We are building the Abundance Machine. A revolutionary data framework that connects all data points indiscriminately. A uifed framework is presented in which every deable domain.
A unified framework is presented in which every definable domain and every definable transformation (as expressed in a consistent set theory such as ZFC) is embedded into a n-dimensional Clifford algebra with an associated Lie group action.
For Casual Explorers. UOR explained in simple, everyday terms—analogies, metaphors, and real-world applications.
For Conceptual Engineers. A structured breakdown of UOR with light math, connecting to known scientific principles.
For Math Heads. Full mathematical formalisms – Clifford Algebra, Lie Groups, and Base-b computation.
A unifed framework is presented in which every denable domain and every denable transformation (as expressed in a consistent set theory such as ZFC) is embedded into a Unitedimensional Cliord algebra with an associated Lie group action.
Part of Millennium Prize Problems
Novel approach, which postulates a connection between the non-trivial zeros of the Riemann zeta function and some text here too
Part of Millennium Prize Problems
Novel approach to the cosmological constant problem using the Universal Object Reference framework.
Part of Millennium Prize Problems
Single Prime Hypothesis within the framework of the Universal Object Reference.
Part of Millennium Prize Problems
Formal proof of Goldbach's Conjecture, which states that every even integer greater than 2 can be expressed as...
Part of Millennium Prize Problems
Rigorous proof from first principles within the Universal Object Reference framework that resolves the P vs NP question.
Part of Millennium Prize Problems
Single Prime Hypothesis within the framework of the Universal Object Reference.
A unifed framework is presented in which every denable domain and every denable transformation (as expressed in a consistent set theory such as ZFC) is embedded into a nitedimensional Cliord algebra with an associated Lie group action.
Hover over a domain to explore its description