Table 1.2.17.3

Kopskyacute, V.; Litvin, D. B.

doi:10.1107/97809553602060000647

International
Tables for
Crystallography
Volume E
Subperiodic groups
Edited by V. Kopský and D. B. Litvin

pdf | chapter contents | chapter index | related articles

International Tables for Crystallography (2006). Vol. E. ch. 1.2, pp. 23-26

Table 1.2.17.3

V. Kopský^a and D. B. Litvin^b ^*

^a Department of Physics, University of the South Pacific, Suva, Fiji, and Institute of Physics, The Academy of Sciences of the Czech Republic, Na Slovance 2, PO Box 24, 180 40 Prague 8, Czech Republic, and ^bDepartment of Physics, Penn State Berks Campus, The Pennsylvania State University, PO Box 7009, Reading, PA 19610-6009, USA
Correspondence e-mail: u3c@psu.edu

Table 1.2.17.3 | top | pdf |
Layer-group symbols

(a) Columns 1–9.

	2	4	6	8	9
Triclinic/oblique
Triclinic/oblique	$[p\bar{1}]$	$[P\bar{1}]$	$[P\bar{1}\bar{1}(\bar{1})]$	$[p\bar{1}]$	$[p\bar{1}]$
Monoclinic/oblique




Monoclinic/rectangular
	$[p2_{1}11]$	$[P112_{1}]$	$[P12_{1}(1)]$	$[p12_{1}1]$	$[p12_{1}]$





	$[p2_{1}/m11]$	$[P112_{1}/m]$	$[P12_{1}/m(1)]$	$[p12_{1}/m1]$	$[p12_{1}/m]$

	$[p2_{1}/b11]$	$[P112_{1}/a]$	$[P12_{1}/a(1)]$	$[p12_{1}/a1]$	$[p12_{1}/b]$

Orthorhombic/rectangular
	$[p2_{1}22]$	$[P222_{1}]$	$[P2_{1}2(2)]$	$[p2_{1}22]$	$[p222_{1}]$
	$[p2_{1}2_{1}2]$	$[P22_{1}2_{1}]$	$[P2_{1}2_{1}(2)]$	$[p2_{1}2_{1}2]$	$[p22_{1}2_{1}]$






	$[pm2_{1}b]$	$[Pbm2_{1}]$	$[P2_{1}m(a)]$	$[p2_{1}ma]$	$[pa2_{1}m]$
	$[pb2_{1}m]$	$[Pm2_{1}a]$	$[P2_{1}a(m)]$	$[p2_{1}am]$	$[pm2_{1}a]$


	$[pm2_{1}n]$	$[Pnm2_{1}]$	$[P2_{1}m(n)]$	$[p2_{1}mn]$	$[pn2_{1}m]$
	$[pb2_{1}a]$	$[Pab2_{1}]$	$[P2_{1}a(b)]$	$[p2_{1}ab]$	$[pb2_{1}a]$






		$[P2/m2_{1}/m2/a]$	$[P2/b2_{1}/m(2/m)]$		$[p2/m2_{1}/m2/a]$
		$[P2/a2_{1}/m2/m]$	$[P2_{1}/m2/m(2/a)]$		$[p2/a2_{1}/m2/m]$
		$[P2/n2/m2_{1}/a]$	$[P2_{1}/b2/m(2/n)]$		$[p2/n2/m2_{1}/a]$
		$[P2/a2/b2_{1}/a]$	$[P2/b2_{1}/a(2/a)]$		$[p2/a2/b2_{1}/a]$
		$[P2/m2_{1}/b2_{1}/a]$	$[P2_{1}/b2_{1}/a(2/m)]$		$[p2/m2_{1}/b2_{1}/a]$
		$[P2/a2_{1}/b2_{1}/m]$	$[P2_{1}/m2_{1}/a(2/b)]$		$[p2/a2_{1}/b2_{1}/m]$
		$[P2/n2_{1}/m2_{1}/m]$	$[P2_{1}/m2_{1}/m(2/n)]$		$[p2/n2_{1}/m2_{1}/m]$



