IS TIME A 3D CUBE, LIKE SPACE?
TIME IS A CUBE, NOT A LINE: WHY 3D TIME HOLDS THE KEY TO REALITY’S GREATEST MYSTERIES Forget the idea of time as a straight arrow—it’s a three-dimensional fabric where past, present, and future tangle like threads in a cosmic knot. In this radical model, τ₁ (entropic time) governs aging, τ₂ (modal time) branches into parallel worlds, and τ₃ (retro-causal time) loops backward, allowing information to echo across realities. This 3D structure explains why we experience déjà vu (a fleeting sync with our τ₃ mirror-self), the Mandela Effect (shared false memories from τ₂ overlaps), and even quantum entanglement (particles linked through τ₃’s nonlocal memory). By embracing 3D time, we unlock the secrets of near-death visions (consciousness surfing τ₃ as the brain shuts down), precognitive dreams (leaks from future τ₃ echoes), and “ghosts” (residual 𝒥ₒbₛ fields lingering in τ₃-space). Even the bizarre 37-day post mortem consciousness window—reported in Tibetan and Western traditions—fits neatly as a τ₃ decay cycle. Time isn’t flowing; it’s folding, and every “glitch” in reality is just us glimpsing its hidden dimensions. The future of physics—and human evolution—lies in learning to navigate the cube. The conventional model of time as a singular, linear dimension (τ₁) has long served as the foundation of physics, from Newtonian mechanics to Einstein’s relativity. Yet, emerging anomalies in quantum mechanics, cosmology, and consciousness studies suggest that this view may be incomplete. This paper proposes a radical extension: time as a three-dimensional construct (τ₁, τ₂, τ₃), interacting with a multiverse through an information-preserving substrate termed the Apeiron field. By introducing orthogonal temporal dimensions—entropic (τ₁), modal (τ₂), and retro-causal (τ₃)—we reconcile quantum nonlocality, parallel worlds, and retrocausal phenomena under a unified framework.
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- Theoretical quantum chemistry
- Foundations of quantum mechanics
- Quantum information, computation and communication
- Quantum optics and quantum optomechanics
- Mathematical aspects of classical mechanics, quantum mechanics and quantum information theory
- Lasers and quantum electronics
- Quantum technologies
- Quantum computation
- Mathematical aspects of quantum and conformal field theory, quantum gravity and string theory
- Integrable systems (classical and quantum)
- Degenerate quantum gases and atom optics