Monday, April 11, 2016

Take Two On \(g_B\) And The Robinsons

Remember \(g_B\) from the post "Coriolis Force And My Left Foot" date 16 Nov 2014? This gravitation field could be the resultant weak field generated by the outer shell protons when the body is in circular motion.  \(F_{gB}\) is the resultant Lorentz's force produced as the protons interact with \(g_B\) again.

Both the field \(g_B\), and the force \(F_{gB}\), are due to the macroscopic/aggregated motion of the protons in the body not mass per se.

We may deduce that a spinning disc produces a weak \(E_T\) field because of its \(T^{+}\) particles.  This field interacts with the \(T^{+}\) particles again to produce a force \(F_{E_T}\).  This is especially so when the outer \(T^{-}\) clouds are removed under high heat.

Similarly, a spinning disc produces a weak \(B_g\) field due to \(g^{+}\) particles and subsequently produces a force \(F_{B_g}\) when the \(g^{-}\) cloud are removed or reduced.

That aside, we have


the Robinsons.  Positive charges on the hull of the flying saucer spin anti-clockwise to generate a \(g\) field upwards, as the whole saucer is spinning.

Fly!