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We typically think of proof theory as the study of mathematical proofs
as (formal) objects with a focus on characterisations of provability
in (mathematical) theories. While this was (and still is) a driving
force in the development of the field, the level of abstraction used
in modern analyses means the methods of proof theory apply to much
broader interpretations of ‘proof’. This talk intends to provide an
overview of the main strands of proof-theoretic study and applications
of techniques to problems with little obvious connection to
provability.