Internal logic is the logic of content. The content is here
arithmetic and the emphasis is on a constructive logic of
arithmetic (arithmetical logic). Kronecker's general arithmetic of
forms (polynomials) together with Fermat's infinite descent is put
to use in an internal consistency proof. The view is developed in
the context of a radical arithmetization of mathematics and logic
and covers the many-faceted heritage of Kronecker's work, which
includes not only Hilbert, but also Frege, Cantor, Dedekind,
Husserl and Brouwer.
The book will be of primary interest to logicians, philosophers
and mathematicians interested in the foundations of mathematics and
the philosophical implications of constructivist mathematics. It
may also be of interest to historians, since it covers a fifty-year
period, from 1880 to 1930, which has been crucial in the
foundational debates and their repercussions on the contemporary
scene.
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