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{{Old AfD multi |date=19 December 2009 (UTC) |result='''redirect to ]''' |page=Trigintaduonion |date2=2020 May 21 |result2='''Retarget''' |link2={{canonicalurl:Misplaced Pages:Redirects for discussion/Log/2020 May 21#Trigintaduonion}}}}
This page should not be deleted because it is not completely finished, and there is little information on the subject, so it may take a while to complete. ] 14:23 (EST)
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== Multiplication tables ==
:Suggestions for the minimal improvements which would be needed to avoid deletion:
:#Note that arxiv articles and Douglas Wilhelm Harder's personal web page at University of Waterloo are '''not''' ]. Published articles in peer-reviewed journals and possibly personal web pages of recognized experts who would qualify for a Misplaced Pages article might be allowed.
:#There do seem to be a few published papers that use the term, and ''those'' might be allowable references. However, please note the word "seem"" in that statement; it's difficult to tell whether other terms for the concept are more common, even if the published papers indicated adequate notability.
: — ] ] 20:54, 20 December 2009 (UTC)


Here are the multiplication tables with ''e'' removed for easier reading.
== Copyright violations ==


{| class="wikitable" style="margin:1em auto; text-align: center;"
I just reverted all the edits to this page today as they were a straight copy of the source . They fell far short of WP standards anyway, and the reference is not a very good one as already noted. --] (]) 23:47, 20 December 2009 (UTC)
!colspan="2" rowspan="2"| ij
!colspan="16" | j
|-
! 0
! 1
! 2
! 3
! 4
! 5
! 6
! 7
! 8
! 9
! 10
! 11
! 12
! 13
! 14
! 15
|-
! rowspan="32" | i
! width="30pt" | 0<!-- color: white; when minus sign -->
| width="30pt" <!-- style="color: black; background-color: hsla( 0, 0%, 50%, 1);" --> | 0
| width="30pt" <!-- style="color: black; background-color: hsla( 0, 100%, 50%, 1);" --> | 1
| width="30pt" <!-- style="color: black; background-color: hsla( 16, 100%, 50%, 1);" --> | 2
| width="30pt" <!-- style="color: black; background-color: hsla( 32, 100%, 50%, 1);" --> | 3
| width="30pt" <!-- style="color: black; background-color: hsla( 48, 100%, 50%, 1);" --> | 4
| width="30pt" <!-- style="color: black; background-color: hsla( 64, 100%, 50%, 1);" --> | 5
| width="30pt" <!-- style="color: black; background-color: hsla( 80, 100%, 50%, 1);" --> | 6
| width="30pt" <!-- style="color: black; background-color: hsla( 96, 100%, 50%, 1);" --> | 7
| width="30pt" <!-- style="color: black; background-color: hsla(112, 100%, 50%, 1);" --> | 8
| width="30pt" <!-- style="color: black; background-color: hsla(128, 100%, 50%, 1);" --> | 9
| width="30pt" <!-- style="color: black; background-color: hsla(144, 100%, 50%, 1);" --> | 10
| width="30pt" <!-- style="color: black; background-color: hsla(160, 100%, 50%, 1);" --> | 11
| width="30pt" <!-- style="color: black; background-color: hsla(176, 100%, 50%, 1);" --> | 12
| width="30pt" <!-- style="color: black; background-color: hsla(192, 100%, 50%, 1);" --> | 13
| width="30pt" <!-- style="color: black; background-color: hsla(208, 100%, 50%, 1);" --> | 14
| width="30pt" <!-- style="color: black; background-color: hsla(224, 100%, 50%, 1);" --> | 15
|-
! 1
| 1
| -0
| 3
| -2
| 5
| -4
| -7
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| 9
| -8
| -11
| 10
| -13
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| 15
| -14
|-
! 2
| 2
| -3
| -0
| 1
| 6
| 7
| -4
| -5
| 10
| 11
| -8
| -9
| -14
| -15
| 12
| 13
|-
! 3
| 3
| 2
| -1
| -0
| 7
| -6
| 5
| -4
| 11
| -10
| 9
| -8
| -15
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| -13
| 12
|-
! 4
| 4
| -5
| -6
| -7
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| 2
| 3
| 12
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| -8
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| -11
|-
! 5
| 5
| 4
| -7
| 6
| -1
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| 2
| 13
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| -14
| 9
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| 11
| -10
|-
! 6
| 6
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| 4
| -5
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|-
! 7
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|-
! 8
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! 9
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|-
! 10
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| -9
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|-
! 11
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|-
! 12
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|-
! 13
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|-
! 14
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|-
! 15
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|-
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|-
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|-
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|-
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|-
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! 28
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! 29
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! 30
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|-
! 31
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|}

