Lean In
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Lean In
(source code)
Max Dehn, Über den Rauminhalt
Karlsruhe, 1901
allgemeine = general
ganzzahlige = integral (adjective of integer); ganz = whole
zerlegungsgleich = equidecomposable
entsprechender = appropriate
Bezeichungsweise = notation
nun = now then…
the cohomology ring of the Torus is a tensor product of that of the 1-sphere, … the projective space has cohomology ring the truncated polynomials…, and the sphere has cohomology ring the dual numbers….
Pedro Tamaroff
February Product Council Recap w/ Common and Projective Space
Our featured speaker this month was General Assembly Co-Founder, Brad Hargreaves. Brad came out to share his recent experience developing a new startup business called Common -- a flexible, community-driven housing providing fully furnished, month-to-month memberships, beginning in New York City.
Prior to Brad’s presentation, Projective Space co-founders James and Jonny Wahba joined our esteemed Product Council to discuss product strategies for helping to improve their membership on-boarding process.
Our next Product Council event will take place on Tuesday, May 24th @ Pivotal Labs in NYC. This event will feature Dheerja Kaur, Head of Product @ theSkimm and Benjy Boxer, Co-founder of Parsec. You can learn more about the event and RSVP here here.
Want to join the Product Council? Click here for more info!
Click here to view all the photos from this event.
For algebraic geometers, projective space is just some large boring workshop in which one can fashion beautiful little pieces of art. For representation theorists, projective space is (more or less) the only algebraic variety you need.
David Vogan, Geometry of flag manifolds and representation theory
(subtitle: Why algebraic geometers and representation theorists don't understand each other)
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Some thoughts about New York City and our working place in LES
It's been almost a year since we moved to New York. This city has a mad energy. Everyone we’ve met here has a gift to create something new, following technology, while self-improving at the same time. We are the same; we don’t stop at what we’ve achieved, and only move forward. We are sure that New York gives us force and constant inspiration.