Odd prime sum limit: Difference between revisions

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{{Idiosyncratic terms|Most of the technical terms on this page, proposed by [[User:Tristanbay|Tristan Bay]].}}
The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios where the no-twos [https://mathworld.wolfram.com/SumofPrimeFactors.html sum of prime factors with repetition] of both the numerator and the denominator does not exceed the integer ''n''.
The '''''n''-odd-prime-sum-limit''' (abbreviated '''''n''-OPSL''') is the collection of all just ratios where the no-twos [https://mathworld.wolfram.com/SumofPrimeFactors.html sum of prime factors with repetition] of both the numerator and the denominator does not exceed the integer ''n''.


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|+
|+
! OPSL
! OPSL
!odd numbers newly
added by each limit
! Smallest Consistent Edo*
! Smallest Consistent Edo*
|-
|-
| 1
| 1
|(none)
| [[1edo|1]]
| [[1edo|1]]
|-
|-
| 2
| 2
|(none)
| 1
| 1
|-
|-
| 3
| 3
|3
| 1
| 1
|-
|-
| 4
| 4
|(none)
| 1
| 1
|-
|-
| 5
| 5
|5
| [[3edo|3]]
| [[3edo|3]]
|-
|-
| 6
| 6
|9
| 3
| 3
|-
|-
| 7
| 7
|7
| [[5edo|5]]
| [[5edo|5]]
|-
|-
| 8
| 8
|15
| [[12edo|12]]
| [[12edo|12]]
|-
|-
| 9
| 9
|27
| 12
| 12
|-
|-
| 10
| 10
|21 and 25
| 12
| 12
|-
|-
| 11
| 11
|11 and 45
| [[31edo|31]]
| [[31edo|31]]
|-
|-
| 12
| 12
|35 and 81
| [[72edo|72]]
| [[72edo|72]]
|-
|-
| 13
| 13
|13, 63 and 75
| 72
| 72
|-
|-
| 14
| 14
|33, 49 and 135
| [[130edo|130]]
| [[130edo|130]]
|-
|-
| 15
| 15
|105, 125 and 243
| [[270edo|270]]
| [[270edo|270]]
|-
|-
| 16
| 16
|39, 55, 189 and 225
| 270
| 270
|-
|-
| 17
| 17
|
| [[954edo|954]]
| [[954edo|954]]
|-
|-
| 18
| 18
|
| [[1236edo|1236]]
| [[1236edo|1236]]
|-
|-
| 19
| 19
|
| [[1578edo|1578]]
| [[1578edo|1578]]
|-
|-
| 20
| 20
|
| 1578
| 1578
|-
|-
| 21
| 21
|
| [[3395edo|3395]]
| [[3395edo|3395]]
|-
|-
| 22
| 22
|
| 3395
| 3395
|-
|-
| 23
| 23
|
| [[6079edo|6079]]
| [[6079edo|6079]]
|-
|-
| 24
| 24
|
| [[8539edo|8539]]
| [[8539edo|8539]]
|-
|-
| 25
| 25
|
| 8539
| 8539
|-
|-
| 26
| 26
|
| 8539
| 8539
|-
|-
| 27
| 27
|
| 8539
| 8539
|-
|-
| 28
| 28
|
| [[102557edo|102557]]
| [[102557edo|102557]]
|-
|-
| 29
| 29
|
| 102557
| 102557
|-
|-
| 30
| 30
|
| 102557
| 102557
|-
|-
| 31
| 31
|
| 102557
| 102557
|-
|-
| 32
| 32
|
| 102557
| 102557
|-
|-
| 33
| 33
|
| [[258008edo|258008]]
| [[258008edo|258008]]
|-
|-
| 34
| 34
|
| 258008
| 258008
|-
|-
| 35
| 35
|
| 258008
| 258008
|-
|-
| 36
| 36
|
| 258008
| 258008
|}
|}