Cunningham's Law in Action: Zany Exchange on Prime Numbers and Riemann Hypothesis

An image circulating online showcases a humorous exchange that perfectly illustrates Cunningham's Law. This principle suggests that the best way to get the correct answer on the internet is not to ask a question but to post the wrong answer. The image features a post by a user named "amwult," who boldly claims to have found a flaw in the Riemann hypothesis and can prove that the number 1705542 is a prime number. The user then seeks advice on how to publish this supposed groundbreaking proof.

The post reads:

"I found a flaw in the Riemann hypothesis and can prove that 1705542 is a prime number. How can I get my proof published?"

The response from another user, Dana F Anderson, who is labeled as an "Author" with 10.2K answers and 7.5M answer views, is both swift and brutally honest. Dana points out:

"The prime factors of 1705542 are 2 x 3 x 17 x 23 x 727. You have NO proof, and will NEVER be published - except possibly in the BOOK OF IDIOTS."

This sharp reply not only corrects the original claim but also adds a dose of humor, making it clear that the original poster's assertion was far from accurate.

The image also includes a comment from the user "twentyfourlivesforinfinity," who notes:

"#it really is that easy to get someone else to do your homework online huh."

This exchange has garnered numerous reactions, with users pointing out the effectiveness of Cunningham's Law. One user commented on the irony of the situation, suggesting that the homework assignment was likely to find the prime factors rather than proving an even number to be prime. Another user humorously referenced Anthony Bourdain's concept of "provoking nerd fury," where a wrong answer sparks a flurry of corrections.

Interestingly, another comment draws a parallel to the Riemann hypothesis, sharing a quirky anecdote about a clairvoyant on Polish late-night TV programs who claimed the cards confirmed the hypothesis to be true.

In essence, this image is a perfect example of how incorrect information can quickly be corrected online, often with a touch of wit and humor. The exchange not only provides a good laugh but also serves as a reminder of the power of community knowledge and the fun that comes with proving someone wrong.