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Line 22f1fa19c3e Argand Binet’s Lucas Fibonacci Algorithms Temp Coefficient 5g WOW SETI

October 15, 2012

Line 22f1fa19c3e Argand Binet’s Lucas Fibonacci Algorithms Temp Coefficient 5g WOW SETI

https://victoriastaffordapsychicinvestigation.wordpress.com/
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5g force ufo engine acceleration plasma formulas

part 284c3e of 100 videos there are more videos after this one i’ll post all then update the #.

Math Equation Wow Seti 1977 radio signal alien

Wow SETI 1977 radio signal alien

11/111/1/1/14=0.0071

Google 0.0071

Google 11 111 1 1 14

22 July 2012 11 48 pm edt

My thoughts:

For the Video – Line 22f1fa19c3d Manifolds Algebraic Curves Complex Numbers 5g WOW SETI

I’ve done more research on the key words from x = on
Line 22f1fa19c3L

Google

ARGAND DIAGRAM

22 July 2012 11 48 pm edt

My thoughts:

For the Video – Line 22f1fa19c3d Manifolds Algebraic Curves Complex Numbers 5g WOW SETI

I’ve done more research on the key words from x = on
Line 22f1fa19c3L

Google

ARGAND DIAGRAM

Quote WIKI

Argand diagram.
A complex number can be visually represented as a pair of numbers forming a vector on a diagram called an Argand diagram The complex plane is sometimes called the Argand plane because it is used in Argand diagrams.

These are named after Jean-Robert Argand (1768–1822), although they were first described by Norwegian-Danish land surveyor and mathematician Caspar Wessel (1745–1818).[2] 

Argand diagrams are frequently used to plot the positions of the poles and zeroes of afunction in the complex plane.
The concept of the complex plane allows a geometric interpretation of complex numbers.

Under addition, they add like vectors. The multiplication of two complex numbers can be expressed most easily in polar coordinates —

the magnitude or modulus of the product is the product of the two absolute values, or moduli, and the angle or argument of the product is the sum of the two angles, or arguments.

In particular, multiplication by a complex number of modulus 1 acts as a rotation.

22 July 2012 741 pm edt

My thoughts:

Key word is “rotation” you need this for the outer shell of the UFO Engine.

Binet’s formula is a key word

http://www.maths.surrey.ac.uk/hosted-sites/R.Knott/Fibonacci/fibFormula.html

Google
Binet’s Formula

Computing Fibonacci numbers using Binet’s formula
2011-07-27 

Bosker Blog

Quote

Several people suggested that Binet’s closed-form formula for Fibonacci numbers might lead to an even faster algorithm.

That’s an interesting idea, which we’re going to explore in this post. So, what is Binet’s formula? It goes like this:

where 

 is the golden ratio.

Clearly the integer method is faster, but the curves are not obviously different shapes. A log-log plot shows the relationship more clearly:

http://bosker.wordpress.com/2011/07/27/computing-fibonacci-numbers-using-binet%E2%80%99s-formula/

argand diagram


argand diagram

computation time of fibonacci numbers diagram graph intenter method is faster cruves different shapes wow

computation time of fibonacci numbers diagram graph intenter method is faster cruves different shapes wow

Lucas numbers formula

http://www.maths.surrey.ac.uk/hosted-sites/R.Knott/Fibonacci/fibFormula.html

Quote WIKI
The Lucas numbers or Lucas series are an integer sequence named after the mathematician François Édouard Anatole Lucas (1842–1891), who studied both that sequence and the closely related Fibonacci numbers.

Lucas numbers and Fibonacci numbers form complementary instances of Lucas sequences.

The sequence of Lucas numbers begins:

(sequence A000032 in OEIS).

All Fibonacci integer sequences appear in shifted form as a row of the Wythoff array; the Fibonacci sequence itself is the first row and the Lucas sequence is the second row.

Also like all Fibonacci integer sequences, the ratio between two consecutive Lucas numbers converges to the golden ratio.

the sequence of lucas numbers begins


the sequence of lucas numbers begins

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