Exact, Efficient and Information-Theoretically Secure Voting with an Arbitrary Number of Cheaters
Anne Broadbent, Stacey Jeffery, Alain Tapp

TL;DR
This paper introduces three polynomial-time voting protocols that ensure unconditional privacy and correctness with any number of cheaters, providing exact tally outputs and enhanced security features, including vote verification and everlasting security.
Contribution
The paper presents novel voting protocols that are deterministic, unconditionally secure, and do not limit the number of dishonest participants, advancing secure voting technology.
Findings
Protocols output exact tallies deterministically
Privacy remains unconditional despite dishonest participants
Enhanced security with vote verification and everlasting security options
Abstract
We present three voting protocols with unconditional privacy and correctness, without assuming any bound on the number of corrupt participants. All protocols have polynomial complexity and require private channels and a simultaneous broadcast channel. Unlike previously proposed protocols in this model, the protocols that we present deterministically output the exact tally. Our first protocol is a basic voting scheme which allows voters to interact in order to compute the tally. Privacy of the ballot is unconditional in the sense that regardless of the behavior of the dishonest participants nothing can be learned through the protocol that could not be learned in an ideal realisation. Unfortunately, a single dishonest participant can make the protocol abort, in which case the dishonest participants can nevertheless learn the outcome of the tally. Our second protocol introduces voting…
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Taxonomy
TopicsCryptography and Data Security · Internet Traffic Analysis and Secure E-voting · Privacy-Preserving Technologies in Data
