#mandelbrot — Public Fediverse posts

## mandelbrot 19:19

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.2123 y=0.52345*
* variant *Conjugate*
* exponent *real=1.90*
* zoom *10^-0.43*
* rotation *110.0 deg*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*
* Calculation time 16000ms

## This one can also be used in games or as a CRT / Flatpanel / TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #math #coprocessor #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #formulas #matrix #technology #OpenSource #no #TV#

## mandelbrot 19:19

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.2123 y=0.52345*
* variant *Conjugate*
* exponent *real=1.90*
* zoom *10^-0.43*
* rotation *110.0 deg*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*
* Calculation time 16000ms

## This one can also be used in games or as a CRT / Flatpanel / TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #math #coprocessor #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #formulas #matrix #technology #OpenSource #no #TV#

## mandelbrot 19:19

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.2123 y=0.52345*
* variant *Conjugate*
* exponent *real=1.90*
* zoom *10^-0.43*
* rotation *110.0 deg*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*
* Calculation time 16000ms

## This one can also be used in games or as a CRT / Flatpanel / TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #math #coprocessor #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #formulas #matrix #technology #OpenSource #no #TV#

## mandelbrot 19:19

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.2123 y=0.52345*
* variant *Conjugate*
* exponent *real=1.90*
* zoom *10^-0.43*
* rotation *110.0 deg*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*
* Calculation time 16000ms

## This one can also be used in games or as a CRT / Flatpanel / TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #math #coprocessor #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #formulas #matrix #technology #OpenSource #no #TV#

## mandelbrot 19:19

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.2123 y=0.52345*
* variant *Conjugate*
* exponent *real=1.90*
* zoom *10^-0.43*
* rotation *110.0 deg*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*
* Calculation time 16000ms

## This one can also be used in games or as a CRT / Flatpanel / TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #math #coprocessor #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #formulas #matrix #technology #OpenSource #no #TV#

mandelbrot 14:50

syntax

• fraqtive
• type julia
• parameters x=0.23 y=0.5
• variant Conjugate
• exponent real=1.97
• zoom 10-0.35
• rotation 105.0 deg
• formula Z(n+1)=_Z(n)1.97+C
• generation 2D
• Resolution Width 2560 Height 1080
• Anti Aliasing Medium
• Multisampling 4x4

This one can be used in games or as a TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource #no #TV

mandelbrot 14:50

syntax

• fraqtive
• type julia
• parameters x=0.23 y=0.5
• variant Conjugate
• exponent real=1.97
• zoom 10-0.35
• rotation 105.0 deg
• formula Z(n+1)=_Z(n)1.97+C
• generation 2D
• Resolution Width 2560 Height 1080
• Anti Aliasing Medium
• Multisampling 4x4

This one can be used in games or as a TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource #no #TV

mandelbrot 14:50

syntax

• fraqtive
• type julia
• parameters x=0.23 y=0.5
• variant Conjugate
• exponent real=1.97
• zoom 10-0.35
• rotation 105.0 deg
• formula Z(n+1)=_Z(n)1.97+C
• generation 2D
• Resolution Width 2560 Height 1080
• Anti Aliasing Medium
• Multisampling 4x4

This one can be used in games or as a TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource #no #TV

mandelbrot 14:50

syntax

• fraqtive
• type julia
• parameters x=0.23 y=0.5
• variant Conjugate
• exponent real=1.97
• zoom 10-0.35
• rotation 105.0 deg
• formula Z(n+1)=_Z(n)1.97+C
• generation 2D
• Resolution Width 2560 Height 1080
• Anti Aliasing Medium
• Multisampling 4x4

This one can be used in games or as a TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource #no #TV

mandelbrot 14:50

syntax

• fraqtive
• type julia
• parameters x=0.23 y=0.5
• variant Conjugate
• exponent real=1.97
• zoom 10-0.35
• rotation 105.0 deg
• formula Z(n+1)=_Z(n)1.97+C
• generation 2D
• Resolution Width 2560 Height 1080
• Anti Aliasing Medium
• Multisampling 4x4

This one can be used in games or as a TV backdrop

sources:

man fraqtive(1)

man thunar(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource #no #TV

## mandelbrot 13:11

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.3726 y=0.4862*
* variant *Conjugate*
* exponent *real=1.97*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 13:11

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.3726 y=0.4862*
* variant *Conjugate*
* exponent *real=1.97*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 13:11

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.3726 y=0.4862*
* variant *Conjugate*
* exponent *real=1.97*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 13:11

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.3726 y=0.4862*
* variant *Conjugate*
* exponent *real=1.97*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 13:11

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.3726 y=0.4862*
* variant *Conjugate*
* exponent *real=1.97*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

