Space Opera's discretionary design of planets left me wanting more information about reasonable values for things like ecosphere and, therefore, oribtal distance and so on. I went looking and found some information in a book on astronomy which I condensed down into this table: Spectrum Adopted Ecosphere of Star Temperature Max Optimum Min (Class) in Kelvin in LS ------------------------------------------------------------ B0 23,000 1072 979 876 B5 15,000 866 790 707 A0 11,000 742 677 606 A5 8,600 655 599 535 F0 7,400 608 555 497 F5 6,500 570 520 465 giant G0 5,600 529 483 432 giant G5 4,700 484 443 396 giant K5 4,200 458 418 374 giant M2 3,400 412 376 337 giant M5 3,100 394 359 321 N 2,700 360 329 294 Me(max). 2,600 339 310 277 Me(min). 2,300 287 262 235 dwarf G0 6,000 548 500 447 dwarf G5 5,600 529 483 432 dwarf K9 5,100 505 461 412 dwarf K5 4,400 469 428 383 dwarf M 3,400 412 376 337 The Math Used: I did this chart many years ago, when I was in high school, so I make no claims as to the realism of the methods used. However, at least they do give consistent results, so for a game they may well be good enough. Anyway, assume that Earth is at the optimum stellar distance around a dG0 star. Therefore, the Optimum Steller Ecosphere(OSE) can be calculated as follows: OSE=6000K/(500LS)**2, this is simply a coefficient and is based on the idea that the temperature of the star is proportional to the radiation emitted and falls off as the square of the distance. Your mileage may vary. If we solve the equation, we find the OSE coefficient is .024K/LS**2 Thus the actual Optimum Stellar Ecosphere distance in LS is the square root of the Temperature of the star divided by the coefficient: __________ _ / T/.024 \/ Somehow, I decided to calculate the maximum and minimum SE coefficients by using the temperatures of dK0 and F0 stars This gives results of .020 and .030, which can be plugged into the above formula to determine the maximum and minimum ecosphers. Example: For a type M dwarf star, with a temperature of 3,400K, OSE = sqrt(3400/.024) = sqrt(141,666.67)=376 MxSE = sqrt(3400/.020) = sqrt(170,000) = 412 MnSE = sqrt(3400/.030) = sqrt(113,333.33) = 337