Σ6-symmetriads in the range of 1,000,000																		¬ Back
	Groups	96
	Pairs	82		Ord#, P, and G - for a center of symmetriad
		Positive									Negative
Pair#	Ord#	P	G	+V2	+V1	+V	-V	-V1	-V2	Ord#	P	G	+V2	+V1	+V	-V	-V1	-V2
1	25562	294317	4	14	-16	2	-2	16	-14
	29690	346397	4	14	-16	2	-2	16	-14
2	5253	51347	4	-10	-10	2	-2	10	10
3										25406	292283	16	-2	10	-2	2	-10	2
4	53835	663587	4	8	-8	2	-2	8	-8
5										9674	101009	10	-18	6	-2	2	-6	18
6										5105	49711	14	10	4	-2	2	-4	-10
7										27714	321323	4	-8	4	-2	2	-4	8
										63777	797561	4	-8	4	-2	2	-4	8
8										127	709	8	2	2	-2	2	-2	-2
9	47046	572821	8	-4	0	2	-2	0	4	39	167	4	4	0	-2	2	0	-4
										52813	649787	4	4	0	-2	2	0	-4
10										25817	297617	4	-6	0	-2	2	0	6
11										30935	362357	4	2	-2	-2	2	2	-2
12	29855	348451	8	2	2	2	-2	-2	-2	5665	55819	2	-2	-2	-2	2	2	2
										12695	136337	4	-2	-2	-2	2	2	2
13										4380	41897	4	-8	-2	-2	2	2	8
14										65827	825347	4	-20	-2	-2	2	2	20
15	1604	13553	16	-4	4	2	-2	-4	4
16										20363	229189	8	10	-4	-2	2	4	-10
										52868	650599	8	10	-4	-2	2	4	-10
17	64723	810473	16	-4	8	2	-2	-8	4
18	70989	895861	20	-2	8	2	-2	-8	2
19										46062	559849	8	12	-8	-2	2	8	-12
20										71563	904097	4	10	-8	-2	2	8	-10
21	43121	520813	26	-8	20	2	-2	-20	8
22	57348	710569	8	22	-22	4	-4	22	-22
23										22449	255107	10	0	8	-4	4	-8	0
24	71617	904789	8	-2	-4	4	-4	4	2
25										11	31	2	2	2	-4	4	-2	-2
										210	1291	2	2	2	-4	4	-2	-2
										10724	113161	2	2	2	-4	4	-2	-2
26	6205	61667	10	2	-2	4	-4	2	-2	21792	246931	2	-2	2	-4	4	-2	2
	43963	531857	10	2	-2	4	-4	2	-2
27										38533	460981	2	-14	2	-4	4	-2	14
28										26201	302581	2	2	0	-4	4	0	-2
29										29523	344251	2	0	0	-4	4	0	0
30										52295	643043	4	-2	-2	-4	4	2	2
31										10378	109141	2	2	-6	-4	4	6	-2
32										41940	505321	2	-6	-6	-4	4	6	6
33	8129	83257	14	-2	8	4	-4	-8	2
34										61462	766321	8	20	-12	-4	4	12	-20
35										13691	148201	2	8	-16	-4	4	16	-8
										71522	903451	2	8	-16	-4	4	16	-8
36										50320	616157	4	-8	10	-8	8	-10	8
37										9930	103981	2	-2	8	-8	8	-8	2
38										8814	91141	2	-4	8	-8	8	-8	4
39										33133	390791	10	4	6	-8	8	-6	-4
40	24088	275591	10	-18	-4	8	-8	4	18
41	26685	308519	10	-4	-4	8	-8	4	4	21360	241667	4	4	4	-8	8	-4	-4
42	63379	792277	14	4	-4	8	-8	4	-4
43	55252	682463	16	6	-4	8	-8	4	-6
44										800	6133	2	-4	2	-8	8	-2	4
45	21114	238673	16	-2	-2	8	-8	2	2
46	77854	991057	14	2	0	8	-8	0	-2
47	32672	384841	14	-34	2	8	-8	-2	34
48										76308	969433	2	10	-4	-8	8	4	-10
49										5303	51829	2	8	-4	-8	8	4	-8
50										18401	205213	2	-2	-4	-8	8	4	2
51										65632	822793	2	16	-8	-8	8	8	-16
52	70443	888427	14	4	-8	10	-10	8	-4
53										6618	66361	2	-2	8	-10	10	-8	2
54										43286	522857	4	8	4	-10	10	-4	-8
55	18818	210127	14	4	-4	10	-10	4	-4
56	74944	950497	14	-6	-2	10	-10	2	6
57	21598	244583	16	2	-2	10	-10	2	-2
58	21533	243829	20	6	-2	10	-10	2	-6
59	151	877	14	-2	2	10	-10	-2	2
60	65712	823819	20	-8	8	10	-10	-8	8
61	75132	953023	26	-10	14	10	-10	-14	10
62										14945	163151	4	-8	16	-14	14	-16	8
63										60726	756571	8	2	14	-14	14	-14	-2
64	2478	22109	16	6	-10	14	-14	10	-6
65	48208	587987	16	-2	-8	14	-14	8	2
66	71972	909317	16	8	-8	14	-14	8	-8
67	32483	382541	22	-10	4	14	-14	-4	10
68	29322	341729	28	-16	8	14	-14	-8	16
69	14592	158909	28	-10	10	14	-14	-10	10
70										43227	522127	14	-2	26	-16	16	-26	2
71										67934	854387	4	8	10	-16	16	-10	-8
72										77386	984461	4	4	10	-16	16	-10	-4
73	722	5471	22	-2	4	16	-16	-4	2
	12839	137983	26	-2	4	16	-16	-4	2
74										2250	19891	2	-2	16	-20	20	-16	2
75	16255	179083	26	2	-4	20	-20	4	-2
76	66461	833923	26	-8	-2	22	-22	2	8
77										1650	13967	4	-8	28	-26	26	-28	8
78										18716	208963	2	-2	26	-26	26	-26	2
79	76388	970537	44	0	0	32	-32	0	0
80	15284	167309	40	-6	-4	38	-38	4	6
81	12056	128813	46	10	-6	40	-40	6	-10
82	20037	225217	50	-2	2	46	-46	-2	2