The main reason why the #Mandelbrot #fractal is more famous than the Julia and Fatou sets is THAT‌ ASS

#silly #maths #math #mathematics #fractals #joke

The main reason why the #Mandelbrot #fractal is more famous than the Julia and Fatou sets is THAT‌ ASS

#silly #maths #math #mathematics #fractals #joke

The main reason why the #Mandelbrot #fractal is more famous than the Julia and Fatou sets is THAT‌ ASS

#silly #maths #math #mathematics #fractals #joke

The main reason why the #Mandelbrot #fractal is more famous than the Julia and Fatou sets is THAT‌ ASS

#silly #maths #math #mathematics #fractals #joke

The main reason why the #Mandelbrot #fractal is more famous than the Julia and Fatou sets is THAT‌ ASS

#silly #maths #math #mathematics #fractals #joke

Just found a real Mandelbrot fractal happily flourishing in its natural habitat... 😁

#nature #mathematics #fractal #mandelbrot

## mandelbrot 01:03

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.3712 y=0.4832*
* variant *Conjugate*
* exponent *real=2.03*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

mandelbrot 12:38

md formatted

syntax

• nice -1 fraqtive
• type mandelbrot
• parameters nvt
• variant normal
• exponent real=2.30
• formula Z(n+1)=_Z(n)2.3+C
• generation 2D

definitions:

The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #advanced #mathematics #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

## mandelbrot 11:39

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.6232 y=0.93748*
* variant *conjugate*
* exponent *real=2.50*
* formula *Z(n+1)=_Z(n)^2.5+C*
* generation *2D*

## definitions:
>The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z^{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #advanced #mathematics #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

mandelbrot 09:28

md formatted

syntax

• nice -1 fraqtive
• type mandelbrot
• parameters nvt
• variant absolute
• exponent real=2.5
• formula Z(n+1)=_Z(n)2+C
• generation 2D
• Resolution Width 2560 Height 1080
• Anti Aliasing Medium
• Multisampling 4x4

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 09:28

# syntax

* `nice -1 fraqtive`
* type *mandelbrot*
* parameters *nvt*
* variant *absolute*
* exponent *real=2.5*
* formula *Z(n+1)=_Z(n)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 01:47

# syntax

* `fraqtive`
* type *mandelbrot*
* parameters *nvt*
* variant *absolute*
* exponent *integral=2*
* formula *Z(n+1)=(Re_Z)|=i|Im{Zn}|)^2+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 01:37

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.8 y=0.9*
* variant *Conjugate*
* exponent *real=2.7*
* formula *Z(n+1)=_Z(n)^2.7+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

## mandelbrot 10:39

# syntax

* `fraqtive`
* type *julia*
* parameters *x=0.5 y=0.5*
* variant *Absolute Im*
* exponent *real=3.2*
* formula *Z(n+1)=_Z(n)^2.5+C*
* generation *2D*
* Resolution *Width 2560 Height 1080*
* Anti Aliasing *Medium*
* Multisampling *4x4*

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #mandelbrot #fractals #advanced #Lineair #Algebra #complex #numbers #matrix #technology #OpenSource

#
* Mandelbrot
* Variant Conjugate
* Exponent Real 3.5

Formula Z(n+1)=Z(n^2)+C

#mandelbrot #fractals #mathematics #Lineair #Algebra #Matrix #technology

#
Mandelbrot
* Variant absolute IM
* Exponent Real 2.7

Formula Z(n+1)=Z(n^2)+C

#mandelbrot #fractals #mathematics #Lineair #Algebra #Matrix #technology

https://adam-gladstone.pixels.com/featured/vibrant-fractal-spirals-adam-gladstone.html

no #photography today, just some #math related #artforsale #buyintoart #ayearforart #artwork #fineartamerica #mandelbrot #mandelbrotset #mathematics #fedigiftshop

mandelbrot 16:18

syntax

• fraqtive
• type julia
• parameters x=0.6232 y=0.93748
• variant conjugate
• exponent real=2.50
• formula Z(n+1)=_Z(n)2.5+C
• generation 2D

definitions:

The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #advanced #mathematics #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

# mandelbrot 16:18

parameters

#mathematics #programming #advanced #mathematics #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

I'm fascinated with fractal mathematics

>The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z^{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #advanced #programming #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

mandelbrot 14:13

syntax

• fraqtive
• type mandelbrot
• parameters normal
• generation 2D

definitions:

The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #advanced #programming #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

mandelbrot 14:11

syntax

• fraqtive
• type julia
• parameters normal
• generation 2D

definitions:

The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #advanced #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

mandelbrot 14:05

syntax

• fraqtive
• type mandelbrot
• parameters normal
• generation 2D

definitions:

