Solving Zeno's Paradox

Solving Zeno's Paradox

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WpMetadataReadOngoing1h 22m
WpMetadataNoticeLast published Sun, Jun 27, 2021
Zeno's paradox: To reach a point, one must always reach a halfway point, and from there, the next halfway point. There will always be another halfway point. Therefore, two objects (or two people) can never touch. And how does one solve Zeno's paradox? They don't. They remain completely alone forever, never touching. Sherlock Holmes accepts this. At least, he thinks he does. That is until John Watson enters his life. *CW: mention of murder-suicide, not described graphically* Inspired by Amélie Thank you to my beta reader, firecracker121!
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He was a lonely child. But he had one friend. A friendship born from need, a friendship that has stood for almost thirty years. A friendship that has developed, developed to the point that each needs the other to survive. But Sherlock needs to leave. And he doesn't know how he will survive. He relives it, every moment of the thirty years they have spent together. But it will finish. As Sherlock Holmes stands on the top of the building, looking at his oldest friend, flatmate, colleague, lover, he wonders if he made the right choice, becoming John Watson's friend. Because Sherlock needs to leave John. And Sherlock doesn't think he can. DISCLAIMER: I do not own any of the Sherlock characters, they were all invented by the amazing Sir Arthur Conan Doyle and physical descriptions and some plot lines belong to BBC's Sherlock.

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