	$[p\bar{4}]$	$[P\bar{4}]$	$[P(\bar{4})11]$	$[p\bar{4}]$	$[p\bar{4}]$



	$[p42_{1}2]$	$[P42_{1}2]$	$[P(4)2_{1}2]$	$[p42_{1}2]$	$[p42_{1}2]$


	$[p\bar{4}2m]$	$[P\bar{4}2m]$	$[P(\bar{4})2m]$	$[p\bar{4}2m]$	$[p\bar{4}2m]$
	$[p\bar{4}2_{1}m]$	$[P\bar{4}2_{1}m]$	$[P(\bar{4})2_{1}m]$	$[p\bar{4}2_{1}m]$	$[p\bar{4}2_{1}m]$
	$[p\bar{4}m2]$	$[P\bar{4}m2]$	$[P(\bar{4})m2]$	$[p\bar{4}m2]$	$[p\bar{4}m2]$
	$[p\bar{4}b2]$	$[P\bar{4}b2]$	$[P(\bar{4})b2]$	$[p\bar{4}b2]$	$[p\bar{4}b2]$


		$[P4/m2_{1}/b2/m]$	$[P(4/m)2_{1}/b2/m]$		$[p4/m2_{1}/b2/m]$
		$[P4/n2_{1}/m2/m]$	$[P(4/n)2_{1}/m2/m]$		$[p4/n2_{1}/m2/m]$

	$[p\bar{3}]$	$[P\bar{3}]$	$[P(\bar{3})11]$	$[p\bar{3}]$	$[p\bar{3}]$




	$[p\bar{3}1m]$	$[P\bar{3}12/m]$	$[P(\bar{3})1m]$	$[p\bar{3}1m]$	$[p\bar{3}12/m]$
	$[p\bar{3}m1]$	$[P\bar{3}2/m1]$	$[P(\bar{3})m1]$	$[p\bar{3}m1]$	$[p\bar{3}2/m1]$

	$[p\bar{6}]$	$[P\bar{6}]$	$[P(\bar{6})11]$	$[p\bar{6}]$	$[p\bar{6}]$



	$[p\bar{6}m2]$	$[P\bar{6}m2]$	$[P(\bar{6})m2]$	$[p\bar{6}m2]$	$[p\bar{6}m2]$
	$[p\bar{6}2m]$	$[P\bar{6}2m]$	$[P(\bar{6})2m]$	$[p\bar{6}2m]$	$[p\bar{6}2m]$

(b) Columns 10–17.

