If; the vector operator (DeL) transforms to a scalar operator Then; divergence may transform to a dot product curl may transform to a cross product The Maxwell equations include four laws, two divergence laws and two curl laws. The four laws are; The Gauss Law the Magnetic Law the Faraday Law the Ampere Law These laws may be re-written for gravity. Gravitoelectromagnetism (GEM) compares the “Maxwell field equations” for electromagnetism with similar field equations for gravity. This comparison includes “gravitational magnetism” (gravitomagnetism) which is the assumed distortion of a gravitational field due to the motion of a massive object. Mass is analogous to charge. If DeL does transform, then the Maxwell Equations for gravity may transform as follows; The Gauss Law transforms to the acceleration rule The Magnetic Law transforms to the size rule The Faraday Law transforms to the force rule The Ampere Law transforms to the power rule. Will a scalar transformation of Del and GEM give equivalent scalar rules? Reference; http://newstuff77.weebly.com web-paper 28 Scalar Representation of GEM

Can you please write this out mathematically, so it's clear what you mean? The curl of a field is well-defined. The cross product of a field is not: cross product with that? How? Please give an example of this. Please show that this gives a proper description of what happens in reality, or at least one as accurate as Newtonian gravity. What is the "acceleration rule"? What is the "size rule"? What is the "force rule"? What is the "power rule"? Wait, I thought you were talking about a transformation into a scalar operator, not a scalar transformation? Which is it? And how do you transform GEM? GEM isn't a quantity or variable, it's a model/hypothesis!