Science > Physics > A Category is Only Allowed Once in Physic's Physical Theory
| Topic: |
Science > Physics |
| User: |
"Douglas Eagleson" |
| Date: |
11 Feb 2006 08:30:01 AM |
| Object: |
A Category is Only Allowed Once in Physic's Physical Theory |
A certain category is to be discussed. And because the ancient greek
categories are correctly understood in modern times, I can just state
the name and proceed with the discourse. A student litterally must
select the correct school to converse with in order to learn of the
state of modern theory. I estimate the half the schools are subject
predicate or a simple recitation required system. And the other half
make hay of the subject of the formal theory of logic and then in the
few schools trained by the good philosophy schools there is a solid
foundation in correct nth order logic theory.
So I speak in the common style of allowed theory. A certain relation
of this category is to be the cause to its existence. And the
definition of the subject as the category is to be in no place confused
with the subject of the predicate. A readership must learn the breath
of newsgroup postings. And the theory to be presented is the one I so
nicely posted over three years ago in subject predicate. It is
reposted to remind of the importence of the category as opposed to the
set element.
A category as the formal set is a fallacy in applied physical theory
and must be used carefully. An exact usage is critical to consistent
functional statement. A symmetry as the cause to set existence is
different from the implied relation's cause to set existence. A system
of school where only applied symmetry as the set is a fairly advanced
school, but fallacy ridden.
A category may be applied to appear to discuss theory, while the set
cause is independent of the set symbol of identification's existence. A
special class is also used in set theory where the functional existence
of symbol appear independent of the naming symbol's existence. Another
kind of fallacy ridden school is defined.
A category appears the systematic class theory where the naming is
systematic along with the subject itself. A certain theory may be
formulated as category as long as the naming symmetry exists in nature
as correspondent with the natural symbol. So as long as the correct
relation appears truthfully existent the common category may be useful
in physical theory.
A symmetry example as cause of quanta was postulated and truthfully
validated. And to make the single category allowed in physical theory
is the intention of the writer.
A careful choice of exact category was made. And the user is then
allowed to postulate all symmetry causality as opposed to attempting to
postulate its existence.
A tool for the common theorist is to be formulated in subject category
theory, with the understanding that the school disallows category
except in this one instance.
And it is of such importence that a Law term is applied.
"the function of all t where t is the dependent variable as opposed to
independent, appears the symmetry naming function."
A certain function whose time dependence is correspondent with the name
of the symbol is a truely existent. And to write theory in this
category method allows the simple example.
Example:
A speed of light to name relation is required because of the dependancy
of distance with time for light. And so a function therefor exists with
all time as opposed with the time of the distance reference relation.
A certain class of boundary relation is given to theory. And to examine
the relation of all time to the certain takes the dependency symmetry
and assigns a truely existence variable called time in function.
And so my example stinks because I think I have a fallacy present(as
2nd order read) in its discussion.
A boundary of time to that which times appears dependent defines a
class of function where the existence appears time as the symbol.
A third category is defined. Einstein's function is this wonderous.
A means to create the class is stated.
Douglas Eagleson
Gaithersburg, MD uSA
.
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