Karey Pohn
Here We Go Again—Iteration
Chaos or nonlinear dynamics can paradoxically be explained by very simple equations, called nonlinear equations, which Briggs and Peat (1989
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Karey Pohn
- 2 min
The Birth of A Science
Like so many other relevant trends, chaos theory had its beginning around the turn of the Twentieth Century with Henri Poincaré in the 1890.
Karey Pohn
- 6 min
Myth and Cutting Edge Science Agree Again
Many ancient peoples believed that the universe came from a primordial state of chaos or nothingness. For the Greeks, a la Hesiod, this pri
Karey Pohn
- 2 min
Transferring to Transference
The repetition compulsion is expressed in the transference, where the client repeats behavior patterns with his therapist that occur in othe
Karey Pohn
- 2 min
As If . . . It's not Just a Valley Girl Expression.
Chapelle (1993) says that the compulsion to repeat imaginatively, as in the Fort-Da game, is a compulsion to repeat by means of a likeness,
Karey Pohn
- 2 min
You Can Learn a lot From a Game—The Ooh and Ahh Behind Fort-Da!
hapelle (1993) begins by discussing the repetition compulsion as a concrete example of the eternal return. Chapelle's discussion of Freud’s
Karey Pohn
- 4 min
Importance of Origins
Depth psychology recognizes the importance of going back to origins, to childhood, to word origins, and to the enduring archetypal images fo
Karey Pohn
- 1 min
Depth Psychology’s Preoccupations and Praxis
Chapelle (1993) in his book Nietzsche and Psychoanalysis discusses at length how the eternal return appears in psychoanalysis.
Karey Pohn
- 3 min
Nietzsche’s Notion
Nietzsche’s Zararathustra is the teacher and advocate of the eternal return, “that everything that has ever been, and that is will return et
Karey Pohn
- 1 min
Paradox to the Rescue
We can leap out of time and therefore arrest its flow through paradox, which is only fitting, for remember that paradox got us into this mes
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