Eva Miranda

Mathematician Eva Miranda shares her groundbreaking work proving that fluid motion can be Turing-complete, echoing the theories of legends like Roger Penrose and Terence Tao. She dives into the implications of chaos theory and the Navier-Stokes equations, revealing that certain fluid paths are logically undecidable. The discussion takes whimsical turns, featuring rubber ducks to illustrate complex concepts, and poses big questions about the limits of knowledge and predictability in nature.

In this engaging discussion, Eva Miranda, a leading researcher in symplectic and Poisson geometry, explores how hidden geometric structures link classical and quantum frameworks. She reveals the art of geometric quantization and its promise in bridging theoretical physics gaps. Topics include integrable systems, Bohr–Sommerfeld leaves, and the fascinating relationship between fluid dynamics and computability. Eva's insights challenge traditional views, opening doors to a more unified understanding of the universe.