Unravelling the Math Behind an Unusual Sequence

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The man + wheel have now +3L, the wheel is inverted and so, the man + stool finish with +4LIn summary, The text explains a scenario where a man inverts a wheel and gives it to an assistant. The man now has +2L and the assistant gives the wheel back to the man. The result is that the man + wheel have now +3L, and after inverting the wheel again, the man + stool finish with +4L. However, this accounting is incorrect and should not be trusted.
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LCSphysicist
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Homework Statement
I will say below.
Relevant Equations
Theoric question.
I am trying to understand the math on this text:
1590280143524.png

Why is not this sequence below right?:
1590280370576.png

At first, +L, so the man inverts the wheel and he now has +2L
So he give the wheel to assistent, who inverts the wheel, now wheel +L, the assistant give it to the man.
The man + wheel have now +3L, the wheel is inverted and so, the man + stool finish with +4L
 
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LCSphysicist said:
The man + wheel have now +3L, the wheel is inverted and so, the man + stool finish with +4L
You are correct. The text is incorrect.

The text gets a little too fast and loose with the accounting, jumping from ##3L\omega## (for stool+man+wheel) to ##5L\omega## (for stool+man alone). Changing system configuration and system boundaries both in the same step is just asking for trouble.

You've done that accounting properly.
 
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1. What is an unusual sequence?

An unusual sequence is a sequence of numbers that follows a pattern that is not commonly seen in other sequences. This can include unique mathematical relationships, unexpected repetitions, or unconventional patterns.

2. How can we unravel the math behind an unusual sequence?

To unravel the math behind an unusual sequence, we need to carefully analyze the numbers and look for patterns or relationships between them. This may involve using mathematical operations, graphing the sequence, or comparing it to other known sequences.

3. Why is it important to understand the math behind an unusual sequence?

Understanding the math behind an unusual sequence can provide insights into mathematical concepts and theories. It can also help us solve real-world problems or create new mathematical models.

4. Are there any specific techniques or tools that can help in unraveling the math behind an unusual sequence?

Yes, there are various techniques and tools that can be used to unravel the math behind an unusual sequence. These can include algebraic manipulation, geometric visualization, computer programming, and statistical analysis.

5. Can unusual sequences have practical applications?

Yes, unusual sequences can have practical applications in various fields such as cryptography, data compression, and signal processing. They can also be used to model natural phenomena or optimize mathematical processes.

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