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Category:Basketball media
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Category:Basketball in the United States by sportQ:
What is the best way to calculate the normalized sum?
When summing a large amount of numbers and dividing it by the same amount, it's easy to arrive at the same result.
However, when you have large number of sub-numbers, each of which has a sum, it's no longer so easy to keep track of the normalizing factor.
Say I have the following numbers
1, 4, 5, 7, 8, 12, 10, 13, 9, 19, 11, 17, 15, 19
I am able to calculate the sum of all numbers as 19*(1+4+5+7+8+12+10+13+9+19+11+17+15+19) = 2824.
The other way to calculate it would be to add the numbers, then divide it by the total amount of numbers.
Or you could perform this:
2*(1+4+5+7+8+12+10+13+9+19+11+17+15+19) = 2880
It's a matter of taste and of whether your program uses floating points or integers. In my program, I need to calculate the normalized sum. How can I do it?
A:
The simplest algorithm for summing a long series of numbers is to add the first and second number, add the result to the third, then add the result to the fourth, and so on. The end result is the sum of the series, so if you are starting from zero, you are halfway done with the process.
If there's a 'final number', you can use that as the starting point. Or you can just take some arbitrary number.
A common way to do this is to keep track of the previous sum, which is just the number of digits in the number you're currently working with.
Note that if you choose the numbers evenly, you can just take the number of digits in the series, add it to a base 10 representation of the first number, add that,
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