Template:Infobox ET: Difference between revisions

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m Description updated
Plumtree (talk | contribs)
m Description updated
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<includeonly>{{#invoke:Infobox_ET|infobox_ET|tuning={{{1|{{PAGENAME}}}}}|Consistency={{{Consistency|}}}|Distinct consistency={{{Distinct consistency|}}}}}</includeonly><noinclude>
<includeonly>{{#invoke:Infobox_ET|infobox_ET|tuning={{{1|{{PAGENAME}}}}}|Zeta={{{Zeta|}}}|Consistency={{{Consistency|}}}|Distinct consistency={{{Distinct consistency|}}}}}</includeonly><noinclude>


The template '''Infobox ET''' was built to help presenting basic information about [[equal tuning]]s in a unified form, to make them obvious by glance. Also the formatting of the wiki text itself is easier to read and improve when it is obviously structured by this template.
The template '''Infobox ET''' was built to help presenting basic information about [[equal tuning]]s in a unified form, to make them obvious by glance. Also the formatting of the wiki text itself is easier to read and improve when it is obviously structured by this template.
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| Prime factorization  
| Prime factorization  
|
|
| Prime factorization of the equal temperament (e.g. 12 = 2<sup>2</sup> × 3), even if prime per se (e.g. 17 (prime)).  
| Prime factorization of the equal temperament (e.g. 12 = 2<sup>2</sup> × 3), even if prime per se (e.g. 17 (prime)).
|-
| Highly melodic
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| If the size is highly composite or superabundant, an additional entry states the fact. See [[Highly melodic equal division]].
|-
| Zeta
| Zeta
| If the size is within integers sequences associated with zeta peaks, integrals of zeta or zeta gaps, an additional entry states the fact. See [[The Riemann zeta function and tuning]]. To hide this entry, pass the value of <code>no</code>.
|-
|-
| Step size
| Step size
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| Distinct consistency
| Distinct consistency
| The limit diamond to which the ET is distinctly [[consistent]]. This template will stop trying to compute this if the value is at least 43.
| The limit diamond to which the ET is distinctly [[consistent]]. This template will stop trying to compute this if the value is at least 43.
|-
| Highly melodic
|
| If the size is highly composite or superabundant, an additional entry states the fact. See [[Highly melodic equal division]].
|}
|}