{| class="wikitable" style="margin:1em auto; text-align: center;"
!colspan="2" rowspan="2"| ij
!colspan="16" | j
|-
! 16
! 17
! 18
! 19
! 20
! 21
! 22
! 23
! 24
! 25
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! 27
! 28
! 29
! 30
! 31
|-
! rowspan="32" | i
! width="30pt" | 0<!-- color: white; when minus sign -->
| width="30pt" <!-- style="color: black; background-color: hsla( 0, 100%, 50%, 1);" --> | 16
| width="30pt" <!-- style="color: black; background-color: hsla( 16, 100%, 50%, 1);" --> | 17
| width="30pt" <!-- style="color: black; background-color: hsla( 32, 100%, 50%, 1);" --> | 18
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| width="30pt" <!-- style="color: black; background-color: hsla( 80, 100%, 50%, 1);" --> | 21
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| width="30pt" <!-- style="color: black; background-color: hsla(112, 100%, 50%, 1);" --> | 23
| width="30pt" <!-- style="color: black; background-color: hsla(128, 100%, 50%, 1);" --> | 24
| width="30pt" <!-- style="color: black; background-color: hsla(144, 100%, 50%, 1);" --> | 25
| width="30pt" <!-- style="color: black; background-color: hsla(160, 100%, 50%, 1);" --> | 26
| width="30pt" <!-- style="color: black; background-color: hsla(176, 100%, 50%, 1);" --> | 27
| width="30pt" <!-- style="color: black; background-color: hsla(192, 100%, 50%, 1);" --> | 28
| width="30pt" <!-- style="color: black; background-color: hsla(208, 100%, 50%, 1);" --> | 29
| width="30pt" <!-- style="color: black; background-color: hsla(224, 100%, 50%, 1);" --> | 30
| width="30pt" <!-- style="color: black; background-color: hsla( 0, 0%, 50%, 1);" --> | 31
|-
! 1
| 17
| -16
| -19
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|-
! 2
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|-
! 3
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|-
! 4
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|-
! 5
| 21
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| 17
| -16
| 19
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| -29
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|-
! 6
| 22
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| 18
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|-
! 7
| 23
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|-
! 8
| 24
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| -16
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|-
! 9
| 25
| -24
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| -31
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| 17
| -16
| 19
| -18
| 21
| -20
| -23
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|-
! 10
| 26
| -27
| -24
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| -28
| -29
| 18
| -19
| -16
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| 22
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|-
! 11
| 27
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| 19
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|-
! 12
| 28
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|-
! 13
| 29
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| -25
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| 21
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| -17
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|-
! 14
| 30
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| 28
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! 15
| 31
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! 16
| -0
| 1
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|-
! 17
| -1
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| 2
| -5
| 4
| 7
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| -10
| 13
| -12
| -15
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|-
! 18
| -2
| 3
| -0
| -1
| -6
| -7
| 4
| 5
| -10
| -11
| 8
| 9
| 14
| 15
| -12
| -13
|-
! 19
| -3
| -2
| 1
| -0
| -7
| 6
| -5
| 4
| -11
| 10
| -9
| 8
| 15
| -14
| 13
| -12
|-
! 20
| -4
| 5
| 6
| 7
| -0
| -1
| -2
| -3
| -12
| -13
| -14
| -15
| 8
| 9
| 10
| 11
|-
! 21
| -5
| -4
| 7
| -6
| 1
| -0
| 3
| -2
| -13
| 12
| -15
| 14
| -9
| 8
| -11
| 10
|-
! 22
| -6
| -7
| -4
| 5
| 2
| -3
| -0
| 1
| -14
| 15
| 12
| -13
| -10
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| 8
| -9
|-
! 23
| -7
| 6
| -5
| -4
| 3
| 2
| -1
| -0
| -15
| -14
| 13
| 12
| -11
| -10
| 9
| 8
|-
! 24
| -8
| 9
| 10
| 11
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| 14
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| -0
| -1
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| -5
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|-
! 25
| -9
| -8
| 11
| -10
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| -12
| -15
| 14
| 1
| -0
| 3
| -2
| 5
| -4
| -7
| 6
|-
! 26
| -10
| -11
| -8
| 9
| 14
| 15
| -12
| -13
| 2
| -3
| -0
| 1
| 6
| 7
| -4
| -5
|-
! 27
| -11
| 10
| -9
| -8
| 15
| -14
| 13
| -12
| 3
| 2
| -1
| -0
| 7
| -6
| 5
| -4
|-
! 28
| -12
| -13
| -14
| -15
| -8
| 9
| 10
| 11
| 4
| -5
| -6
| -7
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| 1
| 2
| 3
|-
! 29
| -13
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| -15
| 14
| -9
| -8
| -11
| 10
| 5
| 4
| -7
| 6
| -1
| -0
| -3
| 2
|-
! 30
| -14
| 15
| 12
| -13
| -10
| 11
| -8
| -9
| 6
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| 4
| -5
| -2
| 3
| -0
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|-
! 31
| -15
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| 13
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| 9
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| 1
| -0
|} ] (]) 18:49, 11 October 2024 (UTC)

