All Roads Lead to Rome

Or..........The Enlightened Biretta [link]



Apophysis Challenge #20 [link]

's tutorial Pythagoras Trees [link] is the basis of this week's Challenge



There are no restrictions on numbers of xForms or use of specific plugins.
The finished fractal should still contain the general structure of the Pythagoras Tree & show originality in the interpretation of the tutorial basics.


Apophysis 7x 2010 (R12)
Blur_pixilize plugin

PSCS2 for the framing only



Parameters

<flame name="PythagorasTree" version="Apophysis 7x 2010 (R12)" size="1280 1024" center="0 0.7" scale="72.96" cam_pitch="0.341211868764891" oversample="4" filter="0.4" quality="1" background="0 0 0" brightness="46" gamma="4" gamma_threshold="0.46" estimator_radius="9" estimator_minimum="0" estimator_curve="0.4" >
<xform weight="1.5" color="0.279" symmetry="-0.982" gaussian_blur="0.005" Lissajous="0.4" coefs="1 0 0 1 0 0" post="8.05255 0 0 8.05255 0 -0.15" Lissajous_tmin="-3.14159" Lissajous_tmax="3.14159" Lissajous_a="2" Lissajous_b="3" Lissajous_c="0" Lissajous_d="0" Lissajous_e="0" opacity="1" name="LissajouxgaussianLgeOuter"/>
<xform weight="8" color="0.658" symmetry="0.5" linear="0.7071" coefs="0.707107 -0.707107 0.707107 0.707107 -0.3536 -1.0771" chaos="1 1 1 0 0 " opacity="1" name="linear1"/>
<xform weight="8" color="0.658" symmetry="0.5" linear="0.7071" coefs="-0.707107 -0.707107 -0.707107 0.707107 0.3536 -1.0771" chaos="1 1 1 0 0 " opacity="1" name="linear2"/>
<xform weight="8" color="0.658" symmetry="0.5" linear="0.7071" coefs="0.707107 -0.707107 0.707107 0.707107 0.3536 1.0771" chaos="1 0 0 " opacity="1" name="linear3"/>
<xform weight="8" color="0.658" symmetry="0.5" linear="0.7071" coefs="-0.70711 -0.707107 -0.707107 0.707107 -0.3536 1.0771" chaos="1 0 0 " opacity="1" name="linear4"/>
<xform weight="4" color="0.395" symmetry="-0.899" noise="0.16" coefs="1 0 0 1 0 0" opacity="1" name="noise"/>
<xform weight="1" color="0.399" symmetry="-0.985" crackle="3.8" coefs="1 0 0 1 0 0" post="1.1 0 0 1.1 0 -0.15" crackle_cellsize="8" crackle_power="0.01" crackle_distort="0" crackle_scale="0.4" crackle_z="0" opacity="1" name="crackle veryBigBoxes"/>
<xform weight="3" color="0" squarical="1" coefs="1.1 0 0 1.1 0 0" post="1.331 0 0 1.331 0 0.3" squarical_q1="1" squarical_q2="1" squarical_q3="1" squarical_q4="1" squarical_x="1" squarical_y="1" opacity="1" name="squarical"/>
<xform weight="1" color="0.39" symmetry="-0.986" gaussian_blur="0.005" Lissajous="0.4" coefs="1 0 0 1 0 0" post="3.543122 0 0 3.543122 0 0" Lissajous_tmin="-3.14159" Lissajous_tmax="3.14159" Lissajous_a="2" Lissajous_b="3" Lissajous_c="0" Lissajous_d="0" Lissajous_e="0" opacity="1" name="LissajouxgaussianMidsized"/>
<xform weight="0.35" color="0.399" symmetry="-0.986" gaussian_blur="0.017" Lissajous="0.4" coefs="1 0 0 1 0 0" post="1.21 0 0 1.21 0 0" Lissajous_tmin="-3.14159" Lissajous_tmax="3.14159" Lissajous_a="2" Lissajous_b="3" Lissajous_c="0" Lissajous_d="0" Lissajous_e="0" opacity="1" name="LissajouxgaussianSmallInner"/>
<xform weight="1" color="0.02" symmetry="-0.986" gaussian_blur="0.005" Lissajous="0.4" coefs="1 0 0 1 0 0" post="4.7916 0 0 4.7916 0 0" Lissajous_tmin="-3.14159" Lissajous_tmax="3.14159" Lissajous_a="2" Lissajous_b="3" Lissajous_c="0" Lissajous_d="0" Lissajous_e="0" opacity="1" name="LissajouxgaussianMidsized2"/>
<finalxform color="0" symmetry="1" ztranslate="2.5" zcone="-1.526" bipolar="-0.2" block="1" blur_pixelize="0.5" circlize="1" coefs="1.2 0 0 1 0 0.025" bipolar_shift="0.6" blur_pixelize_size="0.035" blur_pixelize_scale="0.025" circlize_hole="0.1" />
<palette count="256" format="RGB">
6745186746176647107A5610CA8910F77E10FF6610F26710
F05210E45D10C86210834D10654B106248105B4410513810
3E1C10351810341310381B104B2F105D4110634910654B10
654B10654A10654A10644610654610654910654612654610
654A10624810563D10451D10361A102810101E10101A1010
1810101810101810101810101910111E1010281010341710
3A1F104E33105E3F18673344502F96652E995A27A85239C3
7036B4602EA09F2C5AD0103DD31710B23F10923710714810
664B10654B106D45108F2C10CF2410DC1D10E51D10E9101B
D81012B71910751A10611F104818103012102010101A1010
1A1010191011191011181010181010181010181010151510
1810101910111A10111E10102810103417104025104F3610
5A42106D4B10B26210CD6810FF9A10FFD810E2AF10A17E10
734F10714210674C10654A10654B107B36108E2A10A31027
B91010D51010CC1013A71E107F3E105A4110462D10381C10
3013102010101A10101A10101A10102810103314103D1F10
4F36105940105940104F3510401F10381B103316102F1110
2E10102E10102D11102810102210101E10101A10101A1010
1E10102914142F10363410683410743B1078431380421581
39127E3210743310692D10542C1722401C10543C105C4410
5E5210654B10654B106248105840102D42101A4F101B6310
1F4C102F1C102D11102B10102810102410112410112A1011
301310361C10442810594010604710634910604710563D10
4023103518103012102F11102F101B2E10202C104234106B
3110723510794213834C1A904D1B955623A0783BB7843DBD
B350C3AE44A75F329163325D70391D64451A623C18593710
5129184418473610784A19955321A057259C583473523333
654619644610573C104823103E16103D1D104A2E10563E10
5C4410745610D9CC109E98102B1E10281810241011201010
2210102810102C10102D11102D10222D105535106A31106C
34106B34105E2F16162D13102610122210102A1011361A10
412510563E10624610654B10654A10644610644610654612
</palette>
</flame>