BudjarnLambeth: Moved from “lists” to “tables”

2023-04-24T00:01:16Z

Moved from “lists” to “tables”

← Older revision		Revision as of 00:01, 24 April 2023
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	[[Category:Edt]]		[[Category:Edt]]
	[[Category:~~Lists~~]]		[[Category:Tables]]

Fredg999 category edits: Moving from Category:List to Category:Lists using Cat-a-lot

2022-02-26T04:55:21Z

Moving from Category:List to Category:Lists using Cat-a-lot

← Older revision		Revision as of 04:55, 26 February 2022
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	[[Category:Edt]]		[[Category:Edt]]
	[[Category:~~List~~]]		[[Category:Lists]]

Xenllium at 08:52, 9 February 2019

2019-02-09T08:52:40Z

← Older revision		Revision as of 08:52, 9 February 2019
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Xenllium: Created page with "An EDT N is consistent with respect to a set of rational numbers s if the patent val mapping of every element of s is the nearest N-edt approximation. It is ''..."

2019-02-09T08:44:46Z

Created page with "An EDT N is consistent with respect to a set of rational numbers s if the patent val mapping of every element of s is the nearest N-edt approximation. It is ''..."

New page

An [[Edt|EDT]] N is [[consistent]] with respect to a set of rational numbers s if the [[patent val]] mapping of every element of s is the nearest N-edt approximation. It is ''uniquely consistent'' if every element of s is mapped to a unique value. If the set s is the q limit (no-twos limit or integer limit), we say N is q-limit consistent and q-limit uniquely consistent, respectively. Below is a table of every EDT up to 99. "Consistent" gives the consistency level, and "Distinct" the distinct consistency level.

