Hi, I'm Carlo Mitchener
Entrepreneur, inventor and CEO (or as I prefer, Captain) of MrlyProd, Inc.
Born (October 7th 1998) and raised a French, Italian, American, and Belgian in Brussels.
MrlyProd
Inspired by the Bob Marley documentary (2012), I created a PSN account named "Im_Mrly", then a YouTube channel "zMrly" (2013) where I made Photoshop art, MW2 montages, and skateboard edits. The name stuck.
MrlyMath
I was designing a new logo for MrlyProd (2017). I was looking for a written mark that when collapsed would become a figurative mark. That turned out to be a square with four holes in it. Which turned out to be the first iteration of the next Sierpinski Carpet. I had no idea what fractals were at the time. Now I know...
MrlyLogo
The MrlyLogo has 21 fill squares and 4 void squares for a total of 25 grid squares in a 5×5 grid. It generalizes to one (tree), two (carpet) and three (sponge) dimensions. It resembles the ancient Sun Cross.
MrlyFont
A primitive 5x5 font can be derived from the logo.
11111
10101
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The Road To Infinity
MrlyProd's mission is to apply MrlyMath in any way possible. Imagine a world where everything was... mrlybricked!
Beyond Code
- Photographer — thousands of shots on a Leica R4S
- Bird — captured at the Grand Canyon (2012)
- Musician — guitar, piano
- Painter — 10+ oil paintings
- Inventor — MagTop; a controllable spinning top
- Minimath — aspiring polymath, work in progress
Favorites
| Animal | Dragon |
| Fruit | Banana |
| Weather | Storm |
| Musician | Chet Atkins |
| Band | The Beatles |
| Movie | Star Wars: Episode III |
| Game | Modern Warfare 2 (2009) |
| Sport | Snowboarding |
| Country | New Zealand |
| City | Rio de Janeiro |
| Language | Python |
| Editor | Visual Studio Code |
| AI | Claude |
| Repo | mrlyprod |
| Religion | Pantheism |
| Quote | "This is the way. Why is the secret." |
OEIS
Sequences I have published in, or contributed to, the On-Line Encyclopedia of Integer Sequences.
| A395241 | Void cubes of the 3D carpet, n²(4n+3) |
| A396934 | Coprime points of the Sierpinski triangle |
| A398348 | Toroidal n×n×n binary arrays up to symmetry |
| A399018 | Solid triangles in the Menger sponge cross-section |
| A399019 | Empty triangles in the Menger sponge cross-section |
| A399364 | Coprime points of the Menger sponge |
| A103532 | Divisors of 240^n, the cell count of the generalized Menger sponge (contributed) |
Social
Links
- Generalized Menger Sponge Slice - slice a sponge, get snowflakes
- mrly.net
- mrlyprod/mrlyprod
Stats
| Visitors, last 30 days | 648 |
| Page views, last 30 days | 482 |
| Top countries | United States, Belgium, Netherlands |
| Last updated | 2026-10-19 21:52 UTC |
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