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Generalized.Correlation.Analysis.Is.Extremely.Important.For.Scientific.Analysis

2026-04-17 15:05阅读:

Generalized Correlation Analysis,

An Extremely Important Scientific

Analytical Method








ARBCEF (Analogical Reasoning By Comparing
External Features) is a very effective way
of thinking commonly used in TCM (Traditional
Chinese Medicine), as it can help us quickly
understand the fu
nctioning of the human body,
the mechanisms of disease changes, and thus
facilitate the rapid acquisition of effective
treatment methods for diseases.


Such a practical and feasible way of thinking
is often mocked by the guys who always want
to ruin TCM.


Why are those guys being so unreasonable ?


In their view, ARBCEF is not a scientific
method, but in fact, it may not be the
case.


Those guys always consider themselves as men
of great scientific literacy, thus, let's take
a brief look back at the history of scientific
development, in order to let those guys first
understand what scientific literacy is after
all.






As early as the late 18th century to the early
19th century, many physicists independently
studied the relationship between electricity
and magnetism.


For example, French physicist Coulomb
summarized the law governing the
interaction between electric charges
through tests, known as Coulomb's Law.


Later, German physicist Gauss extended it
to arbitrary charge distribution and derived
Gauss's law.


At that time, Danish physicist Oster discovered
the magnetic effect of electric current, and
French physicist Ampere summarized the
interaction of electric current.


Biot and Savart, two French physicists, jointly
described the magnetic field distribution
generated by a steady current, and Faraday, a
British physicist, discovered electromagnetic
induction,he also proposed the concept of
fields and force lines, all of which laid a
solid foundation for the unified electromagnetic
theory.




The key breakthrough in the theory of

unifying electromagnetic was achieved by

British physicist Maxwell, who unified

these seemingly unrelated electrical

and magnetic phenomena into a set

of equations.






He actually used the idea of fluid mechanics

to analogize electromagnetic phenomena,

and then turned Faraday's lines of force

into mathematical objects that can be

strictly analyzed.




He also proposed the hypothesis of

displacement current and analogized

the changing electric field to current.




Finally, he obtained the initial equation

system containing 20 variables and

predicted the existence of electromagnetic

waves.




At the same time, he pointed out that

light is an electromagnetic wave, and

in this way, his equation system unified

electromagnetism.




In the end, British physicist Oliver Heaviside
and American physicist Gibbs collaborated
to reconstruct this system of equations into
a very concise and symmetrical equation
system in vector analysis form.


In addition, German physicist Hertz confirmed
Maxwell's prediction by generating
electromagnetic waves through tests.


So, Maxwell's theory promoted the unity of
electricity, magnetism, and light theory,
and perfected the concept of fields, which
completely changed the direction of physics
and gave birth to technologies such as
wireless communication, radar and laser,
laying a solid foundation for modern
technology and ultimately making indelible
contributions to scientific development and
technological progress.




It can be seen that the analogy method is
not as worthless as some guys think.


For example, if Maxwell had not used fluid
mechanics to analogize electromagnetic
phenomena and turned Faraday's lines
of force into a mathematical object that
could be rigorously analyzed, it would
have been difficult for him to quickly
obtain the major scientific achievement
like Maxwell's equations!


In fact, analogy as a way of thinking has
a wide range of applications, such as
isomorphism in chemistry, isomorphism
system in management science, isomorphic
solution method for algebraic equations,
and so on.


This type of thinking method is precisely
generalized correlation analysis, which
is often inadvertently used when analyzing
problems.


In conventional analysis, we are often only
interested in clear causal relationships,
while being not very interested in any other
types of relationships, such as adversative
relations.


But if a certain analytical method can only
handle causal relationships, then this
analytical method actually has great limitations
and is essentially an extremely incomplete
analytical method.


Because the objective world is extremely
complex, not all relationships between
things can be divided into only two kinds
of relations, causal relationship
(including indirect causal relationship)
or completely unrelated.




