163 reputation
7
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location South Africa
age 29
visits member for 2 years, 1 month
seen Aug 21 at 16:44

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Sep
24
awarded  Autobiographer
Jul
2
awarded  Curious
Jul
2
accepted removing the remainder of a fraction
Jun
21
accepted Fractional overlap of 1/2 and 1/3
Jun
21
asked Fractional overlap of 1/2 and 1/3
Jun
14
awarded  Commentator
Jun
14
comment removing the remainder of a fraction
I want to define floor from first principles if possible. So knowing what x and y are, using basic arithmetic determine what the remainder is.
Jun
14
comment removing the remainder of a fraction
x and y are both integers. The output of f(x,y) is also an integer. Yes I need something like a floor function but I want it from first principles if possible
Jun
14
asked removing the remainder of a fraction
May
25
comment f(n) for rows with $2^x$ bits on
Thanks for the answer, i'm struggling to understand it though. Would you mind explaining the expansion a little, im not sure what you are iterating on n or x?
May
25
asked f(n) for rows with $2^x$ bits on
May
22
accepted simplify equation by removing double summation
May
22
asked simplify equation by removing double summation
May
21
comment How to define this pattern as $f(n)$
Thanks for your help, I wanted to try steer clear of using a matrix though, the table was just to illustrate the problem.
May
21
accepted How to define this pattern as $f(n)$
May
21
comment How to define this pattern as $f(n)$
Fantastic! I love the simplicity of it. I tested it out by plugging in some values and it seems to do the trick. Thank you!
May
21
comment How to define this pattern as $f(n)$
The summation goes from m=1 -> $2^n$ so if n = 3, then we will go from 1 -> 8
May
21
comment How to define this pattern as $f(n)$
I am trying to get m to correspond to the row, so if m=3 then we would be working on the third row and thus have 1xg(1)x1 = g(1) not sure if that makes sense...
May
21
comment How to define this pattern as $f(n)$
I'm summing up to $2^n$ as this is the number of rows.
May
21
asked How to define this pattern as $f(n)$