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<p>about observing an object in the present moment (T<sub>now</sub>), then one can expect the present moment to occur randomly between the start (T<sub>start</sub>) and the end (T<sub>end</sub>) of the observed object's longevity. Therefore, the total longevity of an observable object can be expected (with 50% confidence) to lie in the <a href="page.php?w=Interval_%28mathematics%29">interval</a> 1/3 · T<sub>start</sub> < T<sub>now < 3 · T<sub>end. This estimation technique was derived after a 1969 visit to the <a href="page.php?w=Berlin_Wall">Berlin Wall</a>, which was constructed eight years earlier. Gott reasoned that there was nothing special about the timing of his visit, so the above equation (with T = 8) estimates that the Berlin Wall would be likely to last for at least 2.67 years but no longer than 24 years. (The Berlin Wall fell 20 years later, in 1989.) </></></p><p>
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