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A typical space group entry in a CIF would appear as,
_symmetry_space_group_H-M 'P 21/c' _symmetry_space_group_Hall '-p 2ybc'This is identical to
_symmetry_space_group_H-M P_21/c _symmetry_space_group_Hall -p_2ybci.e. An underscore (_) presents a space. It is preferable to enter the full Hermann-Mauguin space group which in this case would be,
_symmetry_space_group_H-M 'P 1 21/c 1' _symmetry_space_group_Hall '-p 2ybc'For cases where the Hermann-Mauguin space group is non-unique, e.g. 'P c n a', then it is preferable that the Hall symbol is also included.
_symmetry_space_group_H-M p_c_n_a _symmetry_space_group_Hall p_2_2_-1acor
_symmetry_space_group_H-M p_c_n_a _symmetry_space_group_Hall -p_2a_2cn.b. The space group is also checked for consistency with the provided symmetry equivalent positions (_symmetry_equiv_pos_as_xyz).
Space Group Hermann-Mauguin Hall Space ID Space Group Group 1 p_1 p_1 2 p_-1 -p_1 2:b c_-1 -c_1 3:b p_1_2_1 p_2y 3:b p_2 p_2y 3:c p_1_1_2 p_2 3:a p_2_1_1 p_2x 4:b p_1_21_1 p_2yb 4:b p_1_21_1 p_2y1 4:b p_21 p_2yb 4:c p_1_1_21 p_2c 4:c p_1_1_21 p_21 4:a p_21_1_1 p_2xa 4:a p_21_1_1 p_2x1 5:b1 c_1_2_1 c_2y 5:b1 c_2 c_2y 5:b2 a_1_2_1 a_2y 5:b3 i_1_2_1 i_2y 5:b3 i_2 i_2y 5:c1 a_1_1_2 a_2 5:c2 b_1_1_2 b_2 5:c3 i_1_1_2 i_2 5:a1 b_2_1_1 b_2x 5:a2 c_2_1_1 c_2x 5:a3 i_2_1_1 i_2x 6:b p_1_m_1 p_-2y 6:b p_m p_-2y 6:c p_1_1_m p_-2 6:a p_m_1_1 p_-2x 7:b1 p_1_c_1 p_-2yc 7:b1 p_c p_-2yc 7:b2 p_1_n_1 p_-2yac 7:b2 p_n p_-2yac 7:b3 p_1_a_1 p_-2ya 7:b3 p_a p_-2ya 7:c1 p_1_1_a p_-2a 7:c2 p_1_1_n p_-2ab 7:c3 p_1_1_b p_-2b 7:a1 p_b_1_1 p_-2xb 7:a2 p_n_1_1 p_-2xbc 7:a3 p_c_1_1 p_-2xc 8:b1 c_1_m_1 c_-2y 8:b1 c_m c_-2y 8:b2 a_1_m_1 a_-2y 8:b3 i_1_m_1 i_-2y 8:b3 i_m i_-2y 8:c1 a_1_1_m a_-2 8:c2 b_1_1_m b_-2 8:c3 i_1_1_m i_-2 8:a1 b_m_1_1 b_-2x 8:a2 c_m_1_1 c_-2x 8:a3 i_m_1_1 i_-2x 9:b1 c_1_c_1 c_-2yc 9:b1 c_c c_-2yc 9:b2 a_1_n_1 a_-2yab 9:b3 i_1_a_1 i_-2ya 9:b3 i_a i_-2ya 9:-b1 a_1_a_1 a_-2ya 9:-b2 c_1_n_1 c_-2yac 9:-b3 i_1_c_1 i_-2yc 9:c1 a_1_1_a a_-2a 