1795

Polynomial Interpolation Method
by Joseph-Louis Lagrange
The French Academy of Sciences
Meet the people who have advanced the mission of zero-trust digital voting:
System Architecture, Security, Cryptography & Organizational Strategy
SIV.org Founder
Operations & Software Engineering
SIV.org
Cryptography Algorithms & Privacy
MIT CSAIL
Vote Selling + Coercion Resistant Algorithms & Innovative Governance Applications
MIT
Statistics & Post-Election Audits
Bucharest University of Economic Studies
Legal & Government
Former City Attorney of Dallas, TX
Privacy, Vote Selling & Coercion Resistant Algorithms
PSE.dev & MACI
US Elections Cybersecurity
CREO Cybersecurity Lab, North Carolina A&T State University
Strategy
Former NASA Scientist
Government & Policy
Colorado State University
Cybersecurity Review & Engineering
Australia's National Science Agency, CSIRO
Funding
Columbia University
Voting Methods & Engineering
Colorado Forward Party
Strategy
Former Department of Innovation & Technology, City of Chicago
Software Engineering
Amazon Web Services
Funding
Technology Entrepreneur, LoopRL
Legal
University of California, Davis School of Law
Security for Verifiable Private Overrides
Columbia University, zkFuzz
These are the key scientific discoveries that make authenticated, private, and verifiable digital voting possible:
1795

Polynomial Interpolation Method
by Joseph-Louis Lagrange
The French Academy of Sciences
1979

How to Share a Secret
by Dr. Adi Shamir
Turing Award Winner, Weizmann Institute and Massachusetts Institute of Technology
1991

Verifiable Secret Sharing Scheme
by Dr. Paul Feldman
MIT Computer Science & Artificial Intelligence Laboratory
1992

Non-Interactive and Information-Theoretic Secure Verifiable Secret Sharing
by Dr. Torben Pedersen
Aarhus University, Denmark
1976

New Directions in Cryptography
by Dr. Martin Hellman & Dr. Whitfield Diffie
Turing Award Winners, Stanford University
1978

Secure communications over insecure channels
by Dr. Ralph Merkle
University of California Berkeley & Georgia Institute of Technology
1985

A public key cryptosystem and a signature scheme based on discrete logarithms
by Dr. Taher Elgamal
Stanford University
1986

How To Prove Yourself: Practical Solutions to Identification and Signature Problems
by Dr. Amos Fiat & Dr. Adi Shamir
Tel Aviv University, Weizmann Institute of Science, and Massachusetts Institute of Technology
2001

A Verifiable Secret Shuffle and its Application to E-Voting
by Dr. Andrew Neff
Princeton University
1987

Speeding the Pollard and Elliptic Curve Methods of Factorization
by Dr. Peter L. Montgomery
University of California, Los Angeles
2006

Curve25519: new Diffie-Hellman speed records
by Dr. Daniel J. Bernstein
University of Illinois at Chicago, Eindhoven University of Technology
2018

Ristretto 255: Prime Order Groups
by Dr. Mike Hamburg et al.
Stanford University