Author(s)

Alexander Soiguine

SOiGUINE Quantum Computing, Aliso Viejo, USA.

Superposition and entanglement are two theoretical pillars quantum computing rests upon. In the g-qubit theory quantum wave functions are identified by points on the surface of three-dimensional sphere S³. That gives different, more physically feasible explanation of what superposition and entanglement are. The core of quantum computing scheme should be in manipulation and transferring of wave functions on S³ as operators acting on observables and formulated in terms of geometrical algebra. In this way quantum computer will be a kind of analog computer keeping and processing information by sets of objects possessing infinite number of degrees of freedom, contrary to the two value bits or two-dimensional Hilbert space elements, qubits.

Geometric Algebra, Wave Functions, Observables, Measurements

Soiguine, A. (2023) Two Shaky Pillars of Quantum Computing. Journal of Applied Mathematics and Physics, 11, 448-456. doi: 10.4236/jamp.2023.112027.