9:c2 b_1_1_n b_-2ab 9:c3 i_1_1_b i_-2b 9:-c1 b_1_1_b b_-2b 9:-c2 a_1_1_n a_-2ab 9:-c3 i_1_1_a i_-2a 9:a1 b_b_1_1 b_-2xb 9:a2 c_n_1_1 c_-2xac 9:a3 i_c_1_1 i_-2xc 9:-a1 c_c_1_1 c_-2xc 9:-a2 b_n_1_1 b_-2xab 9:-a3 i_b_1_1 i_-2xb 10:b p_1_2/m_1 -p_2y 10:b p_2/m -p_2y 10:c p_1_1_2/m -p_2 10:a p_2/m_1_1 -p_2x 11:b p_1_21/m_1 -p_2yb 11:b p_1_21/m_1 -p_2y1 11:b p_21/m -p_2yb 11:c p_1_1_21/m -p_2c 11:c p_1_1_21/m -p_21 11:a p_21/m_1_1 -p_2xa 11:a p_21/m_1_1 -p_2x1 12:b1 c_1_2/m_1 -c_2y 12:b1 c_2/m -c_2y 12:b2 a_1_2/m_1 -a_2y 12:b3 i_1_2/m_1 -i_2y 12:b3 i_2/m -i_2y 12:c1 a_1_1_2/m -a_2 12:c2 b_1_1_2/m -b_2 12:c3 i_1_1_2/m -i_2 12:a1 b_2/m_1_1 -b_2x 12:a2 c_2/m_1_1 -c_2x 12:a3 i_2/m_1_1 -i_2x 13:b1 p_1_2/c_1 -p_2yc 13:b1 p_2/c -p_2yc 13:b2 p_1_2/n_1 -p_2yac 13:b2 p_2/n -p_2yac 13:b3 p_1_2/a_1 -p_2ya 13:b3 p_2/a -p_2ya 13:c1 p_1_1_2/a -p_2a 13:c2 p_1_1_2/n -p_2ab 13:c3 p_1_1_2/b -p_2b 13:a1 p_2/b_1_1 -p_2xb 13:a2 p_2/n_1_1 -p_2xbc 13:a3 p_2/c_1_1 -p_2xc 14:b1 p_1_21/c_1 -p_2ybc 14:b1 p_21/c -p_2ybc 14:b2 p_1_21/n_1 -p_2yn 14:b2 p_21/n -p_2yn 14:b3 p_1_21/a_1 -p_2yab 14:b3 p_21/a -p_2yab 14:c1 p_1_1_21/a -p_2ac 14:c2 p_1_1_21/n -p_2n 14:c3 p_1_1_21/b -p_2bc 14:a1 p_21/b_1_1 -p_2xab 14:a2 p_21/n_1_1 -p_2xn 14:a3 p_21/c_1_1 -p_2xac 15:b1 c_1_2/c_1 -c_2yc 15:b1 c_2/c -c_2yc 15:b2 a_1_2/n_1 -a_2yab 15:b3 i_1_2/a_1 -i_2ya 15:b3 i_2/a -i_2ya 15:-b1 a_1_2/a_1 -a_2ya 15:-b2 c_1_2/n_1 -c_2yac 15:-b2 c_2/n -c_2yac 15:-b3 i_1_2/c_1 -i_2yc 15:-b3 i_2/c -i_2yc 15:c1 a_1_1_2/a -a_2a 15:c2 b_1_1_2/n -b_2ab 15:c3 i_1_1_2/b -i_2b 15:-c1 b_1_1_2/b -b_2b 15:-c2 a_1_1_2/n -a_2ab 15:-c3 i_1_1_2/a -i_2a 15:a1 b_2/b_1_1 -b_2xb 15:a2 c_2/n_1_1 -c_2xac 15:a3 i_2/c_1_1 -i_2xc 15:-a1 c_2/c_1_1 -c_2xc 15:-a2 b_2/n_1_1 -b_2xab 15:-a3 i_2/b_1_1 -i_2xb 16 p_2_2_2 p_2_2 17 p_2_2_21 p_2c_2 17 p_2_2_21 p_21_2 17:cab p_21_2_2 p_2a_2a 17:bca p_2_21_2 p_2_2b 18 p_21_21_2 p_2_2ab 18:cab p_2_21_21 p_2bc_2 18:bca p_21_2_21 p_2ac_2ac 19 p_21_21_21 p_2ac_2ab 20 c_2_2_21 c_2c_2 20 c_2_2_21 c_21_2 20:cab a_21_2_2 a_2a_2a 20:cab a_21_2_2 a_2a_21 20:bca