diff options
| author | Brian Campbell | 2019-04-10 10:53:06 +0100 |
|---|---|---|
| committer | Brian Campbell | 2019-04-10 10:56:16 +0100 |
| commit | 57443173923e87f33713c99dbab9eba7e3db0660 (patch) | |
| tree | 0fc2120efcf48278ed0f6ebd1c94dfcfd85e4acf /lib/coq/Sail2_state_monad.v | |
| parent | 791b75f7ba5207ed6660a1b910d28dd941515366 (diff) | |
Coq: update prompt monad to match the Lem, and port the state monad/lifting
NB: requires minor changes in the models
Diffstat (limited to 'lib/coq/Sail2_state_monad.v')
| -rw-r--r-- | lib/coq/Sail2_state_monad.v | 422 |
1 files changed, 245 insertions, 177 deletions
diff --git a/lib/coq/Sail2_state_monad.v b/lib/coq/Sail2_state_monad.v index c48db31b..235e4b9e 100644 --- a/lib/coq/Sail2_state_monad.v +++ b/lib/coq/Sail2_state_monad.v @@ -1,184 +1,237 @@ Require Import Sail2_instr_kinds. Require Import Sail2_values. -(* -(* 'a is result type *) - -type memstate = map integer memory_byte -type tagstate = map integer bitU +Require FMapList. +Require Import OrderedType. +Require OrderedTypeEx. +Require Import List. +Require bbv.Word. +Import ListNotations. + +(* TODO: revisit choice of FMapList *) +Module NatMap := FMapList.Make(OrderedTypeEx.Nat_as_OT). + +Definition Memstate : Type := NatMap.t memory_byte. +Definition Tagstate : Type := NatMap.t bitU. (* type regstate = map string (vector bitU) *) -type sequential_state 'regs = - <| regstate : 'regs; - memstate : memstate; - tagstate : tagstate; - write_ea : maybe (write_kind * integer * integer); - last_exclusive_operation_was_load : bool|> - -val init_state : forall 'regs. 'regs -> sequential_state 'regs -let init_state regs = - <| regstate = regs; - memstate = Map.empty; - tagstate = Map.empty; - write_ea = Nothing; - last_exclusive_operation_was_load = false |> - -type ex 'e = - | Failure of string - | Throw of 'e - -type result 'a 'e = - | Value of 'a - | Ex of (ex 'e) +Record sequential_state {Regs} := + { regstate : Regs; + memstate : Memstate; + tagstate : Tagstate }. +Arguments sequential_state : clear implicits. + +(*val init_state : forall 'regs. 'regs -> sequential_state 'regs*) +Definition init_state {Regs} regs : sequential_state Regs := + {| regstate := regs; + memstate := NatMap.empty _; + tagstate := NatMap.empty _ |}. + +Inductive ex E := + | Failure : string -> ex E + | Throw : E -> ex E. +Arguments Failure {E} _. +Arguments Throw {E} _. + +Inductive result A E := + | Value : A -> result A E + | Ex : ex E -> result A E. +Arguments Value {A} {E} _. +Arguments Ex {A} {E} _. (* State, nondeterminism and exception monad with result value type 'a and exception type 'e. *) -type monadS 'regs 'a 'e = sequential_state 'regs -> list (result 'a 'e * sequential_state 'regs) - -val returnS : forall 'regs 'a 'e. 'a -> monadS 'regs 'a 'e -let returnS a s = [(Value a,s)] - -val bindS : forall 'regs 'a 'b 'e. monadS 'regs 'a 'e -> ('a -> monadS 'regs 'b 'e) -> monadS 'regs 'b 'e -let bindS m f (s : sequential_state 'regs) = - List.concatMap (function - | (Value a, s') -> f a s' - | (Ex e, s') -> [(Ex e, s')] - end) (m s) - -val seqS: forall 'regs 'b 'e. monadS 'regs unit 'e -> monadS 'regs 'b 'e -> monadS 'regs 'b 'e -let seqS m n = bindS m (fun (_ : unit) -> n) - +(* TODO: the list was originally a set, can we reasonably go back to a set? *) +Definition monadS Regs a e : Type := + sequential_state Regs -> list (result a e * sequential_state Regs). + +(*val returnS : forall 'regs 'a 'e. 