arithmetic
Posts:
106
From:
venezuela
Registered:
1/23/06
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Re: cube root of a given number
Posted:
Aug 10, 2007 9:15 AM
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On 6 ago, 13:35, "sttscitr...@tesco.net" <sttscitr...@tesco.net>
wrote:
> On 6 Aug, 15:18, arithmonic <djes...@gmail.com> wrote:
> > All the readers can find information on this topic on GCF at pages 3-4, Section 1.1.1):
> >http://assets.cambridge.org/052181/8052/sample/0521818052ws.pdf
> What is it that the extract from Finch's book is supposed to
> demonstrate ?
Now, you don't know what all this means. let's see:
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On 26 jul, 22:16, "sttscitr...@tesco.net" <sttscitr...@tesco.net>
when referring to my stuff wrote:
>...who but a retard would wriite it down for posterity ?
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This time you decided not to continue by insulting those people who
have written something about my work, in this case you didn't insult
the author of the link:
http://assets.cambridge.org/052181/8052/sample/0521818052ws.pdf
He also use the name "Generalized Continued Fractions" for my
periodical high-order expressions.
He asserts that can be various types of "Generalized Continued
Fractions" according to the very specific CF property that has been
generalized.
Why you didn't continue by insulting him this time?
Why you didn't continue by calling him retard this time?
You certainly said:
>...who but a retard would wriite it down for posterity ?
Why are you so coward?
Why you raised the name of my country in your last posting?
There are many reasons for all that:
1.- You are a coward that thinks that you can insult any
Southamerican
guy the way you want. You think that you can be a persistent offender
and nothing will happen just because it is
just a LatinAmerican guy.
That's the main reason you are not willing to insult him (and many
others from other countries) but prefer to insult the LatinAmerican
guy and tell lies about his work.
2.- The other reason is that you really HATE, so much, to see this
SouthAmerican guy telling you these truths about the whole history of
roots solving, and teaching you these new extremely simple high-order
methods, mainly, when considering that you are incapable of showing
any single precedent on them since Babylonian times up to now.
It is a real disgrace for you to be forced to swallow all this,
mainly
when considering that you have been crushed just by a Civil Engineer,
not a mathematician. So, I understand how low is your selfsteem-level
by this time, that's why you desperately need to insult and act as a
persistent offender.
Notice that you have been crushed by a humble SouthAmerican Civil
Engineer in such a way that you had no other chance but to bring out
a
discussion on the way you demand that the phrase "Generalized
Continued Fractions" should be used.
In his book:
http://assets.cambridge.org/052181/8052/sample/0521818052ws.pdf
The author clearly states what the meaning of the phrase
"Generalized
Continued fractions" is all about.
The very particular "Generalized Continued Fractions" developed by
agency of the Rational Mean and shown in my webpages do not bring a
solution for the general pell's equation, and neither I nor my
webpages, nor any posting from mine states that they do such thing.
They only bring a Generalization of Periodical Representation or high-
order irrational numbers, that is fairly clear stated in my webpages,
and you certainly know that, but you just want to talk about your lies
on that matter.
Standard Continued Fractions have so many properties, if you can find
any high-order
generalization for any of their properties then you are free to use
the phrase GENERALIZED CONTINUED FRACTION , because you have found a
very particular generalization os stantard continued fractions, that's
it. in my case the property is: Periodic
representation of irrational numbers of higher degree.
You are clearly unable to realize that I don't care about the
transcendence of such very particular GCF expression shown in my
webpages, because there are many others generalizations that can be
obtained by agency of the Rational Mean, and that is not the true
issue of my work.
You said:
>"It is not clear which of the "two types" of generalized continued
fraction Finch is referring to."
You have been finally crushed and forced to admit that there can be
various types of generalized continued fraction.
It seems that you think about yourself as a kind of "choosen" who will
decide how to use mathematical phrases. You have been crushed and
forced to slow your overbearing
lies down.
That is what my posting demonstrate. Also it demonstrates that you do
not want to talk about those extremely simple arithmetical "root-
solving" methods (which is the very spine of ALL my postings), but
just want to deviate the issue to "best approximations" and pell's
equation and the use of the phrase "GCF".
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Just swallow what follows very gently, again and again, because this
is what I have said all through my postings in many newsgroups, and
that is precisely all what you want do not want to discuss by any
means:
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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