Interesting but useless equation?

  • Thread starter eliudthorn
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In summary, the conversation is about a person's son creating a mathematical exercise that involves transposing positive integers using a specific formula. The person apologizes for potentially posting in the wrong forum and thanks someone for fixing their LaTeX.
  • #1
eliudthorn
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Can anyone tell me what this is?

My son created it as an entertaining exercise -- he says it transposes positive integers. Is he right?

[itex]\left(n\right)=\sum_{k=0}^{[log_b\left(n\right)]}\left(b^k\left(\left\lfloor \frac{n}{b^{\left\lceil log_b\left(n\right)\right\rceil}-k-1}\right\rfloor \%b \right)\right)[/itex]% represents modulus and b represents the base of the number being transposed (e.g., 10). Sorry if this is not the appropriate forum (Calculus & Analysis). Please attribute that to ignorance rather than to apathy.

Thanks for your help.
 
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  • #2
Your latex isn't working.
 
  • #3
Thank you mathman. I think the latex is fixed.
 

1. What makes an equation interesting but useless?

An equation can be considered interesting but useless if it has no practical application or real-world significance, but still contains interesting mathematical concepts or patterns.

2. Can an interesting but useless equation be helpful in any way?

While these equations may not have direct practical applications, they can still be used to spark curiosity and inspire further mathematical exploration and research.

3. Are there any notable examples of interesting but useless equations?

Yes, there are many well-known equations that fall into this category, such as the Fibonacci sequence, the Golden Ratio, and the Drake equation.

4. Why do scientists study and create interesting but useless equations?

Scientists may study these equations for the sake of pure mathematical curiosity and to better understand the underlying principles and patterns of the natural world.

5. Can we ever predict if an interesting but useless equation may become useful in the future?

It is impossible to predict the future applications of any equation, but it is always valuable to continue exploring and studying all areas of mathematics and science, as new discoveries and technologies may reveal new uses for seemingly useless equations.

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