Electromagnetism is what makes thing fall...
Introduction
Within Flat Earth circles, a recurrent argument posits that "Electromagnetism is what makes things fall." This notion stems from conflating Earth’s magnetic field with a hypothetical central magnetic force pulling objects downward. Advocates often misunderstand early 19th-century experiments with lodestones and bar magnets, extrapolating that the same principle applies on a planetary scale. They point to visible magnetic effects—compasses aligning north-south, iron filings forming patterns around magnets—and assume Earth must pull every object via an electromagnetic grip.
However, this claim overlooks key distinctions: Earth’s magnetic field arises from fluid motions in its molten iron core, creating a dipole structure, not a unidirectional pull for all matter. Moreover, most objects are electrically neutral on macroscopic scales, experiencing no net magnetic attraction. In this article, we will dissect the origins of this misconception and demonstrate why gravity—an entirely separate interaction—governs falling objects.
Countering the Flat Earth Statement
Flat Earth proponents often assert:
"Electromagnetism is what makes things fall."
We will address this statement point by point:
- Objects are electrically neutral: Most macroscopic objects carry no net charge. If electromagnetism caused falling, neutral objects would remain suspended. Yet they do fall uniformly.
- No evidence of magnetic poles at Earth's center: Earth's magnetic field originates from its molten core dynamics, not a central pole that would attract all matter indiscriminately downward.
- Electromagnetic force varies by material: Different materials respond differently to magnetic fields. However, all materials, whether metal, plastic, or wood, fall at the same rate in vacuum, independent of electromagnetic properties.
- Gravity measured in absence of electromagnetic effects: Vacuum experiments like the Apollo 15 feather-hammer drop isolate gravity. In the absence of atmosphere and thus any charge interactions, both objects fell identically.
- Equations are distinct: Coulomb’s law \[ F = k_e \,\frac{q_1 q_2}{r^2} \quad\text{with}\quad k_e = \frac{1}{4\pi\varepsilon_0} \] depends on electric charge, whereas Newton’s law of gravitation \[ F = G \,\frac{m_1 m_2}{r^2} \] depends solely on mass.
Historical Context
- 17th Century: Isaac Newton publishes Philosophiæ Naturalis Principia Mathematica (1687), introducing the law of universal gravitation.
- 19th Century: James Clerk Maxwell formulates his set of equations (1865), unifying electricity and magnetism.
- 20th Century: Albert Einstein presents General Relativity (1915), describing gravity as curvature of spacetime.
Governing Equations
\[ F_{g} = G \frac{m_{1} m_{2}}{r^{2}} \]Newton’s law of universal gravitation, where \(G \approx 6.674 \times 10^{-11}\ \mathrm{N\,m^{2}/kg^{2}}\).
\[ F_{em} = k \frac{q_{1} q_{2}}{r^{2}} \]Coulomb’s law for electrostatic force, where \(k \approx 8.988 \times 10^{9}\ \mathrm{N\,m^{2}/C^{2}}\).
Comparative Analysis
Feature | Gravity | Electromagnetism |
---|---|---|
Source | Mass | Electric charge / magnetic dipoles |
Nature | Always attractive | Attractive or repulsive |
Strength (relative) | Weak | ~1036× stronger |
Distance law | Inverse-square | Inverse-square |
Range | Infinite | Infinite (locally shieldable) |
Field Line Illustrations
Electrostatic Field Lines
Lines emanate from a positive charge, showing repulsion.
Gravitational Field Lines
Uniform attraction toward mass, with no repulsion.
Experimental Evidence
Key experiments demonstrate gravity’s independence from electric charge:
- Galileo’s Inclined Plane: Showed uniform acceleration for different masses.
- Vacuum Drop on the Moon: Feather and hammer fell together, confirming no electromagnetic influence.
- Cavendish Experiment: Measured gravitational attraction between uncharged lead spheres.
Advanced Theoretical Distinctions
General Relativity describes gravity as the curvature of spacetime. Electromagnetism, by contrast, is a force mediated by photons within spacetime.
\[ R_{\mu\nu} - \tfrac{1}{2} R g_{\mu\nu} + \Lambda g_{\mu\nu} = \frac{8\pi G}{c^{4}} T_{\mu\nu} \]Einstein’s field equations.
Practical Implications
Distinguishing these forces underpins technologies from electromagnetic shielding in electronics to orbital mechanics in aerospace engineering.
Conclusion
Electromagnetism and gravity are independent fundamental interactions. Gravity’s universal attraction between masses, validated experimentally and described by General Relativity, clearly explains why objects fall—electromagnetism does not.
References
- Newton, I. (1687). Philosophiæ Naturalis Principia Mathematica.
- Maxwell, J. C. (1865). A Dynamical Theory of the Electromagnetic Field.
- Einstein, A. (1915). The Field Equations of Gravitation.
- Scott, D. (1971). Apollo 15 Feather and Hammer Experiment.
- Cavendish, H. (1798). Experiments to Determine the Density of the Earth.