2000 HSS/PSA Program 1 - History of Science Society
2000 HSS/PSA Program 1 - History of Science Society
2000 HSS/PSA Program 1 - History of Science Society
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Ronald␣ N. Giere University <strong>of</strong> Minnesota<br />
<strong>PSA</strong> Abstracts<br />
The Perspectival Nature <strong>of</strong> Scientific Observation<br />
Scientific observation, I claim, is perspectival. My paradigm for perspectivism<br />
is human color vision. Rejecting both claims that colors are objective and claims<br />
that they are subjective, I argue that colors are perspectival. They are part <strong>of</strong> the<br />
perspective from which humans view the world. Using examples from astronomy,<br />
I then point out that scientific observation is perspectival in roughly the same<br />
way as human color vision. Although perspectivism is <strong>of</strong>ten dismissed as just<br />
another form <strong>of</strong> relativism, I argue that it is a form <strong>of</strong> realism, and that this is a<br />
perfectly reasonable conclusion from fairly obvious scientific facts.<br />
James Guszcza Allstate Research and Planning<br />
On the Information Theoretic Approach to Statistical Mechanics<br />
The dual issues <strong>of</strong> the role <strong>of</strong> ergodic theory in statistical mechanics and the<br />
status <strong>of</strong> Gibbs’ canonical ensemble have long been controversial issues in the<br />
philosophy <strong>of</strong> physics. It is well known that E. T. Jaynes outlined a theory <strong>of</strong><br />
classical, equilibrium statistical mechanics in which ergodic theory plays no<br />
role. Jaynes “derives” the canonical ensemble using a principle <strong>of</strong> inductive<br />
inference known as the Principle <strong>of</strong> Maximum Entropy [PME]. PME is<br />
controversial in its own right, but Jaynes’ theory <strong>of</strong> statistical mechanics faces<br />
an even bigger problem: in order to apply PME to the case <strong>of</strong> statistical mechanics,<br />
Jaynes must assume a uniform “prior probability” measure on phase space. This<br />
paper does not dwell on the controversies surrounding the PME. However, a<br />
concrete justification <strong>of</strong> the uniform “prior” measure is suggested. Namely, it is<br />
pointed out that the uniform measure is implicitly defined by the symplectic<br />
structure <strong>of</strong> the phase space <strong>of</strong> a classical system. Besides filling the most serious<br />
conceptual gap in Jaynes’ theory, this result clarifies a point at which Jaynes’<br />
theory makes contact with the underlying physics.<br />
P<br />
S<br />
A<br />
Daniel␣ M. Hausman University <strong>of</strong> Wisconsin<br />
Causal Relations Among Tokens, Types, and Variables<br />
There are causal relations between token events, between properties or event<br />
types, between variables, and between values <strong>of</strong> variables. This essay explores<br />
what these varieties <strong>of</strong> causal relation have to do with one another. It presents<br />
and criticizes Ellery Eells’ view that type-level and token-level causation are<br />
independent, and it endorses parts <strong>of</strong> Daniel Hausman’s view that type-level<br />
causal claims are modal generalizations <strong>of</strong> token-level claims. It defends the<br />
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