	11	12	13	14	15	16	17
Triclinic/oblique	$[C_{1}\bar{p}]$	$[C_{1}^{1}]$		$[(a/b)\cdot 1]$
Triclinic/oblique	$[S_{2}\bar{p}]$	$[C_{i}^{1}]$	$[1P\bar{1}]$	$[(a/b)\cdot \bar{1}]$	$[1p\bar{1}]$
Monoclinic/oblique	$[C_{2}\bar{p}]$	$[C_{2}^{1}]$
	$[C_{1h}\bar{p}\mu ]$	$[C_{1h}^{1}]$		$[(a/b)\cdot m]$		$[p^{*}1]$
	$[C_{1h}\bar{p}\alpha ]$	$[C_{1h}^{2}]$		$[(a/b)\cdot \bar{b}]$		$[p_{b'}'1]$	$[p_{b}'1]$
	$[C_{2h}\bar{p}\mu ]$	$[C_{2h}^{1}]$		$[(a/b)\cdot m:2]$		$[p^{*}2]$
	$[C_{2h}\bar{p}\alpha ]$	$[C_{2h}^{2}]$		$[(a/b)\cdot \bar{b}:2]$		$[p_{b'}'2]$	$[p_{b}'2]$
Monoclinic/rectangular	$[D_{1}\bar{p}1]$	$[C_{2}^{2}]$		$[(a:b)\cdot 2]$
	$[D_{1}\bar{p}2]$	$[C_{2}^{3}]$	$[1P12_{1}]$	$[(a:b)\cdot 2_{1}]$	$[1p12_{1}]$
	$[D_{1}\bar{c}1]$	$[C_{2}^{4}]$		$[\left({{a+b}\over2}/a:b\right)\cdot 2]$
	$[C_{1v}\bar{p}\mu ]$	$[C_{1h}^{3}]$
	$[C_{1v}\bar{p}\beta ]$	$[C_{1h}^{4}]$		$[(a:b):\bar{a}]$
	$[C_{1v}\bar{c}\mu ]$	$[C_{1h}^{5}]$		$[\left({{a+b}\over2}/a:b\right):m]$
	$[D_{1d}\bar{p}\mu 1]$	$[C_{2h}^{3}]$		$[(a:b)\cdot 2:m]$
	$[D_{1d}\bar{p}\mu 2]$	$[C_{2h}^{5}]$	$[1P12_{1}/m]$	$[(a:b)\cdot 2_{1}:m]$	$[1p12_{1}/m]$
	$[D_{1d}\bar{p}\beta 2]$	$[C_{2h}^{6}]$		$[(a:b)\cdot 2\cdot \bar{a}]$	$[1p12_{1}/a]$
	$[D_{1d}\bar{p}\beta 1]$	$[C_{2h}^{4}]$	$[1P12_{1}/g]$	$[(a:b)\cdot 2_{1}:\bar{a}]$
	$[D_{1d}\bar{c}\mu 1]$	$[C_{2h}^{7}]$		$[\left({{a+b}\over2}/a:b\right)\cdot 2:m]$
Orthorhombic/rectangular	$[D_{2}\bar{p}11]$	$[V^{1}]$
	$[D_{2}\bar{p}12]$	$[V^{3}]$	$[1P222_{1}]$	$[(a:b):2:2_{1}]$	$[1p22_{1}2]$
	$[D_{2}\bar{p}22]$	$[V^{2}]$	$[1P22_{1}2_{1}]$	$[(a:b)\cdot 2_{1}:2_{1}]$	$[1p2_{1}2_{1}2]$
	$[D_{2}\bar{c}11]$	$[V^{4}]$		$[\left({{a+b}\over2}/a:b\right):2:2]$
	$[C_{2v}\bar{p}\mu \mu ]$	$[C_{2v}^{1}]$		$[(a:b):2\cdot m]$
	$[C_{2v}\bar{p}\mu \alpha ]$	$[C_{2v}^{2}]$		$[(a:b):2\cdot \bar{b}]$
	$[C_{2v}\bar{p}\beta \alpha ]$	$[C_{2v}^{10}]$		$[(a:b):\bar{a}:\bar{b}]$
	$[C_{2v}\bar{c}\mu \mu ]$	$[C_{2v}^{3}]$		$[\left({{a+b}\over2}/a:b\right):m\cdot 2]$
	$[D_{1h}\bar{p}\mu \mu ]$	$[C_{2v}^{4}]$		$[(a:b)\cdot m\cdot 2]$		$[p^{*}1m1]$
	$[D_{1h}\bar{p}\beta \mu ]$	$[C_{2v}^{5}]$	$[aP12_{1}m]$	$[(a:b):m\cdot 2_{1}]$	$[bpm2_{1}]$	$[p_{b'}'1m1]$	$[p_{a}'1m]$
	$[D_{1h}\bar{p}\mu \beta ]$	$[C_{2v}^{7}]$	$[mP12_{1}g]$	$[(a:b)\cdot m\cdot 2_{1}]$	$[mpb2_{1}]$	$[p^{*}1g1]$
