tabellen:merkur_vsop87
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+ | |[[tabellen: | ||
+ | ====== Merkur ====== | ||
+ | |||
+ | {{ : | ||
+ | |||
+ | {{tablelayout? | ||
+ | ^ Tabelle 1 ||||||| | ||
+ | ^ Terme |||||^ | ||
+ | | $L_0$ | $L_1$ | $L_2$ | $L_3$ | $L_4$ | $L_5$ | | | ||
+ | | $38$ | ||
+ | | $B_0$ | $B_1$ | $B_2$ | $B_3$ | $B_4$ | $B_5$ | | | ||
+ | | $14$ | ||
+ | | $R_0$ | $R_1$ | $R_2$ | $R_3$ | $R_4$ | $R_5$ | | | ||
+ | | $13$ | ||
+ | | | ||
+ | |||
+ | ===== Ekliptikale Länge $L$ ===== | ||
+ | |||
+ | {{tablelayout? | ||
+ | ^ Tabelle 2 |||| | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $440250710$ | ||
+ | | $02$ | $40989415 $ | $1.48302034$ | ||
+ | | $03$ | $5046294 | ||
+ | | $04$ | $855347 | ||
+ | | $05$ | $165590 | ||
+ | | $06$ | $34562 | ||
+ | | $07$ | $7583 | ||
+ | | $08$ | $3560 | ||
+ | | $09$ | $1803 | ||
+ | | $10$ | $1726 | ||
+ | | $11$ | $1590 | ||
+ | | $12$ | $1365 | ||
+ | | $13$ | $1017 | ||
+ | | $14$ | $714 $ | $1.541 | ||
+ | | $15$ | $644 $ | $5.303 | ||
+ | | $16$ | $451 $ | $6.050 | ||
+ | | $17$ | $404 $ | $3.282 | ||
+ | | $18$ | $352 $ | $5.242 | ||
+ | | $19$ | $345 $ | $2.792 | ||
+ | | $20$ | $343 $ | $5.765 | ||
+ | | $21$ | $339 $ | $5.863 | ||
+ | | $22$ | $325 $ | $1.337 | ||
+ | | $23$ | $273 $ | $2.495 | ||
+ | | $24$ | $264 $ | $3.917 | ||
+ | | $25$ | $260 $ | $0.987 | ||
+ | | $26$ | $239 $ | $0.113 | ||
+ | | $27$ | $235 $ | $0.267 | ||
+ | | $28$ | $217 $ | $0.660 | ||
+ | | $29$ | $209 $ | $2.092 | ||
+ | | $30$ | $183 $ | $2.629 | ||
+ | | $31$ | $182 $ | $2.434 | ||
+ | | $32$ | $176 $ | $4.536 | ||
+ | | $33$ | $173 $ | $2.452 | ||
+ | | $34$ | $142 $ | $3.360 | ||
+ | | $35$ | $138 $ | $0.291 | ||
+ | | $36$ | $125 $ | $3.721 | ||
+ | | $37$ | $118 $ | $2.781 | ||
+ | | $38$ | $106 $ | $4.206 | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $2608814706223$ | ||
+ | | $02$ | $1126008 | ||
+ | | $03$ | $303471 | ||
+ | | $04$ | $80538 | ||
+ | | $05$ | $21245 | ||
+ | | $06$ | $5592 | ||
+ | | $07$ | $1472 | ||
+ | | $08$ | $388 $ | $5.480 | ||
+ | | $09$ | $352 $ | $3.052 | ||
+ | | $10$ | $103 $ | $2.149 | ||
+ | | $11$ | $94 | ||
+ | | $12$ | $91 | ||
+ | | $13$ | $52 | ||
+ | | $14$ | $44 | ||
+ | | $15$ | $28 | ||
+ | | $16$ | $27 | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $53050$ | ||
+ | | $02$ | $16904$ | ||
+ | | $03$ | $7397 $ | $1.3474 $ | ||
+ | | $04$ | $3018 $ | $4.4564 $ | ||
+ | | $05$ | $1107 $ | $1.2623 $ | ||
+ | | $06$ | $378 $ | $4.320 | ||
+ | | $07$ | $123 $ | $1.069 | ||
+ | | $08$ | $39 | ||
+ | | $09$ | $15 | ||
+ | | $10$ | $12 | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $188$ | $0.035$ | ||
+ | | $02$ | $142$ | $3.125$ | ||
+ | | $03$ | $97 $ | $3.00 $ | ||
+ | | $04$ | $44 $ | $6.02 $ | ||
+ | | $05$ | $35 $ | $0.0 $ | ||
+ | | $06$ | $18 $ | $2.78 $ | ||
+ | | $07$ | $7 $ | $5.82 $ | ||
+ | | $08$ | $3 $ | $2.57 $ | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $114$ | $3.1416$ | ||
+ | | $02$ | $3 $ | $2.03 $ | $26087.90 $ | | ||
