As human beings– at least in most cultures in the "developed" world– we usually think of statistics in a program of thousands. We usually signify amounts of any dimension using ten digits; whenever we need a variety that is a variety of ten periods higher (or ten periods lesser after the decimal point), we equipment on another number. Traditionally, this "thinking in tens" probably came about because we have ten hands. But it's basically just a meeting. We could actually platform our numbering program on any other variety of statistics, instead of our traditional platform 10 or decimal program.
For example, if we really desired, we could use a platform 7 numbering program. In this program, instead of having systems, thousands, thousands etc, we would instead have systems, sevens, forty-nines etc. Our decimal statistics 0-6 would still be 0-6 in platform 7, but then our decimal variety 7 would become 10 in the platform 7 program, to signify "one seven plus zero units". The variety 21 in platform 7 would mean "two sevens plus one", or 15 in our regular program decimal. For people used to decimal, using platform 7 would seem like a insane and annoying program, but in theory it would perform just as well.
For all popular computer systems, the most "convenient"2 numbering program changes out to be binary or platform 2. As you may have thought, in this program there are just two digits: 0 and 1. You can also think of them respectively as "off" and "on", or "false" and "true". In this program, every number to the remaining symbolizes twice the value of the past number. In decimal, subsequent statistics signify multiples of 1, 10, 100, 1000 etc, growing by 10 every time. In binary, subsequent statistics signify many of 1, 2, 4, 8, 16 etc, growing by 2 every time.
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