	$[D_{1h}\bar{p}\beta \beta ]$	$[C_{2v}^{6}]$		$[(a:b)\cdot \bar{a}\cdot 2]$		$[p_{b'}'1m'1]$	$[p_{a}'1g]$
	$[D_{1h}\bar{p}\alpha \mu ]$	$[C_{2v}^{11}]$		$[(a:b)\cdot \bar{b}\cdot 2]$		$[p_{a'}'1m1]$	$[p_{b}'1m]$
	$[D_{1h}\bar{p}\upsilon \mu ]$	$[C_{2v}^{13}]$	$[nP12_{1}m]$	$[(a:b)\cdot ab\cdot 2_{1}]$	$[npm2_{1}]$		$[p_{c}'1m]$
	$[D_{1h}\bar{p}\alpha \beta ]$	$[C_{2v}^{14}]$	$[bP12_{1}g]$	$[(a:b)\cdot \bar{b}:\bar{a}]$	$[apb2_{1}]$	$[p_{a'}'1g1]$	$[p_{b}'1g]$
	$[D_{1h}\bar{p}\upsilon \beta ]$	$[C_{2v}^{12}]$		$[(a:b)\cdot ab\cdot 2]$			$[p_{c}'1m']$
	$[D_{1h}\bar{c}\mu \mu ]$	$[C_{2v}^{8}]$		$[\left({{a+b}\over2}/a:b\right)\cdot m\cdot 2]$		$[c^{*}1m1]$
	$[D_{1h}\bar{c}\alpha \mu ]$	$[C_{2v}^{9}]$		$[\left({{a+b}\over2}/a:b\right)\cdot \bar{b}\cdot 2]$		$[p_{a'b'}'1m1]$
	$[D_{2h}\bar{p}\mu \mu \mu ]$	$[V_{h}^{1}]$		$[(a:b)\cdot m:2\cdot m]$		$[p^{*}2mm]$
	$[D_{2h}\bar{p}\alpha \mu \alpha ]$	$[V_{h}^{5}]$		$[(a:b)\cdot \bar{a}:2\cdot \bar{a}]$		$[p_{a'}'2mg]$	$[p_{a}'mg]$
	$[D_{2h}\bar{p}\upsilon \beta \alpha ]$	$[V_{h}^{6}]$		$[(a:b)\cdot ab:2\cdot a]$			$[p_{c}'m'm']$
	$[D_{2h}\bar{p}\mu \mu \alpha ]$	$[V_{h}^{3}]$		$[(a:b)\cdot m:2\cdot \bar{b}]$	$[np2_{1}/m2/a2]$	$[p^{*}2mg]$
	$[D_{2h}\bar{p}\alpha\mu\mu]$	$[V_{h}^{9}]$		$[(a:b)\cdot \bar{a}:2\cdot m]$	$[ap2_{1}/m2/m2]$	$[p_{a'}'2mm]$	$[p_{b}'mm]$
	$[D_{2h}\bar{p}\upsilon \mu \alpha ]$	$[V_{h}^{11}]$		$[(a:b)\cdot ab:2\cdot b]$	$[np2/m2_{1}/a2]$		$[p_{c}'m'm]$
	$[D_{2h}\bar{p}\alpha \beta \alpha ]$	$[V_{h}^{10}]$		$[(a:b)\cdot \bar{a}\cdot 2:\bar{b}]$	$[ap2/b2_{1}/a2]$	$[p_{a'}'2gg]$	$[p_{b}'gg]$
	$[D_{2h}\bar{p}\mu \beta \alpha ]$	$[V_{h}^{2}]$		$[(a:b)\cdot m:\bar{a}:\bar{b}]$	$[np2_{1}/b2_{1}/a2]$	$[p^{*}2gg]$
	$[D_{2h}\bar{p}\alpha \beta \mu ]$	$[V_{h}^{7}]$		$[(a:b)\cdot \bar{b}:2\cdot \bar{a}]$	$[ap2_{1}/b2_{1}/m2]$	$[p_{a'}'2gm]$	$[p_{b}'mg]$
	$[D_{2h}\bar{p}\upsilon \mu \mu ]$	$[V_{h}^{8}]$		$[(a:b)\cdot ab:2\cdot m]$	$[np2_{1}/m2_{1}/m2]$		$[p_{c}'mm]$
	$[D_{2h}\bar{c}\mu \mu \mu ]$	$[V_{h}^{4}]$		$[\left({{a+b}\over2}/a:b\right)\cdot m:2\cdot m]$		$[c^{*}2mm]$
	$[D_{2h}\bar{c}\alpha \mu \mu ]$	$[V_{h}^{12}]$		$[\left({{a+b}\over2}/a:b\right)\cdot \bar{a}:2\cdot m]$		$[p_{a'b'}'2mm]$
