“I only know as much about myself as my mind can work out under its current conditions. And its current conditions are not good.”
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Douglas Adams 317
English writer and humorist 1952–2001Related quotes

"In Conversation: Brian Aldiss & James Blish" in Cypher (October 1973); republished in The Tale That Wags the God (1987) by James Blish

“Dreams represent the current vibrational condition of the dreamer.”

"The Iraqui Weapons Inspectors' Report" (2002-12-09), from attilathestockbroker.com http://www.attilathestockbroker.com. Retrieved 2007-03-26.

"CEO Spotlight: Bhanu Choudhrie, Founder & Director of Alpha Aviation Group" https://ceoworld.biz/2020/03/11/ceo-spotlight-bhanu-choudhrie-founder-director-of-alpha-aviation-group/, CEOWORLD magazine (March 2020)

As quoted in Apple Confidential 2.0: The Definitive History of the World's Most Colorful Company (2004) by Owen W. Linzmayer
2000s
In the Belly of the Beast (1981)

Mathematical Methods in Science (1977)
Context: Life is full of surprises: our approximate condition for the fall of a body through a resisting medium is precisely analogous to the exact condition for the flow of an electric current through a resisting wire [of an induction coil]....
m\frac {dv}{dt} = mg - Kv
This is the form most convenient for making an analogy with the "fall", i. e., flow, of an electric current.
... in order from left to right, mass m, rate of change of velocity \frac {dv}{dt}, gravitational force mg, and velocity v. What are the electrical counterparts?... To press the switch, to allow current to start flowing is the analogue of opening the fingers, to allow the body to start falling. The fall of the body is caused by the force mg due to gravity; the flow of the current is caused by the electromotive force or tension E due to the battery. The falling body has to overcome the frictional resistance of the air; the flowing current has to overcome the electrical resistance of the wire. Air resistance is proportional to the body's velocity v; electrical resistance is proportional to the current i. And consequently rate of change of velocity \frac {dv}{dt} corresponds to rate of change of current \frac {di}{dt}.... The electromagnetic induction L opposes the change of current... And doesn't the inertia or mass m..? Isn't L, so to speak, an electromagnetic inertia?
L\frac {di}{dt} = E - Ki

"Bit of a Come-Back Puzzles Parrish" in The New York Times (3 June 1964)