Neogothic major and minor: Difference between revisions

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'''Neogothic major''' intervals are between pythagorean major intervals and [[supermajor]] intervals, and likewise, '''neogothic minor''' intervals are between pythagorean minor intervals and subminor intervals. For example, neogothic thirds may be found between roughly 273 and 291{{cent}}, and between 411 and 429{{cent}}. The terms '''farmajor''' and '''farminor''' can be used to encompass both neogothic and [[novamajor]]/minor intervals.

'''Neogothic major''' intervals are between pythagorean major intervals and [[supermajor]] intervals, and likewise, '''neogothic minor''' intervals are between pythagorean minor intervals and subminor intervals. For example, neogothic thirds may be found between roughly 273 and 291{{cent}}, and between 411 and 429{{cent}}. The terms '''farmajor''' and '''farminor'''{{idio}} can be used to encompass both neogothic and [[novamajor]]/minor intervals.

Common neogothic intervals can be found by taking the mediant of a major and supermajor, or minor and subminor, interval, and include:

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* '''Neomajor''' and '''neominor,''' for thirds, range between about 411–421 and 281–291{{c}}, respectively. These can be considered "true" neogothic intervals, as the thirds are generated by fifths in the [[gentle region]], a core aspect of neogothic harmony. Neomajor seconds range from about 207-217 cents. For a given [[neutral]] interval ''k'' in cents, the neomajor version is found at around {{nowrap|''k'' + 65}}, and the neominor version is found at around {{nowrap|''k'' − 65}}.

* '''Gothmajor''' ~~(or "~~'''shrubmajor'''") and '''gothminor''', for thirds, range between about 421–429 and 273–281{{c}} respectively, and can be considered flat supermajor or sharp subminor intervals, think [[17edo]]. The thirds are generated by fifths in the inverse-gentle or shrub region (between about 706–708{{c}}). Gothmajor seconds are roughly 217–225{{c}}. For a given [[neutral]] interval ''k'' in cents, the goth/shrubmajor version is found at around {{nowrap|''k'' + 75}}, and the gothminor version is found at around {{nowrap|''k'' − 75}}.

* '''Gothmajor'''/'''shrubmajor''' and '''gothminor'''/'''shrubminor'''{{idio}}, for thirds, range between about 421–429 and 273–281{{c}} respectively, and can be considered flat supermajor or sharp subminor intervals, think [[17edo]]. The thirds are generated by fifths in the inverse-gentle or shrub region (between about 706–708{{c}}). Gothmajor seconds are roughly 217–225{{c}}. For a given [[neutral]] interval ''k'' in cents, the goth/shrubmajor version is found at around {{nowrap|''k'' + 75}}, and the gothminor version is found at around {{nowrap|''k'' − 75}}.

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-'''Neogothic major''' intervals are between pythagorean major intervals and [[supermajor]] intervals, and likewise, '''neogothic minor''' intervals are between pythagorean minor intervals and subminor intervals. For example, neogothic thirds may be found between roughly 273 and 291{{cent}}, and between 411 and 429{{cent}}. The terms '''farmajor''' and '''farminor''' can be used to encompass both neogothic and [[novamajor]]/minor intervals.
+'''Neogothic major''' intervals are between pythagorean major intervals and [[supermajor]] intervals, and likewise, '''neogothic minor''' intervals are between pythagorean minor intervals and subminor intervals. For example, neogothic thirds may be found between roughly 273 and 291{{cent}}, and between 411 and 429{{cent}}. The terms '''farmajor''' and '''farminor'''{{idio}} can be used to encompass both neogothic and [[novamajor]]/minor intervals.
 Common neogothic intervals can be found by taking the mediant of a major and supermajor, or minor and subminor, interval, and include:
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 * '''Neomajor''' and '''neominor,''' for thirds, range between about 411–421 and 281–291{{c}}, respectively. These can be considered "true" neogothic intervals, as the thirds are generated by fifths in the [[gentle region]], a core aspect of neogothic harmony. Neomajor seconds range from about 207-217 cents. For a given [[neutral]] interval ''k'' in cents, the neomajor version is found at around {{nowrap|''k'' + 65}}, and the neominor version is found at around {{nowrap|''k'' − 65}}.
-* '''Gothmajor''' (or "'''shrubmajor'''") and '''gothminor''', for thirds, range between about 421–429 and 273–281{{c}} respectively, and can be considered flat supermajor or sharp subminor intervals, think [[17edo]]. The thirds are generated by fifths in the inverse-gentle or shrub region (between about 706–708{{c}}). Gothmajor seconds are roughly 217–225{{c}}. For a given [[neutral]] interval ''k'' in cents, the goth/shrubmajor version is found at around {{nowrap|''k'' + 75}}, and the gothminor version is found at around {{nowrap|''k'' − 75}}.
+* '''Gothmajor'''/'''shrubmajor''' and '''gothminor'''/'''shrubminor'''{{idio}}, for thirds, range between about 421–429 and 273–281{{c}} respectively, and can be considered flat supermajor or sharp subminor intervals, think [[17edo]]. The thirds are generated by fifths in the inverse-gentle or shrub region (between about 706–708{{c}}). Gothmajor seconds are roughly 217–225{{c}}. For a given [[neutral]] interval ''k'' in cents, the goth/shrubmajor version is found at around {{nowrap|''k'' + 75}}, and the gothminor version is found at around {{nowrap|''k'' − 75}}.
 {{Navbox intervals}}