1981
DOI: 10.1119/1.12464
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Parallax distance, time, and the twin ’’paradox’’

Abstract: An extension to all space-time points of the definition of time and of distance for any observer, accelerating or not, by means of a parallax viewing of events is undertaken. The twin ’’paradox’’ is analyzed in terms of this definition, and it is shown that during the period of acceleration, the accelerated observer sees the other traveler recede and go backward in ’’time.’’ This motion completely reconciles the calculations both observers make regarding the reading of each other’s clocks when they meet again.

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Cited by 14 publications
(8 citation statements)
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“…which is backwards in time (see example below). A similar result is obtained using the "parallax distance" [61], since both cases involve one-way propagation of light.…”
Section: Twin Paradoxsupporting
confidence: 70%
“…which is backwards in time (see example below). A similar result is obtained using the "parallax distance" [61], since both cases involve one-way propagation of light.…”
Section: Twin Paradoxsupporting
confidence: 70%
“…These aspects of the twin paradox are treated in the standard texts [1,2,3,4] . However, the description of 'when events happened' according to the travelling twin (Barbara say) seems never to have been fully settled [5,6] . In textbook treatments, Barbara's hypersurfaces of simultaneity, which define 'when events happened' according to her, have consistently been misrepresented or ignored.…”
Section: Introductionmentioning
confidence: 99%
“…-Though the inertial observers spacetimes are Minkowskian and isomorphic, they are different physical spaces attached each to a given 4-velocity vector u, at a given point p (1,17) .…”
Section: B and A Few Geometrical Toolsmentioning
confidence: 99%