steersman
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Why is 10 a base number? Why not 4? Is it because we can count to 10 on our fingers? This sounds like a stupid question I know but it's been bugging me.
The discussion centers on the historical and cultural reasons for the prevalence of base 10 in mathematics, primarily attributed to human anatomy, specifically having ten fingers. Participants noted that other bases, such as base 60 used by the Babylonians and base 20 by the Mayans, have been utilized in different cultures. The conversation highlights that any number greater than one can serve as a base in a positional system, and regardless of the base chosen, the representation of the number one in that base is always "10". This underscores the arbitrary nature of base selection in numeral systems.
PREREQUISITESMathematicians, educators, historians, and anyone interested in the cultural and historical context of numeral systems and their applications in mathematics.
ahrkron said:I think the mayans used base 20.
Anyway, there are no "base numbers". Any number greater than 1 can be used as a base for a positional system.
And, no matter what number you choose for your base, the representation of that number in that base will be "10" (for instance, 2 in binary is "10"; 3 in base 3 is "10", etc).
Base 10 is for our daily computation...steersman said:Why is 10 a base number? Why not 4? Is it because we can count to 10 on our fingers? This sounds like a stupid question I know but it's been bugging me.