MediaWiki API result
This is the HTML representation of the JSON format. HTML is good for debugging, but is unsuitable for application use.
Specify the format parameter to change the output format. To see the non-HTML representation of the JSON format, set format=json.
See the complete documentation, or the API help for more information.
{
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"query": {
"logevents": [
{
"logid": 863,
"ns": 0,
"title": "Parapythic",
"pageid": 607,
"logpage": 607,
"revid": 5674,
"params": {},
"type": "create",
"action": "create",
"user": "Inthar",
"timestamp": "2026-04-05T00:58:19Z",
"comment": "Redirected page to [[Parapyth]]"
},
{
"logid": 862,
"ns": 0,
"title": "Skidoo",
"pageid": 606,
"logpage": 606,
"revid": 5671,
"params": {},
"type": "create",
"action": "create",
"user": "Inthar",
"timestamp": "2026-04-05T00:48:11Z",
"comment": "Redirected page to [[Parapyth]]"
},
{
"logid": 861,
"ns": 0,
"title": "Parapyth",
"pageid": 605,
"logpage": 605,
"revid": 5663,
"params": {},
"type": "create",
"action": "create",
"user": "Inthar",
"timestamp": "2026-04-04T23:58:00Z",
"comment": "Created page with \"'''Parapyth''', 17 & 41 & 46, is generally viewed as a no-5 2.3.7.11.13 rank-3 regular temperament, sometimes called '''Parapythic'''. (In the strict sense, parapyth is Margo Schulter's rank-3 tuning construct inspired by medieval European and Middle Eastern music theory, where Schulter imposes commas that are to be ''observed'' as well as commas that are to be tempered out.{{citation needed}}) == Theory == The regular temperament Parapyth has two non-octave generators:...\""
},
{
"logid": 860,
"ns": 0,
"title": "Gentle region",
"pageid": 604,
"logpage": 604,
"revid": 5658,
"params": {},
"type": "create",
"action": "create",
"user": "Inthar",
"timestamp": "2026-04-04T23:42:17Z",
"comment": "Redirected page to [[Gentle tuning]]"
},
{
"logid": 859,
"ns": 0,
"title": "Blackwood",
"pageid": 603,
"logpage": 603,
"revid": 5644,
"params": {},
"type": "create",
"action": "create",
"user": "Vector",
"timestamp": "2026-04-04T14:49:21Z",
"comment": "Created page with \"[[File:Vector Blackwood.mp3|thumb|An example of Blackwood temperament in a song by Vector]] '''Blackwood''' is a regular temperament primarily supported by 15edo but in technicality by any EDO with 5edo's fifth (such as 25edo or 10edo) which takes 5edo as its 2.3.7, and treats 5 as an independent generator. Its 10-note scale (LsLsLsLsLs, '''pentawood''') is unique among scales of its complexity for making a perfect fifth available on every note of the scale, at the cost...\""
},
{
"logid": 858,
"ns": 6,
"title": "File:Vector Blackwood.mp3",
"pageid": 602,
"logpage": 602,
"revid": 5643,
"params": {},
"type": "create",
"action": "create",
"user": "Vector",
"timestamp": "2026-04-04T14:45:55Z",
"comment": ""
},
{
"logid": 857,
"ns": 6,
"title": "File:Vector Blackwood.mp3",
"pageid": 602,
"logpage": 602,
"revid": 5643,
"params": {
"img_sha1": "9koe5jggssl52gxzhs4xups0w998z8f",
"img_timestamp": "2026-04-04T14:45:55Z"
},
"type": "upload",
"action": "upload",
"user": "Vector",
"timestamp": "2026-04-04T14:45:55Z",
"comment": ""
},
{
"logid": 856,
"ns": 0,
"title": "99edo",
"pageid": 0,
"logpage": 601,
"revid": 5637,
"params": {
"target_ns": 2,
"target_title": "User:Inthar/99edo",
"suppressredirect": ""
},
"type": "move",
"action": "move",
"user": "Inthar",
"timestamp": "2026-04-04T14:00:36Z",
"comment": ""
},
{
"logid": 855,
"ns": 0,
"title": "99edo",
"pageid": 0,
"logpage": 601,
"revid": 5632,
"params": {},
"type": "create",
"action": "create",
"user": "Inthar",
"timestamp": "2026-04-04T12:28:14Z",
"comment": "Created page with \"'''99edo''' is an equal tuning with steps of size 12.12... cents. It is known for being very accurate in the 7-limit. {{Navbox edo}} {{Cat|edos}}\""
},
{
"logid": 854,
"ns": 0,
"title": "46edo",
"pageid": 600,
"logpage": 600,
"revid": 5623,
"params": {},
"type": "create",
"action": "create",
"user": "Inthar",
"timestamp": "2026-04-04T12:03:35Z",
"comment": "Created page with \"'''46edo''', or 46 equal divisions of the octave, is an equal tuning with a step size of approximately 26.1 cents. It is known for its relatively good approximation of 13-limit just intonation. == Theory == === JI approximation === 41edo is most accurately a 2.3.5.7.11.13.17.23 tuning. It has somewhat opposite tendencies to [[41edo]] in the 2.3.5.7.11.13 subgroup, though it has 41edo's [[Rodan]] characteristic of sharp prime 3 and flat prime 7 (more extremely). Hence th...\""
}
]
}
}