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Published on June 24th, 2010 at 11:26 am. Theory developed by Eugene (Gene) A. D'Onofrio, Sr. Any comments or opinions can be sent to gene@gitscience.com.

Newton�s Gravity

Newton’s gravity equation is a volume equation. It shows an amount of cubic space absorbed by matter, causing space to curve around all matter at a quantitative amount.

The spherical shell surrounding any mass at any distance (4πr²) will absorb space at a quantitative accelerated amount of 8.3871 ^-10 cubic meters per second X mass in kg.

4πr² X the linear distance of acceleration = 8.3871 ^-10 cubic meters per second X the mass in kg at any distance.

NEWTON’s CONSTANT: 6.674 ^-11 = 8.3871 ^-10 / 4π

NEWTON’s EQUATION: a = 6.674 ^-11 X any mass / d²

NEWTON’S EQUATION substituting NEWTON’s CONSTANT with 8.3871 ^-10 / 4π:
a = 8.3871 ^-10 X any mass / 4πr² (d² = r²)

a X 4πr² = 8.3871 ^-10 X any mass

Is 8.3871 ^-10 cubic meters of acceleration per second X mass a universal cubical quantitative amount for space absorbed by matter at any 4πr² distance? If so, other force equations, including magnetic and electrostatic equations, may also be quantitative volume equations where the force is inversely proportional to the distance squared.

Companion Research Paper

Readers interested in a more rigorous mathematical treatment of these ideas may wish to read the accompanying paper, "Gravitational Flux as Accelerating Space." The paper offers a reinterpretation of classical gravity that emphasizes gravitational flux and spherical geometry as the conceptual origin of the inverse-square law and the ubiquitous appearance of the factor 4π, while remaining mathematically equivalent to established gravitational theory.

📄 Read the Full Paper (PDF)