So, nobody can conclude that
the relationship between arbitrary two

things is either causal (including indirect

causal relationships) or completely

unrelated.



In fact, the relationship between arbitrary
two things may be causal, indirect causal,
partial causal, structurally similar,
attribute similar, structurally different,
attribute different, partially correlated,
weakly correlated, uncertain fuzzy
relationship, relationship of dynamic
transformation over time or space, or
even completely unrelated.


For any crucial issue, true scientific
analysis should carefully analyze all
possible correlations among all factors
involved in the issue, which can be
called 'generalized correlation
analysis '!


Perhaps some people think that
the generalized correlation analysis
is just a meaningless wild thought, but
it's no need to jump to such a conclusion
in a rush.


In the initial stage of analyzing problems,
there is indeed a great similarity between
generalized correlation analysis and
meaningless wild thought, but this is not
important.


The most important thing is that
generalized correlation analysis

has a significant difference from

meaningless wild thought,

especially in quickly obtaining

valuable conclusions, generalized

correlation analysis plays a very

important role.




Specifically, a generalized correlation
analysis has effectively inspired thinking,
broadened ideas and extensively collected
effective information in the early stages
of analyzing problems, thus enabling
quick obtain effective methods to solve
the problems, or obtain valuable conclusions,
or at the very least, it is beneficial for
the analysis or understanding of problems,
even if it is only qualitative analysis
or obtaining qualitative conclusions,
it also points out the research direction
for future studies.


But any wild thinking does not have a bit
of such function at all.


For example, Maxwell used generalized
correlation analysis to discover the
similarity between fluid phenomena and
electromagnetic phenomena, and quickly
obtained Maxwell's equations by applying
analogical thinking.


He ultimately solved the problem of unified
electromagnetic field, and his theoretical
achievements were widely validated through
subsequent scientific tests.


Similarly, ARBCEF in TCM is essentially an
analogy method.


By applying this method, TCM can quickly
locate the patient's problem, discover
the cause and find corresponding effective
methods to solve health problems through
TCM theoretical methods.


It has long been proven by a large number
of objective facts and actual therapeutic
effects contained in these objective facts.




All of these objectively prove that

the generalized correlation analysis

of TCM has both important theoretical

value and great practical value.






In fact, a necessary potential for

scientific talents nowadays is

interdisciplinary ability, rather

than just being addicted to some

incomplete technical specifications

that they can understand, or even

unable to extricate themselves

from those incomplete technical

specifications.




Unfortunately, some guys are often
addicted into some incomplete technical
specifications such as 'Urine and

feces testing techniques++' or

'Double-blind trials', but they extremely
disdain many fast and effective treatment
methods in TCM.


Here is another obvious example, many guys
consider themselves scientifically literate,
yet when they heard that a professional
Chinese medicine practitioner suddenly
contracted cholecystitis, he opted for
surgical removal instead of herbal
treatment, those guys resort to mock him
at once, even almost reaching a point
of collective jeer.


Is it their so-called scientific literacy?


In fact, all these examples have fully proved
that those guys are at most specialists in
medical technology, they do not understand
what medical science is, so, they are by
no means medical scientists, because
their scientific literacy is extremely low,
never higher than trace level so that their
scientific literacy can be completely
ignored from now on!




In short, anyone with a slight level of

of scientific literacy should not be

extremely disgusted with the

widespread phenomenon of

interdisciplinary.




Anyone with a little scientific literacy

should soberly realize the following rule:




Generalized correlation analysis is indeed

an extremely important scientific analysis

method.




At the same time, he should also be aware

that any scientific way of thinking is of

its instrumental attributes, and only when

used correctly, rationally and in good

faith, can it play a positive role.




It is the only effective way to prevent

him from being deceived into logical

traps by seemingly useful things, or

to help him get rid of such logical

traps as soon as possible.








------ Written on April 13th, 2026



[ Refer to
广义相关性析,一种极其重要的科学分析方法
for the original text ]



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