Saudi researcher unveils Theory of Temporal Orthogonal Patterns
News provided byCourierPR · 3 min read
TABUK, SAUDI ARABIA, September 03, 2026 /CourierPR/ -- Abdulrahman Al Alawi, a Saudi researcher, has unveiled a groundbreaking theory that redefines our understanding of time and its implications on quantum mechanics. On September 1, 2026, Al Alawi introduced the Theory of Temporal Orthogonal Patterns (TPP), which identifies four distinct temporal patterns that together form the basis of a fifth-dimensional spacetime.
According to Al Alawi, the TPP system geometrically proves that the fifth dimension is the key to understanding quantum entanglement and physical reality. This theory challenges conventional scientific views by providing a deterministic explanation for phenomena previously considered mysterious. Al Alawi’s research suggests that the existence of a fifth dimension is not just a theoretical concept but a tangible reality that can be mathematically proven through the interaction of four temporal patterns.
Al Alawi defines these temporal patterns as follows: 1. Linear Time (S₁): This is the relativistic gravitational potential, which measures the rate of time curvature under the influence of mass. Mathematically, S₁ is expressed as \( S₁ = \frac{\Phi_g}{c^2} = \frac{GM}{c^2 r} \), where \(\Phi_g\) is the gravitational potential, \(G\) is the gravitational constant, \(M\) is the mass, and \(r\) is the distance. 2. Cyclic Time (S₂): This is the frequency of the electromagnetic wave, representing the rate of the photonic time pulse. The equation is \( S₂ = \nu = \frac{E}{h} = \frac{c}{\lambda} \), where \(\nu\) is the frequency, \(E\) is the energy, \(h\) is Planck's constant, and \(\lambda\) is the wavelength. 3. Helical Time (S₃): This is the rate of rotation or torsion, representing the angular/spin momentum of the particle. The equation is \( S₃ = \frac{|L|}{mc r} \), where \(|L|\) is the magnitude of the total angular momentum. 4. Fractal Time (S₄): This is the effective distance divided by a reference wavelength, representing the quantum energy level. The equation is \( S₄ = \frac{r}{\lambda_C} = \frac{m c r / \hbar}{n} \), where \(\lambda_C\) is the Compton wavelength, \(m\) is the mass, \(c\) is the speed of light, \(\hbar\) is the reduced Planck's constant, and \(n\) is the principal quantum number.
The core of Al Alawi’s theory is the emergence equation, which predicts the deterministic emergence of the fifth dimension: \[ \Phi = \left(S₁ \cdot S₂\right) + \left(\frac{S₃}{S₄ + \varepsilon}\right) + \sin(S₁ + S₃) \cdot \cos(S₂ - S₄) \]
This equation is significant because it explains atomic stability and quantum entanglement. When two atoms share the same initial values for the four temporal patterns, any change in one atom immediately affects the other, demonstrating the phase synchronization in the fifth dimension.
Al Alawi’s work also offers a new interpretation of the periodic table. He explains that each element's stability is determined by the orthogonality of its four patterns. For instance, stable elements like noble gases achieve a perfect balance in these patterns, while unstable elements do not.
Furthermore, Al Alawi’s theory redefines light as a temporal wave, with the speed of light varying depending on the interaction of the other temporal patterns. This challenges the traditional wave-particle duality, proposing that the duality is inherent in the cyclic nature of time itself.
Al Alawi’s Theory of Temporal Orthogonal Patterns marks a significant advancement in our understanding of the fundamental structure of the universe. By providing a deterministic explanation for quantum entanglement and the periodic table, his work opens up new avenues for research in fifth-dimensional spacetime technologies.