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ity that a randomly selected gas particle will have a certain energy is constant over time (in this case, the probability distribution is Boltzmann- Gibbs). In this simple kind of statistical equilibrium the equilibrium configuration is not a 'point' or subset of state-space but a probability distribut
rapidly diminishing explanatory returns from increasingly explicit microfoundations. [Wright 2009] And a shorter one from Von Neumann, reported by Claude Shannon: "My greatest concern was what to call it. I thought of calling it 'information', but the word was overly used, so I decided to call it 'uncertaint
a particular way. He analyzed the world as continuous variables, as he explains in chapter 1 along with a nod to thermodynamics through an overlay of Gibbs statistics. He also shoehorns in a weak and unconvincing model of information as message-passing between and among both physical and biological entit
series of dinners—an ongoing seminar about media, communications, art, music, and philosophy that focused on Cage’s interest in the ideas of Wiener, Claude Shannon, and Marshall McLuhan, all of whom had currency in the New York art circles in which I was then moving. In particular, Cage had picked up on McLuhan’
a particular way. He analyzed the world as continuous variables, as he explains in chapter 1 along with a nod to thermodynamics through an overlay of Gibbs statistics. He also shoehorns in a weak and unconvincing model of information as message-passing between and among both physical and biological entit
series of dinners—an ongoing seminar about media, communications, art, music, and philosophy that focused on Cage’s interest in the ideas of Wiener, Claude Shannon, and Marshall McLuhan, all of whom had currency in the New York art circles in which I was then moving. In particular, Cage had picked up on McLuhan’
Entities connected to both Gibbs and Claude Shannon

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