Gravity in general relativity

Gravity is a distortion in space-time, which is felt as a pull on things proportional to a combination of their energy and momentum. The source of the curvature is the stress-energy tensor and this makes no distinction between mass and energy. They are treated as related by the famous E=mc^2. When you first learn about gravity in school, you learn Newton’s law: that the force of gravity between two objects, one of mass M1 and one of mass M2, has a strength proportional to the product M1M2. { F = (GM1M2)/r^2} But that was true before Einstein. It turns out that Newton’s law needs to be revised: the Einsteinian statement of the law is (roughly) that for two objects that are slow-moving (i.e. their speed relative to one another is much less than c, the speed of light) and have energy E1 and E2, the gravitational force between them has a strength proportional to the product E1E2. How are these two statements, the Newtonian and the Einsteinian, consistent? They are consistent becaus...