How to play ANY mental game
By Oded Goldreich, Silvio Micali, Avi Wigderson. 1987
Subfields: Game & Decision Theory
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Game & Decision Theory
- Yehuda Lindell
- Benny Pinkas
- David E. Evans
- Keith B. Frikken
- Jonathan Katz
- Wenliang Du
- Moni Naor
- Mikhail J. Atallah
Citations in the corpus
- Advances and Open Problems in Federated Learning (2019, background): “It has been known for several decades that any function can be securely computed, even in the presence of malicious adversaries [183].”
- Secure Federated Submodel Learning (2019, background): “These basic settings make the secure aggregation protocol different from other relevant work about oblivious addition [19]–[21], or, more generally, secure multiparty computation [63]–[66], which requires direct peer-to-peer communication between clients; assumes the availability of multiple noncoll”
- Federated Machine Learning (2019, methodology): “SMC provides formal privacy proof for these protocols [25].”
- Distributed learning of deep neural network over multiple agents (2018, background): “Such algorithms form a subset inside the broader realm of multi-party protocol problems involving secure computation over several parties [26, 27].”
- Privacy-Preserving Distributed Linear Regression on High-Dimensional Data (2017, methodology): “Several generic techniques have been developed for MPC including Yao’s garbled circuits protocol [70], the GMW protocol [31], and other secret-sharing based techniques [7, 41, 50].”
- Prio: Private, Robust, and Scalable Computation of Aggregate Statistics (2017, background): “In theory, secure multi-party computation (MPC) protocols [11, 15, 68, 90, 123] allow a set of servers, with some”
- A Comprehensive Comparison of Multiparty Secure Additions with Differential Privacy (2015, background): “protocol has been extended to securemultiparty computations in [31] and to scenarioswith active adversaries [38].”
- Privacy Preserving Data Mining (2015, methodology): “It was extended to multiparty computation by Goldreich [12] Yao’s Millionaire Problem Essentially the problem is Alice and Bob are two millionaires who want to find out who is richer without revealing the precise amount of their wealth.”
- On the Difficulties of Disclosure Prevention in Statistical Databases or The Case for Differential Privacy (2010, background): “, xn), where each xi is the input to f provided by the ith player; the privacy guarantee is that no information is leaked about the individual values other than that which can be deduced from the output [21] (see [20] for a comprehensive treatment).”
- Distributed Private Data Analysis: On Simultaneously Solving How and What (2008, background): “SFE has been the subject of extensive cryptographic research (initiated in [26, 18, 4, 1]), and SFE protocols exist for any feasible function f(·) in a variety of general settings.”
- Privacy-Preserving Multivariate Statistical Analysis: Linear Regression and Classification (2004, background): “The history of the SMC problem is extensive since it was introduced by Yao [26] and extended by Goldreich, Micali, and Wigderson [16], and by many others.”
- Gazelle: A Low Latency Framework for Secure Neural Network Inference (2018, methodology): “Two Party Computation: Yao’s garbled circuits [40] and the Goldreich-Micali-Wigderson (GMW) protocol [17] are two leading methods for the task of two-party secure computation (2PC).”
- Chameleon: A Hybrid Secure Computation Framework for Machine Learning Applications (2018, methodology): “The Goldreich-Micali-Wigderson (GMW) protocol [42] is another SFE protocol that was introduced in 1987.”
- Blind Justice: Fairness with Encrypted Sensitive Attributes (2018, methodology): “Several generic protocols for MPC exists, such as the ones based on arithmetic sharing (Damg˚ard et al., 2012), garbled circuits (Yao, 1986), or GMW (Goldreich et al., 1987), with several available implementations (Demmler et al., 2015b; Zahur & Evans, 2015b).”