One man, who is an artist, has two dreams and four children. The first dream of the artist is the multiplication of their dreams by an exponential factor of infinity. If each of these children are a brush and the artist has only one canvas, how much paint will he need to pigment a sky big enough
for them to believe in? The second dream of the artist is to find a love to replace the one lost in the first part of the equation. His oldest child, the only girl, has three brothers from him. By account of the blood, he is not her father, but he has spent 6,200 days teaching her the words she uses to describe her dreams, which number more than two. Each of her brothers have two dreams of their own, which are a function of living under the normal curve. The mother, who had children with two men, has disappeared into the complicated math of her addiction, the way her skin reacts to liquids. Alcoholism alters the algorithm of her ability to bond with them. The man has been divided by the loss of his wife, leaving him an irrational number. The square root of two. His heart is a train leaving two stations at ninety-five miles an hour. Calculate the force of friction it will take to slow his collision. How fast must he accelerate in another direction to avoid the collision altogether?
(Image credit: Train tunnel by Jonathan Choe, math problem by Peter Rosbjerg)
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