Odd prime sum limit - Revision history

Tristanbay: Added the idiosyncratic terms label

2025-04-08T00:34:51Z

Added the idiosyncratic terms label

← Older revision		Revision as of 00:34, 8 April 2025
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			{{Idiosyncratic terms}}

	The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios where the no-twos [https://mathworld.wolfram.com/SumofPrimeFactors.html sum of prime factors with repetition] of both the numerator and the denominator does not exceed the integer ''n''.		The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios where the no-twos [https://mathworld.wolfram.com/SumofPrimeFactors.html sum of prime factors with repetition] of both the numerator and the denominator does not exceed the integer ''n''.

Tristanbay: /* Whole-interval OPSL */ Replaced hyphen with space

2024-05-02T00:25:30Z

Whole-interval OPSL: Replaced hyphen with space

← Older revision		Revision as of 00:25, 2 May 2024
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	== Whole-interval OPSL ==		== Whole-interval OPSL ==
	The ''n''-whole-interval-OPSL, or '''''n''-WOPSL''', is slightly different from the ''n''-OPSL. This is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. When using it to measure consistency in the same way as odd-limits, lower primes are favored even more strongly than for OPSLs. It was confused with the original definition for ''n''-OPSL (where the numerator and denominator are compared with ''n'' separately) at the time of this Wiki article's creation, but has since been corrected.		The ''n''-whole-interval-OPSL, or '''''n''-WOPSL''', is slightly different from the ''n''-OPSL. This is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. When using it to measure consistency in the same way as odd limits, lower primes are favored even more strongly than for OPSLs. It was confused with the original definition for ''n''-OPSL (where the numerator and denominator are compared with ''n'' separately) at the time of this Wiki article's creation, but has since been corrected.

	=== Comparison between odd-limit and WOPSL ===		=== Comparison between odd-limit and WOPSL ===

Tristanbay: /* Whole-interval OPSL */ Added more information to this section

2024-05-02T00:24:33Z

Whole-interval OPSL: Added more information to this section

← Older revision		Revision as of 00:24, 2 May 2024
Line 125:		Line 125:

	== Whole-interval OPSL ==		== Whole-interval OPSL ==
	The ''n''-whole-interval-OPSL, or '''''n''-WOPSL''', is slightly different from the ''n''-OPSL. This is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. It was confused with the original definition for ''n''-OPSL at the time of this Wiki article's creation, but has since been corrected.		The ''n''-whole-interval-OPSL, or '''''n''-WOPSL''', is slightly different from the ''n''-OPSL. This is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. When using it to measure consistency in the same way as odd-limits, lower primes are favored even more strongly than for OPSLs. It was confused with the original definition for ''n''-OPSL (where the numerator and denominator are compared with ''n'' separately) at the time of this Wiki article's creation, but has since been corrected.

	=== Comparison between odd-limit and WOPSL ===		=== Comparison between odd-limit and WOPSL ===

Tristanbay: /* Comparison with odd limit */ Corrected this section and re-worded part of the WOPSL section

2024-05-02T00:18:17Z

Comparison with odd limit: Corrected this section and re-worded part of the WOPSL section

← Older revision		Revision as of 00:18, 2 May 2024
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	The 1- and 2-odd-prime-sum-limit are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}. The 3- and 4-odd-prime-sum-limit are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}. All edos are consistent in those limits.		The 1- and 2-odd-prime-sum-limit are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}. The 3- and 4-odd-prime-sum-limit are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}. All edos are consistent in those limits.

