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'''Secure two-party computation''' (2PC) is sub-problem of [[secure multi-party computation]] (MPC) that has received special attention by researchers because of its close relation to many [[cryptographic]] tasks. The goal of 2PC is to create a generic protocol that allows two parties to jointly compute an arbitrary function on their inputs without sharing the value of their inputs with the opposing party. One of the most well known examples of 2PC is [[Yao's Millionaires' Problem|Yao's millionaire problem]], in which two parties, Alice and Bob, are millionaires who wish to determine who is wealthier without revealing their wealth. Formally, Alice has wealth <math>a</math>, Bob has wealth <math>b</math>, and they wish to compute <math>a \geq b</math> without revealing the values <math>a</math> or <math>b</math>.
[[Andrew Yao|Yao]]'s [[garbled circuit protocol]] for two-party computation <ref>{{Cite book | last1 = Yao | first1 = A. C. | title = 23rd Annual Symposium on Foundations of Computer Science (sfcs 1982) | doi = 10.1109/SFCS.1982.38 | pages = 160–164 | year = 1982
Another solution for this problem, that explicitly works with committed input was proposed by Jarecki and Shmatikov.<ref>{{Cite book | last1 = Jarecki | first1 = S. | title = Advances in Cryptology - EUROCRYPT 2007 | last2 = Shmatikov | first2 = V. | doi = 10.1007/978-3-540-72540-4_6 | volume = 4515 | pages = 97–114 | year = 2007
==Security==
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