Dan Herbatschek

Dan Herbatschek is an applied mathematician and author, with a deep passion for the history and philosophy of science. He holds a Summa Cum Laude, Phi Beta Kappa degree from Columbia University, where he concentrated on Intellectual History, Philosophy, and Mathematics. His award-winning thesis, “The Reconstruction of Language and Time: Mathematics, Artificial Languages, and the Changing Idea of Time in the Scientific Revolution,” reflects his fascination with linguistic thought and artificial languages—insights that organically steered him toward exploring mathematics and early artificial intelligence. As the Founder & CEO of Ramsey Theory Group, Dan specializes in bridging the worlds of business and software engineering. He helps translate organizational vision into executable technological solutions. His expertise spans Python and JavaScript programming, data visualizations, machine learning models, and the development of scalable, data-intensive applications. Before launching Ramsey Theory Group, Dan gained valuable experience as an Investment Consultant and a Data Management Consultant in New York. When he’s not immersed in mathematical models or historical inquiry, he writes and curates content for his “Open Mind” blog, exploring topics in philosophy, epistemology, and mathematics. Dan is also passionate about boxing, both as a sport and as a discipline of character, and enjoys sharing his enthusiasm with others He treasures time with his family—especially his wife, his two young daughters, and his baby boy—balancing his academic, professional, and personal interests with care and devotion.
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How the Money Supply Is Measured: Understanding M0, M1, M2, and Beyond

Why Do We Measure the Money Supply? When people hear “money,” they often think only of the coins and bills in their pocket. But the actual money supply is much broader: it includes bank deposits,...

Covering Spaces

This map is a covering map by the same argument from Theorem 2.p on its own takes each unit interval in ℝ and wraps it around the unit circle. p×p takes each unit square × where n,m∈ℝ and wraps it around the torus.In reality...

What is a DAPP?

The application of the first generation blockchain network was electronic cash. Since then, enhancements have been made to the protocol. The next generation blockchain technology is a single programmable blockchain network which can be...

Homotopies

Definition 1.1Let f:X⟶Yand f′:X⟶Ybe two continuous maps of the space X into the space Y. We say that f is homotopic to f′, written f≃f′, if there exists a continuous map F:X×I⟶Ywhere I denotes the interval , such that F(x,0)=f(x)and F(x,1)=f′(x)The map F is called a homotopy between f and f′. If f≃f′ and f′ is a constant map, we call f null-homotopic. In other words,...

The Fundamental Group

Definition 2.1 Let X be a space and let x0∈X be an element in that space. We call a path in X that begins and ends at x0 a loop based at x0. The set of path homotopy classes of loops based at x0, with operation ∗ is...

Riemann Integration Part 2

The Riemann Integral is not Enough For the majority of functions you will come across on a regular basis, Riemann integration will work just fine. However, this doesn’t mean that this approach to the integral...

Riemann Integration Part 1

The Riemann Integral Riemann integration is a topic you are likely familiar with from calculus class. Here, we are going to define the Riemann integral in a way you may not be used to. This...

Probability III

Probability Theory Probability Space To start our discussion of probability theory, we first need to define the concept of probability space. For a simple definition, the probability space of some probabilistic experiment is the set of...

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