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Originally posted by spy66
Originally posted by docpoco
Originally posted by spy66
All you actually need to use to solve this problem is this equations:
Distance = Speed x Time.
edit on 27.06.08 by spy66 because: (no reason given)
HAHAHA. You sure could have saved Einstein a lot of trouble had you been around to help him sort out his theories of relativity.
Here is the formula you need to calculate time dilation:
l'=l*sqr(1-v²/c²)
You are a little out of your league hot stuff.
If i was i would not debate this.
Lets retract again.
1. The guy is in a space ship.
2. The space ship travels .999999 the speed of light.
3. He travels inside this space ship for 10 years.
My question is: Have you picked the right equation from the wiki page?
You cant just pick and choose your equation if you dont know if they apply to his travel.
Originally posted by docpoco
Do you not understand the concept of time dilation?
Originally posted by spy66
Yes i do. Do you?
...
I bet if you do the math. You will not find any time dilation at all.
An extreme example of gravitational time dilation occurs near a black hole. A clock falling towards the event horizon would appear (to observers far away) to slow down to a halt as it approached the horizon. A small and sturdy enough clock could conceivably cross the horizon without suffering adverse effects at the horizon, but to far away observers it would "freeze" and be flattened out on the horizon.
when our orbiter's orbital circumference is merely one meter longer than the circumference of the black hole's event horizon, about eight years and nine months will pass for the outside observer per orbiter day. If the observer could somehow watch the action going on inside the orbiter, she would perceive everything as occurring at a staggeringly slow pace, while the orbiter crew would feel time passing normally. If the crew could watch the life of the outside observer, it would appear to be passing by at a very fast pace, while the observer would feel time passing normally.
Originally posted by Arbitrageur
Originally posted by docpoco
Do you not understand the concept of time dilation?
Originally posted by spy66
Yes i do. Do you?
...
I bet if you do the math. You will not find any time dilation at all.
That's pretty entertaining to say the least, and I'm sure some people laughed at me when I've been wrong posting here (I have been wrong twice that I know of).
Spy66 I think when someone points out you're wrong you should really do some research, that's what I did and I found out the other guy was right.
Gravitational time dilation
An extreme example of gravitational time dilation occurs near a black hole. A clock falling towards the event horizon would appear (to observers far away) to slow down to a halt as it approached the horizon. A small and sturdy enough clock could conceivably cross the horizon without suffering adverse effects at the horizon, but to far away observers it would "freeze" and be flattened out on the horizon.
And if you orbited a black hole:
when our orbiter's orbital circumference is merely one meter longer than the circumference of the black hole's event horizon, about eight years and nine months will pass for the outside observer per orbiter day. If the observer could somehow watch the action going on inside the orbiter, she would perceive everything as occurring at a staggeringly slow pace, while the orbiter crew would feel time passing normally. If the crew could watch the life of the outside observer, it would appear to be passing by at a very fast pace, while the observer would feel time passing normally.edit on 6-10-2010 by Arbitrageur because: fix typo
An extreme example of gravitational time dilation occurs near a black hole. A clock falling towards the event horizon would appear (to observers far away) to slow down to a halt as it approached the horizon. A small and sturdy enough clock could conceivably cross the horizon without suffering adverse effects at the horizon, but to far away observers it would "freeze" and be flattened out on the horizon.
Originally posted by docpoco
Originally posted by spy66
Originally posted by docpoco
Originally posted by spy66
All you actually need to use to solve this problem is this equations:
Distance = Speed x Time.
edit on 27.06.08 by spy66 because: (no reason given)
HAHAHA. You sure could have saved Einstein a lot of trouble had you been around to help him sort out his theories of relativity.
Here is the formula you need to calculate time dilation:
l'=l*sqr(1-v²/c²)
You are a little out of your league hot stuff.
If i was i would not debate this.
Lets retract again.
1. The guy is in a space ship.
2. The space ship travels .999999 the speed of light.
3. He travels inside this space ship for 10 years.
My question is: Have you picked the right equation from the wiki page?
