language-ats-1.7.0.6: test/data/levenshtein3.out
staload UN = "prelude/SATS/unsafe.sats"
staload "./../SATS/edit-distance.sats"
implement {a} array_ptr_alloca {dummy}{n} (asz) =
let
val [l:addr](pf, fpf | p) = alloca(asz * sizeof<a>)
prval pf = __assert(pf) where
{ extern
praxi __assert(pf : b0ytes(n*sizeof(a)) @ l) : array_v(a?, l, n) }
prval fpf = __assertfn(fpf) where
{ extern
praxi __assertfn(fpf : b0ytes(n*sizeof(a)) @ l -> void @ dummy) :
array_v(a?, l, n) -> void @ dummy }
in
(pf, fpf | p)
end
// Ported over from
// https://en.wikibooks.org/wiki/Algorithm_Implementation/Strings/Levenshtein_distance#C
//
// With contributions from Hongwei Xi and Artyom Shalkhakov
implement levenshtein {m,n} (s1, s2) =
let
val s1_l
: size_t(m) = length(s1)
val s2_l: size_t(n) = length(s2)
fn array_initialize() : arrayref(int, m+1) =
let
#ifdef ALLOCA
val (pf_arr, fpf | p_arr) = array_ptr_alloca<int>(succ(s1_l))
#else
val (pf_arr, pf_gc | p_arr) = array_ptr_alloc<int>(succ(s1_l))
#endif
var p1_arr = ptr1_succ<int>(p_arr)
prval (pf1_at, pf_arr) = array_v_uncons{int?}(pf_arr)
val () = ptr_set<int>(pf1_at | p_arr, 0)
var i: int = 0
prval [l:addr]EQADDR () = eqaddr_make_ptr(p1_arr)
var p = p1_arr
prvar pf0 = array_v_nil{int}()
prvar pf1 = pf_arr
val () = while* { i : nat | i <= m } .<m-i>. ( i : int(i)
, p : ptr(l+i*sizeof(int))
, pf0 : array_v(int, l, i)
, pf1 : array_v(int?, l+i*sizeof(int), m-i)
) : ( pf0 : array_v(int, l, m)
, pf1 : array_v(int?, l+i*sizeof(int), 0)
) =>
(i < sz2i(s1_l))
{
prval (pf_at, pf1_res) = array_v_uncons{int?}(pf1)
prval () = pf1 := pf1_res
var c = g0ofg1(i)
val () = ptr_set<int>(pf_at | p, c)
val () = p := ptr1_succ<int>(p)
prval () = pf0 := array_v_extend{int}(pf0,pf_at)
val () = i := i + 1
}
prval () = pf_arr := pf0
prval () = array_v_unnil{int?}(pf1)
prval pf_arr = array_v_cons{int}(pf1_at,pf_arr)
#ifdef ALLOCA
var res = arrayptr_alloca_encode(pf_arr | p_arr)
#else
var res = arrayptr_encode(pf_arr, pf_gc | p_arr)
#endif
in
arrayptr_refize(res)
end
val column = array_initialize()
fun loop2 { i : nat | i > 0 && i <= n+1 } .<n-i+1>. (x : int(i)) :
void =
if x <= sz2i(s2_l) then
{
val () = column[0] := x
val () = let
fun inner_loop { j : nat | j > 0 && j <= m+1 } .<m-j+1>. ( y : int(j)
, last_diag : int
) : void =
if y <= sz2i(s1_l) then
let
fn min_3(x : int, y : int, z : int) : int =
min(x, (min(y, z)))
fn bool2int(x : char, y : char) : int =
if x = y then
0
else
1
var old_diag = column[y]
val () = column[y] := min_3( column[y] + 1
, column[y - 1] + 1
, last_diag + bool2int(s1[y - 1], s2[x - 1])
)
in
inner_loop(y + 1, old_diag)
end
in
inner_loop(1, x - 1)
end
val () = loop2(x + 1)
}
val () = loop2(1)
in
column[s1_l]
end
implement levenshtein_ (s1, s2) =
let
extern
castfn witness(s : string) : [m:nat] string(m)
in
levenshtein(witness(s1), witness(s2))
end
implement levenshtein_vt {m}{n} (s1, s2) =
levenshtein{m,n}($UN.castvwtp1(s1), $UN.castvwtp1(s2))