Dear all,

You are invited to attend the following pair of seminars by Dr. Michael Eldred, 
visiting from Cologne.


Seminar on the Phenomenology of Time in the Centre for Time at the University 
of Sydney

Mon. 16th Sept. 2024 11:30-13:00 h HPS Common Room, F07 Carslaw and
Tue. 17th. Sept. 2024 11:30-13:00 h CG1A.GR.G19 Physics Road Learning Hub 
Seminar Room G19

The seminar attempts an introduction to the phenomenology of time, one of the 
simplest, and therefore most elusive phenomena taken on by philosophy from its 
Greek beginnings. The aim is to awaken a sensibility for the questionability of 
the multifacted phenomenon of time, not to raise and answer questions about it. 
Like other simple, elementary phenomena, we are all intimately familiar with 
time and have an implicit understanding of it. How to unfold this implicit, 
folded-in understanding into explicit, unfolded concepts?

Aristotle’s Physics is not a book on physics in the modern sense. It raises 
questions about phenomena that are taken as self-evident and skipped over by 
modern physics. Physics delves into the deeper nature of physical beings and is 
therefore ‘meta-physical’, or ontological. Physical beings are beings that can 
move (_kinounta_) or can be moved (_kinoumena_), which include kinds of beings 
that today we would classify as either natural or artificial. Hence the Physics 
could be characterized as an investigation of physical movement that asks even 
the simple question: What is movement (_kinaesis, metabolae_)? The kinds of 
movement in focus first become visible through Aristotle’s investigation 
itself. The phenomenon of time, in turn, is approached by asking what it has to 
do with movement. No explicit consideration of kinds of movement other than 
physical is given; the question is not even posed. The concept of time is 
developed — in the order of thinking through the phenomena — only as derivative 
of phenomena of physical movement that Aristotle has in view. Questions 
include: Can Aristotle’s conception of time be regarded as linear, continuous, 
one-dimensional? What does dimension mean in this context? What does time have 
to do with being itself? What does time have to do with space? Are space and 
time on a par in Aristotle’s thinking? What does time have to do with us as 
human beings? How does Aristotle conceive the (mode of) being of human beings?

Heidegger’s 1962 talk on ‘Time and Being’ is a very late attempt to explicate 
the phenomenon of time after philosophy has passed its zenith and entered the 
age of its degeneration in which its original questions and mode of questioning 
are no longer understood. The 1962 talk stands near the end of Heidegger’s 
career as a thinker, the opposite end to its initial stage that culminated in 
his famous 1927 monograph, Being and Time. The latter develops various concepts 
of time, starting with „vulgar time“ and going back step by step to „original 
time“. We encounter in the 1962 talk a conception of three-dimensional and even 
four-dimensional time that arises not by considering any kind of movement, but 
by asking first of all what being itself means. What does dimension signify in 
connection with three- and four-dimensional time? What does time have to do 
with the being of human beings? What does time have to do with truth 
(Unverborgenheit, unconcealedness)?


Best

Dean

-----------------------------------------------------
Prof. Dean Rickles
School of HPS
Faculty of Science
Co-Director, Centre for Time
University of Sydney,
NSW 2006, Australia
Work Phone: 61 2 9351 8552
-----------------------------------------------------
"Hofstadter's Law: It always takes longer than you expect, even when you take 
into account Hofstadter's Law"
Douglas Hofstadter
-----------------------------------------------------
Prof. Dean Rickles
School of HPS
Faculty of Science
Co-Director, Centre for Time
University of Sydney,
NSW 2006, Australia
Work Phone: 61 2 9351 8552
-----------------------------------------------------
"Hofstadter's Law: It always takes longer than you expect, even when you take 
into account Hofstadter's Law"
Douglas Hofstadter


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