PHY306 1 A brief history of cosmology Basic concepts  spatial extent  finite (with edges)  finite (unbounded)  infinite  our location  Earth at centre.

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PHY306 1 A brief history of cosmology Basic concepts  spatial extent  finite (with edges)  finite (unbounded)  infinite  our location  Earth at centre  Sun at centre  solar system near centre  solar system far from centre  no centre  past and future  both finite (creation, future destruction)  both infinite (no beginning, no end)  finite past, infinite future  dynamics  static  expanding  cyclic

PHY306 2 Early ideas: astronomy Clearly understood concepts in Greek and Hellenistic astronomy  shape and size of the Earth (Eratosthenes, BC )  size and distance of the Moon (Aristarchos, BC )  Sun is much larger than Earth (Aristarchos)  exact value was wrong by a large factor: method sound in principle, impossible in practice! Ideas raised but not generally accepted  Earth rotates on its axis (Heraclides, BC )  Sun-centred solar system (Aristarchos)

PHY306 3 Early ideas: cosmology Aristotle/Ptolemy  Earth-centred, finite, eternal, static Aristarchos/Copernicus  Sun-centred, finite, eternal, static  At this time, little observational evidence for Sun-centred system!

PHY306 4 Renaissance Birth of modern science  scientific method  Galileo  better observations  Tycho, Galileo  development of mathematical analysis  Kepler, Galileo, Newton  Newtonian cosmology

PHY306 5 Newtonian Cosmology Newton’s Philosophiae Naturalis Principia Mathematica, 1687  Newtonian gravity, F = GMm/r 2, and second law, F = ma  Approximate size of solar system (Cassini, 1672)  from parallax of Mars  Finite speed of light (Ole Rømer, 1676)  from timing of Jupiter’s moons  No distances to stars  No galaxies

PHY306 6 Newtonian Cosmology Newton assumed a static universe  Problem: unstable unless completely homogeneous  Consider mass m on edge of sphere of mass M and radius r  mass outside sphere does not contribute (if spherically symmetric)  mass inside behaves like central point mass  if there exists an overdense region, everything will fall into it

PHY306 7 Olbers’ Paradox Named for Wilhelm Olbers, but known to Kepler and Halley  Consider spherical shell of radius r and thickness dr  Number of stars in this shell is 4πr 2 n dr, where n is number density of stars  Light from each star is L/4πr 2, therefore light from shell is nL dr, independent of r  therefore, in infinite universe, night sky should be infinitely bright (or at least as bright as typical stellar surface – stars themselves block light from behind them) Why is the sky dark at night?

PHY306 8 Resolution(s) Light is absorbed by intervening dust  suggested by Olbers  doesn’t work: dust will heat up over time until it reaches the same temperature as the stars that illuminate it  (I’m not sure 17 th century astronomers would have realised this) Universe has finite size  suggested by Kepler  this works (integral is truncated at finite r)  but now Newtonian universe will definitely collapse Universe has finite age  equivalent to finite size if speed of light finite  light from stars more than ct distant has not had time to reach us  (currently accepted explanation) Universe is expanding  effective temperature of distant starlight is redshifted down  this effect not known until 19 th century  (does work, but does not dominate (for stars) in current models) Olbers + Newton could have led to prediction of expanding/contracting universe

PHY306 9 Further developments James Bradley, 1728: aberration  proves that the Earth orbits the Sun  also allowed Bradley to calculate the speed of light to an accuracy of better than 1% Friedrich Bessel, 1838: parallax  distances of nearby stars  a discovery whose time had come: 3 good measurements in the same year by 3 independent people, after 2000 years of searching! Michelson and Morley, 1887: no aether drift  the speed of light does not depend on the Earth’s motion

PHY State of Play ~1900 We know  speed of light  distance to nearby stars  the Earth is at least several million years old Our toolkit includes  Newtonian mechanics  Newtonian gravity  Maxwell’s electromagnetism We don’t know  galaxies exist  the universe is expanding  the Earth is several billion years old We are worried about  conflict between geology and physics regarding age of Earth  about to be resolved  lack of aether drift