# Higgs boson mass from maximally nonlinear superconductive quantum gravity

## TL;DR

This paper introduces a quantum gravity framework based on a tensor product space of qubits, linking it to superconductive Fermi condensates and deriving implications for fermion mass and spin.

## Contribution

It presents a novel quantum gravity theory that generalizes Einstein's approach using quantum information dynamics and connects it to superconductive quantum states.

## Key findings

- Derived a lower bound on Fermi pair mass
- Estimated the mass of fermion pairs
- Linked metric tensor asymmetry to fermion spin and mass

## Abstract

Presented is a quantum gravity theory that is a quantum mechanical generalization of Einstein's vierbein field-based approach, where the classical metric tensor field is promoted to a quantum mechanical metric tensor field operator. The quantum gravity theory derives from quantum information dynamics intrinsic to quantized space, which is taken to be a tensor product space on a qubit array. Hence, the metric tensor field operator is expressed as a product of two frame 4-vectors, which are anticommuting operators and naturally represented by Dirac matrices. The quantum gravity theory reduces to an effective nonlinear theory for a superconductive Fermi condensate. The asymmetric part of the metric tensor field operator encodes a fermion's intrinsic spin and mass in the torsion of space. A lower bound on the Fermi condensate's pair mass is found and the pair's mass estimated.