'a -> monadS 'regs 'a 'e*) +Definition returnS {Regs A E} (a:A) : monadS Regs A E := fun s => [(Value a,s)]. + +(*val bindS : forall 'regs 'a 'b 'e. monadS 'regs 'a 'e -> ('a -> monadS 'regs 'b 'e) -> monadS 'regs 'b 'e*) +Definition bindS {Regs A B E} (m : monadS Regs A E) (f : A -> monadS Regs B E) : monadS Regs B E := + fun (s : sequential_state Regs) => + List.concat (List.map (fun v => match v with + | (Value a, s') => f a s' + | (Ex e, s') => [(Ex e, s')] + end) (m s)). + +(*val seqS: forall 'regs 'b 'e. monadS 'regs unit 'e -> monadS 'regs 'b 'e -> monadS 'regs 'b 'e*) +Definition seqS {Regs B E} (m : monadS Regs unit E) (n : monadS Regs B E) : monadS Regs B E := + bindS m (fun (_ : unit) => n). +(* let inline (>>$=) = bindS let inline (>>$) = seqS - -val chooseS : forall 'regs 'a 'e. list 'a -> monadS 'regs 'a 'e -let chooseS xs s = List.map (fun x -> (Value x, s)) xs - -val readS : forall 'regs 'a 'e. (sequential_state 'regs -> 'a) -> monadS 'regs 'a 'e -let readS f = (fun s -> returnS (f s) s) - -val updateS : forall 'regs 'e. (sequential_state 'regs -> sequential_state 'regs) -> monadS 'regs unit 'e -let updateS f = (fun s -> returnS () (f s)) - -val failS : forall 'regs 'a 'e. string -> monadS 'regs 'a 'e -let failS msg s = [(Ex (Failure msg), s)] - -val exitS : forall 'regs 'e 'a. unit -> monadS 'regs 'a 'e -let exitS () = failS "exit" - -val throwS : forall 'regs 'a 'e. 'e -> monadS 'regs 'a 'e -let throwS e s = [(Ex (Throw e), s)] - -val try_catchS : forall 'regs 'a 'e1 'e2. monadS 'regs 'a 'e1 -> ('e1 -> monadS 'regs 'a 'e2) -> monadS 'regs 'a 'e2 -let try_catchS m h s = - List.concatMap (function - | (Value a, s') -> returnS a s' - | (Ex (Throw e), s') -> h e s' - | (Ex (Failure msg), s') -> [(Ex (Failure msg), s')] - end) (m s) - -val assert_expS : forall 'regs 'e. bool -> string -> monadS 'regs unit 'e -let assert_expS exp msg = if exp then returnS () else failS msg +*) +Notation "m >>$= f" := (bindS m f) (at level 50, left associativity). +Notation "m >>$ n" := (seqS m n) (at level 50, left associativity). + +(*val chooseS : forall 'regs 'a 'e. SetType 'a => list 'a -> monadS 'regs 'a 'e*) +Definition chooseS {Regs A E} (xs : list A) : monadS Regs A E := + fun s => (List.map (fun x => (Value x, s)) xs). + +(*val readS : forall 'regs 'a 'e. (sequential_state 'regs -> 'a) -> monadS 'regs 'a 'e*) +Definition readS {Regs A E} (f : sequential_state Regs -> A) : monadS Regs A E := + (fun s => returnS (f s) s). + +(*val updateS : forall 'regs 'e. (sequential_state 'regs -> sequential_state 'regs) -> monadS 'regs unit 'e*) +Definition updateS {Regs E} (f : sequential_state Regs -> sequential_state Regs) : monadS Regs unit E := + (fun s => returnS tt (f s)). + +(*val failS : forall 'regs 'a 'e. string -> monadS 'regs 'a 'e*) +Definition failS {Regs A E} msg : monadS Regs A E := + fun s => [(Ex (Failure msg), s)]. + +(*val choose_boolS : forall 'regval 'regs 'a 'e. unit -> monadS 'regs bool 'e*) +Definition choose_boolS {Regs E} (_:unit) : monadS Regs bool E := + chooseS [false; true]. +Definition undefined_boolS {Regs E} := @choose_boolS Regs E. + +(*val exitS : forall 'regs 'e 'a. unit -> monadS 'regs 'a 'e*) +Definition exitS {Regs A E} (_:unit) : monadS Regs A E := failS "exit". + +(*val throwS : forall 'regs 'a 'e. 