then apart from the user friendly jargon it has come to mean "given",
if not explain to muggins.
Dictionaries are not a reliable guide to anything much.
adrian

ornamentalmind wrote:
> Thanks George. You have supported what I had guessed.
> 
> On Sep 8, 6:07 am, Georges Metanomski <[EMAIL PROTECTED]> wrote:
>> --- On Mon, 9/8/08, ornamentalmind <[EMAIL PROTECTED]> wrote:
>>
>>> Perhaps 'facts' = axioms???
>> =============
>> Or, perhaps not.
>>
>> Again pops up the axiom-drivel which we have clarified
>> at least 12 times.
>>
>> Let's go for the 13'th.
>> I give you a sporting 1 to 100 that your post will trigger
>> parrots quoting idiotic dictionaries defining Axiom as a
>> truth (whatever it may mean) assumed to be self-evident.
>>
>> Follows the 13th repetition of the clarifying message:
>>
>> Here is the second most discussed axiom in history
>> after the Euclidean of Parallels:
>>
>> <If t is a disjointed set which does not contain
>> the null-set, the Cartesian product Pt is
>> different from the null-set.>
>>
>> Self-evident like goddam hell.
>>
>> Here come other 3 self-evidences:
>>
>> 1.Axiom of Euclides:
>> <Given a line and a point not on the line, it is
>> possible to draw through the point exactly one line
>> parallel to the line>
>>
>> 2.Axiom of Riemann:
>> <Given a line and a point not on the line, it is
>> impossible to draw through the point any line
>> parallel to the line>
>>
>> 3.Axiom of Lobaczevski:
>> <Given a line and a point not on the line, it is
>> possible to draw through the point any number
>> greater than 1 of lines parallel to the line>
>>
>> One wonders which of the above self-evidences is
>> self-evidenter than the others and how can  
>> self-evidences contradict one another.
>>
>> Leaving the drivel we pass to the definition of Axiom
>> such as it appears in contemporary scientific Models,
>> which are ALL axiomatic:
>>
>> Since rational science is born, scientific theories
>> have the structure of inferencing networks.
>>
>> Middle nodes or "Theorems" are deduced from upper
>> neighbors (premises) and induced from lower nodes
>> (conclusions).
>>
>> Top nodes or "Axioms" having no premises cannot be
>> deduced, thus are set arbitrarily by intuition and
>> taken as granted as long as they are not inductively
>> refuted by their conclusions.
>>
>> Bottom nodes or "Facts" having no conclusions cannot
>> be induced and their logical value (certainty) is
>> set empirically.
>>
>> All rational theories are by definition falsifiable,
>> i.e. structured in a way to support bottom-up
>> induction from Facts via Theorems to Axioms, which may
>> eventually refute Axioms and thus the theory.
>>
>> Georges.
>> =============
> > 
> 


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