Editor’s Note: This semi-technical review article is republished with exclusive permission from The Royal Society Press. It was originally published to the peer-reviewed journal Philosophical Transactions of The Royal Society A. This article has a target audience of researchers and experts in diverse disciplines, though to make the content more understandable and engaging for a wider audience, we have broken apart the pdf version of the article into five parts and interspersed audio clips from Constantino Tsallis on relevant topics being discussed in the article. Explore our full InterDialogue with Professor Tsallis to learn more about the development and interdisciplinary applications of his innovative generalized theory of non-additive “Tsallis” entropy and q-statistics.
Listen to Tsallis explain about his diverse cultural background and the early development of non-additive entropy.
Explore the full InterDialogue with Constantino Tsallis
Listen to Tsallis speak about the early presentations, recognitions and interdisciplinary applications of non-additive entropy, the beginning of his collaboration with Murray Gell-Mann, his entrance into the burgeoning field of complex systems and his founding of the National Institute of Science and Technology for Complex Systems (INCT-SC) in Brazil.
Explore the full InterDialogue with Constantino Tsallis
Listen to Tsallis explain about some of the very broad interdisciplinary applications and collaborations that have been fostered by non-additive entropy and q-statistics, and why he thinks this is possible, from neuroscience and childhood development, to economics to foundational questions of biogenesis and cosmology, all existing “at the edge of chaos.”
Explore the full InterDialogue with Constantino Tsallis
Listen to Tsallis explain about how non-additive entropy and q-statistics have been observed in medical imaging and the applications for human health, from neuroimaging in children to electrocardiograms in adults.
Explore the full InterDialogue with Constantino Tsallis
Banner image: Mandelbrot set. The edge of the Mandelbrot set represents the line between order and chaos. Created by Wolfgang Beyer with the program Ultra Fractal 3. CC BY-SA 3.0.





