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Explore the reverse mathematics of the Tietze extension theorem with a focus on preserving suprema in this 59-minute conference lecture. Delve into advanced mathematical analysis as the speaker revisits this fundamental theorem from the perspective of reverse mathematics, examining how the preservation of suprema relates to the theorem's logical strength and computational content. Learn about the intricate connections between topology, analysis, and logic through this specialized mathematical investigation. Gain insights into current research developments in reverse mathematics and understand how classical theorems can be reexamined through this foundational framework. This presentation was delivered as part of the Workshop on "Reverse Mathematics: New Paradigms" at the Erwin Schrödinger International Institute for Mathematics and Physics.