+ | | $03$ | $2 $ | $1.42 $ | $78263.71 $ | | ||
+ | | $04$ | $2 $ | $4.50 $ | $52175.81 $ | | ||
+ | | $05$ | $1 $ | $4.50 $ | $104351.61$ | ||
+ | | $06$ | $1 $ | $1.27 $ | $130439.52$ | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $1$ | $3.14$ | ||
+ | |||
+ | ===== Ekliptikale Breite $B$ ===== | ||
+ | |||
+ | {{tablelayout? | ||
+ | ^ Tabelle 3 |||| | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $11737529$ | ||
+ | | $02$ | $2388077 $ | $5.0373896 $ | $52175.8062831 $ | | ||
+ | | $03$ | $1222840 $ | $3.1415927 $ | $0.0 | ||
+ | | $04$ | $543252 | ||
+ | | $05$ | $129779 | ||
+ | | $06$ | $31867 | ||
+ | | $07$ | $7963 $ | $4.6097 | ||
+ | | $08$ | $2014 $ | $1.3532 | ||
+ | | $09$ | $514 | ||
+ | | $10$ | $209 | ||
+ | | $11$ | $208 | ||
+ | | $12$ | $132 | ||
+ | | $13$ | $121 | ||
+ | | $14$ | $100 | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $429151$ | ||
+ | | $02$ | $146234$ | ||
+ | | $03$ | $22675 $ | $0.01515 $ | $52175.80628 $ | | ||
+ | | $04$ | $10895 $ | $0.48540 $ | $78263.70942 $ | | ||
+ | | $05$ | $6353 $ | $3.4294 | ||
+ | | $06$ | $2496 $ | $0.1605 | ||
+ | | $07$ | $860 | ||
+ | | $08$ | $278 | ||
+ | | $09$ | $86 $ | $2.95 $ | $208703.23 | ||
+ | | $10$ | $28 $ | $0.29 $ | $27197.28 | ||
+ | | $11$ | $26 $ | $5.98 $ | $234791.13 | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $11831$ | ||
+ | | $02$ | $1914 $ | ||
+ | | $03$ | $1045 $ | ||
+ | | $04$ | $266 $ | ||
+ | | $05$ | $170 $ | ||
+ | | $06$ | $96 | ||
+ | | $07$ | $45 | ||
+ | | $08$ | $18 | ||
+ | | $09$ | $7 $ | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $235$ | ||
+ | | $02$ | $161$ | ||
+ | | $03$ | $19 $ | ||
+ | | $04$ | $6 $ | ||
+ | | $05$ | $5 $ | ||
+ | | $06$ | $3 $ | ||
+ | | $07$ | $2 $ | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $4$ | ||
+ | | $02$ | $1$ | ||
+ | |||
+ | ===== Radiusvektor $R$ ===== | ||
+ | |||
+ | {{tablelayout? | ||
+ | ^ Tabelle 4 |||| | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $39528272$ | ||
+ | | $02$ | $7834132 $ | $6.1923372$ | ||
+ | | $03$ | $795526 | ||
+ | | $04$ | $121282 | ||
+ | | $05$ | $21922 | ||
+ | | $06$ | $4354 $ | $5.8289 | ||
+ | | $07$ | $918 | ||
+ | | $08$ | $290 | ||
+ | | $09$ | $260 | ||
+ | | $10$ | $202 | ||
+ | | $11$ | $201 | ||
+ | | $12$ | $142 | ||
+ | | $13$ | $100 | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $217348$ | ||
+ | | $02$ | $44142 $ | $1.42386 $ | ||
+ | | $03$ | $10904 $ | $4.47466 $ | ||
+ | | $04$ | $2433 $ | $1.2423 | ||
+ | | $05$ | $1624 $ | $0.0 | ||
+ | | $06$ | $604 | ||
+ | | $07$ | $153 | ||
+ | | $08$ | $39 $ | $4.11 $ | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $3118$ | ||
+ | | $02$ | $1245$ | ||
+ | | $03$ | $425 $ | $2.926 $ | ||
+ | | $04$ | $136 $ | $5.980 $ | ||
+ | | $05$ | $42 $ | $2.75 $ | ||
+ | | $06$ | $22 $ | $3.14 $ | ||
+ | | $07$ | $13 $ | $5.80 $ | ||
+ | ^ {{ : | ||
+ | ^ n | ||
+ | | $01$ | $33$ | $1.68$ | ||
+ | | $02$ | $24$ | $4.63$ | ||
+ | | $03$ | $12$ | $1.39$ | ||
+ | | $04$ | $5 $ | $4.44$ | ||
+ | | $05$ | $2 $ | $1.21$ |