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2
votes
Cluster numbers into n partitions so that each partitions sum is closest to total/n
Here's an overengineered approach using the method of simulated annealing. I apologize for the poor style of coding, this is something I had lying around found somewhere online and modified just now f …
4
votes
Any alternative way to compute IntegerPartitions?
Here is a combination of @ciao's suggesting and @yarchik's comment:
assoc = <||>; max = 70; step = 10000;
Do[assoc =
Merge[
{assoc,
Counts[Flatten[
IntegerPartitions[max, All,
…
1
vote
Find all the possible ways of partitioning a list into a set of pairs of element
Possibly similar to the solution in the comments.
list = {x1, x1, x3, x4};
Map[list[[#]] &,
DeleteDuplicates[
Map[Sort, Partition[#, 2] & /@ Permutations[Range[Length@list]],
2]], {2}]
{{{ …
2
votes
Need Help Writing code to find Capparelli Partitions
Instead of running
Select[IntegerPartitions[n - i s], AllTrue[#, # < s &] &]
it would be much better to generate here only those partitions of n - i s whose biggest addend is smaller than s. … = kMinAddendsS[n, s, k]},
partitions = Select[partitions, testDiff2[#, dist, diff] &];
partitions = Select[partitions, testMod2[#, d, c, M, m] &]
]
The capparelliPartitions function includes some …
5
votes
Find all the possible ways of partitioning a list into a set of pairs of element
Take the first element and pair it with the second, find all partitions of the remaining elements (3 to n). Append the 1st and 2nd element to these partitions. …
5
votes
How to Map a subset of list elements to a function?
It's strange, that ListCorrelate has not been mentioned, according to the documentation, it has been around unchanged since v.4.0. It allows a one liner:
ListCorrelate[{1, 1}, Range@9, {1, -1}, {}, T …