User talk:Cmloegcmluin/APS: Difference between revisions
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Created page with "== Periodicity and infiniteness? == By "if not provided, the sequence is open-ended" it seems to suggest that systems in this category are finite and aperiodic when ''n'' is p..." |
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== Periodicity and infiniteness? == | == Periodicity and infiniteness? == | ||
By "if not provided, the sequence is open-ended" it seems to suggest that systems in this category are finite and aperiodic when ''n'' is provided. By "''n''-EPD-''x'' = ''n''-APS-(''x''/''n'')" it seems to suggest that this tuning system is infinite and periodic just as equal multiplications. Which one is intended? [[User:FloraC|FloraC]] ([[User talk:FloraC|talk]]) 11:17, 4 March 2023 (UTC) | By "if not provided, the sequence is open-ended" it seems to suggest that systems in this category are finite and aperiodic when ''n'' is provided. By "''n''-EPD-''x'' = ''n''-APS-(''x''/''n'')" it seems to suggest that this tuning system is infinite and periodic just as equal multiplications. Which one is intended? [[User:FloraC|FloraC]] ([[User talk:FloraC|talk]]) 11:17, 4 March 2023 (UTC) | ||
: Great catch. The intention was that they are finite and aperiodic when ''n'' is provided. So they are only equivalent to a single period of a EPD. I have corrected accordingly. Thank you. --[[User:Cmloegcmluin|Cmloegcmluin]] ([[User talk:Cmloegcmluin|talk]]) 18:28, 28 March 2023 (UTC) |
Revision as of 18:28, 28 March 2023
Periodicity and infiniteness?
By "if not provided, the sequence is open-ended" it seems to suggest that systems in this category are finite and aperiodic when n is provided. By "n-EPD-x = n-APS-(x/n)" it seems to suggest that this tuning system is infinite and periodic just as equal multiplications. Which one is intended? FloraC (talk) 11:17, 4 March 2023 (UTC)
- Great catch. The intention was that they are finite and aperiodic when n is provided. So they are only equivalent to a single period of a EPD. I have corrected accordingly. Thank you. --Cmloegcmluin (talk) 18:28, 28 March 2023 (UTC)