»popularizing insistence« was the fourth Klausur in a series of events which I organize at the Laboratory for Applied Virtuality (CAAD, Institute for Information Technology in Architecture, Swiss Federal Institute of Technology ETH in Zurich) in collaboration with the Stiftung Werner Oechslin in Einsiedeln, Schwitzerland. It took place from Feb. 1-3 2013, and will shortly be documented on … Continue reading
In the Quantum City, it is mainly existentialists who gather. Existentialists of the symbolic. People who know they could do virtually anything, if they wanted to, and if they got organized properly. Yet they feel largely undecided. There is a sense of brute potency all around them, which at one and the same time attracts … Continue reading
Polynomials name terms that comprehend ever so much as the term is capable of bounding within a constellation of terms as incorporated by a formulaic system. the determinability of this so much is added separately, by the decision regarding which numerical domain is being put at the basis of the solution space. What is a quantity? It is not … Continue reading
Contemporary technologies operative on the symbols of universal algebra and their code-based characteristics, namely information, have meanwhile spelled out three fields that begin to appear within the emerging logistically based order. I will attempt to characterize these fields (as the beginning of a to-be-continued reformulation and articulation): Quantum Activity as a kind of actuality that abstracts from … Continue reading
The distinctions I would like to draw involve whether and how learning can be considered a private activity or a personal one, whether and how we can think of it as being achievable by realizing ones potentials or by appropriating and identifying with the role of an intellectual princeps or master, or less Aristotelean and … Continue reading
In his classic textbook The Development of Mathematics (1950), E.T. Bell describes how abstract, symbolical Algebra appeared like an ‘undiscovered continent’ on the horizon. Those who pushed the application of the symbolic method without dedicated political or economical commitment were ‘adventurers’, whom Bell calls ‘illegitimate Kings’ striving for ‘profit’: masses of young mathematicians were recruited, … Continue reading
A resurfacing of the debate about amphiboly and concepts, and the relation of this theme to number theory, took place in the 19th century and can perhaps best be associated with an address by Arthur Cayley, a British algebraist working on variational calculus and invariance-theory, to the the British Academy for the Advancement of Science … Continue reading
“Bombelli [(1526-1572)] had given meaning to the “meaningless” by thinking the “unthinkable,” namely that square roots of negative numbers could be manipulated in a meaningful way to yield significant results. This was a very bold move on his part. As he put it: ‘it was a wild thought in the judgment of many; and I … Continue reading
This series of posts will focus a an old theme in philosophy, the idea that there can be a characteristics capable of expressing that of which we can say that it is a property of all things. My interest is to consider a shift in how we can relate to such universality which took place … Continue reading
monas oikos nomos 