Latest revision as of 19:00, 11 October 2024

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Multiplication tables

Here are the multiplication tables with e removed for easier reading.

ij j
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
i 0 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
1 1 -0 3 -2 5 -4 -7 6 9 -8 -11 10 -13 12 15 -14
2 2 -3 -0 1 6 7 -4 -5 10 11 -8 -9 -14 -15 12 13
3 3 2 -1 -0 7 -6 5 -4 11 -10 9 -8 -15 14 -13 12
4 4 -5 -6 -7 -0 1 2 3 12 13 14 15 -8 -9 -10 -11
5 5 4 -7 6 -1 -0 -3 2 13 -12 15 -14 9 -8 11 -10
6 6 7 4 -5 -2 3 -0 -1 14 -15 -12 13 10 -11 -8 9
7 7 -6 5 4 -3 -2 1 -0 15 14 -13 -12 11 10 -9 -8
8 8 -9 -10 -11 -12 -13 -14 -15 -0 1 2 3 4 5 6 7
9 9 8 -11 10 -13 12 15 -14 -1 -0 -3 2 -5 4 7 -6
10 10 11 8 -9 -14 -15 12 13 -2 3 -0 -1 -6 -7 4 5
11 11 -10 9 8 -15 14 -13 12 -3 -2 1 -0 -7 6 -5 4
12 12 13 14 15 8 -9 -10 -11 -4 5 6 7 -0 -1 -2 -3
13 13 -12 15 -14 9 8 11 -10 -5 -4 7 -6 1 -0 3 -2
14 14 -15 -12 13 10 -11 8 9 -6 -7 -4 5 2 -3 -0 1
15 15 14 -13 -12 11 10 -9 8 -7 6 -5 -4 3 2 -1 -0
16 16 -17 -18 -19 -20 -21 -22 -23 -24 -25 -26 -27 -28 -29 -30 -31
17 17 16 -19 18 -21 20 23 -22 -25 24 27 -26 29 -28 -31 30
18 18 19 16 -17 -22 -23 20 21 -26 -27 24 25 30 31 -28 -29
19 19 -18 17 16 -23 22 -21 20 -27 26 -25 24 31 -30 29 -28
20 20 21 22 23 16 -17 -18 -19 -28 -29 -30 -31 24 25 26 27
21 21 -20 23 -22 17 16 19 -18 -29 28 -31 30 -25 24 -27 26
22 22 -23 -20 21 18 -19 16 17 -30 31 28 -29 -26 27 24 -25
23 23 22 -21 -20 19 18 -17 16 -31 -30 29 28 -27 -26 25 24
24 24 25 26 27 28 29 30 31 16 -17 -18 -19 -20 -21 -22 -23
25 25 -24 27 -26 29 -28 -31 30 17 16 19 -18 21 -20 -23 22
26 26 -27 -24 25 30 31 -28 -29 18 -19 16 17 22 23 -20 -21
27 27 26 -25 -24 31 -30 29 -28 19 18 -17 16 23 -22 21 -20
28 28 -29 -30 -31 -24 25 26 27 20 -21 -22 -23 16 17 18 19
29 29 28 -31 30 -25 -24 -27 26 21 20 -23 22 -17 16 -19 18
30 30 31 28 -29 -26 27 -24 -25 22 23 20 -21 -18 19 16 -17
