102557edo - Revision history

FloraC: Fix overwidth tables

2026-01-15T11:20:27Z

Fix overwidth tables

← Older revision		Revision as of 11:20, 15 January 2026
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	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|102557\|columns=11}}		{{Harmonics in equal\|102557\|columns=9}}
	{{Harmonics in equal\|102557\|columns=11\|start=12\|collapsed=true\|title=Approximation of prime harmonics in 102557edo (continued)}}		{{Harmonics in equal\|102557\|columns=9\|start=10\|collapsed=true\|title=Approximation of prime harmonics in 102557edo (continued)}}
			{{Harmonics in equal\|102557\|columns=9\|start=19\|collapsed=true\|title=Approximation of prime harmonics in 102557edo (continued)}}

FloraC: Wrap the harmonics table

2025-10-02T15:44:40Z

Wrap the harmonics table

← Older revision		Revision as of 15:44, 2 October 2025
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	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|102557\|columns=15}}		{{Harmonics in equal\|102557\|columns=11}}
			{{Harmonics in equal\|102557\|columns=11\|start=12\|collapsed=true\|title=Approximation of prime harmonics in 102557edo (continued)}}

Tristanbay: Giving most edo pages over 100000 the mathematical interest note

2025-09-08T17:50:29Z

Giving most edo pages over 100000 the mathematical interest note

← Older revision		Revision as of 17:50, 8 September 2025
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			{{Mathematical interest}}
	{{Infobox ET}}		{{Infobox ET}}
	{{ED intro}}		{{ED intro}}

Francium: changed EDO intro to ED intro

2025-02-20T06:49:10Z

changed EDO intro to ED intro

← Older revision		Revision as of 06:49, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro}}		{{ED intro}}

	102557edo is notable for being a good high-limit system, and specializes in the [[17-limit]] with a lower [[TE simple badness\|relative error]] than any smaller equal temperaments. It is [[consistent]] to the [[39-odd-limit]] and is the first [[trivial temperament\|non-trivial]] edo to be consistent in the 32-[[odd prime sum limit\|odd-prime-sum-limit]].		102557edo is notable for being a good high-limit system, and specializes in the [[17-limit]] with a lower [[TE simple badness\|relative error]] than any smaller equal temperaments. It is [[consistent]] to the [[39-odd-limit]] and is the first [[trivial temperament\|non-trivial]] edo to be consistent in the 32-[[odd prime sum limit\|odd-prime-sum-limit]].

FloraC: Rework, noting as a strong 17-limit system.

2024-07-15T17:16:25Z

Rework, noting as a strong 17-limit system.

← Older revision		Revision as of 17:16, 15 July 2024
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	{{EDO intro}}		{{EDO intro}}

	It is notable for being a high-limit system and is the first [[~~Trivial~~ temperament\|non-trivial]] ~~EDO~~ to be consistent in the 32-[[~~Odd~~ prime sum limit\|odd-prime-sum-limit]].		102557edo is notable for being a good high-limit system, and specializes in the [[17-limit]] with a lower [[TE simple badness\|relative error]] than any smaller equal temperaments. It is [[consistent]] to the [[39-odd-limit]] and is the first [[trivial temperament\|non-trivial]] edo to be consistent in the 32-[[odd prime sum limit\|odd-prime-sum-limit]].

	{{Harmonics in equal\|columns=~~13\|steps=102557~~}}		=== Prime harmonics ===
			{{Harmonics in equal\|102557\|columns=15}}

Tristanbay: fixed link to match new title capitalization style

2024-04-28T10:17:14Z

fixed link to match new title capitalization style

← Older revision		Revision as of 10:17, 28 April 2024
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	{{EDO intro}}		{{EDO intro}}

	It is notable for being a high-limit system and is the first [[Trivial temperament\|non-trivial]] EDO to be consistent in the 32-[[Odd ~~Prime Sum Limit~~\|odd-prime-sum-limit]].		It is notable for being a high-limit system and is the first [[Trivial temperament\|non-trivial]] EDO to be consistent in the 32-[[Odd prime sum limit\|odd-prime-sum-limit]].

	{{Harmonics in equal\|columns=13\|steps=102557}}		{{Harmonics in equal\|columns=13\|steps=102557}}

Tristanbay: Fixed link

2024-04-28T04:14:41Z

Fixed link

← Older revision		Revision as of 04:14, 28 April 2024
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	{{EDO intro}}		{{EDO intro}}

	It is notable for being a high-limit system and is the first [[Trivial ~~Temperament~~\|non-trivial]] EDO to be consistent in the 32-[[Odd Prime Sum Limit\|odd-prime-sum-limit]].		It is notable for being a high-limit system and is the first [[Trivial temperament\|non-trivial]] EDO to be consistent in the 32-[[Odd Prime Sum Limit\|odd-prime-sum-limit]].

	{{Harmonics in equal\|columns=13\|steps=102557}}		{{Harmonics in equal\|columns=13\|steps=102557}}

Tristanbay: Corrected article to say "first non-trivial EDO" instead of "first EDO" and added link

2024-04-28T04:14:25Z

Corrected article to say "first non-trivial EDO" instead of "first EDO" and added link

← Older revision		Revision as of 04:14, 28 April 2024
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	{{EDO intro}}		{{EDO intro}}

	It is notable for being a high-limit system and is the first EDO to be consistent in the 32-[[Odd Prime Sum Limit\|odd-prime-sum-limit]].		It is notable for being a high-limit system and is the first [[Trivial Temperament\|non-trivial]] EDO to be consistent in the 32-[[Odd Prime Sum Limit\|odd-prime-sum-limit]].

	{{Harmonics in equal\|columns=13\|steps=102557}}		{{Harmonics in equal\|columns=13\|steps=102557}}

Tristanbay: Added harmonics table

2024-04-28T03:56:55Z

Added harmonics table

← Older revision		Revision as of 03:56, 28 April 2024
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	It is notable for being a high-limit system and is the first EDO to be consistent in the 32-[[Odd Prime Sum Limit\|odd-prime-sum-limit]].		It is notable for being a high-limit system and is the first EDO to be consistent in the 32-[[Odd Prime Sum Limit\|odd-prime-sum-limit]].

			{{Harmonics in equal\|columns=13\|steps=102557}}

Tristanbay: Added page for 102557edo

2024-04-28T03:42:56Z

Added page for 102557edo

New page

{{Infobox ET}}
{{EDO intro}}

It is notable for being a high-limit system and is the first EDO to be consistent in the 32-[[Odd Prime Sum Limit|odd-prime-sum-limit]].