Spoofing proofing : the logical-narratological construction of Carroll's Alice books

This paper explores Charles Lutwidge Dodgson’s (Lewis Carroll’s) use of a reductio ad absurdum proof in both Alice’s Adventures in Wonderland (1865) and Through the Looking-Glass, and What Alice Found There (1872). It seeks to show that Dodgson used this proof as a framework for the first novel in o...

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Main Author: Duggan, Jennifer
Language:English
Published: University of British Columbia 2012
Online Access:http://hdl.handle.net/2429/43019
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spelling ndltd-LACETR-oai-collectionscanada.gc.ca-BVAU.-430192013-06-05T04:20:38ZSpoofing proofing : the logical-narratological construction of Carroll's Alice booksDuggan, JenniferThis paper explores Charles Lutwidge Dodgson’s (Lewis Carroll’s) use of a reductio ad absurdum proof in both Alice’s Adventures in Wonderland (1865) and Through the Looking-Glass, and What Alice Found There (1872). It seeks to show that Dodgson used this proof as a framework for the first novel in order to mock “new mathematics,” including but not limited to n-dimensional theories of space, imaginary and negative numbers, and non-Euclidean geometries. It also problematizes this reading of Wonderland through its exploration of Dodgson’s continued used of reductio ad absurdum as framework in Looking-Glass, in which he explores theoretical mathematics for which he held genuine interest. In doing so, the paper reviews Victorian developments in mathematics and the epistemological and theological shifts that these developments presaged. It also examines Dodgson’s particular interests, and in particular, his contradictory views in mathematics. It therefore seeks to undermine the canonical view of Carroll as a simple, less-than-brilliant mathematician through its examination of his most famous books’ fictional explorations of the worlds of mathematics.University of British Columbia2012-08-22T20:27:33Z2012-08-22T20:27:33Z20122012-08-222012-11Electronic Thesis or Dissertationhttp://hdl.handle.net/2429/43019eng
collection NDLTD
language English
sources NDLTD
description This paper explores Charles Lutwidge Dodgson’s (Lewis Carroll’s) use of a reductio ad absurdum proof in both Alice’s Adventures in Wonderland (1865) and Through the Looking-Glass, and What Alice Found There (1872). It seeks to show that Dodgson used this proof as a framework for the first novel in order to mock “new mathematics,” including but not limited to n-dimensional theories of space, imaginary and negative numbers, and non-Euclidean geometries. It also problematizes this reading of Wonderland through its exploration of Dodgson’s continued used of reductio ad absurdum as framework in Looking-Glass, in which he explores theoretical mathematics for which he held genuine interest. In doing so, the paper reviews Victorian developments in mathematics and the epistemological and theological shifts that these developments presaged. It also examines Dodgson’s particular interests, and in particular, his contradictory views in mathematics. It therefore seeks to undermine the canonical view of Carroll as a simple, less-than-brilliant mathematician through its examination of his most famous books’ fictional explorations of the worlds of mathematics.
author Duggan, Jennifer
spellingShingle Duggan, Jennifer
Spoofing proofing : the logical-narratological construction of Carroll's Alice books
author_facet Duggan, Jennifer
author_sort Duggan, Jennifer
title Spoofing proofing : the logical-narratological construction of Carroll's Alice books
title_short Spoofing proofing : the logical-narratological construction of Carroll's Alice books
title_full Spoofing proofing : the logical-narratological construction of Carroll's Alice books
title_fullStr Spoofing proofing : the logical-narratological construction of Carroll's Alice books
title_full_unstemmed Spoofing proofing : the logical-narratological construction of Carroll's Alice books
title_sort spoofing proofing : the logical-narratological construction of carroll's alice books
publisher University of British Columbia
publishDate 2012
url http://hdl.handle.net/2429/43019
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