b_2_21_2 b_2_2b 21 c_2_2_2 c_2_2 21:cab a_2_2_2 a_2_2 21:bca b_2_2_2 b_2_2 22 f_2_2_2 f_2_2 23 i_2_2_2 i_2_2 24 i_21_21_21 i_2b_2c 25 p_m_m_2 p_2_-2 25:cab p_2_m_m p_-2_2 25:bca p_m_2_m p_-2_-2 26 p_m_c_21 p_2c_-2 26 p_m_c_21 p_21_-2 26:ba-c p_c_m_21 p_2c_-2c 26:ba-c p_c_m_21 p_21_-2c 26:cab p_21_m_a p_-2a_2a 26:-cba p_21_a_m p_-2_2a 26:bca p_b_21_m p_-2_-2b 26:a-cb p_m_21_b p_-2b_-2 27 p_c_c_2 p_2_-2c 27:cab p_2_a_a p_-2a_2 27:bca p_b_2_b p_-2b_-2b 28 p_m_a_2 p_2_-2a 28 p_m_a_2 p_2_-21 28:ba-c p_b_m_2 p_2_-2b 28:cab p_2_m_b p_-2b_2 28:-cba p_2_c_m p_-2c_2 28:-cba p_2_c_m p_-21_2 28:bca p_c_2_m p_-2c_-2c 28:a-cb p_m_2_a p_-2a_-2a 29 p_c_a_21 p_2c_-2ac 29:ba-c p_b_c_21 p_2c_-2b 29:cab p_21_a_b p_-2b_2a 29:-cba p_21_c_a p_-2ac_2a 29:bca p_c_21_b p_-2bc_-2c 29:a-cb p_b_21_a p_-2a_-2ab 30 p_n_c_2 p_2_-2bc 30:ba-c p_c_n_2 p_2_-2ac 30:cab p_2_n_a p_-2ac_2 30:-cba p_2_a_n p_-2ab_2 30:bca p_b_2_n p_-2ab_-2ab 30:a-cb p_n_2_b p_-2bc_-2bc 31 p_m_n_21 p_2ac_-2 31:ba-c p_n_m_21 p_2bc_-2bc 31:cab p_21_m_n p_-2ab_2ab 31:-cba p_21_n_m p_-2_2ac 31:bca p_n_21_m p_-2_-2bc 31:a-cb p_m_21_n p_-2ab_-2 32 p_b_a_2 p_2_-2ab 32:cab p_2_c_b p_-2bc_2 32:bca p_c_2_a p_-2ac_-2ac 33 p_n_a_21 p_2c_-2n 33 p_n_a_21 p_21_-2n 33:ba-c p_b_n_21 p_2c_-2ab 33:ba-c p_b_n_21 p_21_-2ab 33:cab p_21_n_b p_-2bc_2a 33:cab p_21_n_b p_-2bc_21 33:-cba p_21_c_n p_-2n_2a 33:-cba p_21_c_n p_-2n_21 33:bca p_c_21_n p_-2n_-2ac 33:a-cb p_n_21_a p_-2ac_-2n 34 p_n_n_2 p_2_-2n 34:cab p_2_n_n p_-2n_2 34:bca p_n_2_n p_-2n_-2n 35 c_m_m_2 c_2_-2 35:cab a_2_m_m a_-2_2 35:bca b_m_2_m b_-2_-2 36 c_m_c_21 c_2c_-2 36 c_m_c_21 c_21_-2 36:ba-c c_c_m_21 c_2c_-2c 36:ba-c c_c_m_21 c_21_-2c 36:cab a_21_m_a a_-2a_2a 36:cab a_21_m_a a_-2a_21 36:-cba a_21_a_m a_-2_2a 36:-cba a_21_a_m a_-2_21 36:bca b_b_21_m b_-2_-2b 36:a-cb b_m_21_b b_-2b_-2 37 c_c_c_2 c_2_-2c 37:cab a_2_a_a a_-2a_2 37:bca b_b_2_b b_-2b_-2b 38 a_m_m_2 a_2_-2 38:ba-c b_m_m_2 b_2_-2 38:cab b_2_m_m b_-2_2 38:-cba c_2_m_m c_-2_2 38:bca c_m_2_m c_-2_-2 38:a-cb a_m_2_m a_-2_-2 39 a_b_m_2 a_2_-2c 39:ba-c b_m_a_2 b_2_-2a 