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It takes 26 orders of magnitude, or powers of ten, to go from the furthest reaches of space to the familiar scale of everyday life.
The metric system is based on "tens", and it provides a useful method for describing the sizes of objects. It is also easy to understand, thanks to the evolutionary accident that gave human beings 10 fingers. The symbol "^" means "to the exponent". The expression 10^2, "ten to the two" is the same as one hundred, or 100. 10^3 is the same as one thousand, or 1000, and so on. Each step represents a magnification of 10, and begins at the edge of the Universe, A Vast Distance from Earth10^25 meters, a billion light-years from Earth - Nothing but an all surrounding black void, sprinkled with faint spots of light. 10^24 meters, a hundred million light-years - The points of light grow slightly larger. Ahead is a colossal supercluster of galaxies. 10^23 meters, 10 million light-years - One point of light is now a smudge. It is the Milky Way galaxy, home to 400 billion stars. Approaching the Milky Way Galaxy10^22 meters, 1 million light-years - The spiral structure of the Milky Way becomes evident. It is flanked by two companions, the Magellan clouds. 10^21, 100 thousand light-years - The giant spiral of the Earth's home galaxy fills the view. A huge collection of stars, rotating once every 250,000 years. 10^20 meters, 10 thousand light-years - Countless stars, appearing like millions of sand-grains, hide the Sun and her planets. 10^19 meters, 1 thousand light-years - A mass of bright stars, encompassing our solar system. 10^18 meters, 100 light-years - The sun still too faint to see. 10^17 meters, 10 light-years - The view appears like that of the sky, as seen from Earth on a dark, cloudless night. Approaching the Sun10^16 meters, 1 light year - A point of light grows larger, a single small orb, one out of trillions. 10^15 meters, 1 trillion kilometres - The Sun grows larger. 10^14 meters, 100 billion kilometres - From this distance, if the orbits of the planets were drawn out, they could be seen as small ellipses around the Sun. 10^13 meters, 10 billion kilometres - The planetary orbits trace large paths across the view, with the Sun at one focus of the ellipses. 10^12 meters, 1 billion kilometres - The orbits of the inner planets come into view. The third from the Sun is focussed upon, appearing as a pale blue dot. 10^11 meters, 100 million kilometres - The orbit of the Earth sweeps the view. Approaching the Earth10^10 meters, 10 million kilometres - The orbit of the Moon can be seen surrounding the tiny Earth. 10^9 meters, 1 million kilometres - The Earth is apparent, and the Moon’s orbit fills the view. 10^8 meters, 100 thousand kilometres - The Earth’s oceans can be seen below a cloudy vale. 10^7 meters, 10 thousand kilometres - The continents become visible. 10^6 meters, 1 thousand kilometres - A river inlet can be seen. Vague shapes indicate cities and towns. Approaching Home10^5 meters, 100 kilometres - A town is directly below, a grid system of streets reveals the efforts of human minds. 10^4 meters, 10 kilometres - A group of streets is below, a large park lies to the north, and a river to the east. 10^3 meters, 1 kilometre - The garden of a house comes into view. The trees and a small pond can be seen. 10^2 meters, 100 meters - Two shapes lie in the centre of the garden, a small black shape moves rapidly across the grass. Approaching Life10^1 meters, 10 meters - The shapes resolve into a couple asleep on the grass. A black dog plays with a ball. 10^0 meters, 1 meter - The scale of a human being. A plate of food and a magazine can be seen. 10^-1 meters, 10 centimetres - A close-up of the human hand. From this point, the view goes beyond the smallest scale resolvable by the human eye. References: Morrison, Philip & Morrison, Phylis. Powers Of Ten, About the Relative Size of Things in the Universe. Scientific American Books, 1982.
The copyright of the article The Large Scale of the Universe in Physics is owned by Robert Harrand. Permission to republish The Large Scale of the Universe in print or online must be granted by the author in writing.
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