'e -> monadS 'regs 'a 'e*) +Definition throwS {Regs A E} (e : E) :monadS Regs A E := + fun s => [(Ex (Throw e), s)]. + +(*val try_catchS : forall 'regs 'a 'e1 'e2. monadS 'regs 'a 'e1 -> ('e1 -> monadS 'regs 'a 'e2) -> monadS 'regs 'a 'e2*) +Definition try_catchS {Regs A E1 E2} (m : monadS Regs A E1) (h : E1 -> monadS Regs A E2) : monadS Regs A E2 := +fun s => + List.concat (List.map (fun v => match v with + | (Value a, s') => returnS a s' + | (Ex (Throw e), s') => h e s' + | (Ex (Failure msg), s') => [(Ex (Failure msg), s')] + end) (m s)). + +(*val assert_expS : forall 'regs 'e. bool -> string -> monadS 'regs unit 'e*) +Definition assert_expS {Regs E} (exp : bool) (msg : string) : monadS Regs unit E := + if exp then returnS tt else failS msg. (* For early return, we abuse exceptions by throwing and catching the return value. The exception type is "either 'r 'e", where "Right e" represents a proper exception and "Left r" an early return of value "r". *) -type monadSR 'regs 'a 'r 'e = monadS 'regs 'a (either 'r 'e) +Definition monadRS Regs A R E := monadS Regs A (sum R E). -val early_returnS : forall 'regs 'a 'r 'e. 'r -> monadSR 'regs 'a 'r 'e -let early_returnS r = throwS (Left r) +(*val early_returnS : forall 'regs 'a 'r 'e. 'r -> monadRS 'regs 'a 'r 'e*) +Definition early_returnS {Regs A R E} (r : R) : monadRS Regs A R E := throwS (inl r). -val catch_early_returnS : forall 'regs 'a 'e. monadSR 'regs 'a 'a 'e -> monadS 'regs 'a 'e -let catch_early_returnS m = +(*val catch_early_returnS : forall 'regs 'a 'e. monadRS 'regs 'a 'a 'e -> monadS 'regs 'a 'e*) +Definition catch_early_returnS {Regs A E} (m : monadRS Regs A A E) : monadS Regs A E := try_catchS m - (function - | Left a -> returnS a - | Right e -> throwS e - end) + (fun v => match v with + | inl a => returnS a + | inr e => throwS e + end). (* Lift to monad with early return by wrapping exceptions *) -val liftSR : forall 'a 'r 'regs 'e. monadS 'regs 'a 'e -> monadSR 'regs 'a 'r 'e -let liftSR m = try_catchS m (fun e -> throwS (Right e)) +(*val liftRS : forall 'a 'r 'regs 'e. monadS 'regs 'a 'e -> monadRS 'regs 'a 'r 'e*) +Definition liftRS {A R Regs E} (m : monadS Regs A E) : monadRS Regs A R E := + try_catchS m (fun e => throwS (inr e)). (* Catch exceptions in the presence of early returns *) -val try_catchSR : forall 'regs 'a 'r 'e1 'e2. monadSR 'regs 'a 'r 'e1 -> ('e1 -> monadSR 'regs 'a 'r 'e2) -> monadSR 'regs 'a 'r 'e2 -let try_catchSR m h = +(*val try_catchRS : forall 'regs 'a 'r 'e1 'e2. monadRS 'regs 'a 'r 'e1 -> ('e1 -> monadRS 'regs 'a 'r 'e2) -> monadRS 'regs 'a 'r 'e2*) +Definition try_catchRS {Regs A R E1 E2} (m : monadRS Regs A R E1) (h : E1 -> monadRS Regs A R E2) : monadRS Regs A R E2 := try_catchS m - (function - | Left r -> throwS (Left r) - | Right e -> h e - end) + (fun v => match v with + | inl r => throwS (inl r) + | inr e => h e + end). + +(*val maybe_failS : forall 'regs 'a 'e. string -> maybe 'a -> monadS 'regs 'a 'e*) +Definition maybe_failS {Regs A E} msg (v : option A) : monadS Regs A E := +match v with + | Some a => returnS a + | None => failS msg +end. + +(*val read_tagS : forall 'regs 'a 'e. Bitvector 'a => 'a -> monadS 'regs bitU 'e*) +Definition read_tagS {Regs A E} (addr : mword A) : monadS Regs bitU E := + let addr := Word.wordToNat (get_word addr) in + readS (fun s => opt_def B0 (NatMap.find addr s.