A convicted murderer spends his time in prison to solve an ancient arithmetic problem.

Christopher Havens, a convicted killer, is currently serving a 25-year sentence, during which time he has made a world-class discovery in advanced mathematics.

The offender, who is now 40 years old and never completed high school, has spent the last nine years in a prison outside Seattle.

Havens has spent his cell time attempting to solve an ancient mathematical issue.

According to DW News, the convicted murderer struggled to find work after dropping out of school, which led to him becoming a drug addict.

Christopher developed an interest in mathematics while in prison and learned basic advanced mathematics from his cell. He is permitted to receive mathematics textbooks in exchange for teaching his fellow inmates the abilities he has acquired.

Christopher wrote a handwritten letter to a mathematics publisher from his cell, requesting a few issues of the ‘Annals of Mathematics’ to see if he could push himself.

His message was seen and answered to by Umberto Cerruti, a mathematics professor from Turin, who sent him a task to solve to test his ability.

Umberto received a 47-inch-long sheet of paper in the mail with a long formula scrawled on it as an answer.

The inmate had solved the number theory problem using only a pen and paper, and Havens had answered it properly, much to Cerruti’s surprise. Not only that, but Cerruti had been attempting to tackle the problem for some time.

A mixed fraction is a continuous fraction. The denominator takes the shape of a mixed fraction, and this structure continues infinite, tying the fractions together.

However, continued fractions aren’t employed in everyday math. They frequently overcome the approximation problems that arise when performing complex calculations.

They’re significant, and the idea underpins current cryptography, which is utilized in banking, finance, and military communications.

Havens solved the arithmetic challenge and, despite not having completed high school, discovered rules in the approximation of a wide class of integers, which is rather outstanding. As a result, he and Cerutti completed a scholarly publication.

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