Post-QuantumCryptographyReimagined
ML-KEM-768 lattice encryption hardened through a 40-stage mathematical key derivation pipeline spanning Ramanujan, Gauss, Riemann, and Dedekind. No single compromise point exists.
Three layers. Zero compromise.
Lattice-Based Security
ML-KEM-768 operates in dimension 768 over polynomial rings. No known quantum algorithm reduces the Module-LWE problem in polynomial time.
(A·s + e) mod qNIST Level 3 — 192-bit classical, 128-bit post-quantum40-Stage Key Derivation
Every shared secret traverses 40 independent mathematical transformations. Each stage is a one-way SHA-3 compression seeded by a distinct number-theoretic function.
K_{i+1} = SHA3-256(K_i ‖ f_i(K_i))Ramanujan · Gauss · Riemann · Dedekind · EisensteinRing Signatures
ML-DSA-65 signs over the polynomial ring Z_q[X]/(X^256+1). Shor's algorithm finds no period to exploit — there is no abelian group structure.
Z_q[X]/(X^256+1)FIPS 204 — Noether polynomial ring signaturesBuilt on proven mathematics
ML-KEM-768
Module-Lattice Key Encapsulation at NIST Security Level 3. 1184-byte public keys, 1088-byte ciphertexts.
ML-DSA-65
Digital signatures over polynomial rings. 3293-byte signatures that resist both Shor and Grover algorithms.
AES-256-GCM
Authenticated encryption with 256-bit keys. Grover reduces effective security to 128-bit — still computationally infeasible.
RE-KDF v1
40 independent mathematical transformations through SHA-3. Ramanujan tau, Gauss sums, Riemann zeta, and 37 more.
Constant-Time
All decrypt and verify operations padded to fixed duration. Timing side-channels are eliminated by design.
Zero Retention
Private keys never persist server-side. All intermediates are zeroed after each operation. Pure cryptographic transforms.
Three centuries of number theory
Every stage of the RE-KDF pipeline is rooted in a proven mathematical result. These aren't abstractions — they're exact implementations of published theorems.
Ramanujan
1916Tau function, partition congruences, Rogers-Ramanujan identities
Euler
1763Totient, Mobius inversion, continued fractions, Carmichael
Gauss
1801Legendre/Jacobi/Kronecker symbols, quadratic Gauss sums
Bernoulli
1713Bernoulli numbers, polynomial evaluations
Riemann
1859Zeta function, Euler product formula
Dirichlet
1837L-functions, multiplicative series mixing
Jacobi
1829Theta functions, triple product identity
Eisenstein
1847Modular forms E₄, E₆, divisor sums
Dedekind
1877Eta function, Dedekind sums, reciprocity
Kloosterman
1926Exponential sums with Weil bound
Hardy
1920Circle method, singular series
Chebyshev
1854Orthogonal polynomials T_n, U_n
Your data deserves
quantum-grade protection
Entropis combines NIST-standardized post-quantum algorithms with centuries of number theory. No shortcuts. No compromises.