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It is detailed in the article itself. Cantor wanted to say what classes of sets of discontinuities are allowed such that we can still represent a function with
by sn41 8y ago
It is detailed in the article itself. Cantor wanted to say what classes of sets of discontinuities are allowed such that we can still represent a function with a trigonometric series. Cantor's approach immediately led to what are now called Cantor-Bendixson derivatives, and indirectly led to Cantor developing the rudiments of modern (naive) set theory.
- achillesheels 8y agoI see, I missed it while I was looking for Fourier, thanks. I’m curious how this work is mathematically related to the complex unit circle.