CadetNewb
Well-Known Member
It might actually, but let me do the math and see.
Let's assume that Hanako is having the ship floor it at 0.375c (404,719,818 km/h) using its STL drives, but without overboost or somesuch, and is trying to get to a planet that's in the Goldylocks Zone of a star that's like our own sun. For fun, let's assume it's Earth. That means she has to travel 121 AU in from the edge of the system, assuming we're using the Heliopause as the point of no FTL (this would be giving or taking 1 AU depending on where in orbit the planet is at the moment of course). An AU is about 150,000,000 kilometers, and 121 AUs are 18,150,000,000 kilometers. That means that it's going to take 1 day, 20 hours and 48 minutes for Hanako to get to Earth, assuming the Eucharis just arrived in our Solar System. And since the Eucharis has the Combined Field System, it'll be heading in at 0.375c the whole time, making all observers collectively soil themselves since they're unaware it can rapidly decelerate and come to a stop at the last moment. And then Japan would love her the moment she steps off the ship, but that's another matter entirely.
On top of that, there's getting to the system in the first place - assuming that Sol (and Earth) is the same distance from Yamatai as Asura, that's 90ly. Since the Plumeria class has a hyperdrive rated as 1ly per minute, that's 90 minutes. Overall, the travel time for getting to Earth from Yamatai in this scenerio would be 1 Day, 22 hours and 18 minutes.
At the same time, if Hanako were trying to get to one of the outer rim planets like Neptune, and it just happens to be all the way on the other side of the system when she arrives, that's another 30 AU she's got to travel across. That's another 4,500,000,000 kilometers, which will take 11 more hours. In this second scenario, it would be 2 Days, 9 Hours and 18 Minutes I think.
This is all assuming my math is right.
Previously, we've been assuming we appear in the system itself, and outside of the destination's Hill Sphere rather than the system's Heliosphere or something like it, meaning response time was like calling in the National Guard to take care of an errant tank perhaps. I believe that this change wouldn't solve the problems that come out of having such a small travel time from location to the next, but it does help to mitigate it. I think it's a step in the right direction, but I don't know how others would feel about it considering that many have been likely portraying FTL entry into a system differently than this.
Let's assume that Hanako is having the ship floor it at 0.375c (404,719,818 km/h) using its STL drives, but without overboost or somesuch, and is trying to get to a planet that's in the Goldylocks Zone of a star that's like our own sun. For fun, let's assume it's Earth. That means she has to travel 121 AU in from the edge of the system, assuming we're using the Heliopause as the point of no FTL (this would be giving or taking 1 AU depending on where in orbit the planet is at the moment of course). An AU is about 150,000,000 kilometers, and 121 AUs are 18,150,000,000 kilometers. That means that it's going to take 1 day, 20 hours and 48 minutes for Hanako to get to Earth, assuming the Eucharis just arrived in our Solar System. And since the Eucharis has the Combined Field System, it'll be heading in at 0.375c the whole time, making all observers collectively soil themselves since they're unaware it can rapidly decelerate and come to a stop at the last moment. And then Japan would love her the moment she steps off the ship, but that's another matter entirely.
On top of that, there's getting to the system in the first place - assuming that Sol (and Earth) is the same distance from Yamatai as Asura, that's 90ly. Since the Plumeria class has a hyperdrive rated as 1ly per minute, that's 90 minutes. Overall, the travel time for getting to Earth from Yamatai in this scenerio would be 1 Day, 22 hours and 18 minutes.
At the same time, if Hanako were trying to get to one of the outer rim planets like Neptune, and it just happens to be all the way on the other side of the system when she arrives, that's another 30 AU she's got to travel across. That's another 4,500,000,000 kilometers, which will take 11 more hours. In this second scenario, it would be 2 Days, 9 Hours and 18 Minutes I think.
This is all assuming my math is right.
Previously, we've been assuming we appear in the system itself, and outside of the destination's Hill Sphere rather than the system's Heliosphere or something like it, meaning response time was like calling in the National Guard to take care of an errant tank perhaps. I believe that this change wouldn't solve the problems that come out of having such a small travel time from location to the next, but it does help to mitigate it. I think it's a step in the right direction, but I don't know how others would feel about it considering that many have been likely portraying FTL entry into a system differently than this.