In fact, even on small details the sets are similar. There are the famous “twin prime numbers separated by exactly one composite number (3, 5; 17, primes” – 19;…) And there are 13, “twin Luckies” (7, 9; 15;…) Both sets of might be infinite in might not. “twins” size…or The Luckies have been studied ever since! Up until the Luckies, primes were considered to be unique no other set was quite – like the Luckies demonstrate that there may indeed be similar them…but now, sets! We just need to find them. a really cool interactive display on Wikipedia that will let you watch the There’s crossing out pattern on the Luckies. Be sure to check it out if you have time! Popper 02 Question 7 Video 2 Repunits Base 2 and Base 2 Repunits Mersenne Primes
In fact, even on small details the sets are similar. There are the famous “twin primes” – prime numbers separated by exactly one composite number (3, 5; 17, 19;…) And there are “twin Luckies” (7, 9; 13, 15;…) Both sets of “twins” might be infinite in size…or might not. The Luckies have been studied ever since! Up until the Luckies, primes were considered to be unique – no other set was quite like them…but now, the Luckies demonstrate that there may indeed be similar sets! We just need to find them. There’s a really cool interactive display on Wikipedia that will let you watch the crossing out pattern on the Luckies. Be sure to check it out if you have time! Popper 02 Question 7 Video 2 Repunits Base 2 and Base 2 Repunits Mersenne Primes