MathMod

MathMod MathMod is an open source (GPL) mathematical software developed by Abderrahman Taha. It's used to

Scientists Turned a Mosquito’s Bloodsucking Mouth Into a Tiny High Resolution 3D Printer!Cao’s group had been working on...
12/30/2025

Scientists Turned a Mosquito’s Bloodsucking Mouth Into a Tiny High Resolution 3D Printer!
Cao’s group had been working on high-resolution 3D printing for biomedical applications, trying to build delicate scaffolds that could one day host living cells. But even the finest commercially available nozzles—at 35 micrometers wide and about $80 each—were too large, too fragile, and too expensive.
The female Aedes aegypti, in particular, relies on a remarkably fine proboscis to pierce skin and draw blood. It’s narrow—about 20 micrometers in diameter, nearly twice as thin as the best man-made nozzles—and surprisingly robust, able to withstand pressures up to 60 kilopascals:
https://www.zmescience.com/ecology/animals-ecology/mosquito-proboscis-3d-printing/

This New Shape Breaks an ‘Unbreakable’ 3D Geometry Rule!Can you drill a hole in a cube that an identical cube could fall...
11/26/2025

This New Shape Breaks an ‘Unbreakable’ 3D Geometry Rule!
Can you drill a hole in a cube that an identical cube could fall through? Prince Rupert of the Rhine first asked this question in the 17th century, and he soon found out the answer is yes.
Later, mathematicians found more and more three-dimensional shapes that eventually came to be called “Rupert”: they are able to fall through a straight hole in an identical shape. In 2017 researchers formally conjectured that all 3D shapes with flat sides and no indents, known as convex polyhedrons, are Rupert. Nobody could prove them wrong—until now:
https://www.scientificamerican.com/article/mathematicians-make-surprising-breakthrough-in-3d-geometry-with-noperthedron/

Hi everyone,I'm pleased to announce that MathMod-13.0 (Windows32/64,  MacOSX and Android) is available for download from...
11/21/2025

Hi everyone,
I'm pleased to announce that MathMod-13.0 (Windows32/64, MacOSX and Android) is available for download from:
https://sourceforge.net/projects/mathmod/files/MathMod-13.0/
or https://github.com/parisolab/mathmod/releases
Unix/Linux MathMod packages can also be downloaded from:
https://repology.org/project/mathmod/versions
Have fun!

MathMod Version 13.0 Release Notes:
1) Script generator to add thickness to iso/parametric surfaces
2) Undo/Redo commands for navigating through previous scripts
3) New scripts, Bug-fixes, code optimization and documentation update
For a complete list of changes made during the course of development, please visit: https://github.com/users/parisolab/projects/2

On Wednesday (Sept. 10), researchers presented a study that describes how Perseverance found intriguing minerals on the ...
09/11/2025

On Wednesday (Sept. 10), researchers presented a study that describes how Perseverance found intriguing minerals on the western edge of Jezero Crater, in the clay-rich, mudstone rocks of a valley called "Neretva Vallis."

"When we see features like this in sediment on Earth, these minerals are often the byproduct of microbial metabolisms that are consuming organic matter," Joel Hurowitz, a planetary scientist at Stony Brook University in New York and lead author of the new study, said during a NASA press conference held on Wednesday.
https://www.space.com/astronomy/mars/did-nasas-perseverance-rover-find-evidence-of-ancient-red-planet-life-the-plot-thickens -comments

SEASHELLS: THE PLAINNESS AND BEAUTY OF THEIR MATHEMATICAL DESCRIPTION:http://www.mat.uc.pt/~picado/conchas/eng/article.p...
02/09/2025

SEASHELLS: THE PLAINNESS AND BEAUTY OF THEIR MATHEMATICAL DESCRIPTION:
http://www.mat.uc.pt/~picado/conchas/eng/article.pdf?fbclid=IwY2xjawIRuHVleHRuA2FlbQIxMAABHdYY1AguGNrPs42vlkq9VgIhTzeWqN2yFkl_gX2n_aq_dKVenXjWKwxY6A_aem_GfE_aEosz-nRy_8I3mMG-w

MathMod download:
https://sourceforge.net/projects/mathmod/files/
MathMod script:
{
"Param3D": {
"Description ": ["Wentletrap_Shell Parametric surface by Abderrahman Taha 09/02/2025"],
"Component": ["Wentletrap_Shell"],
"Const": ["a=20",
"b=20",
"d=1",
"aa=90",
"mu=5*pi/180",
"alpha=86*pi/180",
"beta=10*pi/180",
"omega=1*pi/180",
"phi=-45*pi/180",
"ll=4",
"p=6",
"w1=60",
"w2=0.14",
"n=8"],
"Funct": ["l=((2*pi)/n)*((n*u/(2*pi))-int(n*u/(2*pi)))",
"k=if(w1=0|w2=0|n=0,0,ll*exp(-(2*(u-p)/w1)^2-(2*l(u,v,t)/w2)^2))",
"h=(1/(sqrt((cos(u)/a)^2+(sin(u)/b)^2)))+k(u,v,t)",
"h=h(v,u,t)",
"fx=d*(aa*sin(beta)*cos(u)+h(v,u,t)*(cos(v+phi)*cos(u+omega)-sin(mu)*sin(v+phi)*sin(u+omega)))*exp(u*cot(alpha))",
"fy=(-aa*sin(beta)*sin(u)-h(v,u,t)*(cos(v+phi)*sin(u+omega)+sin(mu)*sin(v+phi)*cos(u+omega)))*exp(u*cot(alpha))",
"fz=(-aa*cos(beta)+h(v,u,t)*sin(v+phi)*cos(mu))*exp(u*cot(alpha))"],
"Fx": ["fx(u,v,t)"],
"Fy": ["fy(u,v,t)"],
"Fz": ["fz(u,v,t)"],
"Name": ["Wentletrap_Shell"],
"Umax": ["4*pi"],
"Umin": ["-16*pi"],
"Vmax": ["pi*90/180"],
"Vmin": ["-pi*270/180"]
}
}

11/19/2024

T-minus 10 hours until the Starship Big Show! ✨️🔥🚀😎
📷 Starship Gazer with SpaceX FrontPage

01/02/2023

The attached script is to generate Riemann's like minimal surfaces with up to twelve catenoid ends. The script is compatible with MathMod version 10.1 and above.
Have fun!
MathMod download:
https://sourceforge.net/projects/mathmod/files/MathMod-11.1/
MathMod script:

{
"Param3D": {
"Description": ["Pseudo Riemann's minimal surface (v01) by Abderrahman Taha 29/12/2022"],
"Name": ["Riemann_Minimal_Surface"],
"Component": ["Catenoid_01","Catenoid_02","Catenoid_03","Catenoid_04","Catenoid_05","Catenoid_06","Catenoid_07","Catenoid_08","Catenoid_09","Catenoid_10","Catenoid_11","Catenoid_12"],
"Const": ["R=6","r=1","k=2","P=8","M=10","Noid=6","umax=pi","vmax=pi","umin=-pi","vmin=-pi","Teta=pi"],
"Funct": ["Rfctv=(v-vmax)/(vmin-vmax)","Rfctu=if(uP | (j_indx)%(M)>P,(8/10),(4/10))","B= if((i_indx)%(M)>P | (j_indx)%(M)>P,(4/10),(1/10))","T= 1"],
"Name": "square",
"Noise": "1"
}
}

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Montreal, QC

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