{| class="wikitable"
|-
! rowspan="2"| EDT
! colspan="2"| No-twos limit
! colspan="2"| Integer limit
|-
! | Consistent
! | Distinct
! | Consistent
! | Distinct
|-
| | 1
| | 5
| | 1
| | 3
| | 3
|-
| | 2
| | 7
| | 5
| | 3
| | 3
|-
| | 3
| | 7
| | 5
| | 4
| | 3
|-
| | 4
| | 11
| | 5
| | 3
| | 3
|-
| | 5
| | 11
| | 5
| | 7
| | 4
|-
| | 6
| | 13
| | 7
| | 7
| | 3
|-
| | 7
| | 17
| | 5
| | 3
| | 3
|-
| | 8
| | 7
| | 5
| | 10
| | 4
|-
| | 9
| | 7
| | 7
| | 3
| | 3
|-
| | 10
| | 11
| | 7
| | 3
| | 3
|-
| | 11
| | 11
| | 5
| | 6
| | 4
|-
| | 12
| | 5
| | 5
| | 3
| | 3
|-
| | 13
| | 13
| | 11
| | 7
| | 4
|-
| | 14
| | 13
| | 7
| | 7
| | 6
|-
| | 15
| | 17
| | 7
| | 3
| | 3
|-
| | 16
| | 7
| | 7
| | 9
| | 4
|-
| | 17
| | 17
| | 11
| | 3
| | 3
|-
| | 18
| | 13
| | 11
| | 3
| | 3
|-
| | 19
| | 7
| | 7
| | 10
| | 6
|-
| | 20
| | 7
| | 7
| | 3
| | 3
|-
| | 21
| | 17
| | 11
| | 4
| | 4
|-
| | 22
| | 13
| | 11
| | 7
| | 4
|-
| | 23
| | 7
| | 7
| | 3
| | 3
|-
| | 24
| | 5
| | 5
| | 6
| | 6
|-
| | 25
| | 5
| | 5
| | 6
| | 6
|-
| | 26
| | 19
| | 13
| | 3
| | 3
|-
| | 27
| | 17
| | 11
| | 4
| | 4
|-
| | 28
| | 7
| | 7
| | 3
| | 3
|-
| | 29
| | 11
| | 11
| | 3
| | 3
|-
| | 30
| | 7
| | 7
| | 10
| | 7
|-
| | 31
| | 5
| | 5
| | 3
| | 3
|-
| | 32
| | 19
| | 13
| | 4
| | 4
|-
| | 33
| | 23
| | 13
| | 4
| | 4
|-
| | 34
| | 11
| | 11
| | 3
| | 3
|-
| | 35
| | 11
| | 11
| | 12
| | 7
|-
| | 36
| | 17
| | 11
| | 3
| | 3
|-
| | 37
| | 5
| | 5
| | 3
| | 3
|-
| | 38
| | 5
| | 5
| | 6
| | 6
|-
| | 39
| | 13
| | 13
| | 3
| | 3
|-
| | 40
| | 7
| | 7
| | 4
| | 4
|-
| | 41
| | 7
| | 7
| | 10
| | 9
|-
| | 42
| | 5
| | 5
| | 3
| | 3
|-
| | 43
| | 11
| | 11
| | 10
| | 7
|-
| | 44
| | 5
| | 5
| | 4
| | 4
|-
| | 45
| | 7
| | 7
| | 3
| | 3
|-
| | 46
| | 13
| | 13
| | 16
| | 7
|-
| | 47
| | 7
| | 7
| | 3
| | 3
|-
| | 48
| | 7
| | 7
| | 3
| | 3
|-
| | 49
| | 11
| | 11
| | 12
| | 9
|-
| | 50
| | 5
| | 5
| | 3
| | 3
|-
| | 51
| | 5
| | 5
| | 4
| | 4
|-
| | 52
| | 29
| | 17
| | 4
| | 4
|-
| | 53
| | 19
| | 17
| | 3
| | 3
|-
| | 54
| | 13
| | 13
| | 7
| | 7
|-
| | 55
| | 5
| | 5
| | 3
| | 3
|-
| | 56
| | 13
| | 13
| | 3
| | 3
|-
| | 57
| | 7
| | 7
| | 9
| | 9
|-
| | 58
| | 11
| | 11
| | 3
| | 3
|-
| | 59
| | 5
| | 5
| | 6
| | 6
|-
| | 60
| | 13
| | 13
| | 6
| | 6
|-
| | 61
| | 23
| | 17
| | 3
| | 3
|-
| | 62
| | 7
| | 7
| | 7
| | 7
|-
| | 63
| | 5
| | 5
| | 3
| | 3
|-
| | 64
| | 5
| | 5
| | 3
| | 3
|-
| | 65
| | 13
| | 13
| | 16
| | 10
|-
| | 66
| | 13
| | 13
| | 3
| | 3
|-
| | 67
| | 7
| | 7
| | 3
| | 3
|-
| | 68
| | 5
| | 5
| | 6
| | 6
|-
| | 69
| | 7
| | 7
| | 3
| | 3
|-
| | 70
| | 11
| | 11
| | 4
| | 4
|-
| | 71
| | 17
| | 17
| | 7
| | 7
|-
| | 72
| | 5
| | 5
| | 3
| | 3
|-
| | 73
| | 17
| | 17
| | 18
| | 10
|-
| | 74
| | 7
| | 7
| | 3
| | 3
|-
| | 75
| | 13
| | 13
| | 3
| | 3
|-
| | 76
| | 5
| | 5
| | 6
| | 6
|-
| | 77
| | 5
| | 5
| | 3
| | 3
|-
| | 78
| | 19
| | 19
| | 7
| | 7
|-
| | 79
| | 7
| | 7
| | 10
| | 9
|-
| | 80
| | 7
| | 7
| | 3
| | 3
|-
| | 81
| | 5
| | 5
| | 4
| | 4
|-
| | 82
| | 17
| | 17
| | 3
| | 3
|-
| | 83
| | 7
| | 7
| | 3
| | 3
|-
| | 84
| | 7
| | 7
| | 10
| | 10
|-
| | 85
| | 11
| | 11
| | 3
| | 3
|-
| | 86
| | 7
| | 7
| | 3
| | 3
|-
| | 87
| | 7
| | 7
| | 4
| | 4
|-
| | 88
| | 11
| | 11
| | 3
| | 3
|-
| | 89
| | 5
| | 5
| | 6
| | 6
|-
| | 90
| | 5
| | 5
| | 6
| | 6
|-
| | 91
| | 7
| | 7
| | 3
| | 3
|-
| | 92
| | 17
| | 17
| | 18
| | 12
|-
| | 93
| | 5
| | 5
| | 3
| | 3
|-
| | 94
| | 5
| | 5
| | 3
| | 3
|-
| | 95
| | 11
| | 11
| | 10
| | 10
|-
| | 96
| | 7
| | 7
| | 3
| | 3
|-
| | 97
| | 11
| | 11
| | 6
| | 6
|-
| | 98
| | 23
| | 23
| | 7
| | 7
|-
| | 99
| | 19
| | 19
| | 3
| | 3
|}

[[Category:Edt]]
[[Category:List]]

Consistency levels of small EDTs - Revision history

BudjarnLambeth: Moved from “lists” to “tables”

Fredg999 category edits: Moving from Category:List to Category:Lists using Cat-a-lot

Xenllium at 08:52, 9 February 2019

Xenllium: Created page with "An EDT N is consistent with respect to a set of rational numbers s if the patent val mapping of every element of s is the nearest N-edt approximation. It is ''..."