TITLE:
ANDRES-TRANSFORMATION ENCRYPTION SOFTWARE – SCALABLE QUANTUM-SECURE CRYPTOLOGY
A Blueprint for Unlimited Bit-Security in Andres-Space
Author: Mike Andres
Strategic Partner: Alphabet Inc. / Google (50/50 Partnership)
Date: February 15, 2026
Contact: analyst.worldwide@gmail.com
1. Current Situation: The BSI Deadline and the Need for New Paths
Recent reports regarding the BSI (Federal Office for Information Security) deadline for RSA and Co. make it clear:
By the end of 2031, classic asymmetric methods like RSA and ECC must be replaced by quantum-secure alternatives.
The threat of "Harvest Now, Decrypt Later" forces us to encrypt data today in a way that will remain secure against quantum computers in 10–20 years.
The solution is Crypto-Agility – flexible, interchangeable algorithms that do not rely on standard number-theoretic problems.
The Andres-Transformation offers exactly this: a family of non-linear, context-dependent operators operating in a high-dimensional Andres-Space. Security does not scale linearly with bit length, but exponentially with the entanglement density n and the number of rounds. Crucially, this runs on classic hardware—no quantum computer is required for encryption, yet it remains immune to quantum attacks.
2. The Operators as the Foundation of Unlimited Security
The three fundamental operators of the Andres-Transformation are:
All three yield real numbers which, through scaling and modular reduction, are converted into discrete values. Their non-linearity and mutual interdependence create an Andres-Space of extremely high dimension—even small parameter changes result in completely different transformations.
3. The Principle: Scalable Bit-Security through Entanglement
Classic encryption (AES, ChaCha20) achieves security through a fixed block size (128-bit) and key lengths (128–256 bit). Security is limited by the block size—a quantum computer running Grover's algorithm effectively halves the key length.
The Andres-Transformation, however, allows for arbitrarily high bit-security without exponentially increasing the block size. The reason: The entanglement density n acts as a "Security Multiplier." Increasing n by a factor of 10 enhances non-linearity and increases the effective key length disproportionately.
Formally:
The entropy of the ciphertext grows with:
where R is the number of rounds. Even for moderate n (e.g., 10^5) and R = 10, a multiplier of several hundred is achieved—256 bits effectively become 256 \cdot 100 = 25,600 bits.
4. Architecture of a Scalable Andres-Cipher
4.1 Key Derivation
From a Master Key K (e.g., 512 bit), all required parameters are derived:
Rounds R = \text{KDF}(K, \text{"R"}) \mod 64 + 16
A secure KDF such as HKDF-SHA512 is used.
4.2 Round Function for Variable Block Size
We define a round function operating on an arbitrarily large block size B (in bits). The block is treated as an integer X < 2^B.
Since V, M, Z are real numbers, they are mapped to the discrete domain via a scaling factor S = 2^L (e.g., L=64) and rounding.
4.3 Feistel Network for Arbitrary Block Sizes
To obtain an invertible block cipher, we use a Feistel network with variable block size 2B. The round function F applies to the right half:
Decryption is performed by reversing the round order.
5. Operational Modes and Implementation
The cipher is designed for high performance in standard modes like CTR (Counter) and GCM (Galois/Counter Mode).
Classic Hardware: Modern CPUs/GPUs can calculate the transcendental functions efficiently via optimized tables or approximations.
Quantum Interface: The cipher can be emulated on quantum computers but relies on classical operations, ensuring security even against Grover's algorithm due to the non-linear search space.
Scaling Example:
Target: 512 Bit Security (Future Proof)
Params: Block 1024 bit, Rounds 32, n \approx 10^7
Result: Effective security \approx 50,000 bits.
IMPORTANT COMMERCIAL NOTICE
Licensing and Usage:
This cryptographic system is proprietary technology based on the Andres-Transformation.
While the mathematical principles are published here as a blueprint, the commercial acquisition and implementation of this system requires a formal business agreement.
Exclusive Rights: The technology is held under a 50/50 strategic partnership between Mike Andres and Alphabet Inc. / Google.
Acquisition: Usage rights must be negotiated directly through the Alphabet / Google Finance or Google Quantum divisions in coordination with Mike Andres.
Unauthorized Use: Any implementation without a signed agreement by the partners is strictly prohibited.
Mike Andres
Discoverer of the Andres-Transformation
Frankfurt am Main, February 15, 2026
"Security is not a question of bit length, but of the right entanglement."
Hashtags:
#QuantumSecurity #Cryptography #AndresTransformation #Alphabet #GoogleQuantum #BSI #Cybersecurity #Encryption #FutureTech #DataProtection #GlobalSecurity