39:cab b_2_c_m b_-2a_2 39:-cba c_2_m_b c_-2a_2 39:bca c_m_2_a c_-2a_-2a 39:a-cb a_c_2_m a_-2c_-2c 40 a_m_a_2 a_2_-2a 40:ba-c b_b_m_2 b_2_-2b 40:cab b_2_m_b b_-2b_2 40:-cba c_2_c_m c_-2c_2 40:bca c_c_2_m c_-2c_-2c 40:a-cb a_m_2_a a_-2a_-2a 41 a_b_a_2 a_2_-2ab 41:ba-c b_b_a_2 b_2_-2ab 41:cab b_2_c_b b_-2ab_2 41:-cba c_2_c_b c_-2ac_2 41:bca c_c_2_a c_-2ac_-2ac 41:a-cb a_c_2_a a_-2ab_-2ab 42 f_m_m_2 f_2_-2 42:cab f_2_m_m f_-2_2 42:bca f_m_2_m f_-2_-2 43 f_d_d_2 f_2_-2d 43:cab f_2_d_d f_-2d_2 43:bca f_d_2_d f_-2d_-2d 44 i_m_m_2 i_2_-2 44:cab i_2_m_m i_-2_2 44:bca i_m_2_m i_-2_-2 45 i_b_a_2 i_2_-2c 45:cab i_2_c_b i_-2a_2 45:bca i_c_2_a i_-2b_-2b 46 i_m_a_2 i_2_-2a 46:ba-c i_b_m_2 i_2_-2b 46:cab i_2_m_b i_-2b_2 46:-cba i_2_c_m i_-2c_2 46:bca i_c_2_m i_-2c_-2c 46:a-cb i_m_2_a i_-2a_-2a 47 p_m_m_m -p_2_2 48:1 p_n_n_n:1 p_2_2_-1n 48:2 p_n_n_n:2 -p_2ab_2bc 49 p_c_c_m -p_2_2c 49:cab p_m_a_a -p_2a_2 49:bca p_b_m_b -p_2b_2b 50:1 p_b_a_n:1 p_2_2_-1ab 50:2 p_b_a_n:2 -p_2ab_2b 50:1cab p_n_c_b:1 p_2_2_-1bc 50:2cab p_n_c_b:2 -p_2b_2bc 50:1bca p_c_n_a:1 p_2_2_-1ac 50:2bca p_c_n_a:2 -p_2a_2c 51 p_m_m_a -p_2a_2a 51:ba-c p_m_m_b -p_2b_2 51:cab p_b_m_m -p_2_2b 51:-cba p_c_m_m -p_2c_2c 51:bca p_m_c_m -p_2c_2 51:a-cb p_m_a_m -p_2_2a 52 p_n_n_a -p_2a_2bc 52:ba-c p_n_n_b -p_2b_2n 52:cab p_b_n_n -p_2n_2b 52:-cba p_c_n_n -p_2ab_2c 52:bca p_n_c_n -p_2ab_2n 52:a-cb p_n_a_n -p_2n_2bc 53 p_m_n_a -p_2ac_2 53:ba-c p_n_m_b -p_2bc_2bc 53:cab p_b_m_n -p_2ab_2ab 53:-cba p_c_n_m -p_2_2ac 53:bca p_n_c_m -p_2_2bc 53:a-cb p_m_a_n -p_2ab_2 54 p_c_c_a -p_2a_2ac 54:ba-c p_c_c_b -p_2b_2c 54:cab p_b_a_a -p_2a_2b 54:-cba p_c_a_a -p_2ac_2c 54:bca p_b_c_b -p_2bc_2b 54:a-cb p_b_a_b -p_2b_2ab 55 p_b_a_m -p_2_2ab 55:cab p_m_c_b -p_2bc_2 55:bca p_c_m_a -p_2ac_2ac 56 p_c_c_n -p_2ab_2ac 56:cab p_n_a_a -p_2ac_2bc 56:bca p_b_n_b -p_2bc_2ab 57 p_b_c_m -p_2c_2b 57:ba-c p_c_a_m -p_2c_2ac 57:cab p_m_c_a -p_2ac_2a 57:-cba p_m_a_b -p_2b_2a 57:bca p_b_m_a -p_2a_2ab 57:a-cb p_c_m_b -p_2bc_2c 58 p_n_n_m -p_2_2n 58:cab p_m_n_n -p_2n_2 58:bca p_n_m_n -p_2n_2n 59:1 