This is something I wondered about since seeing the movie. Lazy Tuesday thought experiment geek-out follows...
Sounds like the maximum warp factor of the alternate universe Enterprise is 8, which, if based on TOS warp factor scale is 512 times c.
Then, estimating the amount of time it took Kirk to crash land, meet Spock, walk 40km north to the station over rough and snowy terrain, and upgrade the transporter, it should be possible to make a rough estimate, no?
Regular walking speed is about 5km/hr (@ 8 hr to the base), but that's on flat terrain. Assuming no large detours and the terrain wasn't overly up and down, let's go 1.5x, or 12 hours to the base. Let's add in an hour to upgrade the transporter, an hour for breaks while hiking, and an hour for other little things like landing on the planet, talking, etc. So, 15 hours of elapsed time.
Using Wolfram Alpha I get a distance of 0.8758 ly.
@ 20 hours, which seems even more likely, it's 1.1677 ly.
So Scotty beamed them around a light year. Lucky he only ended up in the water system. Could be wrong about this calculation, though.
This has some implications for the Star Trek universe. Who needs ships to get around the solar system when you can just beam people everywhere? Why travel between the stars when you could just set up transporter relay stations between the stars where you transport like a skipping stone from one planet to another?
This is the problem with pulling a deus ex machina, that is, using a technological device to solve a plot point. It has ramifications for the universe in which your story takes place.
(As I side note, I also read that Vulcan is.. err... was... errr... both is and was 16 ly from Earth. So it would have taken the Enterprise around 11.4 days to get there from Vulcan...)
Sounds like the maximum warp factor of the alternate universe Enterprise is 8, which, if based on TOS warp factor scale is 512 times c.
Then, estimating the amount of time it took Kirk to crash land, meet Spock, walk 40km north to the station over rough and snowy terrain, and upgrade the transporter, it should be possible to make a rough estimate, no?
Regular walking speed is about 5km/hr (@ 8 hr to the base), but that's on flat terrain. Assuming no large detours and the terrain wasn't overly up and down, let's go 1.5x, or 12 hours to the base. Let's add in an hour to upgrade the transporter, an hour for breaks while hiking, and an hour for other little things like landing on the planet, talking, etc. So, 15 hours of elapsed time.
Using Wolfram Alpha I get a distance of 0.8758 ly.
@ 20 hours, which seems even more likely, it's 1.1677 ly.
So Scotty beamed them around a light year. Lucky he only ended up in the water system. Could be wrong about this calculation, though.
This has some implications for the Star Trek universe. Who needs ships to get around the solar system when you can just beam people everywhere? Why travel between the stars when you could just set up transporter relay stations between the stars where you transport like a skipping stone from one planet to another?
This is the problem with pulling a deus ex machina, that is, using a technological device to solve a plot point. It has ramifications for the universe in which your story takes place.
(As I side note, I also read that Vulcan is.. err... was... errr... both is and was 16 ly from Earth. So it would have taken the Enterprise around 11.4 days to get there from Vulcan...)