About The Anadihilo Framework
The Anadihilo Framework is an independent research portal dedicated to exploring the fundamental nature of reality through the lens of Discrete Spacetime Geometry, Information Theory, and Formal Ontology.
Our Mission
Our work investigates structural limitations in continuous spacetime models by proposing a shift toward a discrete informational grid governed by a fundamental resolution constant ($i=10^{-4}$). By redefining the mathematical "Zero" as the Absolute Void ($\anh$) and applying the Axiom of Normalization ($\anh + n = 0_U$), we explore deterministic approaches to long-standing challenges in physics and mathematics. This includes evaluating the N-Body Singularity problem, non-local quantum correlations, the geometric origin of relativistic jets, and the discrete topological evaluation of the Riemann Zeta function.
Meet the Researcher
Nitin Dagar is an Independent Researcher specializing in theoretical physics, formal ontology, and systemic logic. As the architect of the Anadihilo ($\anh$) framework, his research focuses on bridging sub-atomic limits with macro-scale celestial dynamics. His work is openly archived and accessible across major academic repositories to foster peer review and collaborative exploration.
Research Focus & Core Parameters
- Discrete Spacetime Mechanics: Transitioning from continuous manifolds to a discrete informational grid governed by the resolution limit $i=10^{-4}$.
- Axiom of Normalization ($\anh + n = 0_U$): Utilizing the Global Systemic Overwrite (GSO) protocol as a mechanism for resolving mathematical divergences, such as the N-Body Singularity problem.
- Systemic Mass Unit (SMU): Redefining mass not as an intrinsic physical property, but as informational "Grid Friction" or tension ($F_{HV}$).
- Base-Value Synchronization: Evaluating quantum entanglement as a shared-state resonance within the invariant void, removing the need for signal-based spatial propagation.
- Mohr's Circle Dynamics: Applying discrete continuum mechanics to mathematically derive the geometric origin of relativistic jets and Hyper-Vortex funnels independent of complex magnetic topologies.
- Discrete Mathematical Topology: Re-evaluating structural limits and symmetry horizons, including the discrete evaluation of the Riemann Zeta function's critical line.
Peer Discussion