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Stable Matching Multi-part CircuitI am reading the following paper: MPCircuits: Optimized Circuit Generation for Secure Multi-Party Computation

Paper Link

I have following question:

We have two groups shown in the circuit. Why we call it a multi-party circuit?

Paper provides a comparison of its multi-part technique with the old 2 part based technique:

In secure stable matching, the match list is computed while keeping the preference lists private to their respective owners. This problem has been studied in the recent literature [21], [22] where the secure stable matching problem is reduced to a two-party secure computation scenario. Each individual XOR shares her preference list and sends it to two non-colluding servers who perform the secure computation. However, stable matching is inherently a multi-party problem and the assumption of two non-colluding servers may not be feasible in practice. To the best of our knowledge, we provide the first solution for multi-party secure stable matching.

The attached figure shows only how to input the preference list of group#1 and group#2. How can we perform n*n computation using the figure? Somebody please guide me. Zulfi.

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Stable matching involves finding a matching between two groups of people (group 1, say males, and group 2, say females). Those are the groups that is referring to.

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  • $\begingroup$ Circuit shows only two groups. But multi-party can mean more than two. How this two group circuit can work for multi-party i.e. more than 2? $\endgroup$ – user2994783 Apr 25 at 3:37
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    $\begingroup$ @user2994783, the two groups is referring not to the parties that are computing the circuit, but to the matching problem (i.e., the input to the matching problem). $\endgroup$ – D.W. Apr 25 at 3:47
  • $\begingroup$ how the circuit uses two groups to do n*n computation? $\endgroup$ – user2994783 Apr 26 at 19:26

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