POV HC sinh

 

POV HC cos 
POV HC cube 
POV HC exp 
POV HC ln 
POV HC sin 
POV HC sinh 
POV HC sqr 
POV HC tan 
POV HC tanh 

 

 

Hypercomplex sinh

Here we start exploring Povray's julia fractal:

algebra type: hypercomplex

function type: sinh

The fractal looks like a melon with the top and the bottom cut off.

Surprisingly sinh offers some new aspects: It reveals a sight into a world of different shapes and it opens a window to the fractal's inside.

And I used a plain texture - no filter, no transmit! The center image is rotated: 90*z and -30*x.

 

rot: 90*z and 0*y

params <0.1, 0, 0, 0>

rot: 90*z and 90*y

HC_sinh_5_1a

HC_sinh_5_1

HC_sinh_5_1b

rot: 90*z and 0*y

params <0.3, 0, 0, 0>

rot: 90*z and 90*y

HC_sinh_5_3a

HC_sinh_5_3

HC_sinh_5_3b

rot: 90*z and 0*y

params <0.5, 0, 0, 0>

rot: 90*z and 90*y

HC_sinh_5_5a

HC_sinh_5_5

HC_sinh_5_5b

rot: 90*z and 0*y

params <0.6, 0, 0, 0>

rot: 90*z and 90*y

HC_sinh_5_6a

HC_sinh_5_6

HC_sinh_5_6b

Fractals with a Window and center image shows top and rear of the bottom

rot: 90*z and 0*y

params <0, 0.1, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_1a

HC_sinh_6_1

HC_sinh_6_1b

rot: 90*z and 0*y

params <0, 0.3, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_3a

HC_sinh_6_3

HC_sinh_6_3b

rot: 90*z and 0*y

params <0, 0.5, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_5a

HC_sinh_6_5

HC_sinh_6_5b

rot: 90*z and 0*y

params <0, 0.7, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_7a

HC_sinh_6_7

HC_sinh_6_7b

rot: 90*z and 0*y

params <0, 0.9, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_9a

HC_sinh_6_9

HC_sinh_6_9b

rot: 90*z and 0*y

params <0, 1.1, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_11a

HC_sinh_6_11

HC_sinh_6_11b

rot: 90*z and 0*y

params <0, 1.5, 0, 0>

rot: 90*z and 90*y

HC_sinh_6_15a

HC_sinh_6_15

HC_sinh_6_15b

 

 


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