30.11.2012 Aufrufe

2394 weitere kritische Veröffentlichungen - Kritische Stimmen zur ...

2394 weitere kritische Veröffentlichungen - Kritische Stimmen zur ...

2394 weitere kritische Veröffentlichungen - Kritische Stimmen zur ...

MEHR ANZEIGEN
WENIGER ANZEIGEN

Erfolgreiche ePaper selbst erstellen

Machen Sie aus Ihren PDF Publikationen ein blätterbares Flipbook mit unserer einzigartigen Google optimierten e-Paper Software.

http://wbabin.net/mathis/prel4.htm - 4 S.<br />

Status: Kritik. - Quelle: Autopsie.<br />

Mathis, Miles 2003<br />

How my corrections effect Minkowski's space-time<br />

equations / Miles Mathis.<br />

In: The general science journal. 2003 =<br />

http://wbabin.net/mathis/mink.htm - 1 S.<br />

Status: Kritik. - Quelle: Autopsie.<br />

Mathis, Miles 2004<br />

A correction to a famous equation [a = v²/r]: [datiert:<br />

22.4.04] / Miles Mathis.<br />

In: The general science journal. 2004 =<br />

http://www.wbabin.net/mathis/mathis.htm - 8 S.<br />

ART. GRAVIT. NEWTON.<br />

Auszüge: "I have uncovered a basic error of math in<br />

one of Newton's fundamental equations. The equation,<br />

and Newton's derivation of it, has stood unquestioned<br />

for centuries. The equation is used today in many esoteric<br />

theories, including the derivation of the Schwarzchild<br />

radius, the predicted intensity of a gravity wave, and on<br />

and on. It is imported into these derivations as a known<br />

fact. Furthermore, the equation is used in General<br />

Relativity. It is one of the basic preconditions of several<br />

parts of various tensors. I show that all these derivations<br />

and computations are fatally compromised by this.<br />

The equation is a = v²/r. We all learned this equation<br />

in high school, in regard to uniform circular motion. It<br />

states the relationship between an orbiting velocity and<br />

centripetal acceleration. The reason the equation is used<br />

so often in contemporary physics is that it is also<br />

assumed to describe the relationship, in its simplest<br />

form, between an orbiting body and the force of gravity<br />

felt by that body. It is basic physics, and I would guess<br />

that no one has looked hard at the equation in a very<br />

long time. Certainly no one has had the perspicuity, or<br />

the gumption, to question it in a high school physics<br />

class. By the time a student of physics reaches college<br />

such equations are not interesting anymore - they are<br />

outgrown toys - ones to be used if needed, but never<br />

closely examined."<br />

Mathis, Miles 2004<br />

A final argument against x' = x - vt / Miles Mathis.<br />

In: The general science journal. 2004 =<br />

http://wbabin.net/mathis/origin.htm - 2 S.<br />

Status: Kritik. - Quelle: Autopsie.<br />

Mathis, Miles 2005<br />

A critique of general relativity / Miles Mathis.<br />

In: The General science journal. 2005 =<br />

http://wbabin.net/mathis/mathis17.htm - 9 S.<br />

Status: Kritik. - Quelle: Autopsie.<br />

Mathis, Miles 2005<br />

The equation x' = x - vt, again! : [datiert: 1.1.05] /<br />

Miles Mathis.<br />

In: The general science journal. 2005 =<br />

http://wbabin.net/mathis/mathis5.htm - 2 S.<br />

SRT. MESS.<br />

Auszüge: "I presented what I called my final argument<br />

against this equation some time ago. But the issue refuses<br />

to be put to rest. I have gotten letters from readers<br />

for whom my shortest paper was not short and concise<br />

enough. My argument has still not been put in its most<br />

transparent form, apparently. Beyond that, I have found<br />

the equation in a recent paper in American Journal of<br />

Physics on the action principle and Noether's Theorem.<br />

The authors claim that action is not invariant in a Galilean<br />

transform, and they use this equation as the transform.<br />

(...)<br />

Once this is understood, the equation x' = x - vt<br />

must fall. If these two x variables are understood as<br />

points, then a Galilean transform will express their<br />

separation at a given instant. The two variables x and x'<br />

must be measured at the same time. But vt cannot provide<br />

this separation, since there is no time or velocity at<br />

an instant. Even those who think that the calculus can<br />

find a velocity at an instant cannot argue that case here,<br />

since our equations are algebraic, not differential or<br />

integral. The equation x' = x - vt demands algebraic<br />

definitions of time and velocity. In algebra there is no<br />

velocity without a [delta]t, and there is no [delta]t at an<br />

instant.<br />

If the two x variables are thought of as [delta]x, then<br />

the equation is false in that case, too: [delta]x' = [delta]x<br />

- v[delta]t. In any Galilean transform, [delta]x = [delta]x'.<br />

To find otherwise would be to find length contraction.<br />

Length contraction is relativistic. If there is a length<br />

contraction, then the situation is not Galilean, by definition.<br />

"<br />

Mathis, Miles 2005<br />

How new transforms in special relativity affect mass,<br />

momentum and energy equations: [datiert: 26.1.05]<br />

/ Miles Mathis.<br />

In: The general science journal. 2005 =<br />

http://wbabin.net/mathis/mathis6.htm - 21 S.<br />

SRT. MASSE. ENERGIE. EMC2. GEDEX.<br />

"Introduction - In this paper I will derive new transformation<br />

equations for mass, momentum and energy. I<br />

will show that Einstein, despite using a thought problem<br />

that was useful and mostly correct in variable assignments,<br />

made several crucial errors that compromised<br />

his final equations. The thought problem I am mainly<br />

concerned with here is in his short paper of 1905, Does<br />

the Inertia of a Body Depend upon its Energy Content?<br />

Fully half of my paper is devoted to analyzing, critiquing<br />

and expanding this thought problem and its math. The<br />

rest of the paper is devoted to a variant thought problem<br />

Textversion 1.2 - 2012 211<br />

G. O. Mueller: SRT Kap. 4-Erg..

Hurra! Ihre Datei wurde hochgeladen und ist bereit für die Veröffentlichung.

Erfolgreich gespeichert!

Leider ist etwas schief gelaufen!