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EvilDrGanymede
Guest
I notice that the year length column on page 374 (World Orbit generation table) is not correct. A world in Orbit 3 will only have a year the same length as our own if the primary star is the same mass as our sun (orbital period being dependant on primary mass as well as distance from star). The same applies for all other orbits, obviously.
You actually need to multiply the year length by an additional factor of:
Square root of [1/(mass ratio of the star to Sol's mass)].
So a planet (in any orbit) orbiting a star half as massive as Sol (e.g. an M0 V) will have a year that is a factor of SQRT(1/0.5) = SQRT(2) = x1.414 of the Year length modifier shown in the table on p374.
A planet orbiting a star twice as massive as Sol (e.g. an A5 V) will have an additional year length modifier of SQRT (1/2) = x0.707. Thus, it completes one orbit more quickly than a planet orbiting the same distance from Sol, which is what you'd expect.
Of course, you aren't presented with a table of stellar masses in T20, so this is kinda moot, I guess :/.
You actually need to multiply the year length by an additional factor of:
Square root of [1/(mass ratio of the star to Sol's mass)].
So a planet (in any orbit) orbiting a star half as massive as Sol (e.g. an M0 V) will have a year that is a factor of SQRT(1/0.5) = SQRT(2) = x1.414 of the Year length modifier shown in the table on p374.
A planet orbiting a star twice as massive as Sol (e.g. an A5 V) will have an additional year length modifier of SQRT (1/2) = x0.707. Thus, it completes one orbit more quickly than a planet orbiting the same distance from Sol, which is what you'd expect.
Of course, you aren't presented with a table of stellar masses in T20, so this is kinda moot, I guess :/.