# SZS status Theorem
# SZS status Theorem
# SZS output start CNFRefutation.
fof(1, conjecture,![X1]:![X2]:((p(s(t_bool,h4s_rats_ratu_u_leq(s(t_h4s_rats_rat,X2),s(t_h4s_rats_rat,X1))))&p(s(t_bool,h4s_rats_ratu_u_leq(s(t_h4s_rats_rat,X1),s(t_h4s_rats_rat,X2)))))=>s(t_h4s_rats_rat,X2)=s(t_h4s_rats_rat,X1)),file('i/f/rat/RAT__LEQ__ANTISYM', ch4s_rats_RATu_u_LEQu_u_ANTISYM)).
fof(2, axiom,p(s(t_bool,t)),file('i/f/rat/RAT__LEQ__ANTISYM', aHLu_TRUTH)).
fof(12, axiom,![X3]:(s(t_bool,X3)=s(t_bool,t)<=>p(s(t_bool,X3))),file('i/f/rat/RAT__LEQ__ANTISYM', ah4s_bools_EQu_u_CLAUSESu_c1)).
fof(23, axiom,![X1]:![X2]:(p(s(t_bool,h4s_rats_ratu_u_leq(s(t_h4s_rats_rat,X2),s(t_h4s_rats_rat,X1))))<=>(p(s(t_bool,h4s_rats_ratu_u_les(s(t_h4s_rats_rat,X2),s(t_h4s_rats_rat,X1))))|s(t_h4s_rats_rat,X2)=s(t_h4s_rats_rat,X1))),file('i/f/rat/RAT__LEQ__ANTISYM', ah4s_rats_ratu_u_lequ_u_def)).
fof(24, axiom,![X1]:![X2]:(p(s(t_bool,h4s_rats_ratu_u_les(s(t_h4s_rats_rat,X2),s(t_h4s_rats_rat,X1))))=>~(p(s(t_bool,h4s_rats_ratu_u_les(s(t_h4s_rats_rat,X1),s(t_h4s_rats_rat,X2)))))),file('i/f/rat/RAT__LEQ__ANTISYM', ah4s_rats_RATu_u_LESu_u_ANTISYM)).
# SZS output end CNFRefutation
