Publisher
Florida Atlantic University
Description
A Test Space is a mathematical object which models the process of scientific inquiry. We examine the motivation of defining the Test Spaces and discuss connections between the Test Spaces and Metamathematics. A variant of Test Spaces called orthogonal partitions is introduced and we draw comparisons between the two. The combinatorial problems of counting finite Test Spaces and orthogonal partitions is highlighted. Some issues in manipulating infinite Test Spaces are discussed as well.
Note
Charles E. Schmidt College of Science
Extension
FAU
FAU
admin_unit="FAU01", ingest_id="ing1508", creator="staff:fcllz", creation_date="2007-07-19 04:56:32", modified_by="staff:fcllz", modification_date="2011-01-06 13:09:25"
Person Preferred Name
Broudo, Nissim.
Graduate College
Use and Reproduction
Copyright © is held by the author, with permission granted to Florida Atlantic University to digitize, archive and distribute this item for non-profit research and educational purposes. Any reuse of this item in excess of fair use or other copyright exemptions requires permission of the copyright holder.
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Physical Location
Florida Atlantic University Libraries