The Mandelbrot set (/ˈmændəlbroʊt, -brɒt/)[1][2] is a two-dimensional set that is defined in the complex plane as the complex numbers c {\displaystyle c} for which the function f c ( z ) = z 2 + c {\displaystyle f_{c}(z)=z{2}+c} does not diverge to infinity when iterated starting at z = 0 {\displaystyle z=0}, i.e., for which the sequence f c ( 0 ) {\displaystyle f_{c}(0)}, f c ( f c ( 0 ) ) {\displaystyle f_{c}(f_{c}(0))}, etc., remains bounded in absolute value.[3]

sources:

man fraqtive(1)

https://en.wikipedia.org/wiki/Mandelbrot_set

#mathematics #programming #advanced #mathematics #Lineair #Algebra #complex #numbers #matrix #technology #mandelbrot #fractals #OpenSource

#fractal #b3d doodle #mandelbrot (distorted)

I really like this!

We recently made 1.8m×2.4m 150dpi #mandelbrot prints on cloth for less than 20 bucks a piece. The colors turned out great, too! A bit of cut&sew made them wearable, I guess I'll be seen in one of those at #revision2026 .

It really got me thinking, and we ended up with designs quite different to what you'd present on a screen or a poster. Your image looks like a good fit!

@Microfractal

So the #mandelbrot set is connected, because there is a one-to-one (conformal) mapping f(p) between its complement and the complement of the closed unit disk.

Has anyone made an animation of the Julia set of f(p(t)), where p(t) goes around the unit circle?
(i.e. p(t)= (1+ε) · e^(2πit) for some small positive number ε)

#fractal

Make Julia fractals using your phone and a mirror!

Interactive Video-Loop Julia
https://www.shadertoy.com/view/scsGDH

This tiny shader computes the complex square function. If you have a webcam, point it at your screen to make a video loop. If you point it off center, a translation is introduced, and we get a computation like this:

z -> z² + c

It's Mandelbrot's formula! You can see a Julia fractal!

#glsl #mandelbrot

I just released v1.1.0 of Complexitty, my little #Mandelbrot explorer for the #terminal. This release is all about an optional method of making it faster.

#python #programming #textual #numba

https://blog.davep.org/2026/02/28/complexitty-1-1-0.html

I just released v1.1.0 of Complexitty, my little #Mandelbrot explorer for the #terminal. This release is all about an optional method of making it faster.

#python #programming #textual #numba

https://blog.davep.org/2026/02/28/complexitty-1-1-0.html

I just released v1.1.0 of Complexitty, my little #Mandelbrot explorer for the #terminal. This release is all about an optional method of making it faster.

#python #programming #textual #numba

https://blog.davep.org/2026/02/28/complexitty-1-1-0.html

I just released v1.1.0 of Complexitty, my little #Mandelbrot explorer for the #terminal. This release is all about an optional method of making it faster.

#python #programming #textual #numba

https://blog.davep.org/2026/02/28/complexitty-1-1-0.html

I just released v1.1.0 of Complexitty, my little #Mandelbrot explorer for the #terminal. This release is all about an optional method of making it faster.

#python #programming #textual #numba

https://blog.davep.org/2026/02/28/complexitty-1-1-0.html

Vom 386SX mit 2 MB RAM und 90-Minuten-Mandelbrot bis zum i9 mit NVMe-Speed und eigenen KI-Agenten: 30 Jahre Technik im Zeitraffer. Dazu Grafikkarten-Knappheit durch KI, Stromverbrauch, CUDA-Power und die Frage: Reicht ein Raspberry Pi für smarte Aufgaben? Eine persönliche Reise zwischen Retro-Nerdtum und Zukunft.

#RetroComputing #386SX #GWBasic #Mandelbrot #KI #Grafikkarten #NVMe #TechPodcast

https://lautfunk.uber.space/podcast/die-abschweifung-77-wenn-ki-die-grafikkarten-frisst/?utm_source=mastodon&utm_medium=jetpack_social

Currently playing with adding optional #Numba support to Complexitty; my #Mandelbrot plotter for the #terminal. The speedup is okay.

Given this zoom and position, on my M2 Mac mini, 0.8 seconds. With Numba: 0.2 seconds.

I should give it a spin on my M2 Pro mini.

Without Numba on my 2019 Intel MacBook Pro the same spot takes about 2 seconds.

#Python #programming

Currently playing with adding optional #Numba support to Complexitty; my #Mandelbrot plotter for the #terminal. The speedup is okay.

Given this zoom and position, on my M2 Mac mini, 0.8 seconds. With Numba: 0.2 seconds.

I should give it a spin on my M2 Pro mini.

Without Numba on my 2019 Intel MacBook Pro the same spot takes about 2 seconds.

#Python #programming