You cant just pick and choose your equation if you dont know if they apply to his travel.
Listen dude. You need to do a little bit of research first.
You CLEARLY, and I can't stress this enough, CLEARLY don't understand the theories of relativility, including time dilation.
Time dilation works like this.
www.walter-fendt.de...
Seriously man, do yourself a favor and check it out. I'm not trying to be a jerk, but you are making a fool out of yourself. (Even the other guy in this thread told you you were wrong)
While the example talks about that, it's irrelevant if the observers observe what the other is doing or not, they don't HAVE to observe it, they just explain that to try to help you understand better.
Originally posted by spy66
Well i am not wrong: I am the one who actually see what you two are doing wrong.
In this example you are talking about what the observers would observe. The time dilation you are really referring to in this example is the time dilation of received light which the observers would observe.
Originally posted by Arbitrageur
While the example talks about that, it's irrelevant if the observers observe what the other is doing or not, they don't HAVE to observe it, they just explain that to try to help you understand better.
Originally posted by spy66
Well i am not wrong: I am the one who actually see what you two are doing wrong.
In this example you are talking about what the observers would observe. The time dilation you are really referring to in this example is the time dilation of received light which the observers would observe.
Go back to the example on page one, with the astronaut traveling 10 years in one direction, then turning around and traveling 10 years back to Earth, as time is measured by the clock in the spaceship. (and to simplify the math let's just disregard the acceleration and deceleration time and assume constant velocity). Let's say he travels at 99.9999% the speed of light which comes out to a time dilation of about 700:1.
Let's also say that once the astronaut leaves our solar system, we can no longer see him, so that takes any "observation" out of the picture.
Let's say the astronaut leaves in the year 2010, and by his clock arrives at his destination in 2020, then returns to Earth in the year 2030, according to his clock. Time seemed to pass normally to him, but it didn't. When he gets back to Earth in what his clock says is 2030, the actual year on Earth will be something like 2010 + (20 years times 707.107 time dilation factor) which comes out to 2010 plus 14,142 years, so if earth was still using the same type of calendar it would actually be the year 16,152 on Earth, not the year 2030 as the astronaut's clock says. And none of this has anything to do with one party observing the other party or reflecting anything.
Please do some more research on this and let us know when you figure it out, we're just trying to help so you can ask questions if you don't understand. I'll be gone for a while but I'll check up when I get back, I'm not ignoring you, just not around for a while. See you later and good luck with this challenging concept!
"The future" is not an absolute concept, it is relative, which is why we call it "relativity".
Originally posted by spy66
If the ship is traveling away from Earth towards Pluto. Would the space ship be at Pluto in the future, Past or present time it arrives. If the space ship is traveling at .999999 the speed of light.
Actually it's a cool thought that I never thought about before, even if it's not actual immortality, even living for 20,000 years of Earth time sounds pretty cool. However aside from the practical problems of getting to such a high velocity which are legion, the biggest problem I see, is that time seems to pass normally for the astronaut traveling at the speed of light (or just a hair under it to keep it almost realistic). So it really wouldn't seem like immortality unless you went back to Earth and found out everyone you knew had been dead for ten thousand years, your life would still seem to pass by normally from your perspective.
Originally posted by docpoco
In any case, if anyone cares to debate the original post of the topic before the junior high physics wiz popped in to devastate Einsteins theories, I'd be happy too.
Originally posted by Arbitrageur
While the example talks about that, it's irrelevant if the observers observe what the other is doing or not, they don't HAVE to observe it, they just explain that to try to help you understand better.
Originally posted by spy66
Well i am not wrong: I am the one who actually see what you two are doing wrong.
In this example you are talking about what the observers would observe. The time dilation you are really referring to in this example is the time dilation of received light which the observers would observe.
Go back to the example on page one, with the astronaut traveling 10 years in one direction, then turning around and traveling 10 years back to Earth, as time is measured by the clock in the spaceship. (and to simplify the math let's just disregard the acceleration and deceleration time and assume constant velocity). Let's say he travels at 99.9999% the speed of light which comes out to a time dilation of about 700:1.
