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S Sep 16, 2022 at 14:49 history bounty ended user142929
S Sep 16, 2022 at 14:49 history notice removed user142929
S Sep 15, 2022 at 14:23 history bounty started user142929
S Sep 15, 2022 at 14:23 history notice added user142929 Reward existing answer
Aug 22, 2022 at 11:01 comment added user142929 As soon I can, I'm going to offer a bounty to award the answers by the professor.
Jun 27, 2022 at 11:52 vote accept user142929
Jun 27, 2022 at 11:52 comment added user142929 I've considered accept the more upvoted answer (both excellent answers were posted are due to the same professor), since I was asking about what work can be done about my question.
Jun 5, 2022 at 5:48 answer added Aaron Meyerowitz timeline score: 2
Jun 3, 2022 at 17:56 comment added user142929 Also, Wikipedia has an article for Arithmetic billiards. Which I good like is to characterize chirality by means of some property of rays of light for certain rectangles (these rectangles representing prime numbers). This is an idea/speculation that I'm trying in my home (for me, prime numbers $p>2$ are similar than the capital letter L, that is the representation $1$ squared unit plus a rectangle of dimensions $1\times \varphi(p)$, where $\varphi(p)$ is the Euler totient function. But I don't know how motivate this idea/specualtion. Please feel free to explore it @StevenStadnicki
Jun 1, 2022 at 19:59 history edited Michael Hardy CC BY-SA 4.0
This expression requires a hyphen, not a minus sign.
Jun 1, 2022 at 15:03 comment added user142929 @J.W.Tanner many thnaks for your edit.
Jun 1, 2022 at 15:00 comment added user142929 @StevenStadnicki I add it ad hoc: I state a conjecture about primes and chirality. But I'm really interesting to continue what are the relations between primes and chirality. If it was confussing now, I'm agree because I'm trying to research possible relations: I apologize it (I'm sorry), many thanks.
S Jun 1, 2022 at 7:48 history suggested J. W. Tanner CC BY-SA 4.0
corrected spelling and English
Jun 1, 2022 at 2:31 review Suggested edits
S Jun 1, 2022 at 7:48
Jun 1, 2022 at 0:07 comment added Steven Stadnicki I'm hard-pressed to see the relation between primality and chirality — it's true that the representation of a number as a product exhibits a specific achiral polyomino of that number, but it's easy to show that any $N$ whether prime or not has a chiral polyomino, and likewise easy to show that any $N\gt 3$ whether prime or not has a non-trivial achiral polyomino.
May 31, 2022 at 18:51 answer added Aaron Meyerowitz timeline score: 4
May 31, 2022 at 14:45 comment added user142929 I've asked the same question in Mathematics Stack Exchange (post with identificator 4426156 on MSE), the post was deleted by the bot Community 17 days ago. An user provided a possible approach adding a comment in the deleted post.
May 31, 2022 at 14:44 history asked user142929 CC BY-SA 4.0