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Promenade 

digital art printed to archival paper

framed 

one of a kind 

16 x 16 inches 

These prints are based on a computer solution to a mathematical problem. After placing 300 dots, randomly, on a piece of paper, one connects the dots with a single line that never crosses itself. This approach is derived from a mathematical problem in which the goal is to find the shortest possible line. Finding the line that can be proven to be the shortest is computationally difficult, and beyond a small number of dots, impossible to solve even with the fastest computers.

By changing the goal to find a line does not cross itself, one is assured of finding a short line even if it can not be proven to be the shortest.

This is an example of a principle in mathematics. In some cases the solution to a mathematical problem is not in the solution itself, but in finding a method to seek the solution. This is the case when there is no perfect solution or where the perfect solution is computationally impossible to determine.

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Richard Ten Dyke

October 21, 2023

Promenade Red / Orange

$750.00Price
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