ALGORITHM
Period: From 25 January 66 AD to 9 February 1986
66, 141, 218, 295, 374, 451, 530, 607, 684, 760, 837, 912, 989, 1066,
1145, 1222, 1301, 1378, 1456, 1531, 1607, 1682, 1759, 1835, 1910 and 1986.
Progression 1 (Dates from 66 to 1986)
D1 = 66; D2 = 141; D3 = 218;... D26 = 1986;
[D1 + (D1+ D2) + (D1+ D2+ D3)..., + (D1+ D2+ D3..., + D26)] = APa1,2,3,n;
D1 = APa1 = 66;
(D1+ D2) = (66+141) = APa2 = 207;
(D1+ D2+ D3) = (66+141+218) = APa3 = 425;
(D1+ D2+ D3..., + D26) = APa26 = 26742;
APa1,2,3,n = Progression of the date 1,2,3,n
[APa1+APa2+APa3)..., + APa26)] = (66+207+425…, + 26742);
Progression 2 (Dates from 1986 to 66)
D26 = 1986; D25 = 1910; D24 = 1835;... D1 = 66;
[D26 + (D26+ D25) + (D26+ D25+ D24)..., + (D26+ D25+ D24..., + D1)] = APb1,2,3,n;
D26 = APb26 = 1986;
(D26+ D25) = (1986+1910) = APb25 = 3896;
(D26+ D25+ D24) = (1986+1910+1835) = APb3 = 5731;
(D26+ D25+ D24..., + D1) = APb1 = 26742;
APb3,2,1,n = Progression of the date 3,2,1,n
[APb26+APb25+APb24)..., + APb1)] = (1986+1910+1835…, + 66) = 26742;
Digital model of halley's comet
Date | 66 | 141 | 218 | 295 | 374 | 451 |
Rank | 1 | 2 | 3 | 4 | 5 | 6 |
APa | 66 | 207 | 425 | 720 | 1094 | 1545 |
APb | 26742 | 26676 | 26535 | 26317 | 26022 | 25648 |
530 | 607 | 684 | 760 | 837 | 912 | 989 |
7 | 8 | 9 | 10 | 11 | 12 | 13 |
2075 | 2682 | 3366 | 4126 | 4963 | 5875 | 6864 |
25197 | 24667 | 24060 | 23376 | 22616 | 21779 | 20867 |
1066 | 1145 | 1222 | 1301 | 1378 | 1456 | 1531 |
14 | 15 | 16 | 17 | 18 | 19 | 20 |
7930 | 9075 | 10297 | 11598 | 12976 | 14432 | 15963 |
19878 | 18812 | 17667 | 16445 | 15144 | 13766 | 12310 |
1607 | 1682 | 1759 | 1835 | 1910 | 1986 |
21 | 22 | 23 | 24 | 25 | 26 |
17570 | 19252 | 21011 | 22846 | 24756 | 26742 |
10779 | 9172 | 7490 | 5731 | 3896 | 1986 |
(66+141) = 207; (66+141+218) = 425;
(66+141+218+295) = 720; etc.
(1986+1910) = 3896; (1986+1910+1835) = 5731;
(1986+1910+1835+1759) = 7490; etc.
Notes: By using digital-information procedures, we calculated the arithmetic progression for the dates content in digital model of halley's comet.
Arrival date of halley's comet(1)
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| APa | 26742 |
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| APb | 26742 |
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| 26742 | < | 66 | > | 26742 |
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(APb – APa) = (26742 – 26742) = 0; (26+1) = 27;
This table contains information on getting of halley's comet in our solar system in the following years 66 and 1986nd.
Arrival date of halley's comet(2)
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| 66 | 1910 |
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| APa | 66 | 24756 |
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| 1920 | 1920 |
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| APb | 1986 | 26676 |
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| 1986 | 141 |
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| 26 | 2 |
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| 27 | 27 |
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(1986-66) = 1920; (26676-24756) = 1920; (1+26)=27; (25+2) = 27;
(1986 + 24756) = 26742; (26676 + 66) = 26742;
This table contains information on getting of halley's comet in our solar system in the following years: 66, 141, 1910 and 1986nd.
Arrival date of halley's comet(3)
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| 141 | 1835 |
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| 26742 |
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| APa | 207 | 22846 |
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| 3689 | 3689 |
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| APb | 3896 | 26535 |
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| 26742 |
| 1910 | 218 |
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| 25 | 3 |
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| 27 | 27 |
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This table contains information on getting of halley's comet in our solar system in the following years: 141, 218, 1835 and 1910nd.
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