Logomakerr.ai’s Post

On A Statin? Time To RE-Think and RE-Learn. https://lnkd.in/eZz4s6ct

So simple from one of the best!

I am gonna share The 8 Step Freedom First Formula this Friday. Join me to gain some valuable insights 😇 Below is the link for the session https://lnkd.in/dz_V6iBK

Get Fit With Me l Get Results Part 3 https://lnkd.in/ehzgXU2u

Rest is self explanatory.....

Lets be honest he is 100% correct

For a given positive integer n, define P(n) as the decimal integer obtained by writing down and concatenating in natural order the n-positive integers n, (n-1), … , 1 in descending order. E.g P(7) = 7654321 P(12) = 121110987654321 Look up the post (originally posted by Prof Bill Buchanan OBE FRSE) for the account of P(82) which is a prime number: https://lnkd.in/g6nu24-8 Stimulated by a very good question raised by Arun Pati, we formulate a theorem (which is straightforward to prove – an easy exercise for a good high school student, or a trivial problem for a math contest): Theorem: If P(n) is a prime number, then n must be congruent to 1 mod 3 (in other words, (n-1) must be an integer multiple of 3). Thus looking for primes in the sequence of values P(n) for various primes can be restricted to n = 4,7,10,13,….  Professor Buchanan’s post which began this discussion dealt with the interesting large integer P(82) having 155 digits. If one wishes to look for higher such prime numbers, examine P(85), P(88), P(91),… It is unclear which of these would be primes. A clever analysis (sharper eyes) may show that many (all? most?) of these are composite. I invite the prodigies of Yaashaa P. Golovanov and Nawal Kishor Mishra et al to have a crack at this. Arun Pati Nawal Kishor Mishra Yaashaa P. Golovanov Manish K. Gupta Shyamalendu Roy Vaishali Kolhatkar Bhaskaracharya Pratishthana Math1089 VINISHA UMASHANKAR Anoushka Jollyy Hasini LakshmiNarayanan Rama Lakshmi Chunduri Sarthak Dhobale Medha Shrivastava #math #maths #mathematics #science #prime #stem #matheducation

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Interesting math anecdote on a queer prime number. Natural questions: Are there more such? Finitely many? Infinitely many? I bet these are easy to ask but pretty hard to answer and prove. Arun Pati Nawal Kishor Mishra Yaashaa P. Golovanov Manish K. Gupta Shyamalendu Roy Vaishali Kolhatkar Bhaskaracharya Pratishthana Math1089 VINISHA UMASHANKAR Anoushka Jollyy Hasini LakshmiNarayanan #math #maths #mathematics #science #prime #stem #matheducation