[geocentrism] Re: Is geocentrism supported by facts?

  • From: "philip madsen" <pma15027@xxxxxxxxxxxxxx>
  • To: <geocentrism@xxxxxxxxxxxxx>
  • Date: Fri, 19 Oct 2007 11:41:37 +1000

"Who is "he" in your last paragraph."  Regner Trampedach

I was referring to the author of the book on this site 
Robert G. Brown 2007-02-12 
http://www.phy.duke.edu/~rgb/Philosophy/axioms/axioms/node27.html

"Please tell me the axioms applied in physics/astronomy."

Well if I was to guess, according to my classical definition, I would say there 
are no axioms applied to physics and astronomy. None. 

But according to the alternate definition as accepted in modern circles, that 
an axiom is an unverifiable assumption, I would suggest that the axioms applied 
to physics and astronomy would be infinite in number..  indeterminate, which is 
equivalent to None. 

It can be A or B  and both..  

with which of course I cannot agree. 


Philip. 






  ----- Original Message ----- 
  From: Regner Trampedach 
  To: geocentrism@xxxxxxxxxxxxx 
  Sent: Friday, October 19, 2007 10:57 AM
  Subject: [geocentrism] Re: Is geocentrism supported by facts?


  Thanks for recognizing a violation of my rule #1. A few points, though:
  - Your "geometry definition" of axiom is an example - not a definition.
  - Who is "he" in your last paragraph.
  - The three internal angles of a triangle only total 180° in flat
    (Euclidean) space. You can draw a triangle on a beach-ball and see
    it for yourself.
  - In the hard sciences (math/physics/astronomy/chemistry)
    definition 1 applies. If a proof (in math) or observational
    verification can be devised (in phys/astr/chem), it is no longer
    an axiom.
  Please tell me the axioms applied in physics/astronomy.

     Regards,

        Regner Trampedach

  Quoting philip madsen <pma15027@xxxxxxxxxxxxxx>:

  > "unverifiable assumptions [that] are used as a priori" are called axioms.
  > Could you tell me what the axioms of science are?
  > 
  >     Regards,
  > 
  >        Regner Trampedach
  > 
  > This is going back a long time, but from my geometry, an axiom was a "self
  > evident truth."  An axiom did not have to be proven. eg a straight line is
  > the shortest distance between two points. 
  > 
  > Whereas that the three internal angles of a triangle totaled 180 degrees had
  > to proven by geometry, and was not an axiom. 
  > 
  > Your "axioms are ....unverifiable assumptions "  is a new one to me..  I
  > would have expected science to stick to the geometry definition period. 
  > 
  > But in the light of this 1913 revelation to me today, my whole world of 
faith
  > in scientific honesty is in ruins.  
  > 
  > >From Webster's Revised Unabridged Dictionary (1913) [web1913]:
  > 
  >   Axiom, n.-- L. axioma, Gr.; that which is thought
  >      worthy, that which is assumed, a basis of demonstration, a
  >      principle, fr.; to think worthy, fr.; worthy, weighing as
  >      much as; cf.; to lead, drive, also to weigh so much: cf F.
  >      axiome. See Agent.
  >      1. (Logic and Math.) A self-evident and necessary truth, or a
  >         proposition whose truth is so evident as first sight that
  >         no reasoning or demonstration can make it plainer; a
  >         proposition which it is necessary to take for granted; as,
  >         ``The whole is greater than a part;'' ``A thing can not,
  >         at the same time, be and not be.''
  >   
  >      2. An established principle in some art or science, which,
  >         though not a necessary truth, is universally received; as,
  >         the axioms of political economy.
  > This is again dishonest, as it makes what is universally received and
  > accepted as being the truth. Truth is not based upon a vote..  Democracy 
gone
  > mad. I have to agree with the next line of the above. 
  > 
  > "These definitions are the root of much Evil in the worlds of philosophy,
  > religion, and political discourse."  
  > http://www.phy.duke.edu/~rgb/Philosophy/axioms/axioms/node27.html
  > 
  > These first of these two definitions is almost universally taught (generally
  > in Euclidean Geometry, which is the only serious whole-brain math course 
that
  > nearly all citizens in at least the United States are required to take to
  > graduate from high school and which is therefore not infrequently the only
  > math outside of a few courses in symbolic or predicate logic and maybe a
  > course in algebra that a humanities-loving philosophy major is typically
  > exposed to). A relatively few students may move on and hear the term used in
  > the second, ``wishful'' sense (wishful in that by calling an established
  > principle an ``axiom'' one is generally trying to convince the listener that
  > it is indeed a ``self-evident and necessary truth''). 
  > 
  > I like that, but this was a long page......I might go back and finish it
  > before I sing its praises. His dishonesty showed in the succeeding paragraph
  > by his attempt to neutralise truth with  non-Euclidean geometry, for no 
other
  > reason than to destroy a true definition and force people to accept lies as
  > assumptions, and hence truth....  WOW!
  > 
  > Philip. 
  > 
  > 
  > 





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