Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.

Abstract: One-time-pad (OTP) encryption systems and methodologies are resistant to cracking, even by advanced quantum computers. In contrast to some purported solutions, the required elements of an unbreakable OTP system are preserved under Claude Shannon's mathematical proof. In alternative embodiments, the invention uses a secure network to reconstitute blockchain systems without the use of asymmetric encryption. Described extensions of these block chain systems are described which enable an entirely new set of applications for protecting privacy, sharing information, performing validations and analysis of data, and creating system actions that are constrained by complex data algorithms.