Utilising Gravitational Forces (Gravitational Waves) for Manufacturing Clean and Affordable Gravity Power Plants

According to Saleh Theory, the photon is the fundamental constituent of the universe, underlying all matter and interactions. Within this framework, gravitational waves are interpreted as coherent structures formed from the motion of photons. Under the gravitational influence of planetary bodies, photons are separated from stellar sources such that their external (translational) motion becomes intertwined with their internal (vibrational or superstring-like) dynamics. This coupling results in the formation of extended, ring-connected photon chains—continuous structures that propagate between stars and planets. In the highly ionized plasma environment near stars, this convergence of a photon’s internal and external motions gives rise to gravitational waves with significant structural coherence and energy content. When such waves reach planetary surfaces like Earth, they carry a substantial and exploitable amount of energy. If effectively harnessed, this energy offers a pathway toward clean, sustainable, and widely available power generation. Saleh Theory also proposes that gravitational waves possess a solid-like lattice structure. If we can engineer a similar artificial lattice capable of resonating with these waves, energy extraction becomes feasible. A practical implementation involves constructing gravity power plants at a depth of approximately 10–15 meters beneath the Earth's surface, where gravitational wave intensity remains significant. By embedding special alloy blades that interact with passing gravitational waves, mechanical oscillations can be induced and converted into usable energy. This mechanism promises an affordable, clean, and continuous source of energy, independent of weather, sunlight, or fuel. In this work, we introduce the theoretical background of this photon-based interpretation of gravity, describe several approaches to extract energy from gravitational wave structures, and present frequency calculations essential for designing efficient gravitational wave–resonant systems.