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| 18 Jan 2016 09:16 AM |
Given that I am rather calmer than usual, I suppose a wholesome discussion of base-two sequences will entertain our fellow users, yes?
Good then. We will start with a basic sequence of my choosing: "01010", which equals "10" in base-ten calculations.
Such a sequence is actually equivalent to this: (0 * 2^4) + (1 * 2^3) + (0 * 2^2) + (1 * 2^1) + (0 * 2^0).
As you may have noticed, the exponential values for each term of the binary sequence decreases as you move rightwards.
This is solely because of the fact that the exponents themselves are the actual positions of the numbers within the sequence, beginning from the 0th term.
Yes, this example should provide us with a wholesome conversation of knowledge to discuss. |
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| 30 Jan 2016 07:07 PM |
| Well then, I suppose that we should resume such a wholesome discussion. |
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