stack to use Array.zero_create, which means you don't have to pass in the pesky "dummy" value.
Array.zero_create is a semi-safe function for use in exactly this kind of circumstance (i.e. building abstractions that use arrays under the hood but guarantee that any elements of the array that are actually accessed at runtime are first initialized). This function is "semi-safe" in that its incorrect use can lead to null pointer exceptions, since the array is initialized to an array of null values, but this doesn't lead to the possibility of true memory corruptions, which is Cardelli's definition of "type safety".
BTW do you think it's wise to give the imperative implementation a signature that makes it look as if its a functional implementation? Normally imperative implmentations are marked by using "unit" return types for many functions.
don
very clear
really thanks a lot [:)]
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Hi to all, here is my first post on this great forum.
I am migrating from OCaml to F#
but i am really confused about module language in F#
it is possible to port this OCaml code to F# ?
Thanks and best regard.
g.s.