arithmetic
Posts:
106
From:
venezuela
Registered:
1/23/06
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Re: cube root of a given number
Posted:
Jul 28, 2007 9:16 AM
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Summarizing:
1.- You failed to present any precedents on the new simple methods
based
on the Rational Mean
http://mipagina.cantv.net/arithmetic/rmdef.htm
Which is the very essence of my first posting, so they were forced to
try to rise many other issues and false statments to hide their
incapacity and rash comments on this matter.
2.- You failed to present any posting from mine stating: "My methods
always yield ALL THE BEST APPROXIMATIONS". They were challenged to do
that but failed.
4.- You failed to try to discredit the new extremely simple high-
order
arithmetical algorithms by stating that they do not produce best
approximations (which is of course another lie that anyone can
confirm by reading my wepages).
The litle envious man are not acquainted with the fact that any
root-
solving algorithm only need to hold true convergence
towards the root-value (according to the standard convergence
criteria), so the issue on best approximations is by no means a
requisite for being considered as a trully good algorithm. Their
ignorance on mathematics does not matter, at all, but their
psychopathic behavior and stupidity is really disgusting.
3.- You showed a shameful unethical and psychopathic behavior and
huge
cheeks, and of course a cowardly tendency to anonymity. So this
litle
envious man cannot put his signature to his rash comments.
4.- You failed their attempts to try to divert the issue on root-
solving
to the issue on philology and gramatical use of the phrase :
"GENERALIZED CONTINUED FRACTION". And you were not acquainted with
the
fact that one of the most important characteristics of the very
particular sample on GCF shown in the webpage:
http://mipagina.cantv.net/arithmetic/gencontfrac.htm
IS THAT SUCH GCF IS JUST A REPRESENTATION OF DANIEL BERNOULLI'S
METHOD
FOR ROOT-SOLVING, which at the same time is es PERIODIC CONTINUED-
FRACTION REPRESENTATION of irrational numbers of degree higher than
2. With the particularity that all this concept was TRIVIALLY devised
by agency of the Rational Mean processes.
Your stupidity, envy, cowardice and psychopathic behavior drived you
to fall in such a rat-trap which has been specially settled for
overbearing ignorants like you. So anything you want to tell about
such GCF is automatically applied to Daniel Bernoulli's method.
Now, you want me to explain to you how the Lineal Homogeneous
Recurrence Relations of Daniel Bernoulli's method works with complex
numbers. WRONG, take a book by yourself and learn that method, and
slow down your overbearing ignorance.
Based on the above considerations, I face and maintain what follows
and will always do:
******** DEDICATED TO ALL YOUNG MATH STUDENTS ******************
It is just disturbing to realize these so simple arithmetical methods
DO NOT APPEAR in any book on numbers since ancient times up to now:
http://mipagina.cantv.net/arithmetic/rmdef.htm
References and links can be found at:
http://mipagina.cantv.net/arithmetic
THESE SO SIMPLE METHODS DO NOT APPEAR IN NEITHER ANY CHINESE, NOR
ARAB, NOR INDIAN, NOR WESTERN BOOK, since ancient Babylonian times UP
TO NOW!!!
AND YOU WILL REALIZE THAT NO MATHEMATICIAN nor any math-historian
will
be able to deny such a crude fact.
Whatever...
There are very good news here, specially, for young people because
from now on, by means of simple arithmetic they will be able to learn
at secondary school --by means of the most simple arithmetic-- many
new simple higher-order algorithms, as well as all those well-known
cartesian-infinitesimal algorithms (i.e.: Halley's, Newton's,
Bernoulli's and Householder's) which have been considered as superb
achievements of the history of mathematics, however, one can see now
that all those "superb" achievements can be easily developed by means
of the most simple arithmetic.
Young student, be sure there is something very wrong with the whole
Cartesian-Infinitesimal scheme we have inherited.
Yours is the chance to find new ways on mathematics.
Ing. Domingo Gomez Morin
Structural Engineer
Caracas Venezuela
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