View source for Zorp Corp (20240275601). Systems And Methods For State Minimization And Unlinkable Transactions simplified abstract

=Systems And Methods For State Minimization And Unlinkable Transactions=


==Organization Name==

[[:Category:Zorp Corp|Zorp Corp]]


[[Category:Zorp Corp]]

==Inventor(s)==

[[:Category:Logan Allen of Cedar Park TX (US)|Logan Allen of Cedar Park TX (US)]][[Category:Logan Allen of Cedar Park TX (US)]]

[[:Category:Brian Klatt of Woodbury Heights NJ (US)|Brian Klatt of Woodbury Heights NJ (US)]][[Category:Brian Klatt of Woodbury Heights NJ (US)]]

==Systems And Methods For State Minimization And Unlinkable Transactions - A simplified explanation of the abstract==


This abstract first appeared for US patent application 20240275601 titled 'Systems And Methods For State Minimization And Unlinkable Transactions

==Simplified Explanation==
The patent application describes a computer-based system that utilizes a zero-knowledge verifier system on blockchain networks to minimize states and enable unlinkable transactions.

* The system verifies blocks of a decentralized ledger using a zero-knowledge virtual machine.
* It recursively verifies zero-knowledge proofs of predecessor blocks.
* The system obfuscates the correlation between source and destination nodes to create unlinkable transactions.
* It validates transactions by verifying corresponding zero-knowledge proofs.

==Key Features and Innovation==
* Utilizes a zero-knowledge verifier system on blockchain networks.
* Minimizes states and enables unlinkable transactions.
* Verifies blocks and zero-knowledge proofs for transaction validation.

==Potential Applications==
This technology can be applied in:
* Secure financial transactions.
* Supply chain management.
* Identity verification systems.

==Problems Solved==
* Enhances transaction privacy and security.
* Reduces the risk of data breaches.
* Improves trust in decentralized systems.

==Benefits==
* Increased transaction privacy.
* Enhanced security measures.
* Improved trust in blockchain networks.

==Commercial Applications==
* Secure payment systems for e-commerce platforms.
* Enhanced data protection for financial institutions.
* Improved privacy features for decentralized applications.

==Prior Art==
Readers can explore prior art related to zero-knowledge proofs, blockchain technology, and decentralized ledgers to understand the background of this innovation.

==Frequently Updated Research==
Stay updated on advancements in zero-knowledge verification systems, blockchain technology, and decentralized ledger applications to enhance understanding of this technology.

==Questions about State Minimization and Unlinkable Transactions==
===How does the zero-knowledge verifier system enhance transaction security?===
The zero-knowledge verifier system ensures that transactions are validated without revealing sensitive information, thus enhancing security.

===What are the potential implications of this technology on data privacy regulations?===
This technology could impact data privacy regulations by providing more secure and private transaction methods.


==Original Abstract Submitted==

a computer-based system, computer-implemented method, and computer program product for state minimization and unlinkable transactions leverage a zero-knowledge (zk) verifier system implemented on blockchain network(s). the zk system is configured to, via a zk virtual machine, verify a block of block(s) of a state-minimized decentralized ledger and recursively verify a corresponding zero-knowledge proof (zkp) of a predecessor block of the block. the block is associated with an electronic transaction. the zk system is further configured to generate an unlinkable transaction by obfuscating a correlation between a source node and a destination node of node(s) of the network(s). the source and destination nodes are associated with the transaction. the zk system is further configured to validate the transaction by verifying a zkp corresponding to the unlinkable transaction.



[[Category:H04L9/32]]
[[Category:G06Q20/36]]
[[Category:CPC_H04L9/3221]]