14.01.2014 Views

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

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

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 />

219

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!