Re: [PEIRCE-L] [EXTERNAL] Peirce on Dimensionality (was Connected Signs Theorem)

Helmut, List: >From a topological standpoint, any line figure is one-dimensional regardless of whether it is straight or curved, and any surface is two-dimensional regardless of whether it is flat or undulating. At any arbitrarily marked point on a line figure, only a hypothetical particle moving

Aw: [PEIRCE-L] [EXTERNAL] Peirce on Dimensionality (was Connected Signs Theorem)

Jon, List,   I think, the dimensionality of a line or of a surface is only then integer (1 or 2), if the line is straight, or the surface is even. Otherwise, the dimensionality of the line is between 1 and 2, or of the surface it is between 2 and 3.   Best, Helmut      09. Oktober 2021 um

Re: [PEIRCE-L] [EXTERNAL] Peirce on Dimensionality (was Connected Signs Theorem)

Jack, List: I can offer a couple more thoughts related to dimensionality. First, I also suggest reading my earlier paper, "Peirce's Topical Continuum: A 'Thicker' Theory" ( https://doi.org/10.2979/trancharpeirsoc.56.1.04), which quotes and comments on a previously unpublished manuscript by

Re: [PEIRCE-L] [EXTERNAL] Peirce on Dimensionality (was Connected Signs Theorem)

Alan Schmidt Sent: Saturday, October 9, 2021 1:03 AM To: Peirce-L Subject: [EXTERNAL] [PEIRCE-L] Peirce on Dimensionality (was Connected Signs Theorem) *Warning* This email originated from outside of Maynooth University's Mail System. Do not reply, click links or open attachments unless you