### Roger Bagulaowner

fractal art (pictures) - 12*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^5) (-1+Abs[z]^2))/((-1+36 nz^5) (1+Abs[z]^2))

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Roger Bagula

Works at Bmftg

Attended UCLA

Lives in here in Lakeside

864 followers|441,404 views

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Five Petaled #fractal with different colored leaves:

12*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^5) (-1+Abs[z]^2))/((-1+36 nz^5) (1+Abs[z]^2))

12*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^5) (-1+Abs[z]^2))/((-1+36 nz^5) (1+Abs[z]^2))

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Hugh S. Myers

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Cries for closeup!

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owner

This #fractal has an hyperbolic disk tree structure with pretty quad-ovals made from Blaschke disks:

6*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^4) (-1+Abs[z]^2))/((-1+36 nz^4) (1+Abs[z]^2))

6*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^4) (-1+Abs[z]^2))/((-1+36 nz^4) (1+Abs[z]^2))

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But the Cassini ring is just isolated at the center

when I hoped to get better structures inside.

when I hoped to get better structures inside.

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owner

I got the disks to separate:

Exp[I*2*Pi*GoldenRatio]**nz^2**(nz\[Minus]6)/(1\[Minus](6)*nz)*Sqrt[1-(6)*nz*Conjugate[nz]]/Sqrt[(6)+nz*Conjugate[nz]]

Exp[I*2*Pi*GoldenRatio]

2 photos

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owner

A kind of nice spiral small disk effect by moving the Blaschke disk in closer in the #fractal:

Exp[I*2*Pi*GoldenRatio]**nz**(1-nz*Conjugate[nz])*(nz\[Minus]Sqrt[2])/(1\[Minus]Sqrt[2]*nz)

Exp[I*2*Pi*GoldenRatio]

2 photos

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owner

Changing the Gauss function from a Julia to a Mandelbrot gives a whirlpool effect #fractal ( a pregnant Dragon?):

Exp[I*2*Pi*GoldenRatio]**nz^2**(1-z*Conjugate[z])/((1+z*Conjugate[z]))*(nz\[Minus]6)/(1\[Minus]6*nz)

which seems to confirm the the larger disk is associated with the Gauss function.

Exp[I*2*Pi*GoldenRatio]

which seems to confirm the the larger disk is associated with the Gauss function.

2 photos

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Threefold symmetry in a cubic based #fractal:

6*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^3) (-1+Abs[z]^2))/((-1+36 nz^3) (1+Abs[z]^2))

6*(E^(I Sqrt[5] \[Pi]) nz^2 (-36+nz^3) (-1+Abs[z]^2))/((-1+36 nz^3) (1+Abs[z]^2))

2 photos

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The second view looks a flower..

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owner

The article seem to be talking mostly about artist who draw realistic

representations inn a photographic like way?

representations inn a photographic like way?

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owner

Another experiment:

Exp[I*2*Pi*1.32472]**nz^2**(nz^2\[Minus]6)/(1\[Minus](6)*nz^2)*Sqrt[1-(6)*nz*Conjugate[nz]]/Sqrt[(6)+nz*Conjugate[nz]]

Exp[I*2*Pi*1.32472]

2 photos

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owner

By trying to make Blaschke type Gauss disks I got this #fractal:

Exp[I*2*Pi*GoldenRatio]**nz^2*Sqrt[1-nz*Conjugate[nz]]/Sqrt[1+nz*Conjugate[nz]]**(nz\[Minus]4)/(1\[Minus]4*nz)*Sqrt[1-4*nz*Conjugate[nz]]/Sqrt[4+nz*Conjugate[nz]]

I added the term:

Sqrt[1-4*nz*Conjugate[nz]]/Sqrt[4+nz*Conjugate[nz]]

Exp[I*2*Pi*GoldenRatio]

I added the term:

Sqrt[1-4*nz*Conjugate[nz]]/Sqrt[4+nz*Conjugate[nz]]

2 photos

1

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owner

An uneven dipole like #fractal:

Exp[I*2*Pi*GoldenRatio]**nz**(1-nz*Conjugate[nz])*(nz\[Minus]6)/(1\[Minus]6*nz)/1.4

I removed the balancing Gauss function and linked the two disks again with a slow down constant of 1.4.

Exp[I*2*Pi*GoldenRatio]

I removed the balancing Gauss function and linked the two disks again with a slow down constant of 1.4.

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In his circles

4,699 people

Work

Occupation

math programming

Skills

music composition

Employment

- Bmftgmath programming, present

Places

Currently

here in Lakeside

Previously

over there in La Mesa - oakland - redding( oak run) - camp belvoir , virginia - san antonio, texas - los angeles, ( santa monica, lakewood)

Contact Information

Home

Phone | 619-5610814 |

- roger.bagula@gmail.com
| |

Address | Lakeside |

Story

Tagline

inorganic chemist turned old math type

Introduction

I was born a while back,

got some education

and then, started reading...

got some education

and then, started reading...

Bragging rights

fractist

Education

- UCLA
- SDSU

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Gender

Male

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A relationship

Relationship

Single

Other names

fuzzy (nick name)

Roger Bagula's +1's are the things they like, agree with, or want to recommend.

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