Intereting Posts

Convergence in probability inverse of random variable
Integral is area under the graph
the zeros of $\sin(z)$, where $z$ is a complex number
Are there cube-free numbers $n$, for which the number of groups of order $n$ is unknown?
Countable product of complete metric spaces
Intersection of kernels and linear dependence of linear maps
How to transform a set of 3D vectors into a 2D plane, from a view point of another 3D vector?
What is an intuitive meaning of $E(\overline { X } )$ and $Var(\overline { X } )$?
Possible generalizations of $\sum_{k=1}^n \cos k$ being bounded
Analytic continuation of factorial function
Proving the continued fraction representation of $\sqrt{2}$
Weil does not imply Cartier on variety $X$.
How to show $\kappa^{cf(\kappa)}>\kappa$?
the constant in the asymptotics of $\sum_{1\le k \le n} \frac{\varphi(k)}{k^2}$
Orthogonal curvilinear coordinates (derivatives of unit vectors)

Given a set of numbers, I’d like to split this set into 2 sets, where the sum of each set is as close to equal as possible. How would I go about doing this in a programmatic way?

Thanks in advance for any help!

**EDIT**: reworded for clarity perhaps?

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“Given a set of integers, find a subset whose sum comes as close as possible to half the total of the entire set, without exceeding said total”

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- Sort your set DESC, like if you’ve [1,3,2,5,6], after DESC sort it will look like this: [6,5,3,2,1].
- Now you’ll have ‘SET1’ and ‘SET2’ as your sub sets.
- if (SET1<=SET2){The element in the given set should come into the ‘SET1’;}

else{The element in the given set should come into the ‘SET2’;} - And of-course you’ll eliminate the element you enter into the subsets ‘SET1’ OR ‘SET2’ from the given super set.

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