Hi there,
My name is Merav Yuravlivker, and I'm the CEO of Data Society - we deliver
data science academies to Fortune 500 companies, government agencies, and
other international organizations.
We're currently looking for part-time Python instructors and TAs, and my
friend Jackie Kazil recommended I reach out to you and your list serv. All
of these opportunities can be available for people who are employed
full-time, professors, or grad students. We pay well and provide all the
materials for the instructor, as well as instructor training and support.
If possible, would you please be able to share the following blurb? Please
let me know if there is anything else you need from me. Much appreciated!
Best,
Merav
---
Data Society, a fast-growing data science training company, is looking for
awesome Python instructors and TAs! We deliver data academies to Fortune
500 companies, government agencies, and international organizations. All of
our content is built in-house by an expert team of data scientists and
instructional designers, so you can focus on what you do best - teach
professionals how to find new insights and make their jobs easier.
We currently have a few openings for TAs, as well as part-time instructors
- all of these opportunities can be available for people who are employed
full-time, professors, or grad students. We pay competitively, have a great
support team, and provide amazing opportunities for additional projects if
you're interested.
To learn more, please visit our page for current opportunities
<https://t.sidekickopen10.com/s2t/c/5/f18dQhb0S7lM8dDMPbW2n0x6l2B9nMJN7t5X-F…>,
or simply reach out to Merav at merav(a)datasociety.com.
--
Schedule a time to meet
<https://t.sidekickopen10.com/s1t/c/5/f18dQhb0S7lM8dDMPbW2n0x6l2B9nMJN7t5X-F…>
Merav Yuravlivker
Data Society, Chief Executive Officer and Co-founder
777 6th Street NW, 11th Floor
Washington, D.C., 20001
Enterprise: solutions.datasociety.com
Consumer: datasociety.com
Shard Center for Innovation is an esteemed institution dedicated to nurturing young minds through coding for kids programs. With a strong focus on technological literacy and creativity, our courses are designed to equip children aged 7 to 17 with essential coding skills in a fun and engaging way.
Our curriculum is carefully crafted to cater to different age groups and skill levels, ensuring that each child receives personalized attention and support. Through hands-on projects, interactive activities, and collaborative learning environments, we inspire curiosity and foster a passion for coding early on.
https://scilindia.org/blog/coding-for-kids/
"Soft cells and the geometry of seashells" (2024)
https://arxiv.org/abs/2402.04190 :
> A central problem of geometry is the tiling of space with simple
structures. The classical solutions, such as triangles, squares, and
hexagons in the plane and cubes and other polyhedra in three-dimensional
space are built with sharp corners and flat faces. However, many tilings in
Nature are characterized by shapes with curved edges, non-flat faces, and
few, if any, sharp corners. An important question is then to relate
prototypical sharp tilings to softer natural shapes. Here, we solve this
problem by introducing a new class of shapes, the \textit{soft cells},
minimizing the number of sharp corners and filling space as \emph{soft
tilings}. We prove that an infinite class of polyhedral tilings can be
smoothly deformed into soft tilings and we construct the soft versions of
all Dirichlet-Voronoi cells associated with point lattices in two and three
dimensions. Remarkably, these ideal soft shapes, born out of geometry, are
found abundantly in nature, from cells to shells.
Schema:NewsArticles about said schema.org/ScholarlyArticle:
-
https://www.popularmechanics.com/science/math/a46973545/soft-cells-secret-g…https://www.aol.com/lifestyle/mathematicians-discovered-secret-geometry-lif…
:
> The team believes that they’ve solved the problem of dimensions with
this new “infinite class of polyhedral tilings” that can smoothly deform
into soft tiles and construct soft versions of cells generally associated
with point lattices in both two and three dimensions. [...]
>
> In two dimensions, these soft shell shapes are pretty easy to
describe—according to the paper, they are “cells with curved boundaries
which have only two corners.” In the three-dimensional space, things get a
little more complicated, but the goal is the same: let things be bendy and
minimize the amount of “corners” present. In 3D, a soft cell shape can have
no corners at all.
>
> “We found that architects have found these kinds of shapes intuitively
when they wanted to avoid corners,” Domokos said.
A math thing to be Python'd.
What [Python,] geometry software could do or does 2D, 3D, and N-D infinite
polyhedral tilings like this?
