glitterboy2098 wrote:actually, i've been helping develope a system to replace the Mach system for phase world.
uses units of 10,000 kph. (stole mattbaby's MARK term...1800 Marks is lightspeed.)
... would be to use the universally accepted A.U. as mentioned in the Manhunter book's description of the various spacecraft included there. This is a measurement called "Astronomical Units". In effect it describes the average distance between the center of the Earth and the center of the Sun, which amounts to about 93 million miles, or 149,597,870 km.
I would suggest to use this distance because it is the believed distance that permits life to evolve successfully, which would indicate that most intelligent races that reach the stars, would have a similar distance from their sun. (Unless they evolved on a world orbiting a different type of star of course, which could burn hotter or cooler than Sol.)
Most of the ships described in the Manhunter book have a sublight speed of anywhere from just over 1.5 to just under 3 A.U., though to be honest I'm not sure if that's per hour or per day. If I would have to guess, I would say per day. Here's why;
Even if it were per day, judging by the Black Eagle's maximum speed of Mach 16, which is 10,720 miles per hour, the Black Eagle can only cover 257,280 miles in a 24 hour period at maximum speed. (That is, of course, for the version without a CG-Drive that permits light speed.) I mean, with the distance to the moon being approximately 250,000 miles away, if I did my math right, it would take a Black Eagle 23 hours and 36 minutes to reach Luna from Earth, without factoring in acceleration, deceleration, take-offs, or landings.
Meanwhile a ship, moving at only 1 A.U. per day, could reach Luna from Earth in only 3 minutes and 52.2 seconds, not factoring in acceleration, deceleration, take-offs, or landings. (Here's the formula I used; 1 A.U. or 93,000,000 miles per day divided by 24 hours to come up with miles per hour. Then, I took the distance to be traveled, in this case 250,000, and divided it by the miles per hour, this gives me the time it takes to travel this distance. In this case the travel time wound up to be less than 1 hour, so took this decimal and multiplied it by sixty to determine the minutes. The decimal from that I again multiplied by sixty to determine the seconds.) I think these sorts of speeds are FAR more realistic for space travel than the Mach numbers. As for Marks, I think that is too 'Star Trek' for Palladium, they may even run into licensing issues for using the term - but I could be wrong.
As for acceleration time, you'd want to keep that right around 3 Gs for passenger type spacecraft or up to a maximum of 5 Gs for fighter pilots who are wearing G suits. I'd help you for determining acceleration for these
1 G is reputed to be 32 feet per second squared, BUT it's here that things get a little fuzzy for me, so I'll leave the rest for you.
Any physics majors or professors around here care to shed some light on the topic of acceleration and G forces?