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more details :
THE PEREZS GENERIC PREDICTIVE EQUATION
OF MENDELEIEVS PERIODIC TABLE
Are there Numbers in the Nature? Let us take the example of the
famous table of Mendeleev, no one
never had the idea to seek a possible mathematical law which
would organize the information and the structureof "the most
heterogeneous table of Science".
Jean claude perez discovered this law! the equation of the
periodic table of Mendeleev . ere is a shortsummar#! $ionnering in
research of numbers in %&', this researcher was (uestionning
about possible%)**+ +&-)' )/& between life based +lements
0carbon ox#gen etc1 and all others 0aluminium, copper etc1.
)n fact, he discovered the exact contrar#! a law of 2&)*)-'
)/& of all +lements of &ature... Then hediscovered a very
simple equation which generates and predicts the structure of the
table ofMendeleev.
his e(uation predicts the number of elements of an# la#er of
period "p" in the table according to the onl# value of this period
"p". 3e#ond this mathematical modeling of the periodic table of the
+lements,
his e(uation underlines, in its formulation, the " trace" of the
4 fundamental (uantum &umbers.
his modeling predicts the structure of the h#pothetical
extensions of the table of Mendeleev towards possible+l5ments
0real1 unknown which would be located be#ond the last known
radioactive +lements.
his modeling also makes it possible to imagine an infinit# of
other +lements 0virtual1 which one couldhowever predict positioning
towards the low la#ers of the table, like their (uantum
properties.
o summarize, )*!
-c(p) a horizontal layer of elements of the table of
Mendeleev,
-"p" the period associated with this c(p) layer such as p = [ 1
! # $ % & ',
- nt(v) the whole part of the numerical value "v" e*p+ if v=
!#,then
nt( !#)=
+&! one obtains c0p1, the number of elements contained in
the c0p1 la#er of order p, b# appl#ing the formula!
c(p) = 2 [Int ((p+2) /2 )]*2
+xamples !
f p=1 then c(1)=
f p= then c( )= f p=! then c(!)=
f p= then c( )=1 f p=# then c(#)=1
f p=$ then c($)=! f p=% then c(%)=!
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f p= then c( )=# f p=. then c(.)=#
&/& f p=1$ then c(1$)=1$
To conclude : 6 he periodic table of the +lements is
mod5lisable. )t is structured b# a numerical structure of whole
numbers. 7 his structure is deterministic and predictive, then, for
an# period p, it can be calculated b#appl#ing "the $erez8s generic
e(uation of Mendeleev". 9 he generic e(uation is completel#
controled b# thefour (uantum &umbers. 4 his generic e(uation
makes it possible to check the regularit# of the common tableof
Mendeleev, but it can also "predict" and anticipate the existence
of h#pothetical +l5ments now unknown, of which it makes it possible
to determine the (uantum properties, then electronic and chemical
h#potheticalproperties.
$lease see a detailed paper zooming text image at the top of
this paragraph...
see also :http://www.mi.sanu.ac.rs/vismath/perez2009/perez.pdf
(Belgrade
Universityandhttp://golden!ratio!in!dna."logspot.fr/200#/0$/$99%!perezs!generic!predictive!e&uation.html
http://www.mi.sanu.ac.rs/vismath/perez2009/perez.pdfhttp://golden-ratio-in-dna.blogspot.fr/2008/01/1997-perezs-generic-predictive-equation.htmlhttp://golden-ratio-in-dna.blogspot.fr/2008/01/1997-perezs-generic-predictive-equation.htmlhttp://www.mi.sanu.ac.rs/vismath/perez2009/perez.pdf
