UniMath by Vladimir Voevodsky, Heidelberg Laureate Forum, Sept. 22, 2016, Heidelberg https://www.math.ias.edu/vladimir/sites/math.ias.edu.vladimir/files/2016_09_22_HLF_Heidelberg.pdf p. 3
“Mathematics is an ancient discipline. For as long as we can reliably reach into the past, we find its development intimately connected with the development of the whole of our civilization. For as long as we have a record of man's curiosity and his quest for understanding, we find mathematics cultivated and cherished, practiced and taught. Throughout the ages it has stood as an ultimate in rational thought and as a monument to man's desire to probe the workings of his own mind.”
Postscript, p. 150.
Enigmas Of Chance (1985)
Help us to complete the source, original and additional information
Mark Kac 17
Polish-American mathematician 1914–1984Related quotes
The Sun My Heart (1996)
Context: Interpenetration is an important teaching, but it still suggests that things outside of one another penetrate into each other. Interbeing is a step forward. We are already inside, so we don't have to enter. In contemporary nuclear physics, people talk about implicit order and explicit order. In the explicit order, things exist outside of each other — the table outside of the flower, the sunshine outside of the cypress tree. In the implicit order, we see that they are inside each other — the sunshine inside the cypress tree. Interbeing is the implicit order. To practice mindfulness and to look deeply into the nature of things is to discover the true nature of interbeing. There we find peace and develop the strength to be in touch with everything. With this understanding, we can easily sustain the work of loving and caring for the Earth and for each other for a long time.
Part 3 “Four Psycho-Mathematical Arguments”, Chapter 4 “The Universality Argument (and the Relevance of Morality and Mathematics)” (p. 131)
Irreligion: A Mathematician Explains Why the Arguments for God Just Don’t Add Up (2008)
100 Years of Mathematics: a Personal Viewpoint (1981)
Biennial Report of the Chief of Staff, US Army (1 September 1945)
volume I; lecture 22, "Algebra"; section 22-1, "Addition and multiplication"; p. 22-1
The Feynman Lectures on Physics (1964)