4 ms·
I assume so as well. This algorithm is outlined by the stable marriage problem for those that are interested.
by sappapp 10y ago
I assume so as well.
This algorithm is outlined by the stable marriage problem for those that are interested.
- a-priori 10y agoIt's not quite the stable marriage problem, because in the stable marriage problem you're trying to find an optimal 1:1 pairing. It's also not the NRMP problem because in that case, residents are only matched with one hospital in a year. Here companies are matched with multiple investors, and investors are matched with multiple companies. But regardless, I believe the algorithm is roughly the same as the NRMP algorithm: you run through multiple rounds where you look at each combination of company and investor. If both sides would prefer that they meet with each other, rather than the people they're already paired with, then you reassign them. Once you've done that several times you arrive at a stable state.
- Finbarr 10y agoYes you are on the money. There are also some additional constraints, e.g., we don't want to match startups with multiple investors from the same fund.
- tdstein 10y agoIn the NRMP there is a N:1 matching between residents and hospitals, where N <= the number of open positions in the hospital. If the meetings are time sliced, let's say by hour, then run the algorithm for each time slice.
- huac 10y agoWell, with the constraint that no startup wants to have multiple visits with the same investor (and vice versa) - so you need to rerun the algorithm with the earlier matches removed from a preference list.