	The 5-odd-prime-sum-limit ~~adds~~ {[[5/4]], [[8/5]]} ~~without~~ {[[5/3]], [[6/5]]} ~~from~~ the ~~[[5~~-~~odd-limit]]~~, ~~so it is~~ the ~~first OPSL that differs from the corresponding odd limit. The~~ 6-odd-prime-sum-limit adds {[[9/8]], [[16/9]]}. The 7-odd-prime-sum-limit adds {[[7/4]], [[8/7]]} ~~without~~ {[[7/6]], [[12/7]]}, and the 8-odd-prime-sum-limit adds {5/3, 6/5} ~~as well as~~ {[[15/8]], [[16/15]]}~~. The~~ 9-odd-prime-sum-limit adds {[[27/16]], [[32/27]]}, and the 10-odd-prime-sum-limit adds ~~{7/6, 12/7},~~ {[[21/16]], [[32/21]]}, ~~and~~ {[[25/16]], [[32/25]]}~~. The 11-odd-prime-sum-limit adds~~ {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, ~~and~~ {[[45/32]], [[64/45]]}~~. The 12-odd-prime-sum-limit adds~~ {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[~~128~~/81]]}.		The 5-odd-prime-sum-limit is also equivalent to the [[5-odd-limit]], adding {[[5/4]], [[8/5]]} and {[[5/3]], [[6/5]]} to the 4-OPSL, and the 6-odd-prime-sum-limit adds {[[9/8]], [[16/9]]} and {[[9/5]], [[10/9]]}. The 7-odd-prime-sum-limit is equivalent to the [[9-odd-limit]], so it is the first OPSL that differs from the corresponding odd limit. It adds {[[7/4]], [[8/7]]}, {[[7/6]], [[12/7]]}, {[[7/5]], [[10/7]]}, and {[[9/7]], [[14/9]]} to the 6-OPSL. The 8-odd-prime-sum-limit adds {[[15/8]], [[16/15]]} and {[[15/14]], [[28/15]]}, the 9-odd-prime-sum-limit adds {[[27/16]], [[32/27]]}, {[[27/14]], [[28/27]]}, and {[[27/20]], [[40/27]]}, and the 10-odd-prime-sum-limit adds {[[21/16]], [[32/21]]}, {[[21/20]], [[40/21]]}, {[[25/16]], [[32/25]]}, {[[25/24]], [[48/25]]}, {[[25/14]], [[28/25]]}, {[[25/18]], [[36/25]]}, {[[25/21]], [[42/25]]}, and {[[27/25]], [[50/27]]}.

	== Minimal OPSL-consistent edos ==		== Minimal OPSL-consistent edos ==
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	=== Comparison between odd-limit and WOPSL ===		=== Comparison between odd-limit and WOPSL ===

	~~The~~ 1- and 2-WOPSL are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}~~. The~~ 3- and 4-WOPSL are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}~~. All edos are consistent in those limits~~.		Just like with OPSLs, the 1- and 2-WOPSL are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}, and the 3- and 4-WOPSL are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}.

	The 5-WOPSL adds {[[5/4]], [[8/5]]} without {[[5/3]], [[6/5]]} from the [[5-odd-limit]], so it is the first WOPSL that differs from the corresponding odd limit. The 6-WOPSL adds {[[9/8]], [[16/9]]}. The 7-WOPSL adds {[[7/4]], [[8/7]]} without {[[7/6]], [[12/7]]}, and the 8-WOPSL adds {5/3, 6/5} as well as {[[15/8]], [[16/15]]}. The 9-WOPSL adds {[[27/16]], [[32/27]]}, and the 10-WOPSL adds {7/6, 12/7}, {[[21/16]], [[32/21]]}, and {[[25/16]], [[32/25]]}. The 11-WOPSL adds {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, and {[[45/32]], [[64/45]]}. The 12-WOPSL adds {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[128/81]]}.		The 5-WOPSL adds {[[5/4]], [[8/5]]} without {[[5/3]], [[6/5]]} from the [[5-odd-limit]], so it is the first WOPSL that differs from the corresponding odd limit. The 6-WOPSL adds {[[9/8]], [[16/9]]}. The 7-WOPSL adds {[[7/4]], [[8/7]]} without {[[7/6]], [[12/7]]}, and the 8-WOPSL adds {5/3, 6/5} as well as {[[15/8]], [[16/15]]}. The 9-WOPSL adds {[[27/16]], [[32/27]]}, and the 10-WOPSL adds {7/6, 12/7}, {[[21/16]], [[32/21]]}, and {[[25/16]], [[32/25]]}. The 11-WOPSL adds {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, and {[[45/32]], [[64/45]]}. The 12-WOPSL adds {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[128/81]]}.

Tristanbay: Added the incorrect definition back in as the WOPSL

2024-05-01T23:45:31Z

Added the incorrect definition back in as the WOPSL

← Older revision		Revision as of 23:45, 1 May 2024
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	== Comparison with odd limit ==		== Comparison with odd limit ==
	The 1- and 2-odd-prime-sum-limit are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}. The 3- and 4-odd-prime-sum-limit are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}. All edos are consistent in those limits.		The 1- and 2-odd-prime-sum-limit are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}. The 3- and 4-odd-prime-sum-limit are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}. All edos are consistent in those limits.