	$[C_{4}\bar{p}]$	$[C_{4}^{1}]$
	$[S_{4}\bar{p}]$	$[S_{4}^{1}]$	$[1P\bar{4}]$	$[(a:a):\bar{4}]$	$[1p\bar{4}]$
	$[C_{4h}\bar{p}\mu ]$	$[C_{4h}^{1}]$				$[p^{*}4]$
	$[C_{4h}\bar{p}\upsilon ]$	$[C_{4h}^{2}]$
	$[D_{4}\bar{p}11]$	$[D_{4}^{1}]$
	$[D_{4}\bar{p}21]$	$[D_{4}^{2}]$	$[1P42_{1}2]$	$[(a:a):4:2_{1}]$	$[1p42_{1}2]$
	$[C_{4v}\bar{p}\mu \mu ]$	$[C_{4v}^{1}]$		$[(a:a):4\cdot m]$
	$[C_{4v}\bar{p}\beta \mu ]$	$[C_{4v}^{2}]$		$[(a:a):4\odot b]$
	$[D_{2d}\bar{p}\mu 1]$	$[V_{d}^{1}]$	$[1P\bar{4}2m]$	$[(a:a):\bar{4}:2]$	$[1p\bar{4}2m]$
	$[D_{2d}\bar{p}\mu 2]$	$[V_{d}^{2}]$	$[1P\bar{4}2_{1}m]$	$[(a:a):\bar{4}\odot 2_{1}]$	$[1p\bar{4}2_{1}m]$
	$[D_{2d}\bar{c}\mu 1]$	$[V_{d}^{3}]$	$[1P\bar{4}m2]$	$[(a:a):\bar{4}\cdot m]$	$[1p\bar{4}m2]$
	$[D_{2d}\bar{c}\beta 1]$	$[V_{d}^{4}]$	$[1P\bar{4}g2]$	$[(a:a):\bar{4}\odot \bar{b}]$	$[1p\bar{4}b2]$
	$[D_{4h}\bar{p}\mu \mu \mu ]$	$[D_{4h}^{1}]$		$[(a:a)\cdot m:4\cdot m]$		$[p^{*}4mm]$
	$[D_{4h}\bar{p}\upsilon \beta \mu ]$	$[D_{4h}^{2}]$		$[(a:a):ab:4\odot b]$
	$[D_{4h}\bar{p}\mu \beta \mu ]$	$[D_{4h}^{3}]$		$[(a:a)\cdot m:4\odot b]$	$[mp42_{1}/b2/m]$	$[p^{*}4gm]$
	$[D_{4h}\bar{p}\upsilon \mu \mu ]$	$[D_{4h}^{4}]$		$[(a:a)\cdot ab:4\cdot m]$	$[np42_{1}/m2/m]$
	$[C_{3}\bar{c}]$	$[C_{3}^{1}]$
	$[S_{6}\bar{p}]$	$[C_{3i}^{1}]$	$[1P\bar{3}]$	$[(a/a):\bar{3}]$	$[1p\bar{3}]$
	$[D_{3}\bar{c}1]$	$[D_{3}^{1}]$
	$[D_{3}\bar{h}1]$	$[D_{3}^{2}]$		$[(a/a)\cdot 2:3]$
	$[C_{3v}\bar{c}\mu ]$	$[C_{3v}^{2}]$		$[(a/a):m\cdot 3]$
	$[C_{3v}\bar{h}\mu ]$	$[C_{3v}^{1}]$		$[(a/a)\cdot m\cdot 3]$
	$[D_{3d}\bar{c}\mu 1]$	$[D_{3d}^{2}]$	$[1P\bar{3}1m]$	$[(a/a)\cdot m\cdot \bar{6}]$	$[1p\bar{3}12/m]$
	$[D_{3d}\bar{h}\mu 1]$	$[D_{3d}^{1}]$	$[1P\bar{3}m1]$	$[(a/a):m\cdot \bar{6}]$	$[1p\bar{3}2/m1]$
	$[C_{6}\bar{c}]$	$[C_{6}^{1}]$
	$[C_{3h}\bar{c}\mu ]$	$[C_{3h}^{1}]$				$[p^{*}3]$
	$[C_{6h}\bar{c}\mu ]$	$[C_{6h}^{1}]$		$[(a/a)\cdot m:6]$		$[p^{*}6]$
	$[D_{6}\bar{c}11]$	$[D_{6}^{1}]$		$[(a/a)\cdot 2:6]$
	$[C_{6v}\bar{c}\mu \mu ]$	$[C_{6v}^{1}]$		$[(a/a):m\cdot 6]$
	$[D_{3h}\bar{c}\mu \mu ]$	$[D_{3h}^{1}]$		$[(a/a):m\cdot 3:m]$		$[p^{*}3m1]$
	$[D_{3h}\bar{h}\mu \mu ]$	$[D_{3h}^{2}]$		$[(a/a)\cdot m:3\cdot m]$		$[p^{*}31m]$
	$[D_{6h}\bar{c}\mu \mu \mu ]$	$[D_{6h}^{1}]$		$[(a/a)\cdot m:6\cdot m]$		$[p^{*}6mm]$

