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authorSimon Tatham <anakin@pobox.com>2023-02-05 10:29:42 +0000
committerSimon Tatham <anakin@pobox.com>2023-02-05 10:41:17 +0000
commit5030d87903191d581586ecda2382ad5bcd70f63d (patch)
tree16723a72976b9b1699b923d1c991e8cf7b9f9eec /latin.c
parent517b14e666b0b71fc0bcd5da1b22cdc90d3434c9 (diff)
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latin_solver_alloc: handle clashing numbers in input grid.
In the setup phase of the centralised latin.c solver, we start by going over the input grid containing already-placed clue numbers, and calling latin_solver_place to enter each on into the solver's data structure. This has the side effect of ruling out each number from the rest of the row and column, and _also_ checking by assertion that the number being placed is not ruled out. Those are a bad combination, because it means that if you give an obviously inconsistent input grid to latin_solver_alloc (e.g. with two identical numbers in a row already), it will fail an assertion. In that situation, you want the solver run as a whole to return diff_impossible so that the error is reported cleanly. This assertion failure could be provoked by giving either Towers or Group a manually-constructed game description inconsistent in that way, and hitting Solve. Worse, it could be provoked during live play in Unequal, by filling in a number clashing with a clue and then pressing 'h' to get hints.
Diffstat (limited to 'latin.c')
-rw-r--r--latin.c47
1 files changed, 30 insertions, 17 deletions
diff --git a/latin.c b/latin.c
index 3993016..59f306d 100644
--- a/latin.c
+++ b/latin.c
@@ -563,7 +563,7 @@ void latin_solver_free_scratch(struct latin_solver_scratch *scratch)
sfree(scratch);
}
-void latin_solver_alloc(struct latin_solver *solver, digit *grid, int o)
+bool latin_solver_alloc(struct latin_solver *solver, digit *grid, int o)
{
int x, y;
@@ -577,14 +577,23 @@ void latin_solver_alloc(struct latin_solver *solver, digit *grid, int o)
memset(solver->row, 0, o*o);
memset(solver->col, 0, o*o);
- for (x = 0; x < o; x++)
- for (y = 0; y < o; y++)
- if (grid[y*o+x])
- latin_solver_place(solver, x, y, grid[y*o+x]);
-
#ifdef STANDALONE_SOLVER
solver->names = NULL;
#endif
+
+ for (x = 0; x < o; x++) {
+ for (y = 0; y < o; y++) {
+ int n = grid[y*o+x];
+ if (n) {
+ if (cube(x, y, n))
+ latin_solver_place(solver, x, y, n);
+ else
+ return false; /* puzzle is already inconsistent */
+ }
+ }
+ }
+
+ return true;
}
void latin_solver_free(struct latin_solver *solver)
@@ -810,15 +819,17 @@ static int latin_solver_recurse
} else {
newctx = ctx;
}
- latin_solver_alloc(&subsolver, outgrid, o);
#ifdef STANDALONE_SOLVER
subsolver.names = solver->names;
#endif
- ret = latin_solver_top(&subsolver, diff_recursive,
- diff_simple, diff_set_0, diff_set_1,
- diff_forcing, diff_recursive,
- usersolvers, valid, newctx,
- ctxnew, ctxfree);
+ if (latin_solver_alloc(&subsolver, outgrid, o))
+ ret = latin_solver_top(&subsolver, diff_recursive,
+ diff_simple, diff_set_0, diff_set_1,
+ diff_forcing, diff_recursive,
+ usersolvers, valid, newctx,
+ ctxnew, ctxfree);
+ else
+ ret = diff_impossible;
latin_solver_free(&subsolver);
if (ctxnew)
ctxfree(newctx);
@@ -1059,11 +1070,13 @@ int latin_solver(digit *grid, int o, int maxdiff,
struct latin_solver solver;
int diff;
- latin_solver_alloc(&solver, grid, o);
- diff = latin_solver_main(&solver, maxdiff,
- diff_simple, diff_set_0, diff_set_1,
- diff_forcing, diff_recursive,
- usersolvers, valid, ctx, ctxnew, ctxfree);
+ if (latin_solver_alloc(&solver, grid, o))
+ diff = latin_solver_main(&solver, maxdiff,
+ diff_simple, diff_set_0, diff_set_1,
+ diff_forcing, diff_recursive,
+ usersolvers, valid, ctx, ctxnew, ctxfree);
+ else
+ diff = diff_impossible;
latin_solver_free(&solver);
return diff;
}