mirror of https://github.com/YosysHQ/yosys.git
yosys-smtbmc: added -i support smtc files
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parent
d39db41df8
commit
7bc88e8101
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@ -136,11 +136,6 @@ if len(args) != 1:
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usage()
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usage()
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if tempind and len(inconstr) != 0:
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print("Error: options -i and --smtc are exclusive.")
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sys.exit(1)
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constr_final_start = None
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constr_final_start = None
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constr_asserts = defaultdict(list)
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constr_asserts = defaultdict(list)
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constr_assumes = defaultdict(list)
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constr_assumes = defaultdict(list)
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@ -163,6 +158,7 @@ for fn in inconstr:
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if tokens[0] == "initial":
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if tokens[0] == "initial":
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current_states = set()
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current_states = set()
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if not tempind:
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current_states.add(0)
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current_states.add(0)
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continue
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continue
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@ -182,6 +178,7 @@ for fn in inconstr:
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if tokens[0] == "state":
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if tokens[0] == "state":
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current_states = set()
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current_states = set()
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if not tempind:
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for token in tokens[1:]:
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for token in tokens[1:]:
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tok = token.split(":")
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tok = token.split(":")
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if len(tok) == 1:
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if len(tok) == 1:
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@ -522,13 +519,15 @@ if tempind:
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smt.write("(assert (|%s_u| s%d))" % (topmod, step))
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smt.write("(assert (|%s_u| s%d))" % (topmod, step))
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smt.write("(assert (|%s_h| s%d))" % (topmod, step))
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smt.write("(assert (|%s_h| s%d))" % (topmod, step))
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smt.write("(assert (not (|%s_is| s%d)))" % (topmod, step))
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smt.write("(assert (not (|%s_is| s%d)))" % (topmod, step))
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smt.write("(assert %s)" % get_constr_expr(constr_assumes, step))
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if step == num_steps:
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if step == num_steps:
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smt.write("(assert (not (|%s_a| s%d)))" % (topmod, step))
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smt.write("(assert (not (and (|%s_a| s%d) %s)))" % (topmod, step, get_constr_expr(constr_asserts, step)))
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else:
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else:
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smt.write("(assert (|%s_t| s%d s%d))" % (topmod, step, step+1))
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smt.write("(assert (|%s_t| s%d s%d))" % (topmod, step, step+1))
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smt.write("(assert (|%s_a| s%d))" % (topmod, step))
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smt.write("(assert (|%s_a| s%d))" % (topmod, step))
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smt.write("(assert %s)" % get_constr_expr(constr_asserts, step))
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if step > num_steps-skip_steps:
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if step > num_steps-skip_steps:
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print_msg("Skipping induction in step %d.." % (step))
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print_msg("Skipping induction in step %d.." % (step))
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