	18	21	22	23	24
Triclinic/oblique
Triclinic/oblique		$[p2^{-}]$		$[p2[2]_{1}]$
Monoclinic/oblique

	$[p_{b}'1]$	$[pt^{-}]$	$[p_{2b}1]$

	$[p_{b}'2]$	$[p2t^{-}]$	$[p_{2b}2]$	$[p2[2]_{2}]$
Monoclinic/rectangular		$[pm^{-}]$		$[pm[2]_{4}]$
		$[pg^{-}]$		$[pg[2]_{1}]$	$[112_{1}']$
		$[cm^{-}]$		$[cm[2]_{1}]$



		$[pmm^{-}]$		$[pmm[2]_{2}]$
		$[pmg^{-}]$		$[pmg[2]_{4}]$	$[2'2_{1}'2]$
		$[pgg^{-}]$		$[pgg[2]_{1}]$	$[2'2_{1}'2_{1}]$
		$[pm^{-}g]$		$[pmg[2]_{2}]$	$[2'2_{1}2']$
		$[cmm^{-}]$		$[cmm[2]_{2}]$
Orthorhombic/rectangular		$[pm^{-}m^{-}]$		$[pmm[2]_{5}]$
		$[pm^{-}g^{-}]$		$[pmg[2]_{5}]$	$[22'2_{1}']$
		$[pg^{-}g^{-}]$		$[pgg[2]_{2}]$	$[22_{1}'2_{1}']$
		$[cm^{-}m^{-}]$		$[cmm[2]_{4}]$





	$[p_{b}'m]$	$[pm+t^{-}]$	$[p_{2b}m]$	$[pm[2]_{3}]$

	$[p_{b}'g]$	$[pg+t^{-}]$	$[p_{2b}m']$	$[pm[2]_{1}]$	$[b12_{1}]$
	$[p_{b}'1m]$	$[pm+m^{-}]$	$[p_{2a}m]$	$[pm[2]_{5}]$
	$[p_{c}'m]$	$[pm+g^{-}]$	$[c_{p}m]$	$[cm[2]_{3}]$
	$[p_{b}'1g]$	$[pg+g^{-}]$	$[p_{2a}g]$	$[pg[2]_{2}]$	$[b2_{1}1]$
	$[p_{c}'g]$	$[pg+m^{-}]$	$[c_{p}m']$	$[cm[2]_{2}]$	$[n12_{1}]$

		$[cm+m^{-}]$	$[p_{c}m]$	$[pm[2]_{2}]$

	$[p_{b}'gm]$	$[pg,m+m^{-}]$	$[p_{2a}mm']$	$[pmm[2]_{4}]$	$[a2_{1}2]$
	$[p_{c}'gg]$	$[pg+m^{-},g+m^{-}]$	$[c_{p}m'm']$	$[cmm[2]_{1}]$	$[n2_{1}2_{1}]$

	$[p_{b}'mm]$	$[pm,m+m^{-}]$	$[p_{2a}mm]$	$[pmm[2]_{1}]$
	$[p_{c}'mg]$	$[pm+g^{-},g+m^{-}]$	$[c_{p}mm']$	$[cmm[2]_{3}]$	$[n22_{1}]$
	$[p_{b}'gg]$	$[pg,g+g^{-}]$	$[p_{2b}m'g]$	$[pmg[2]_{3}]$	$[a2_{1}2_{1}]$

	$[p_{b}'mg]$	$[pm,g+g^{-}]$	$[p_{2b}mg]$	$[pmg[2]_{1}]$	$[b2_{1}2]$
	$[p_{c}'mm]$	$[pm+g^{-},m+g^{-}]$	$[c_{p}mm]$	$[cmm[2]_{5}]$

		$[cm+m^{-},m+m^{-}]$	$[p_{c}mm]$	$[pmm[2]_{3}]$

		$[p4^{-}]$		$[p4[2]_{2}]$

	$[p_{c}'4]$	$[p4t^{-}]$	$[p_{p}4]$	$[p4[2]_{1}]$
		$[p4m^{-}m^{-}]$		$[pm4[2]_{2}]$
		$[p4g^{-}m^{-}]$		$[p4g[2]_{1}]$	$[42_{1}'2']$


		$[p4^{-}m^{-}m]$		$[p4m[2]_{3}]$
		$[p4^{-}g^{-}m]$		$[p4g[2]_{2}]$	$[4'2_{1}'2]$
		$[p4^{-}mm^{-}]$		$[p4m[2]_{4}]$
		$[p4^{-}gm^{-}]$		$[p4g[2]_{3}]$	$[4'2_{1}2']$

	$[p_{c}'4gm]$	$[p4g+m^{-},m+m^{-}]$	$[p_{p}4m']$	$[p4m[2]_{1}]$	$[4/n2_{1}2]$

	$[p_{c}'4mm]$	$[p4m+g^{-},m+m^{-}]$	$[p_{p}4m]$	$[p4m[2]_{5}]$

		$[p6^{-}]$
		$[p3m^{-}1]$
		$[p31m^{-}]$


		$[p6^{-}m^{-}m]$		$[p6m[2]_{1}]$
		$[p6^{-}mm^{-}]$		$[p6m[2]_{2}]$



		$[p6m^{-}m^{-}]$		$[p6m[2]_{3}]$