p_m_m_n:1 p_2_2ab_-1ab 59:2 p_m_m_n:2 -p_2ab_2a 59:1cab p_n_m_m:1 p_2bc_2_-1bc 59:2cab p_n_m_m:2 -p_2c_2bc 59:1bca p_m_n_m:1 p_2ac_2ac_-1ac 59:2bca p_m_n_m:2 -p_2c_2a 60 p_b_c_n -p_2n_2ab 60:ba-c p_c_a_n -p_2n_2c 60:cab p_n_c_a -p_2a_2n 60:-cba p_n_a_b -p_2bc_2n 60:bca p_b_n_a -p_2ac_2b 60:a-cb p_c_n_b -p_2b_2ac 61 p_b_c_a -p_2ac_2ab 61:ba-c p_c_a_b -p_2bc_2ac 62 p_n_m_a -p_2ac_2n 62:ba-c p_m_n_b -p_2bc_2a 62:cab p_b_n_m -p_2c_2ab 62:-cba p_c_m_n -p_2n_2ac 62:bca p_m_c_n -p_2n_2a 62:a-cb p_n_a_m -p_2c_2n 63 c_m_c_m -c_2c_2 63:ba-c c_c_m_m -c_2c_2c 63:cab a_m_m_a -a_2a_2a 63:-cba a_m_a_m -a_2_2a 63:bca b_b_m_m -b_2_2b 63:a-cb b_m_m_b -b_2b_2 64 c_m_c_a -c_2ac_2 64:ba-c c_c_m_b -c_2ac_2ac 64:cab a_b_m_a -a_2ab_2ab 64:-cba a_c_a_m -a_2_2ab 64:bca b_b_c_m -b_2_2ab 64:a-cb b_m_a_b -b_2ab_2 65 c_m_m_m -c_2_2 65:cab a_m_m_m -a_2_2 65:bca b_m_m_m -b_2_2 66 c_c_c_m -c_2_2c 66:cab a_m_a_a -a_2a_2 66:bca b_b_m_b -b_2b_2b 67 c_m_m_a -c_2a_2 67:ba-c c_m_m_b -c_2a_2a 67:cab a_b_m_m -a_2b_2b 67:-cba a_c_m_m -a_2_2c 67:bca b_m_c_m -b_2_2a 67:a-cb b_m_a_m -b_2a_2 68:1 c_c_c_a:1 c_2_2_-1ac 68:2 c_c_c_a:2 -c_2a_2ac 68:1ba-c c_c_c_b:1 c_2_2_-1ac 68:2ba-c c_c_c_b:2 -c_2a_2c 68:1cab a_b_a_a:1 a_2_2_-1ab 68:2cab a_b_a_a:2 -a_2a_2c 68:1-cba a_c_a_a:1 a_2_2_-1ab 68:2-cba a_c_a_a:2 -a_2ab_2b 68:1bca b_b_c_b:1 b_2_2_-1ab 68:2bca b_b_c_b:2 -b_2ab_2b 68:1a-cb b_b_a_b:1 b_2_2_-1ab 68:2a-cb b_b_a_b:2 -b_2b_2ab 69 f_m_m_m -f_2_2 70:1 f_d_d_d:1 f_2_2_-1d 70:2 f_d_d_d:2 -f_2uv_2vw 71 i_m_m_m -i_2_2 72 i_b_a_m -i_2_2c 72:cab i_m_c_b -i_2a_2 72:bca i_c_m_a -i_2b_2b 73 i_b_c_a -i_2b_2c 73:ba-c i_c_a_b -i_2a_2b 74 i_m_m_a -i_2b_2 74:ba-c i_m_m_b -i_2a_2a 74:cab i_b_m_m -i_2c_2c 74:-cba i_c_m_m -i_2_2b 74:bca i_m_c_m -i_2_2a 74:a-cb i_m_a_m -i_2c_2 75 p_4 p_4 76 p_41 p_4w 76 p_41 p_41 77 p_42 p_4c 77 p_42 p_42 78 p_43 p_4cw 78 p_43 p_43 79 i_4 i_4 80 i_41 i_4bw 81 p_-4 p_-4 82 i_-4 i_-4 83 p_4/m -p_4 84 p_42/m -p_4c 84 p_42/m -p_42 85:1 p_4/n:1 p_4ab_-1ab 85:2 p_4/n:2 -p_4a 86:1 p_42/n:1 p_4n_-1n 86:2 p_42/n:2 -p_4bc 87 i_4/m -i_4 88:1 