Let's also say that once the astronaut leaves our solar system, we can no longer see him, so that takes any "observation" out of the picture.
Let's say the astronaut leaves in the year 2010, and by his clock arrives at his destination in 2020, then returns to Earth in the year 2030, according to his clock. Time seemed to pass normally to him, but it didn't. When he gets back to Earth in what his clock says is 2030, the actual year on Earth will be something like 2010 + (20 years times 707.107 time dilation factor) which comes out to 2010 plus 14,142 years, so if earth was still using the same type of calendar it would actually be the year 16,152 on Earth, not the year 2030 as the astronaut's clock says. And none of this has anything to do with one party observing the other party or reflecting anything.
Please do some more research on this and let us know when you figure it out, we're just trying to help so you can ask questions if you don't understand. I'll be gone for a while but I'll check up when I get back, I'm not ignoring you, just not around for a while. See you later and good luck with this challenging concept!
Originally posted by spy66
reply to post by Arbitrageur
Ok i see that my last question became a problem. In that case i have another one.
If this space ship travels 150 million km. At .999999 the speed of light to reach earth. How much time has passed on earth when the space ship arrives after approximately 8.5 min?
Lets say the space ship leaves at 10:00 O`clock on the 7th of October 2010. And travels 150 million km in 8.5min.
When the space ship leaves its location a 150 million km away, the time on earth is also 10:00h and the 7th of October 2010.
When the space ship arrives after 8.5 min. What is the actual time that has passed on earth?
Originally posted by docpoco
Originally posted by spy66
reply to post by Arbitrageur
Ok i see that my last question became a problem. In that case i have another one.
If this space ship travels 150 million km. At .999999 the speed of light to reach earth. How much time has passed on earth when the space ship arrives after approximately 8.5 min?
Lets say the space ship leaves at 10:00 O`clock on the 7th of October 2010. And travels 150 million km in 8.5min.
When the space ship leaves its location a 150 million km away, the time on earth is also 10:00h and the 7th of October 2010.
When the space ship arrives after 8.5 min. What is the actual time that has passed on earth?
The answer is, a little over 4 days would have passed on earth.
This is the coolest example of this I have found:
www.pbs.org...
This is pulled directly from the page:
"...Einstein came up with an example to show the effects of time dilation that he called the "twin paradox." It's a lot like the Time Traveler game you just played. Let's try it out with a pair of pretend twins, Al and Bert, both of whom are 10 years old in their highly futuristic universe.
Al's parents decide to send him to summer camp in the Alpha-3 star system, which is 25 light-years away (a light-year is the distance light travels in a year). Bert doesn't want to go and stays home on Earth. So Al sets out on his own. Wanting him to get there as quickly as possible, his parents pay extra and send him at 99.99 percent the speed of light.
The trip to the star and back takes 50 years. What happens when Al returns? His twin brother is now 60 years old, but Al is only 10 and a half. How can this be? Al was away for 50 years but only aged by half a year. Has Al just discovered the fountain of youth?
Not at all. Al's trip into space lasted only a half year for him, but on Earth 50 years passed. Does this mean that Al can live forever? Nope. He may have aged by only half a year in the time it took 50 years to pass on Earth, but he also only lived half a year. And since time can slow down but never goes backwards, there's no way he could grow younger....."
Originally posted by spy66
Ok, so what you are saying is that if the sun light takes about 8.3 min to reach earth. About 4 days have gone on earth?
Do you see why i dont get it?
I exchanged the Sun light with the the space ship. And i added just a little bit extra to the time so that you wouldn't notice it. The Sun light uses about 8.3 min to travel the 150 million km to earth. That is 8.3 earth minutes. How can 4 day's have gone on earth?
You can read up on that if you like, right here: en.wikipedia.org...
And you can do the math with this equation:
Time = 150 million km / 300 000km/s
edit on 27.06.08 by spy66 because: (no reason given)