Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Lecture notes in computer science

On the (Im)possibility of Basing Oblivious Transfer and Bit Commitment on Weakened Security Assumptions

Ivan Damgård, Joe Kilian, Louis Salvail

Published Jan 1, 1999• 143 citations
Publisher
DOI
10.1007/3-540-48910-x_5

Related papers

Weakening Security Assumptions and Oblivious Transfer (Abstract)

Claude Crépeau, Joe Kilian

International Cryptology Conference•Aug 21, 1988•15 citations

Weakening Security Assumptions and Oblivious Transfer

Claude Crépeau, Joe Kilian

Lecture notes in computer science•Jan 1, 1990•40 citations

On the practical use of physical unclonable functions in oblivious transfer and bit commitment protocols

Ulrich Rührmair, Marten van Dijk

Journal of Cryptographic Engineering•Mar 25, 2013•33 citations

Can relativistic bit commitment lead to secure quantum oblivious transfer?

Guang Ping He

arXiv:1210.5681•The European Physical Journal D•Mar 31, 2015•7 citations

Quantum Bit Commitment Based on Qubit Oblivious Transfer

Yang Yang, Wei Wei, Huang +5 more

Chinese Journal of Electronics•Jan 1, 2009•0 citations

On the (Im)possibility of Basing Oblivious Transfer and Bit Commitment on Weakened Security Assumptions

Ivan Damgård, Joe Kilian, Louis Salvail

We consider the problem of basing Oblivious Transfer (OT) and Bit Commitment (BC), with information theoretic security, on seemingly weaker primitives.We introduce a general model for describing such primitives, called Weak Generic Transfer (WGT). This model includes as important special cases Weak Oblivious Transfer (WOT), where both the sender and receiver may learn too much about the other party's input, and a new, more realistic model of noisy channels, called unfair noisy channels. An unfair noisy channel has a known range of possible noise levels; protocols must work for any level within this range against adversaries who know the actual noise level. We give a precise characterization for when one can base OT on WOT. When the deviation of the WOT from the ideal is above a certain threshold, we show that no information-theoretic reductions from OT (even against passive adversaries) and BC exist; when the deviation is below this threshold, we give a reduction from OT (and hence BC) that is information-theoretically secure against active adversaries. For unfair noisy channels we show a similar threshold phenomenon for bit commitment. If the upper bound on the noise is above a threshold (given as function of the lower bound) then no information-theoretic reduction from OT (even against passive adversaries) or BC exist; when it is below this threshold we give a reduction from BC. As a partial result, we give a reduction from OT to UNC for smaller noise intervals.

BRICS Report Series•Jun 7, 1998•7 citations
We consider the problem of basing Oblivious Transfer (OT) and Bit Commitment (BC), with information theoretic security, on seemingly weaker primitives.We introduce a general model for describing such primitives, called Weak Generic Transfer (WGT). This model includes as important special cases Weak Oblivious Transfer (WOT), where both the sender and receiver may learn too much about the other party's input, and a new, more realistic model of noisy channels, called unfair noisy channels. An unfair noisy channel has a known range of possible noise levels; protocols must work for any level within this range against adversaries who know the actual noise level. We give a precise characterization for when one can base OT on WOT. When the deviation of the WOT from the ideal is above a certain threshold, we show that no information-theoretic reductions from OT (even against passive adversaries) and BC exist; when the deviation is below this threshold, we give a reduction from OT (and hence BC) that is information-theoretically secure against active adversaries. For unfair noisy channels we show a similar threshold phenomenon for bit commitment. If the upper bound on the noise is above a threshold (given as function of the lower bound) then no information-theoretic reduction from OT (even against passive adversaries) or BC exist; when it is below this threshold we give a reduction from BC. As a partial result, we give a reduction from OT to UNC for smaller noise intervals.