The space of measurement outcomes as a spectrum for non-commutative algebras

Details The space of measurement outcomes as a spectrum for non-commutative algebras The space of measurement outcomes as a spectrum for non-commutative algebras

2010-06-08

arxiv.org/abs/1006.1432v1

EPTCS 26, 2010, pp. 127-133

Computer Science

Logic in Computer Science

Scientific paper

10.4204/EPTCS.26.12

Bohrification defines a locale of hidden variables internal in a topos. We
find that externally this is the space of partial measurement outcomes. By
considering the double negation sheafification, we obtain the space of
measurement outcomes which coincides with the spectrum for commutative
C*-algebras.

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