Loren Booda
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Math is said to be a superset of physics. Can geometry then, a subset of mathematics, be formally considered a superset of physics?
The discussion centers around the relationship between mathematics and physics, specifically questioning whether mathematics can be considered a superset of physics and if geometry, as a subset of mathematics, could similarly be viewed as a superset of physics. The conversation explores definitions, interpretations, and the nature of physical laws in relation to mathematical concepts.
Participants express disagreement regarding the characterization of mathematics as a superset of physics. Multiple competing views are presented, with no consensus reached on the relationship between the two fields.
The discussion lacks formal definitions of key terms such as "superset" in the context of physics and mathematics, and there are unresolved questions about the nature of physical laws as interpretations of mathematical theorems.
Originally posted by Loren Booda
Math is said to be a superset of physics. Can geometry then, a subset of mathematics, be formally considered a superset of physics?