Negative distance? Can it be real?

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The discussion explores the concept of negative distance in the context of two planes flying in opposite directions and landing at the same airport after a time t. A formula for distance based on their speeds and landing time is presented, which suggests that negative distances could arise when the planes travel in opposite directions. The conversation touches on the idea that negative intervals exist in relativity, where the invariant interval can be negative, indicating a time-like separation between events. However, it is argued that negative distance lacks physical significance and does not require alternate universes for explanation. The topic ultimately raises questions about the nature of distance and its implications in physics.
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I started wondering about this after solving a problem on the exam. Here is the problem: 2 planes has a speed v1 and v2. They are flying from the airport at the same time. The difference between their landings on the same airport is t. Express the distance between the airports as functions of v1, v2 and t.

This is what I got: distance= v1v2t/|v1-v2|

If this formula for the distance between the airports allways applies and we have defined positive and negative velocities as oposite directions when the problem is 1 dimensional, we get a negative distance if the planes goes in oposite directions and lands on the same airport after a time t.

So here is my question: May there be such a mystic thing as negative distance so that 2 planes can go in oposite directions and land on the same place after a finite amount of time? Could this be something physical, not observed in our universe, but still real in other strange universes and extremely hard for us to imagine?
 
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No need for weird alternate universes to have the two aircraft heading in opposite directions land in the same airport. If you map the coordinates to a sphere(like the Earth), that's exactly what you'll get.
 
In relativity, the usual notion of distance is replaced by the invariant interval, which can be negative. The invariant interval between two events is (in +++- convention) the square root of
ds^2=dx^2+dy^2+dz^2-c^2dt^2
This is just the usual notion of distance minus an extra term for the time difference between the two things you are measuring. If you are measuring the interval between two things at the same time, then ds is just the distance. A negative interval means that the interval is time-like, which means it's possible for a signal to travel from one endpoint to the other without going faster than c.
 
Hey,

You are thinking too hard.
It has no physical significance what so ever
 
http://www.datasea.info/avatar1.jpgNo need for weird alternate universes to have the two aircraft heading in opposite directions land in the same airport.
 
I'm not a student or graduate in Astrophysics.. Wish i were though... I was playing with distances between planets... I found that Mars, Ceres, Jupiter and Saturn have somthing in common... They are in a kind of ratio with another.. They all got a difference about 1,84 to 1,88x the distance from the previous planet, sub-planet. On average 1,845x. I thought this can be coincidential. So i took the big moons of Jupiter and Saturn to do the same thing jupiter; Io, Europa and Ganymede have a...

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