i_41/a:1 i_4bw_-1bw 88:2 i_41/a:2 -i_4ad 89 p_4_2_2 p_4_2 90 p_4_21_2 p_4ab_2ab 91 p_41_2_2 p_4w_2c 91 p_41_2_2 p_41_2c 92 p_41_21_2 p_4abw_2nw 93 p_42_2_2 p_4c_2 93 p_42_2_2 p_42_2 94 p_42_21_2 p_4n_2n 95 p_43_2_2 p_4cw_2c 95 p_43_2_2 p_43_2c 96 p_43_21_2 p_4nw_2abw 97 i_4_2_2 i_4_2 98 i_41_2_2 i_4bw_2bw 99 p_4_m_m p_4_-2 100 p_4_b_m p_4_-2ab 101 p_42_c_m p_4c_-2c 101 p_42_c_m p_42_-2c 102 p_42_n_m p_4n_-2n 103 p_4_c_c p_4_-2c 104 p_4_n_c p_4_-2n 105 p_42_m_c p_4c_-2 105 p_42_m_c p_42_-2 106 p_42_b_c p_4c_-2ab 106 p_42_b_c p_42_-2ab 107 i_4_m_m i_4_-2 108 i_4_c_m i_4_-2c 109 i_41_m_d i_4bw_-2 110 i_41_c_d i_4bw_-2c 111 p_-4_2_m p_-4_2 112 p_-4_2_c p_-4_2c 113 p_-4_21_m p_-4_2ab 114 p_-4_21_c p_-4_2n 115 p_-4_m_2 p_-4_-2 116 p_-4_c_2 p_-4_-2c 117 p_-4_b_2 p_-4_-2ab 118 p_-4_n_2 p_-4_-2n 119 i_-4_m_2 i_-4_-2 120 i_-4_c_2 i_-4_-2c 121 i_-4_2_m i_-4_2 122 i_-4_2_d i_-4_2bw 123 p_4/m_m_m -p_4_2 124 p_4/m_c_c -p_4_2c 125:1 p_4/n_b_m:1 p_4_2_-1ab 125:2 p_4/n_b_m:2 -p_4a_2b 126:1 p_4/n_n_c:1 p_4_2_-1n 126:2 p_4/n_n_c:2 -p_4a_2bc 127 p_4/m_b_m -p_4_2ab 128 p_4/m_n_c -p_4_2n 129:1 p_4/n_m_m:1 p_4ab_2ab_-1ab 129:2 p_4/n_m_m:2 -p_4a_2a 130:1 p_4/n_c_c:1 p_4ab_2n_-1ab 130:2 p_4/n_c_c:2 -p_4a_2ac 131 p_42/m_m_c -p_4c_2 132 p_42/m_c_m -p_4c_2c 133:1 p_42/n_b_c:1 p_4n_2c_-1n 133:2 p_42/n_b_c:2 -p_4ac_2b 134:1 p_42/n_n_m:1 p_4n_2_-1n 134:2 p_42/n_n_m:2 -p_4ac_2bc 135 p_42/m_b_c -p_4c_2ab 135 p_42/m_b_c -p_42_2ab 136 p_42/m_n_m -p_4n_2n 137:1 p_42/n_m_c:1 p_4n_2n_-1n 137:2 p_42/n_m_c:2 -p_4ac_2a 138:1 p_42/n_c_m:1 p_4n_2ab_-1n 138:2 p_42/n_c_m:2 -p_4ac_2ac 139 i_4/m_m_m -i_4_2 140 i_4/m_c_m -i_4_2c 141:1 i_41/a_m_d:1 i_4bw_2bw_-1bw 141:2 i_41/a_m_d:2 -i_4bd_2 142:1 i_41/a_c_d:1 i_4bw_2aw_-1bw 142:2 i_41/a_c_d:2 -i_4bd_2c 143 p_3 p_3 144 p_31 p_31 145 p_32 p_32 146:h r_3:h r_3 146:r r_3:r p_3* 147 p_-3 -p_3 148:h r_-3:h -r_3 148:r r_-3:r -p_3* 149 p_3_1_2 p_3_2 150 p_3_2_1 p_3_2" 151 p_31_1_2 p_31_2_(0_0_4) 152 p_31_2_1 p_31_2" 153 p_32_1_2 p_32_2_(0_0_2) 154 p_32_2_1 p_32_2" 155:h r_3_2:h r_3_2" 155:r r_3_2:r p_3*_2 