When It Is Hot Enough Earlier

If Earth's magnetic field cools the planet to such a great extend as between summer and winter, then in the "When It Is Hot Enough!" post dated 16 Jan 2017; Earth is progressively cooler as the magnetic field builds up.  The field strength is cooling and is working against the positive field gradient that dissipates heat into the surrounding, warming especially the polar regions.

\(????=\cfrac{1281.5}{2}=640.75\)

where it is assumed that mass extinction begins at the halfway point to the maximum heat dissipated at \(+max\) from now.

Earth is cool when its magnetic field is strong and is warm when its magnetic field is weak.  When we factor in the cooling effect of the strength of the field then it is possible that Earth is hottest at the time we have previously marked as Mass Extinction.  At this point the field gradient has gained sufficient value but the field strength remains low.  The onset of mass extinction due to the heat is push forward to,

\(??=\cfrac{????}{2}=\cfrac{1281.5}{4}=320.37\) years from 4 Jul 2016

also assuming that mass extinction starts at the halfway point from now (4 Jul 2016) till earth experiences its maximum temperature.

Arbitrarily yours

Seasons And Earth's Core

The problem was, the hot seasons, spring and summer occur when Earth is at the aphelion of its orbit around the Sun.

The tilt of Earth with radius \(6.371 x 10^3 km\) should not make a difference given the difference in distance between perihelion and aphelion of the orbit.

Why is Summer hotter when Earth is further away from the Sun, than Winter?

The proposed answer:  Redistribution of charges on the surface of Earth as the result of Earth's core being displaced slightly by the Sun.  Earth's core and the Sun interact as two hot bodies that repel each other.

This displacement results in a relative redistribution of the charges on the surface and \(H^{+}\) from the Sun is deflected towards the Summer side, to the relatively negative surface.

\(H^{+}\) burns up in the lower atmosphere rich in \(O_2\) and creates a summer condition.

The core is believed to be positively charged but the relative increase in \(H^{+}\) reaching Earth's surface can also be explained by the strengthening of Earth's magnetic field nearer to the spinning core now displaced from the center.  \(H^{+}\) are deflected away by the magnetic field.

Have a nice day.

Medicine Men And Barefoot Doctors

Crude oil is stored in limestone cave and under limestone strata under the sea because it is acidic and its acidity has to be neutralized before it can be process further.  Without neutralizing its acidity, petroleum products derived from it create green colored smog when burnt.

In part, crude oil acquires its acidity when it is treated with chemicals to kill all micro-organisms in it when it is first extracted.

Oil slick from oil spills is sometime believed to have curative power.  I remember a place by the sea where dirt was used to cover an oil spill that flooded a small inlet.  The dirt was thick enough to stand on and the "land" heaved and abated when you stand on it.  That place provided a kind of black mud (I believe in retrospect to be crude oil from an oil spill) that "cured" many skin diseases.

Some even drink a suspension of the black mud in soapy water.

Barefoot doctors indeed, but if you are interested in alien germs then maybe you are also interested in alien cures.  What was used to treat crude oil that imbue it with curative power?

What chemicals/additives/medications made crude oil safe to handle in the first place?

Good night.

Reaction Time!

Remember the post "My Own Wave equation", dated 20 Nov 2014, where

\(\cfrac{\partial \psi}{\partial x}\cfrac{\partial \psi}{\partial t}=\cfrac{c^2p}{\sqrt{2}}.\cfrac{\partial^2\psi}{\partial x^2}.e^{-i\pi/4}\)

Why would a force on an object experience a delay in response?  Such a delay was presented as an phase lag one-eight of a period, but what the frequency of the system?

When the object is subjected to a force, this force on the object increases from zero to some value \(F\).  The rate of increase of this force is fitted to a sinusoidal \(sin(\omega t)\) such that their gradients at time \(t=0\) is the same,

\(\cfrac{d\, F}{d\,t}= \omega=2\pi f\)

which gives us the frequency, \(f\)  And so the associated period, \(T\) is,

 \(T=\cfrac{1}{f}={2\pi}\cfrac{d\, t}{d\,F}\)

And the initial delay before the object start to response to the force is,

 \(d=\cfrac{T}{8}=\cfrac{\pi}{4}\cfrac{d\, t}{d\,F}\).

This delayed response was at one time called "inertia", but later was decided that it does not exist.