It is not possible to answer this question. The reference to "other" numbers implies that you already have some number(s) in mind. But you have chosen not to say what it is or what they are. It is therefore impossible to determine whether the numbers that I can mention are already known to you or are "other" numbers.
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A binary code is used, instead of the more familiar ten digits of the Arabic numeral system, because it can be translated easily into a form that machines can use. If you have only two numbers, those numbers can be represented by on or off, they can also be represented by a north magnetic pole and a south magnetic pole, if the information is stored magnetically. The reason why 0 and 1 are used, instead of some other set of two numbers, such as 2 and 3, is just because those are the first numbers, not because their actually numerical value is relevant to how machines read numbers. We could just as easily have used any other two symbols, such as # and *.
In any base other than 2 (ie other than binary): 10101010 + 01111 = 10102121 In base 2 (binary): 10101010 + 01111 = 10111001
when we add and substract any number * * * * * "substract" is not a word, and in any case, subtraction is not commutative. A binary operation ~, acting on a set, S, is commutative if for any two elements x, and y belonging to S, x ~ y = y ~ x Common binary commutative operations are addition and multiplication (of numbers) but not subtraction nor division.
In theory any two symbols would do, but usually they are 1 and 0.So, for example, the binary for three is 11, and for thirteen the binary is 1101.To make conversions, use the calculator that comes with a Windows operating system. Set the View to Scientific, make sure the Dec (for decimal) button is selected, and key in a number. Then selected the Bin (binary) button, and the binary equivalent displays.
Most commonly, in computers. In general, any electronic circuit that deals with numbers (clocks, calculators, instruments, controllers, etc.) will use a binary representation, because circuits that switch between two states are easy to design and inexpensive to manufacture.