156 p_3_m_1 p_3_-2" 157 p_3_1_m p_3_-2 158 p_3_c_1 p_3_-2"c 159 p_3_1_c p_3_-2c 160:h r_3_m:h r_3_-2" 160:r r_3_m:r p_3*_-2 161:h r_3_c:h r_3_-2"c 161:r r_3_c:r p_3*_-2n 162 p_-3_1_m -p_3_2 163 p_-3_1_c -p_3_2c 164 p_-3_m_1 -p_3_2" 165 p_-3_c_1 -p_3_2"c 166:h r_-3_m:h -r_3_2" 166:r r_-3_m:r -p_3*_2 167:h r_-3_c:h -r_3_2"c 167:r r_-3_c:r -p_3*_2n 168 p_6 p_6 169 p_61 p_61 170 p_65 p_65 171 p_62 p_62 172 p_64 p_64 173 p_63 p_6c 173 p_63 p_63 174 p_-6 p_-6 175 p_6/m -p_6 176 p_63/m -p_6c 176 p_63/m -p_63 177 p_6_2_2 p_6_2 178 p_61_2_2 p_61_2_(0_0_5) 179 p_65_2_2 p_65_2_(0_0_1) 180 p_62_2_2 p_62_2_(0_0_4) 181 p_64_2_2 p_64_2_(0_0_2) 182 p_63_2_2 p_6c_2c 182 p_63_2_2 p_63_2c 183 p_6_m_m p_6_-2 184 p_6_c_c p_6_-2c 185 p_63_c_m p_6c_-2 185 p_63_c_m p_63_-2 186 p_63_m_c p_6c_-2c 186 p_63_m_c p_63_-2c 187 p_-6_m_2 p_-6_2 188 p_-6_c_2 p_-6c_2 189 p_-6_2_m p_-6_-2 190 p_-6_2_c p_-6c_-2c 191 p_6/m_m_m -p_6_2 192 p_6/m_c_c -p_6_2c 193 p_63/m_c_m -p_6c_2 193 p_63/m_c_m -p_63_2 194 p_63/m_m_c -p_6c_2c 194 p_63/m_m_c -p_63_2c 195 p_2_3 p_2_2_3 196 f_2_3 f_2_2_3 197 i_2_3 i_2_2_3 198 p_21_3 p_2ac_2ab_3 199 i_21_3 i_2b_2c_3 200 p_m_-3 -p_2_2_3 201:1 p_n_-3:1 p_2_2_3_-1n 201:2 p_n_-3:2 -p_2ab_2bc_3 202 f_m_-3 -f_2_2_3 203:1 f_d_-3:1 f_2_2_3_-1d 203:2 f_d_-3:2 -f_2uv_2vw_3 204 i_m_-3 -i_2_2_3 205 p_a_-3 -p_2ac_2ab_3 206 i_a_-3 -i_2b_2c_3 207 p_4_3_2 p_4_2_3 208 p_42_3_2 p_4n_2_3 209 f_4_3_2 f_4_2_3 210 f_41_3_2 f_4d_2_3 211 i_4_3_2 i_4_2_3 212 p_43_3_2 p_4acd_2ab_3 213 p_41_3_2 p_4bd_2ab_3 214 i_41_3_2 i_4bd_2c_3 215 p_-4_3_m p_-4_2_3 216 f_-4_3_m f_-4_2_3 217 i_-4_3_m i_-4_2_3 218 p_-4_3_n p_-4n_2_3 219 f_-4_3_c f_-4a_2_3 220 i_-4_3_d i_-4bd_2c_3 221 p_m_-3_m -p_4_2_3 222:1 p_n_-3_n:1 p_4_2_3_-1n 222:2 p_n_-3_n:2 -p_4a_2bc_3 223 p_m_-3_n -p_4n_2_3 224:1 p_n_-3_m:1 p_4n_2_3_-1n 224:2 p_n_-3_m:2 -p_4bc_2bc_3 225 f_m_-3_m -f_4_2_3 226 f_m_-3_c -f_4a_2_3 227:1 f_d_-3_m:1 f_4d_2_3_-1d 227:2 f_d_-3_m:2 -f_4vw_2vw_3 228:1 f_d_-3_c:1 f_4d_2_3_-1ad 228:2 f_d_-3_c:2 -f_4ud_2vw_3 229 i_m_-3_m -i_4_2_3 230 i_a_-3_d -i_4bd_2c_3