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Greetings in the Marsday ... the day of Pythagoras ... Why is the day of Pythagoras? ... Well ... today is the day of the Pink Ray of Love of God, ruled by Koot Hoomi, and he was Pythagoras in Italy ... He was also Saint Francis ... he was also the Architect of Taj Mahal, in India, the ruler Shah Jahan.
I must admit that one of the most wonderful Mathematician I ever love is ... Évariste Galois ...
which with Niels Abel ... compose by most loved "colleagues" ... in Mathematical History, The History of Mathematics ... The Art of Mind.
Logic is Life ... If you are Logical ... Otherwise you are Illogical ... and reject Life ... therefore prefer words reciprocal to Life.
I, Giovanni with two degrees in Mathematics never wrote a book about Mathematics. I announce ... time ago ..
I hope (you pray for me and ) in this 2016 ... release.
One of the reasons for delay is ... Music. I want to learn and teach the rudiments of Music.
There are too much Mathematics ... Lost and Missing. Johannes Kepler, Felix Klein, J. S. Bach ... Donal Coxeter and other Authors from Russia like Stakhov ... repropose the Pythagorean ... statement: "The Universe is Rational" ... however, we do not have this "Harmonic ... Quantum ... Mathematics" ... available.
A Popular book in the Ecole Polytechnique ... The same École polytechnique reject him, Galois in 1830 ... is:
Galois was an Achilles ... a Flamed Person ... Revolutionary ... and its Flame burn also in his Mind ... to let produce His Theory ... before he was 20 years old, as well burn in his Heart for StéphanieFélicie Poterin du Motel... daughter of a famous Parisian Doctor JeanLouis Auguste Poterin du Motel, a resident physician the Sieur Faultrier, where Galois spent the last few months of his life.
Poor Galois ...
Ian Stewart ... has been excellent in his description ...
(Click to read ...)
... But is Past ... Evidently unsolved ... like Unsolved are the Polynomials in General which degree is >=5.
Is sufficient to give an Quintic we prove unsolved and explain when is soluble.
For example x^{5 }ax  b = 0, cannot be solved when 4^{4} a^{5 }> 5^{5 }b^{4} (See Dorrie  100 Great Problems of Elementary Mathematics).
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While Abel prove in constructive mode but only related to the Quintin ... Galois proof was more complete related to (and introducing to) ... Groups.
Why we talk about Abel and Galois? ... is for the Duel? ... No.
We talk ... because Galois Proof was the most impressive Help to recover Pythagoras statement ...
The Universe is Rational.
We do not have yet ... The Egyptian Sacred Math ... related to Time (and Space) ...
In that Mathematics ... Pi changes according to Dimensions (=Time) ... and Universal Pi is Rational ... Humm ... Sounds Good.
This ... Changes of Mathematics can influence Finance ... because we have an Illogical as well Incoherent Mathematics, today.
I learn ... the ABC of Galois Theory on Morris Kline ...
Now ... The very point here is ... The Square of the Circle ... the recovering of Greek=Egyptian Mathematics ... to have and understand ... The Construction of the Great Pyramid.
I, Giovanni ... have studied Human Evolution and 'some' of the Cycles ...
We are living ... The Photon Band ... A New Passage ... Last Time the Great Pyramid was rebuilt.
What happens now ...? ... Well, if we recover ... like is Expected ... The Quantum Mathematics ...
Can be considered ... a Good First Step in The New Age. I AM Faithful ...
Thanks,Giovanni