(tagstate))). + +Fixpoint genlist_acc {A:Type} (f : nat -> A) n acc : list A := + match n with + | O => acc + | S n' => genlist_acc f n' (f n' :: acc) + end. +Definition genlist {A} f n := @genlist_acc A f n []. -val read_tagS : forall 'regs 'a 'e. Bitvector 'a => 'a -> monadS 'regs bitU 'e -let read_tagS addr = - readS (fun s -> fromMaybe B0 (Map.lookup (unsigned addr) s.tagstate)) (* Read bytes from memory and return in little endian order *) -val read_mem_bytesS : forall 'regs 'e 'a. Bitvector 'a => read_kind -> 'a -> nat -> monadS 'regs (list memory_byte) 'e -let read_mem_bytesS read_kind addr sz = - let addr = unsigned addr in - let sz = integerFromNat sz in - let addrs = index_list addr (addr+sz-1) 1 in - let read_byte s addr = Map.lookup addr s.memstate in - readS (fun s -> just_list (List.map (read_byte s) addrs)) >>$= (function - | Just mem_val -> - updateS (fun s -> - if read_is_exclusive read_kind - then <| s with last_exclusive_operation_was_load = true |> - else s) >>$ - returnS mem_val - | Nothing -> failS "read_memS" - end) - -val read_memS : forall 'regs 'e 'a 'b. Bitvector 'a, Bitvector 'b => read_kind -> 'a -> integer -> monadS 'regs 'b 'e -let read_memS rk a sz = - read_mem_bytesS rk a (natFromInteger sz) >>$= (fun bytes -> - returnS (bits_of_mem_bytes bytes)) - -val excl_resultS : forall 'regs 'e. unit -> monadS 'regs bool 'e -let excl_resultS () = - readS (fun s -> s.last_exclusive_operation_was_load) >>$= (fun excl_load -> - updateS (fun s -> <| s with last_exclusive_operation_was_load = false |>) >>$ - chooseS (if excl_load then [false; true] else [false])) - -val write_mem_eaS : forall 'regs 'e 'a. Bitvector 'a => write_kind -> 'a -> nat -> monadS 'regs unit 'e -let write_mem_eaS write_kind addr sz = - let addr = unsigned addr in - let sz = integerFromNat sz in - updateS (fun s -> <| s with write_ea = Just (write_kind, addr, sz) |>) - -(* Write little-endian list of bytes to previously announced address *) -val write_mem_bytesS : forall 'regs 'e. list memory_byte -> monadS 'regs bool 'e -let write_mem_bytesS v = - readS (fun s -> s.write_ea) >>$= (function - | Nothing -> failS "write ea has not been announced yet" - | Just (_, addr, sz) -> - let addrs = index_list addr (addr+sz-1) 1 in - (*let v = external_mem_value (bits_of v) in*) - let a_v = List.zip addrs v in - let write_byte mem (addr, v) = Map.insert addr v mem in - updateS (fun s -> - <| s with memstate = List.foldl write_byte s.memstate a_v |>) >>$ - returnS true - end) - -val write_mem_valS : forall 'regs 'e 'a. Bitvector 'a => 'a -> monadS 'regs bool 'e -let write_mem_valS v = match mem_bytes_of_bits v with - | Just v -> write_mem_bytesS v - | Nothing -> failS "write_mem_val" -end - -val write_tagS : forall 'regs 'e. bitU -> monadS 'regs bool 'e -let write_tagS t = - readS (fun s -> s.write_ea) >>$= (function - | Nothing -> failS "write ea has not been announced yet" - | Just (_, addr, _) -> - (*let taddr = addr / cap_alignment in*) - updateS (fun s -> <| s with tagstate = Map.insert addr t s.tagstate |>) >>$ - returnS true - end) - -val read_regS : forall 'regs 'rv 'a 'e. register_ref 'regs 'rv 'a -> monadS 'regs 'a 'e -let read_regS reg = readS (fun s -> reg.read_from s.regstate) +(*val get_mem_bytes : forall 'regs. nat -> nat -> sequential_state 'regs -> maybe (list memory_byte * bitU)*) +Definition get_mem_bytes {Regs} addr sz (s : sequential_state Regs) : option (list memory_byte * bitU) := + let addrs := genlist (fun n => addr + n)%nat sz in + let read_byte s addr := NatMap.find addr s.(memstate) in + let read_tag s addr := opt_def B0 (NatMap.find addr s.