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cex: fix reporting of null nonterminals
I implemented this to print A ::= [ ], but A ::= [ %empty ] might be clearer. * src/parse-simulation.c (nullable_closure): Don't generate null nonterminal derivations as leaves. * src/derivation.c (derivation_print_impl): Don't print seperator spaces for null nonterminal. * tests/counterexample.at: Update test results.
This commit is contained in:
committed by
Akim Demaille
parent
3dd8f2305a
commit
69e3b405d9
@@ -126,11 +126,12 @@ derivation_size (const derivation *deriv)
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return size;
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}
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/* Print DERIV, colored according to COUNTER. */
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static void
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/* Print DERIV, colored according to COUNTER.
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Return false if nothing is printed. */
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static bool
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derivation_print_impl (const derivation *deriv, FILE *f,
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bool leaves_only,
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int *counter)
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int *counter, const char *prefix)
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{
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if (deriv->children)
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{
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@@ -142,41 +143,54 @@ derivation_print_impl (const derivation *deriv, FILE *f,
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if (!leaves_only)
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{
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fputs (prefix, f);
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begin_use_class ("cex-step", f);
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fprintf (f, "%s ::=[ ", sym->tag);
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end_use_class ("cex-step", f);
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prefix = "";
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}
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const char *sep = "";
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bool res = false;
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derivation *child;
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for (gl_list_iterator_t it = gl_list_iterator (deriv->children);
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derivation_list_next (&it, &child);
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)
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{
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fputs (sep, f);
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sep = " ";
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derivation_print_impl (child, f, leaves_only, counter);
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if (derivation_print_impl (child, f, leaves_only, counter, prefix))
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{
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prefix = " ";
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res = true;
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}
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else if (!leaves_only)
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prefix = " ";
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}
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if (!leaves_only)
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{
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begin_use_class ("cex-step", f);
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fputs (" ]", f);
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if (res)
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fputs (" ]", f);
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else
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fputs ("]", f);
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end_use_class ("cex-step", f);
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}
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end_use_class (style, f);
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return res;
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}
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else if (deriv == &d_dot)
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{
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fputs (prefix, f);
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begin_use_class ("cex-dot", f);
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print_dot (f);
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end_use_class ("cex-dot", f);
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}
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else // leaf.
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{
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fputs (prefix, f);
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const symbol *sym = symbols[deriv->sym];
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begin_use_class ("cex-leaf", f);
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fprintf (f, "%s", sym->tag);
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end_use_class ("cex-leaf", f);
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}
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return true;
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}
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void
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@@ -184,7 +198,7 @@ derivation_print (const derivation *deriv, FILE *out, const char *prefix)
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{
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int counter = 0;
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fputs (prefix, out);
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derivation_print_impl (deriv, out, false, &counter);
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derivation_print_impl (deriv, out, false, &counter, "");
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fputc ('\n', out);
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}
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@@ -194,6 +208,6 @@ derivation_print_leaves (const derivation *deriv, FILE *out, const char *prefix)
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{
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int counter = 0;
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fputs (prefix, out);
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derivation_print_impl (deriv, out, true, &counter);
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derivation_print_impl (deriv, out, true, &counter, "");
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fputc ('\n', out);
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}
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@@ -426,7 +426,7 @@ nullable_closure (parse_state *ps, state_item *si, parse_state_list state_list)
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state_item *nsi = state_items + sin;
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current_ps = copy_parse_state (false, current_ps);
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ps_si_append (current_ps, nsi);
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ps_derivs_append (current_ps, derivation_new_leaf (sp));
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ps_derivs_append (current_ps, derivation_new (sp, derivation_list_new ()));
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parse_state_list_append (state_list, current_ps);
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}
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}
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@@ -107,8 +107,8 @@ xby: B | X xby Y;
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AT_BISON_CHECK_CEX([input.y], [], [],
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[[input.y: warning: 2 shift/reduce conflicts [-Wconflicts-sr]
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Shift/reduce conflict on token B:
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Example A . B y
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First derivation s ::=[ ax ::=[ A x ::=[ . ] ] by ::=[ B y ] ]
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Example A . B
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First derivation s ::=[ ax ::=[ A x ::=[ . ] ] by ::=[ B y ::=[ ] ] ]
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Example A . B
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Second derivation s ::=[ A xby ::=[ . B ] ]
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@@ -362,16 +362,16 @@ C : A c A;
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AT_BISON_CHECK_CEX([input.y], [], [],
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[[input.y: warning: 4 reduce/reduce conflicts [-Wconflicts-rr]
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Reduce/reduce conflict on tokens b, c:
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Example B . b A A c A
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First derivation S ::=[ B ::=[ A ::=[ B . ] b A ] C ::=[ A c A ] ]
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Example B . b A c A
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Second derivation S ::=[ B C ::=[ A ::=[ B ::=[ A ::=[ . ] b A ] ] c A ] ]
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Example B . b c
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First derivation S ::=[ B ::=[ A ::=[ B . ] b A ::=[ ] ] C ::=[ A ::=[ ] c A ::=[ ] ] ]
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Example B . b c
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Second derivation S ::=[ B C ::=[ A ::=[ B ::=[ A ::=[ . ] b A ::=[ ] ] ] c A ::=[ ] ] ]
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Reduce/reduce conflict on tokens b, c:
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Example C . c A A b A
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First derivation S ::=[ C ::=[ A ::=[ C . ] c A ] B ::=[ A b A ] ]
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Example C . c A b A
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Second derivation S ::=[ C B ::=[ A ::=[ C ::=[ A ::=[ . ] c A ] ] b A ] ]
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Example C . c b
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First derivation S ::=[ C ::=[ A ::=[ C . ] c A ::=[ ] ] B ::=[ A ::=[ ] b A ::=[ ] ] ]
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Example C . c b
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Second derivation S ::=[ C B ::=[ A ::=[ C ::=[ A ::=[ . ] c A ::=[ ] ] ] b A ::=[ ] ] ]
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]])
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