I have found these facts somewhere on internet.

1)The entire Fibonacci sequence is encoded in the number \(\frac{1}{89}\)

\( \frac{1}{89} = 0.01 + 0.001 + 0.0002 + 0.00003 + 0.000005 + 0.0000008 + 0.00000013 + 0.000000021 + 0.0000000034.. \)

2) Every 23rd of November(23/11) is celebrated as Fibonacci day because,the date and month combined in reverse way gives digits of fibonacci series sequence(1123).So next time don't forget to celebrate it.

3) There is a Wu's Squaring Trick, named after the famous Scott Wu, which is a technique used to quickly square numbers over 25 in your head. It uses the identity:- \[n^2 = (n - 25).100 + (n - 50)^2\]

4) Students who chew gumhave better math test scores than those who do not, a study found.

5) There are 177,147 ways to tie a tie, according to mathematicians

6) If you write out pi to two decimal places, backwards it spells “pie”.

7) Zero is the only number that can’t be represented in Roman numerals.

8) 10! seconds is exactly 6 weeks.

9) The easiest way to remember the value of Pi is by counting each world's letter in 'May I have a large container of coffee'.

I will post some more facts in this note.

## Comments

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TopNewestI'm loving the 1st one a lot.In fact, all of these are very cool.Keep it up! – Rohit Udaiwal · 1 year, 4 months ago

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@rohit udaiwal – Dev Sharma · 1 year, 4 months ago

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Nice note. Can you please explain the 6th one? – Svatejas Shivakumar · 1 year, 4 months ago

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now write 3.14 backward(mirror) then you will get something like PIE – Dev Sharma · 1 year, 4 months ago

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Cool Facts. Do you proof for the \(5th\) one? – Swapnil Das · 1 year, 4 months ago

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– Dev Sharma · 1 year, 4 months ago

No, I don't have now.Log in to reply

this. The number of distinct tie knots was later extended to \(266682\) and this is the revised article. – Prasun Biswas · 1 year, 3 months ago

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– Swapnil Das · 1 year, 3 months ago

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Since 1/89 is rational,therefore its decimal representation will eventually repeat.Therefore how can the entire infinite Fibonacci sequence be encoded in the decimal expansion of 1/89 @Dev Sharma ? – Abdur Rehman Zahid · 1 year, 2 months ago

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– Geoff Pilling · 1 year, 2 months ago

Ah, good point, Abdur!Log in to reply

Thanku brother – Raman Saini · 1 year, 4 months ago

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## 2 is also the anniversary of Dr who... :)

– Geoff Pilling · 1 year, 3 months agoLog in to reply

Very good thnx for the note – Sayandeep Ghosh · 1 year, 3 months ago

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