(tagstate)) in + option_map + (fun mem_val => (mem_val, List.fold_left and_bit (List.map (read_tag s) addrs) B1)) + (just_list (List.map (read_byte s) addrs)). + +(*val read_memt_bytesS : forall 'regs 'e. read_kind -> nat -> nat -> monadS 'regs (list memory_byte * bitU) 'e*) +Definition read_memt_bytesS {Regs E} (_ : read_kind) addr sz : monadS Regs (list memory_byte * bitU) E := + readS (get_mem_bytes addr sz) >>$= + maybe_failS "read_memS". + +(*val read_mem_bytesS : forall 'regs 'e. read_kind -> nat -> nat -> monadS 'regs (list memory_byte) 'e*) +Definition read_mem_bytesS {Regs E} (rk : read_kind) addr sz : monadS Regs (list memory_byte) E := + read_memt_bytesS rk addr sz >>$= (fun '(bytes, _) => + returnS bytes). + +(*val read_memtS : forall 'regs 'e 'a 'b. Bitvector 'a, Bitvector 'b => read_kind -> 'a -> integer -> monadS 'regs ('b * bitU) 'e*) +Definition read_memtS {Regs E A B} (rk : read_kind) (a : mword A) sz `{ArithFact (B >= 0)} : monadS Regs (mword B * bitU) E := + let a := Word.wordToNat (get_word a) in + read_memt_bytesS rk a (Z.to_nat sz) >>$= (fun '(bytes, tag) => + maybe_failS "bits_of_mem_bytes" (of_bits (bits_of_mem_bytes bytes)) >>$= (fun mem_val => + returnS (mem_val, tag))). + +(*val read_memS : forall 'regs 'e 'a 'b. Bitvector 'a, Bitvector 'b => read_kind -> 'a -> integer -> monadS 'regs 'b 'e*) +Definition read_memS {Regs E A B} rk (a : mword A) sz `{ArithFact (B >= 0)} : monadS Regs (mword B) E := + read_memtS rk a sz >>$= (fun '(bytes, _) => + returnS bytes). + +(*val excl_resultS : forall 'regs 'e. unit -> monadS 'regs bool 'e*) +Definition excl_resultS {Regs E} : unit -> monadS Regs bool E := + (* TODO: This used to be more deterministic, checking a flag in the state + whether an exclusive load has occurred before. However, this does not + seem very precise; it might be safer to overapproximate the possible + behaviours by always making a nondeterministic choice. *) + @undefined_boolS Regs E. + +(* Write little-endian list of bytes to given address *) +(*val put_mem_bytes : forall 'regs. nat -> nat -> list memory_byte -> bitU -> sequential_state 'regs -> sequential_state 'regs*) +Definition put_mem_bytes {Regs} addr sz (v : list memory_byte) (tag : bitU) (s : sequential_state Regs) : sequential_state Regs := + let addrs := genlist (fun n => addr + n)%nat sz in + let a_v := List.combine addrs v in + let write_byte mem '(addr, v) := NatMap.add addr v mem in + let write_tag mem addr := NatMap.add addr tag mem in + {| regstate := s.(regstate); + memstate := List.fold_left write_byte a_v s.(memstate); + tagstate := List.fold_left write_tag addrs s.(tagstate) |}. + +(*val write_memt_bytesS : forall 'regs 'e. write_kind -> nat -> nat -> list memory_byte -> bitU -> monadS 'regs bool 'e*) +Definition write_memt_bytesS {Regs E} (_ : write_kind) addr sz (v : list memory_byte) (t : bitU) : monadS Regs bool E := + updateS (put_mem_bytes addr sz v t) >>$ + returnS true. + +(*val write_mem_bytesS : forall 'regs 'e. write_kind -> nat -> nat -> list memory_byte -> monadS 'regs bool 'e*) +Definition write_mem_bytesS {Regs E} wk addr sz (v : list memory_byte) : monadS Regs bool E := + write_memt_bytesS wk addr sz v B0. + +(*val write_memtS : forall 'regs 'e 'a 'b. Bitvector 'a, Bitvector 'b => + write_kind -> 'a -> integer -> 'b -> bitU -> monadS 'regs bool 'e*) +Definition write_memtS {Regs E A B} wk (addr : mword A) sz (v : mword B) (t : bitU) : monadS Regs bool E := + match (Word.wordToNat (get_word addr), mem_bytes_of_bits v) with + | (addr, Some v) => write_memt_bytesS wk addr (Z.to_nat sz) v t + | _ => failS "write_mem" + end. + +(*val write_memS : forall 'regs 'e 'a 'b. Bitvector 'a, Bitvector 'b => + write_kind -> 'a -> integer -> 'b -> monadS 'regs bool 'e*) +Definition write_memS {Regs E A B} wk (addr : mword A) sz (v : mword B) : monadS Regs bool E := + write_memtS wk addr sz v B0. + +(*val read_regS : forall 'regs 'rv 'a 'e. register_ref 'regs 'rv 'a -> monadS 'regs 'a 'e*) +Definition read_regS {Regs RV A E} (reg : register_ref Regs RV A) : monadS Regs A E := + readS (fun s => reg.