It may appear strange and difficult to think of discrete elementary entities not in space and time, but weaving space and time with their relations. But how strange it must have seemed to listen to Anaximander, when he claimed that beneath our feet there was only the same sky that we can see above our heads? Or to Aristarchus, when he tried to measure the distance of the moon and the sun, discovering that they are extremely distant, and are therefore not the size of little balls, but gigantic—and the sun is immense compared to Earth. Or to Hubble, when he realized that the small diaphanous
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