Arithmetic that doesn’t terminate is not mathematics. / It’s wishful thinking with symbols…
CONDATA: Adding Names to CODATA for Addressing Open Issues
In the spirit of advancing CODATA (Constructive Open Data Algebra with Types and Approximations), I propose CONDATA: Constructive Open Named Data Algebra. This extension builds on CODATA by introducing names as a fundamental component, enabling a richer, more flexible representation of mathematical objects and relationships. While CODATA relies on finite sequences of pure data, CONDATA introduces named data elements that enhance expressiveness without the need for classical set-theoretic constructs.
Exploring CODATA: A Constructive Foundation for Modern Physics
At its core, CODATA builds upon the Constructive Open Data Algebra (CODA) framework, which represents mathematical objects as finite sequences of pure data. CODA replaces abstract, non-constructive notions of "existence" with explicit constructions, making it an ideal foundation for computation and numerical methods.
Can Computation Create Math? (ChatGPT as Burgin/Youssuf Debate)
Welcome, everyone, to this special debate exploring the question: Can computation serve as the foundation for the kind of mathematics required by physics? Today, we are privileged to witness a non-rivalrous debate between two distinguished thinkers--Mark Burgin and Saul Youssef. They will present their models, offering alternative perspectives on how computation might underlie mathematical and physical truths.,
WordPress supports blogging equations using LaTeX
Let's see how well it works: $latex i\hbar\frac{\partial}{\partial t}\left|\Psi(t)\right>=H\left|\Psi(t)\right>$ $latex \LaTeX&s=4$
