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{{Numeral systems}} |
{{Numeral systems}} |
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The '''septenary''' [[numeral system]] is the [[base (exponentiation)|base]]-{{Num|7}} number system, and uses the digits 0-6. |
The '''septenary''' [[numeral system]] is the [[base (exponentiation)|base]]-{{Num|7}} number system, and uses the digits 0-6. |
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==The first 20 counting numbers in base 7== |
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{| class="wikitable" |
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|- |
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! Base 10 !! Base 7 |- |
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! 1 |
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| 1 |- |
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! 2 |
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| 2 |- |
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! 3 |
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| 3 |- |
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! 4 |
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| 4 |- |
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! 5 |
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| 5 |- |
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! 6 |
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| 6 |- |
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! 7 |
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| 10 |- |
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! 8 |
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| 11 |- |
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! 9 |
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| 12 |- |
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! 10 |
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| 13 |- |
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! 11 |
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| 14 |- |
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! 12 |
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| 15 |- |
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! 13 |
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| 16 |- |
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! 14 |
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| 20 |- |
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! 15 |
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| 21 |- |
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! 16 |
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| 22 |- |
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! 17 |
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| 23 |- |
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! 18 |
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| 24 |- |
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! 19 |
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| 25 |- |
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! 20 |
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| 26 |}<ref>The first 1000 counting numbers in base[http://scientific-library.com/Documents/73484877 7]-[http://scientific-library.com/ scientific-library.com]</ref> |
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==Multiplication table== |
==Multiplication table== |
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*In the online RPG [[Kingdom of Loathing]], the Dwarven miners use a base-7 number system. |
*In the online RPG [[Kingdom of Loathing]], the Dwarven miners use a base-7 number system. |
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==References== |
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<references/> |
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==External links== |
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* [http://scientific-library.com/Documents/73484877 The first 1000 counting numbers in base 7]-[http://scientific-library.com/ scientific-library.com] |
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[[Category:Positional numeral systems]] |
[[Category:Positional numeral systems]] |
Revision as of 08:05, 13 October 2012
The topic of this article may not meet Wikipedia's general notability guideline. (October 2009) |
Part of a series on |
Numeral systems |
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List of numeral systems |
The septenary numeral system is the base-7 number system, and uses the digits 0-6.
The first 20 counting numbers in base 7
Base 10 | - | 1 | - | 2 | - | 3 | - | 4 | - | 5 | - | 6 | - | 7 | - | 8 | - | 9 | - | 10 | - | 11 | - | 12 | - | 13 | - | 14 | - | 15 | - | 16 | - | 17 | - | 18 | - | 19 | - | 20 | }[1]
Multiplication table
FractionsFractions expressed in septenary will repeat a sequence of digits unless the denominator is a power of seven. Few fractions can be expressed in a finite number of digits:
Irrational Numbers
Note: One feature of this system is that 3.1 (= 22/7) approximates π with a relative error of 0.04%. In fiction
References
External links |
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