5041/5040: Difference between revisions
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{{Infobox Interval | |||
| Name = third brown pair comma, 19th highly compositema | |||
| Comma = yes | |||
}} | |||
5041/5040, the '''third brown pair comma''', or the '''19th highly compositema''' is a 71-limit superparticular interval measuring about 343 millicents. | 5041/5040, the '''third brown pair comma''', or the '''19th highly compositema''' is a 71-limit superparticular interval measuring about 343 millicents. | ||
== Theory == | == Theory == | ||
5041/5040 represents the difference between 72/71 and 71/70. It is also the | 5041/5040 represents the difference between 72/71 and 71/70. It is also the answer to the Brocard's problem question of n! + 1 = m^2, to which there's only three known so far - [[25/24]], [[121/120]], and this. | ||
== References == | == References == | ||
* Wikipedia Contributors, [[Wikipedia:Brocard's problem|Brocard's problem]]. | * Wikipedia Contributors, [[Wikipedia:Brocard's problem|Brocard's problem]]. | ||
Revision as of 18:34, 27 October 2022
| Interval information |
19th highly compositema
reduced
5041/5040, the third brown pair comma, or the 19th highly compositema is a 71-limit superparticular interval measuring about 343 millicents.
Theory
5041/5040 represents the difference between 72/71 and 71/70. It is also the answer to the Brocard's problem question of n! + 1 = m^2, to which there's only three known so far - 25/24, 121/120, and this.
References
- Wikipedia Contributors, Brocard's problem.