	The 5-odd-prime-sum-limit adds {[[5/4]], [[8/5]]} without {[[5/3]], [[6/5]]} from the [[5-odd-limit]], so it is the first OPSL that differs from the corresponding odd limit. The 6-odd-prime-sum-limit adds {[[9/8]], [[16/9]]}. The 7-odd-prime-sum-limit adds {[[7/4]], [[8/7]]} without {[[7/6]], [[12/7]]}, and the 8-odd-prime-sum-limit adds {5/3, 6/5} as well as {[[15/8]], [[16/15]]}. The 9-odd-prime-sum-limit adds {[[27/16]], [[32/27]]}, and the 10-odd-prime-sum-limit adds {7/6, 12/7}, {[[21/16]], [[32/21]]}, and {[[25/16]], [[32/25]]}. The 11-odd-prime-sum-limit adds {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, and {[[45/32]], [[64/45]]}. The 12-odd-prime-sum-limit adds {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[128/81]]}.		The 5-odd-prime-sum-limit adds {[[5/4]], [[8/5]]} without {[[5/3]], [[6/5]]} from the [[5-odd-limit]], so it is the first OPSL that differs from the corresponding odd limit. The 6-odd-prime-sum-limit adds {[[9/8]], [[16/9]]}. The 7-odd-prime-sum-limit adds {[[7/4]], [[8/7]]} without {[[7/6]], [[12/7]]}, and the 8-odd-prime-sum-limit adds {5/3, 6/5} as well as {[[15/8]], [[16/15]]}. The 9-odd-prime-sum-limit adds {[[27/16]], [[32/27]]}, and the 10-odd-prime-sum-limit adds {7/6, 12/7}, {[[21/16]], [[32/21]]}, and {[[25/16]], [[32/25]]}. The 11-odd-prime-sum-limit adds {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, and {[[45/32]], [[64/45]]}. The 12-odd-prime-sum-limit adds {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[128/81]]}.

	== Minimal OPSL-consistent edos ==		== Minimal OPSL-consistent edos ==
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	\|}		\|}
	<nowiki>*</nowiki>apart from 0edo		<nowiki>*</nowiki>apart from 0edo

			== Whole-interval OPSL ==
			The ''n''-whole-interval-OPSL, or '''''n''-WOPSL''', is slightly different from the ''n''-OPSL. This is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. It was confused with the original definition for ''n''-OPSL at the time of this Wiki article's creation, but has since been corrected.

			=== Comparison between odd-limit and WOPSL ===

			The 1- and 2-WOPSL are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}. The 3- and 4-WOPSL are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}. All edos are consistent in those limits.

			The 5-WOPSL adds {[[5/4]], [[8/5]]} without {[[5/3]], [[6/5]]} from the [[5-odd-limit]], so it is the first WOPSL that differs from the corresponding odd limit. The 6-WOPSL adds {[[9/8]], [[16/9]]}. The 7-WOPSL adds {[[7/4]], [[8/7]]} without {[[7/6]], [[12/7]]}, and the 8-WOPSL adds {5/3, 6/5} as well as {[[15/8]], [[16/15]]}. The 9-WOPSL adds {[[27/16]], [[32/27]]}, and the 10-WOPSL adds {7/6, 12/7}, {[[21/16]], [[32/21]]}, and {[[25/16]], [[32/25]]}. The 11-WOPSL adds {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, and {[[45/32]], [[64/45]]}. The 12-WOPSL adds {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[128/81]]}.

	[[Category:Limit]]		[[Category:Limit]]
	[[Category:Terms]]		[[Category:Terms]]

Tristanbay: Corrected the definition of OPSL

2024-05-01T23:27:46Z

Corrected the definition of OPSL

← Older revision		Revision as of 23:27, 1 May 2024
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	The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios ~~with a~~ no-twos [~~[Wilson height]~~] ~~that~~ does not exceed the integer ''n''.		The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios where the no-twos [https://mathworld.wolfram.com/SumofPrimeFactors.html sum of prime factors with repetition] of both the numerator and the denominator does not exceed the integer ''n''.

	This concept was noted by [[User:Tristanbay\|Tristan Bay]] as a way to measure how accurately an [[edo]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[consistency\|consistency limit]] either instead of or alongside [[odd limit]]s.		This concept was noted by [[User:Tristanbay\|Tristan Bay]] as a way to measure how accurately an [[edo]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[consistency\|consistency limit]] either instead of or alongside [[odd limit]]s.

FloraC: Comparison

2024-04-28T07:31:40Z

Comparison

← Older revision		Revision as of 07:31, 28 April 2024
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	This concept was noted by [[User:Tristanbay\|Tristan Bay]] as a way to measure how accurately an [[edo]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[consistency\|consistency limit]] either instead of or alongside [[odd limit]]s.		This concept was noted by [[User:Tristanbay\|Tristan Bay]] as a way to measure how accurately an [[edo]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[consistency\|consistency limit]] either instead of or alongside [[odd limit]]s.

