User:Lériendil/Third-superparticulars and semiparticulars by prime subgroup - Revision history

Lériendil: /* 4-prime no-threes subgroups and 5-prime subgroups */

2024-07-26T04:34:07Z

4-prime no-threes subgroups and 5-prime subgroups

← Older revision		Revision as of 04:34, 26 July 2024
Line 488:		Line 488:
	\| {{monzo\| -2 -11 -1 1 2 }}		\| {{monzo\| -2 -11 -1 1 2 }}
	\|}		\|}

			=== No-fives subgroups ===

			==== 7-add-two-limit (2.3.7.p.q) ====

			==== Higher primes ====

	== See also ==		== See also ==
	* [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup\|Square and triangle superparticulars by prime subgroup]]		* [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup\|Square and triangle superparticulars by prime subgroup]]

2024-07-26T03:52:59Z

@@ Line 435: / Line 435: @@
+|
+|
 |}
 == See also ==
 * [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup|Square and triangle superparticulars by prime subgroup]]

2024-07-26T03:37:53Z

5-add-two-limit (L5.p.q)

@@ Line 306: / Line 306: @@
 | [[137781/137780]]
 | {{monzo| -2 9 -1 1 -2 }}
 |}
 == See also ==
 * [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup|Square and triangle superparticulars by prime subgroup]]

2024-07-26T03:19:28Z

4-prime no-threes subgroups and 5-prime subgroups

← Older revision		Revision as of 03:19, 26 July 2024
Line 189:		Line 189:

	== 4-prime no-threes subgroups and 5-prime subgroups ==		== 4-prime no-threes subgroups and 5-prime subgroups ==
			In the tables that follow, no-threes subgroups will be indicated in '''bold'''.

	=== 5-add-two-limit (L5.p.q) ===		=== 5-add-two-limit (L5.p.q) ===

2024-07-26T03:19:05Z

3-prime subgroups (2.5.p)

2024-07-26T03:18:57Z

2-prime subgroups (2.p)

2024-07-26T03:17:54Z

@@ Line 193: / Line 193: @@
 ==== 7-add-one-limit (L7.p) ====
 == See also ==
 * [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup|Square and triangle superparticulars by prime subgroup]]

2024-07-26T02:46:51Z

4-prime subgroups with threes

← Older revision		Revision as of 02:46, 26 July 2024
Line 163:		Line 163:
	\|}		\|}

	=== ~~Higher primes~~ ===		=== 2.3.13.p subgroups ===
	{\| class="wikitable center-1 center-2 center-5 center-6"		{\| class="wikitable center-1 center-2 center-5 center-6"
	\|-		\|-

2024-07-26T02:46:23Z

4-prime no-threes subgroups and 5-prime subgroups

← Older revision		Revision as of 02:46, 26 July 2024
Line 190:		Line 190:
	== 4-prime no-threes subgroups and 5-prime subgroups ==		== 4-prime no-threes subgroups and 5-prime subgroups ==

	=== 7-add-one-limit (L7.p) ===		=== 5-add-two-limit (L5.p.q) ===

			==== 7-add-one-limit (L7.p) ====

	== See also ==		== See also ==
	* [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup\|Square and triangle superparticulars by prime subgroup]]		* [[User:Lériendil/Square_and_triangle_superparticulars_by_prime_subgroup\|Square and triangle superparticulars by prime subgroup]]

2024-07-26T02:44:46Z

← Older revision		Revision as of 02:44, 26 July 2024
Line 9:		Line 9:
	Note that not all members of G''k'' and R''k'' are superparticular. In particular, G(3''k'') is throdd-particular, and R(4''k'') is odd-particular. Such ratios will be excluded from consideration in this chart, though they will appear on companion no-twos and no-threes pages.		Note that not all members of G''k'' and R''k'' are superparticular. In particular, G(3''k'') is throdd-particular, and R(4''k'') is odd-particular. Such ratios will be excluded from consideration in this chart, though they will appear on companion no-twos and no-threes pages.

	This list eventually aims to be complete to the 29-add-one-limit, i.e. the class of subgroups with at most one prime greater than 29, which is a superset of the 31-limit.		This list eventually aims to be complete to the 17-add-two-limit and the 29-add-one-limit, i.e. the union of the class of subgroups with at most one prime greater than 29, which is a superset of the 31-limit, and the class of subgroups with at most two primes greater than 17, which is a superset of the 23-limit.

	== 2- and 3-prime subgroups (2.p, 2.3.p, and 2.5.p) ==		== 2- and 3-prime subgroups (2.p, 2.3.p, and 2.5.p) ==