šŸ‘½#Tengri137 Part 8: MES Cheating?? Calculations By Hand

In this video I look further into the Tengri 137 cryptic series of alien math puzzles, and this time revisit the calculation of the Tengri ā€œNameā€ that covered in Part 7. In a bizarre twist, the popular YouTuber Defango did a hit-piece on me claiming that I was ā€œcheatingā€ by using online ā€œtoolsā€ and ā€œcalculatorsā€, particularly the #AMAZING Wolfram Alpha calculatorā€¦. This is particularly strange because it was only after Part 7 in which I was accused of ā€œcheatingā€, even AFTER Tengri already gave me a thank you message, even though they knew that I had been using Spreadsheet programs to help solve their puzzlesā€¦. This obviously raises many questions.

Regardless of the questions raised, in this video I work through almost the entirety of the Tengri 137 Name calculation BY HAND to show how it is simply playing with patterns of repeating digits in fractions and numbers. I like to call this the divide by ā€œ9sā€ trick!

But the only problem of doing this by hand is that we obtain a road block, namely the last part of the puzzle which requires using Prime Number Factorization of VERY large numbers, namely a 44 digit number I call the Tengri Number, T, and a 46 digit number consisting of all 9s. The problem with this is that is it (near) IMPOSSIBLE to solve this by hand (without luckily guessing), and in fact many online prime factorization calculators canā€™t even perform over 10 to 15 digit prime factorizations!!! Luckily the amazing Wolfram Alpha calculator can do much larger digits!

Thus the only part of the calculation that I had to rely on a ā€œtoolā€ was the incredibly hard large prime factorization operations. Now here is where I give a counter-challenge to Tengri 137ā€¦ If Defango is right that we arenā€™t allowed to use ā€œtoolsā€ to solve these puzzles, than how do they expect us to solve the prime factorization calculations by hand?? I challenge them, or anyone for that matter, to show how that is possible, because that type of knowledge might just break the internetā€¦.

I may look into further #Tengri137 puzzles because they are very cool, so stay tuned for what I discover!


UPDATE

Typo at 15:25. Prime Factors of 30 = 5x3x2 NOT 15x5x3x2


Download PDF Notes: https://1drv.ms/b/s!As32ynv0LoaIhu9vwn5VlJcLABipPw

View the Full #Tengri137 Series: https://mes.fm/tengri137-playlist


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#Tengri137 Part 8 MES Cheat Codes AI.jpeg

Recap on Previous Parts

Part 1: "Magic" Cubes Calculator
Part 2: Odin's Triple Horn: Perfect Squares
Part 3: Odin's Triple Horn: Visual Representation
Part 4: Odin's Triple Horn: AMAZING MES Custom āˆ‘ Calculation!
Part 5: Intergalactic Dance Battle vs. #Tengri137
Part 6: Intergalactic Dance Battle vs. #Tengri137 Round 2: MES Puzzle Challenge
Part 7: Calculation of Tengri's Mathematical Name

Link to Playlist: https://www.youtube.com/playlist?list=PLai3U8-WIK0HUv8mv9gzQc3Ej4csHIQb3

#Tengri137 Part 8: MES Cheating on the Alien Math Exam??

#FirstSomeContext

Recall from my last video that I showed how #Tengri137 "Name" Calculation was made and showed how you can make your very own!

Here is the "Name" and the resulting calculation:

But for some very strange reason, Defango did a hit-piece against meā€¦. # WTF

Defango claimed that I "cheated" by using the Wolfram Alpha calculator to solve the whole puzzleā€¦. Which "anyone could have done", and that #Tengri137 said you can't use "Tools"ā€¦. So why was I not told about this until Part 7? And why did Tengri give me a Thank You message, knowing that I had used Spreadsheet "Tools" in my earlier videos? # Questions

Regardless of those questions, I will show that it is (near) impossible to solve this Tengri Name calculation "by hand", because of the large number Prime Factorizationā€¦

First off, in the calculation that Defango showed in his video, he is wrong in that I used Wolfram Alpha to "solve" the puzzle, but rather I was showing that the "9's pattern" works!

Let's try solving the Tengri Name calculation "by hand":

Let's first establish the following pattern

Note that this works for ANY numerator, assuming it's less than the denominator, not just 1.

This is because each number can by broken up into a sum of fractions:

image.png

This means that we can write ANY number in a variety of repeating ways, even the exact calculation that #Tengri137 used!!

To make it easier I will call Tengri's repeating non-zero numbers pattern as T.

Since it has a period of 46, we have 46 "9s". That is all.

Now to obtain the Prime Number calculation, we need to perform Prime Number Factorization of the numerator and denominator:

https://en.wikipedia.org/wiki/Integer_factorization
Retrieved: 21 April 2017

Integer factorization

In number theory, integer factorization is the decomposition of a composite number into a product of smaller integers. If these integers are further restricted to prime numbers, the process is called prime factorization.

When the numbers are very large, no efficient, non-quantum integer factorization algorithm is known. An effort by several researchers, concluded in 2009, to factor a 232-digit number (RSA-768) utilizing hundreds of machines took two years and the researchers estimated that a 1024-bit RSA modulus would take about a thousand times as long.[1] However, it has not been proven that no efficient algorithm exists. The presumed difficulty of this problem is at the heart of widely used algorithms in cryptography such as RSA. Many areas of mathematics and computer science have been brought to bear on the problem, including elliptic curves, algebraic number theory, and quantum computing.

Thus it is (near) impossible to perform prime factorization of very large numbers by hand, especially 46 digits numbersā€¦

In fact, most calculators online can't even perform such large calculations!

https://www.emathhelp.net/calculators/pre-algebra/prime-factorization-calculator/?i=1887809789807987987987987&steps=on

http://www.mathsisfun.com/numbers/prime-factorization-tool.html

Luckily for us, the amazing Wolfram Alpha calculator can do so!! # AMAZING

https://www.wolframalpha.com/input/?i=factor+9999999999999999999999999999999999999999999999

https://www.wolframalpha.com/input/?i=factor+72973525613766677788831415921618033299792458

Thus we have:

This simplifies to the #Tengri137 Name!

Now I would double check my work with Wolfram Alpha but I am worried Defango might take it out of context and say that I'm using too advanced A.I., etc. ā€¦. # LOL

And now my challenge to #Tengri137

How is it possible to perform prime factorization of a 44 or 46 digit number by hand??

Can you please provide us a way??

If you can then you just might be able to break the internet because many security systems rely on the difficulty for computers to perform prime factorization of large numbersā€¦. (albeit larger than the Tengri numbers, but same idea).

I also may look into further #Tengri137 puzzles because I find them very cool so stay tuned for what I discover!

--

View the Full #Tengri137 Series: https://mes.fm/tengri137-playlist

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