			== Comparison with odd limit ==
			The 1- and 2-odd-prime-sum-limit are equivalent to the [[1-odd-limit]], which only contains a single interval pair {[[1/1]], [[2/1]]}. The 3- and 4-odd-prime-sum-limit are equivalent to the [[3-odd-limit]], which adds {[[3/2]], [[4/3]]}. All edos are consistent in those limits.

			The 5-odd-prime-sum-limit adds {[[5/4]], [[8/5]]} without {[[5/3]], [[6/5]]} from the [[5-odd-limit]], so it is the first OPSL that differs from the corresponding odd limit. The 6-odd-prime-sum-limit adds {[[9/8]], [[16/9]]}. The 7-odd-prime-sum-limit adds {[[7/4]], [[8/7]]} without {[[7/6]], [[12/7]]}, and the 8-odd-prime-sum-limit adds {5/3, 6/5} as well as {[[15/8]], [[16/15]]}. The 9-odd-prime-sum-limit adds {[[27/16]], [[32/27]]}, and the 10-odd-prime-sum-limit adds {7/6, 12/7}, {[[21/16]], [[32/21]]}, and {[[25/16]], [[32/25]]}. The 11-odd-prime-sum-limit adds {[[11/8]], [[16/11]]}, {[[9/5]], [[10/9]]}, and {[[45/32]], [[64/45]]}. The 12-odd-prime-sum-limit adds {[[7/5]], [[10/7]]}, {[[35/32]], [[64/35]]} and {[[81/64]], [[128/81]]}.

	== Minimal OPSL-consistent edos ==		== Minimal OPSL-consistent edos ==

FloraC: Cleanup; +category

2024-04-28T07:03:59Z

Cleanup; +category

← Older revision		Revision as of 07:03, 28 April 2024
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	The ''n''-odd-prime-sum-limit (abbreviated ''n''-OPSL) is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''.		The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''.

	This concept was noted by [[User:Tristanbay\|Tristan Bay]] as a way to measure how accurately an [[~~EDO~~]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[~~Consistency~~\|consistency limit]] either instead of or alongside [[~~Odd~~ limit~~\|odd limits~~]].		This concept was noted by [[User:Tristanbay\|Tristan Bay]] as a way to measure how accurately an [[edo]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[consistency\|consistency limit]] either instead of or alongside [[odd limit]]s.

	==Minimal OPSL-consistent ~~EDOs~~==		== Minimal OPSL-consistent edos ==
	{\| class="wikitable"		{\| class="wikitable"
	\|+		\|+
	!OPSL		! OPSL
	!Smallest Consistent ~~EDO~~*		! Smallest Consistent Edo*
	\|-		\|-
	\|1		\| 1
	\|[[1edo\|1]]		\| [[1edo\|1]]
	\|-		\|-
	\|2		\| 2
	\|1		\| 1
	\|-		\|-
	\|3		\| 3
	\|1		\| 1
	\|-		\|-
	\|4		\| 4
	\|1		\| 1
	\|-		\|-
	\|5		\| 5
	\|[[3edo\|3]]		\| [[3edo\|3]]
	\|-		\|-
	\|6		\| 6
	\|3		\| 3
	\|-		\|-
	\|7		\| 7
	\|[[5edo\|5]]		\| [[5edo\|5]]
	\|-		\|-
	\|8		\| 8
	\|[[12edo\|12]]		\| [[12edo\|12]]
	\|-		\|-
	\|9		\| 9
	\|12		\| 12
	\|-		\|-
	\|10		\| 10
	\|12		\| 12
	\|-		\|-
	\|11		\| 11
	\|[[31edo\|31]]		\| [[31edo\|31]]
	\|-		\|-
	\|12		\| 12
	\|[[72edo\|72]]		\| [[72edo\|72]]
	\|-		\|-
	\|13		\| 13
	\|72		\| 72
	\|-		\|-
	\|14		\| 14
	\|[[130edo\|130]]		\| [[130edo\|130]]
	\|-		\|-
	\|15		\| 15
	\|[[270edo\|270]]		\| [[270edo\|270]]
	\|-		\|-
	\|16		\| 16
	\|270		\| 270
	\|-		\|-
	\|17		\| 17
	\|[[954edo\|954]]		\| [[954edo\|954]]
	\|-		\|-
	\|18		\| 18
	\|[[1236edo\|1236]]		\| [[1236edo\|1236]]
	\|-		\|-
	\|19		\| 19
	\|[[1578edo\|1578]]		\| [[1578edo\|1578]]
	\|-		\|-
	\|20		\| 20
	\|1578		\| 1578
	\|-		\|-
	\|21		\| 21
	\|[[3395edo\|3395]]		\| [[3395edo\|3395]]
	\|-		\|-
	\|22		\| 22
	\|3395		\| 3395
	\|-		\|-
	\|23		\| 23
	\|[[6079edo\|6079]]		\| [[6079edo\|6079]]
	\|-		\|-
	\|24		\| 24
	\|[[8539edo\|8539]]		\| [[8539edo\|8539]]
	\|-		\|-
	\|25		\| 25
	\|8539		\| 8539
	\|-		\|-
	\|26		\| 26
	\|8539		\| 8539
	\|-		\|-
	\|27		\| 27
	\|8539		\| 8539
	\|-		\|-
	\|28		\| 28
	\|[[102557edo\|102557]]		\| [[102557edo\|102557]]
	\|-		\|-
	\|29		\| 29
	\|102557		\| 102557
	\|-		\|-
	\|30		\| 30
	\|102557		\| 102557
	\|-		\|-
	\|31		\| 31
	\|102557		\| 102557
	\|-		\|-
	\|32		\| 32
	\|102557		\| 102557
	\|-		\|-
	\|33		\| 33
	\|[[258008edo\|258008]]		\| [[258008edo\|258008]]
	\|-		\|-
	\|34		\| 34
	\|258008		\| 258008
	\|-		\|-
	\|35		\| 35
	\|258008		\| 258008
	\|-		\|-
	\|36		\| 36
	\|258008		\| 258008
	\|}		\|}
	<nowiki>*</nowiki>apart from 0edo		<nowiki>*</nowiki>apart from 0edo

