Below in some information about some of the earlier Numeration Systems.
Egyptian System
*The egyptian system was created in 3400 B.C.
*This system used hierogyphics as symbols for each number.
*This system has no place value (contains no zero).
Below is a visual representation of the Eygyptian System.
*base 10
http://www-groups.dcs.st-and.ac.uk/~history/HistTopics/Egyptian_numerals.html
Roman System
* The "Roman Numeration System" is actually the Roman Numerals that are still occasionally used today- Think of book indexes, movie and television show copywrite numbers, chapter numbers in books, outlines, etc.
* There are many rules involved in using the Roman System.
-> powers of 10 (I, X, or C) can be subtracted from another number (symbol), and only a single letter can be subtracted from a single numeral.
->Don't subtract a letter from another letter that is more than ten times greater.
*base 10
* 1=I 6=VI 40=XL
2=II 7 = VII 50=L
3=III 8=VIII 100= C
4 =IV 9=VIV 10,000= X (with a line over it)
5=V 10=X
Mayan System
*The Mayan system includes 3 symbols, including zero.
*The symbol for zero can vary- it can look like an eye or a conch shell.
*base 20 & 18x20
* http://www.basic-mathematics.com/mayan-numeration-system.html This is a helpful website that shows the mayan symbols and gives examples on how to use them.
Babylonian System
*includes 3 symbols: a "martini glass" and a "boomerang" shape. The third symbol is a combination of the other two.
* base 60
*does not include zero (no place holder)
*Although this doesn't seem specifically related to these systems, i found this to be a very useful hint, which I was reminded of in class last week: the word number refers to the value of the numeric symbol being used. (e.g. the number 7 is greater than the number 4). The word numeral refers to the symbol itself. (e.g. the numeral 4 is greater than the numeral 7). *
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