| Topic: |
Science > Physics |
| User: |
"Douglas Eagleson" |
| Date: |
27 Jan 2006 07:21:27 PM |
| Object: |
The Origin of Unit Analysis |
A small theory is to be disclosed. It is about the subject of
overhead. A location near the ceiling is termed the overhead?
Or is the actual ceiling the term's meaning?
A relation between the location and the entire location is defined.
And this starts way simple, but this is an example of the kind of
confusion present in some physical theory. A term called the kind of
location is all or certain in meaning. And so the meaning of confusion
becomes the small theory to be disclosed.
I will use this odd artifical relation to define the certain theory in
a physics.
So I have to search arround the world of physics and find the right
example.
A class of location is either the terms usage or the certain location
among the set is the term's usage.
And so the functional relation is to be an example of this double
meaning to the term overhead.
A set to be related is then the dilemma of all function for the element
appears the only relation of set to set. Elsewise the class of
function is redefinable to include the set itself as the mapped
element.
So I introduce the reader to the second order function. And here the
variable to be termed the element is to be related to the first order
set.
A kind of funcational transformation is evident where the function
element is altered to the set. And presumable this set may be a set
element in turn.
And here is the theory.
A straight as the location is defined in analogy to the overhead. And
the set of lines relative to the points on the line are related by
second order function.
So the term straight refers to the specific relationship and the line
is then examined independent of the straight.
Now the theorist is to be able to transform the element units for the
straight to any other units of the altered set. And here the unit is
the analysis. Why does the term connotate?
A term called connotate refers to the certain term of unit analysis. A
cause to the elements symbol is then this study. And the symbol to be
applied to the set then alters according to the need for consistent
unit trasformation for every function transformed.
A function as the variable is to then be subjected to the second order
relation of straight in analogy. A transformation of function then is
seen to cause the element unit alteration. A relation of set theory
has been defined and envoked to allow the applied symbol to relate such
straight altered functions.
A set of term elements relative to the large term. And so the second
order relation of unit transformation need only maintain this
consistent abstract term to certain term relation.
A straight line is given units of items and is assumed to represent the
number rule. And here the meaning of all number is seen. A location
relative to another within the set itself exists by act of the
function.
A magnitude relative to all is the symbol transformation. And so the
set of all becomes the scale where number exists without element
idenity, A special kind of set defines the term or straight.
And so the arbitary symbol of many elements is altered to the symbol of
elementless association. So take the ruler of inchs and transform. A
set of inch is the outcome where the existence of element is found
independent of set existence. Allowing the inch set to exist without
magnitude relation.
Douglas Eagleson
Gaitherbsurg, MD USA
note: the implication in set theory is profound because all function
is either this class of term or straight or element to element in
correspondence. And the user in theory of all matrix need only wonder.
.
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