			[[Category:Limit]]
			[[Category:Terms]]

FloraC: FloraC moved page Odd Prime Sum Limit to Odd prime sum limit: WP:NCCAPS

2024-04-28T07:00:52Z

FloraC moved page Odd Prime Sum Limit to Odd prime sum limit: WP:NCCAPS

← Older revision	Revision as of 07:00, 28 April 2024
(No difference)

Tristanbay: Added links for the different EDOs

2024-04-28T00:19:48Z

Added links for the different EDOs

← Older revision		Revision as of 00:19, 28 April 2024
Line 10:		Line 10:
	\|-		\|-
	\|1		\|1
	\|1		\|[[1edo\|1]]
	\|-		\|-
	\|2		\|2
Line 22:		Line 22:
	\|-		\|-
	\|5		\|5
	\|3		\|[[3edo\|3]]
	\|-		\|-
	\|6		\|6
Line 28:		Line 28:
	\|-		\|-
	\|7		\|7
	\|5		\|[[5edo\|5]]
	\|-		\|-
	\|8		\|8
	\|12		\|[[12edo\|12]]
	\|-		\|-
	\|9		\|9
Line 40:		Line 40:
	\|-		\|-
	\|11		\|11
	\|31		\|[[31edo\|31]]
	\|-		\|-
	\|12		\|12
	\|72		\|[[72edo\|72]]
	\|-		\|-
	\|13		\|13
Line 49:		Line 49:
	\|-		\|-
	\|14		\|14
	\|130		\|[[130edo\|130]]
	\|-		\|-
	\|15		\|15
	\|270		\|[[270edo\|270]]
	\|-		\|-
	\|16		\|16
Line 58:		Line 58:
	\|-		\|-
	\|17		\|17
	\|954		\|[[954edo\|954]]
	\|-		\|-
	\|18		\|18
	\|1236		\|[[1236edo\|1236]]
	\|-		\|-
	\|19		\|19
	\|1578		\|[[1578edo\|1578]]
	\|-		\|-
	\|20		\|20
Line 70:		Line 70:
	\|-		\|-
	\|21		\|21
	\|3395		\|[[3395edo\|3395]]
	\|-		\|-
	\|22		\|22
Line 76:		Line 76:
	\|-		\|-
	\|23		\|23
	\|6079		\|[[6079edo\|6079]]
	\|-		\|-
	\|24		\|24
	\|8539		\|[[8539edo\|8539]]
	\|-		\|-
	\|25		\|25
Line 91:		Line 91:
	\|-		\|-
	\|28		\|28
	\|102557		\|[[102557edo\|102557]]
	\|-		\|-
	\|29		\|29
Line 106:		Line 106:
	\|-		\|-
	\|33		\|33
	\|258008		\|[[258008edo\|258008]]
	\|-		\|-
	\|34		\|34