(read_from) s.(regstate)). (* TODO let read_reg_range reg i j state = @@ -194,25 +247,27 @@ let read_reg_bitfield reg regfield = let (i,_) = register_field_indices reg regfield in read_reg_bit reg i *) -val read_regvalS : forall 'regs 'rv 'e. - register_accessors 'regs 'rv -> string -> monadS 'regs 'rv 'e -let read_regvalS (read, _) reg = - readS (fun s -> read reg s.regstate) >>$= (function - | Just v -> returnS v - | Nothing -> failS ("read_regvalS " ^ reg) - end) - -val write_regvalS : forall 'regs 'rv 'e. - register_accessors 'regs 'rv -> string -> 'rv -> monadS 'regs unit 'e -let write_regvalS (_, write) reg v = - readS (fun s -> write reg v s.regstate) >>$= (function - | Just rs' -> updateS (fun s -> <| s with regstate = rs' |>) - | Nothing -> failS ("write_regvalS " ^ reg) - end) - -val write_regS : forall 'regs 'rv 'a 'e. register_ref 'regs 'rv 'a -> 'a -> monadS 'regs unit 'e -let write_regS reg v = - updateS (fun s -> <| s with regstate = reg.write_to v s.regstate |>) +(*val read_regvalS : forall 'regs 'rv 'e. + register_accessors 'regs 'rv -> string -> monadS 'regs 'rv 'e*) +Definition read_regvalS {Regs RV E} (acc : register_accessors Regs RV) reg : monadS Regs RV E := + let '(read, _) := acc in + readS (fun s => read reg s.(regstate)) >>$= (fun v => match v with + | Some v => returnS v + | None => failS ("read_regvalS " ++ reg) + end). + +(*val write_regvalS : forall 'regs 'rv 'e. + register_accessors 'regs 'rv -> string -> 'rv -> monadS 'regs unit 'e*) +Definition write_regvalS {Regs RV E} (acc : register_accessors Regs RV) reg (v : RV) : monadS Regs unit E := + let '(_, write) := acc in + readS (fun s => write reg v s.(regstate)) >>$= (fun x => match x with + | Some rs' => updateS (fun s => {| regstate := rs'; memstate := s.(memstate); tagstate := s.(tagstate) |}) + | None => failS ("write_regvalS " ++ reg) + end). + +(*val write_regS : forall 'regs 'rv 'a 'e. register_ref 'regs 'rv 'a -> 'a -> monadS 'regs unit 'e*) +Definition write_regS {Regs RV A E} (reg : register_ref Regs RV A) (v:A) : monadS Regs unit E := + updateS (fun s => {| regstate := reg.(write_to) v s.(regstate); memstate := s.(memstate); tagstate := s.(tagstate) |}). (* TODO val update_reg : forall 'regs 'rv 'a 'b 'e. register_ref 'regs 'rv 'a -> ('a -> 'b -> 'a) -> 'b -> monadS 'regs unit 'e @@ -250,4 +305,17 @@ let update_reg_field_bit regfield i reg_val bit = let new_field_value = set_bit (regfield.field_is_inc) current_field_value i (to_bitU bit) in regfield.set_field reg_val new_field_value let write_reg_field_bit reg regfield i = update_reg reg (update_reg_field_bit regfield i)*) -*) + +(* TODO Add Show typeclass for value and exception type *) +(*val show_result : forall 'a 'e. result 'a 'e -> string*) +Definition show_result {A E} (x : result A E) : string := match x with + | Value _ => "Value ()" + | Ex (Failure msg) => "Failure " ++ msg + | Ex (Throw _) => "Throw" +end. + +(*val prerr_results : forall 'a 'e 's. SetType 's => set (result 'a 'e * 's) -> unit*) +Definition prerr_results {A E S} (rs : list (result A E * S)) : unit := tt. +(* let _ = Set.map (fun (r, _) -> let _ = prerr_endline (show_result r) in ()) rs in + ()*) + |
