# SZS status Theorem
# SZS status Theorem
# SZS output start CNFRefutation.
fof(1, conjecture,![X1]:s(t_h4s_nums_num,h4s_gcds_lcm(s(t_h4s_nums_num,X1),s(t_h4s_nums_num,h4s_nums_0)))=s(t_h4s_nums_num,h4s_nums_0),file('i/f/gcd/LCM__0_c1', ch4s_gcds_LCMu_u_0u_c1)).
fof(9, axiom,![X3]:![X6]:![X7]:s(X3,h4s_bools_cond(s(t_bool,t),s(X3,X7),s(X3,X6)))=s(X3,X7),file('i/f/gcd/LCM__0_c1', ah4s_bools_boolu_u_caseu_u_thmu_c0)).
fof(12, axiom,![X14]:![X12]:?[X15]:((p(s(t_bool,X15))<=>(s(t_h4s_nums_num,X12)=s(t_h4s_nums_num,h4s_nums_0)|s(t_h4s_nums_num,X14)=s(t_h4s_nums_num,h4s_nums_0)))&s(t_h4s_nums_num,h4s_gcds_lcm(s(t_h4s_nums_num,X12),s(t_h4s_nums_num,X14)))=s(t_h4s_nums_num,h4s_bools_cond(s(t_bool,X15),s(t_h4s_nums_num,h4s_nums_0),s(t_h4s_nums_num,h4s_arithmetics_div(s(t_h4s_nums_num,h4s_arithmetics_u_2a(s(t_h4s_nums_num,X12),s(t_h4s_nums_num,X14))),s(t_h4s_nums_num,h4s_gcds_gcd(s(t_h4s_nums_num,X12),s(t_h4s_nums_num,X14)))))))),file('i/f/gcd/LCM__0_c1', ah4s_gcds_lcmu_u_def)).
fof(13, axiom,~(p(s(t_bool,f))),file('i/f/gcd/LCM__0_c1', aHLu_FALSITY)).
fof(14, axiom,![X2]:(s(t_bool,X2)=s(t_bool,t)|s(t_bool,X2)=s(t_bool,f)),file('i/f/gcd/LCM__0_c1', aHLu_BOOLu_CASES)).
# SZS output end CNFRefutation