31 31 -30 29 28 -27 -26 25 -24 23 -22 21 20 -19 -18 17 16
ij j
16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31
i 0 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31
1 17 -16 -19 18 -21 20 23 -22 -25 24 27 -26 29 -28 -31 30
2 18 19 -16 -17 -22 -23 20 21 -26 -27 24 25 30 31 -28 -29
3 19 -18 17 -16 -23 22 -21 20 -27 26 -25 24 31 -30 29 -28
4 20 21 22 23 -16 -17 -18 -19 -28 -29 -30 -31 24 25 26 27
5 21 -20 23 -22 17 -16 19 -18 -29 28 -31 30 -25 24 -27 26
6 22 -23 -20 21 18 -19 -16 17 -30 31 28 -29 -26 27 24 -25
7 23 22 -21 -20 19 18 -17 -16 -31 -30 29 28 -27 -26 25 24
8 24 25 26 27 28 29 30 31 -16 -17 -18 -19 -20 -21 -22 -23
9 25 -24 27 -26 29 -28 -31 30 17 -16 19 -18 21 -20 -23 22
10 26 -27 -24 25 30 31 -28 -29 18 -19 -16 17 22 23 -20 -21
11 27 26 -25 -24 31 -30 29 -28 19 18 -17 -16 23 -22 21 -20
12 28 -29 -30 -31 -24 25 26 27 20 -21 -22 -23 -16 17 18 19
13 29 28 -31 30 -25 -24 -27 26 21 20 -23 22 -17 -16 -19 18
14 30 31 28 -29 -26 27 -24 -25 22 23 20 -21 -18 19 -16 -17
15 31 -30 29 28 -27 -26 25 -24 23 -22 21 20 -19 -18 17 -16
16 -0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
17 -1 -0 -3 2 -5 4 7 -6 -9 8 11 -10 13 -12 -15 14
18 -2 3 -0 -1 -6 -7 4 5 -10 -11 8 9 14 15 -12 -13
19 -3 -2 1 -0 -7 6 -5 4 -11 10 -9 8 15 -14 13 -12
20 -4 5 6 7 -0 -1 -2 -3 -12 -13 -14 -15 8 9 10 11
21 -5 -4 7 -6 1 -0 3 -2 -13 12 -15 14 -9 8 -11 10
22 -6 -7 -4 5 2 -3 -0 1 -14 15 12 -13 -10 11 8 -9
23 -7 6 -5 -4 3 2 -1 -0 -15 -14 13 12 -11 -10 9 8
24 -8 9 10 11 12 13 14 15 -0 -1 -2 -3 -4 -5 -6 -7
25 -9 -8 11 -10 13 -12 -15 14 1 -0 3 -2 5 -4 -7 6
26 -10 -11 -8 9 14 15 -12 -13 2 -3 -0 1 6 7 -4 -5
27 -11 10 -9 -8 15 -14 13 -12 3 2 -1 -0 7 -6 5 -4
28 -12 -13 -14 -15 -8 9 10 11 4 -5 -6 -7 -0 1 2 3
29 -13 12 -15 14 -9 -8 -11 10 5 4 -7 6 -1 -0 -3 2
30 -14 15 12 -13 -10 11 -8 -9 6 7 4 -5 -2 3 -0 -1
31 -15 -14 13 12 -11 -10 9 -8 7 -6 5 4 -3 -2 1 -0

LagrangianFox (talk) 18:49, 11 October 2024 (UTC)

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