Unidentified Speaker — Nobody Explained Maxwell's Equations Like THIS! [yGWEuxaaMNw]
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Maxwell's fourth equation (relating currents to magnetic fields) contains a logical inconsistency when applied to charging capacitors: in the gap between capacitor plates, no current flows, yet electric charge accumulates there creating an electric field; by the equation, a magnetic field should exist near the current in the wire but not across the capacitor gap, creating a discontinuity that is physically impossible.
Maxwell resolved the inconsistency in his fourth equation by introducing the concept of 'displacement current'—a changing electric field acts on magnetic fields in the same way a conventional current does, even in the absence of moving charges, so that magnetic fields remain continuous across capacitor gaps.
Maxwell had no experimental evidence for the displacement current concept and introduced it solely because without it, his equations were mathematically inconsistent, demonstrating a bold willingness to modify fundamental laws based on mathematical consistency rather than empirical observation.
When the displacement current term is added to Maxwell's equations, the two 'bridge' equations (Faraday's law and the modified fourth equation) create a self-sustaining feedback loop: a changing magnetic field generates an electric field, which then changes and generates a new magnetic field, which changes again and generates another electric field, and so on indefinitely.
Physicists and scientists of Maxwell's era were convinced that all waves must propagate through a material medium, so they hypothesized the existence of the 'luminiferous ether'—an invisible substance filling all of space through which light waves traveled, despite having no empirical evidence for it.
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