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Numbers: Number Systems
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The idea behind p-adic numbers is this: While real numbers may have infinitely long expansions to the right of the decimal point, these numbers allow for infinitely long expansions to the left. The number system which results depends on what base is used for the digits: any base is possible, but a system with the best mathematical properties is obtained when the base is a prime number.
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This branch of mathematics involves the study of the properties of numbers and the structure of different number systems. It is concerned with integers, or whole numbers. Many problems in number theory deal with prime numbers.
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This number system will take over almost all the numbers almost all over the world. It is called Absyssness (pronounced ab-sis-nes). These numbers are here: · Bidd (pronounced bid)= 0 · Gebidd (pronounced jee-bid)= 1 · Gelong (pronounced jee-long)= 2 · Copak (pronounced koh-pak)= 3 and everything above it · Mudd gebidd= -1 · Mudd gelong= -2 · Mudd copak= -3 and everything below it Mudd is the same as minus and pobb is the same as a decimal point ".". So learn Absyssness and you wont be left behind.
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Number Systems