I have a list of three items, A, B, C.
I want the power set: {}, {A}, {B}, {C}, {AB}, {BC}, {CA}, {ABC}. (I don’t really care about the empty set).
I’ve tried multiple series components, but am getting confused. Maybe there is already a dedicated component for this I’m missing?
That’s perfect, thank you!
Now I just have to figure out how to extend it to larger sets…
this literally blew my mind, source: algorithm - How to generate a power set of a given set? - Stack Overflow
using bin representation as culling pattern, just awesome
To build power set, following thing can be used:
- Create a loop, which iterates all integers from 0 till (2^N)-1
- Proceed to binary representation for each integer
- Each binary representation is a set of
N
bits (for lesser numbers, add leading zeros). Each bit corresponds, if the certain set member is included in current subset.
Example, 3 numbers: a
, b
, c
number binary subset
0 000 {}
1 001 {c}
2 010 {b}
3 011 {b,c}
4 100 {a}
5 101 {a,c}
6 110 {a,b}
7 111 {a,b,c}
didn’t know how to bin numbers without code .___. so that is what the Python does
PowerSet_inno.gh (13.1 KB)