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Nick Malone
The Mathematics
of Stairways
This series explores the possibilities opened by crossing forms of knowledge. Imagine a magic staircase that goes on forever, each step reduced by half as you shrink to half your size. The steps form an image of infinity - a Geometric Progression: a; aR; aRsq; . . .(R<1), a structure where a wonderland of past and future worlds can open out from the flights of stairs - from a journey through a labyrinth to a voyage on a ship to . . .
![]() The Mathematics of Stairways IPen and Ink on Paper | 42 x 30 cm | ![]() The Mathematics of Stairways IIPen and Ink on Paper | 42 x 30 cm | ![]() The Mathematics of Stairways IIIPen and Ink on Paper | 42 x 30 cm |
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![]() The Mathematics of Stairways IVPen and Ink on Paper | 42 x 30 cm | ![]() The Mathematics of Stairways VPen and Ink on Paper | 42 x 30 cm | ![]() The Mathematics of Stairways VIPen and Ink on Paper | 42 x 30 cm |
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