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style: cex: remove variables that don't make it simpler to read
* src/counterexample.c: With arrays, prefer the array notation rather than the pointer one.
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@@ -1284,8 +1284,7 @@ counterexample_report_state (const state *s, FILE *out, const char *prefix)
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for (int j = state_item_map[sn]; j < state_item_map[sn + 1]; ++j)
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if (!SI_DISABLED (j))
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{
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state_item *si = state_items + j;
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item_number conf = *si->item;
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item_number conf = *state_items[j].item;
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if (item_number_is_symbol_number (conf)
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&& bitset_test (reds->lookahead_tokens[i], conf))
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counterexample_report_shift_reduce (c1, j, conf, out, prefix);
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@@ -1293,24 +1292,18 @@ counterexample_report_state (const state *s, FILE *out, const char *prefix)
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for (int j = i+1; j < reds->num; ++j)
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{
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bitset conf = bitset_create (ntokens, BITSET_FIXED);
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const rule *r2 = reds->rules[j];
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bitset_intersection (conf,
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reds->lookahead_tokens[i],
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reds->lookahead_tokens[j]);
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if (!bitset_empty_p (conf))
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{
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const rule *r2 = reds->rules[j];
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for (int k = state_item_map[sn]; k < state_item_map[sn + 1]; ++k)
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if (!SI_DISABLED (k))
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{
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state_item *si = state_items + k;
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const rule *r = item_rule (si->item);
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if (r == r2)
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{
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counterexample_report_reduce_reduce (c1, k, conf, out, prefix);
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break;
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}
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}
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}
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for (int k = state_item_map[sn]; k < state_item_map[sn + 1]; ++k)
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if (!SI_DISABLED (k)
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&& item_rule (state_items[k].item) == r2)
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{
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counterexample_report_reduce_reduce (c1, k, conf, out, prefix);
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break;
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}
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bitset_free (conf);
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}
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}
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@@ -28,16 +28,16 @@
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# include "state.h"
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/* Initializes a graph connecting (state, production item) pairs to
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pairs they can make a transition or production step to. This graph
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pairs they can make a transition or production step to. This graph
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is used to search for paths that represent counterexamples of some
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conflict.
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state_items is an array of state state-item pairs ordered by state.
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state_item_map maps state numbers to the first item which
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corresponds to it in the array. A state's portion in state_items
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begins with its items in the same order as it was in the
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state. This is then followed by productions from the closure of the
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state in order by rule.
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corresponds to it in the array. A state's portion in state_items
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begins with its items in the same order as it was in the state.
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This is then followed by productions from the closure of the state
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in order by rule.
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There are two type of edges in this graph transitions and
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productions. Transitions are the same as transitions from the
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@@ -53,9 +53,9 @@
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production edges, and all others will have reverse transition
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edges. */
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# define SI_DISABLED(sin) (state_items[sin].trans == -2)
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# define SI_PRODUCTION(si) ((si) == state_items || *((si)->item - 1) < 0)
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# define SI_TRANSITION(si) ((si) != state_items && *((si)->item - 1) >= 0)
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# define SI_DISABLED(Sin) (state_items[Sin].trans == -2)
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# define SI_PRODUCTION(Si) ((Si) == state_items || *((Si)->item - 1) < 0)
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# define SI_TRANSITION(Si) ((Si) != state_items && *((Si)->item - 1) >= 0)
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typedef int state_item_number;
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