In this video I show that the previous result of "multiplying a number and its vortex sum yields the same vortex sum" can be written in its equivalent modulo multiplication identity. Since we have already established that the vortex sum of an integer (summing the digits until we get a single digit) is the same as the modulo of that number with the modulus being the base - 1, we can rewrite the vortex sums using the modulo operations. In general, if we have integers A, B, and C, then we have the identity AB mod C = [A·(B mod C)] mod C. Furthermore we can apply this same identity with the integers inside the bracket to also get it equal to [( A mod C)(B mod C)] mod C and [(A mod C)·B] mod C. Pretty epic stuff! YouTube - Summary - Notes - Playlist - MES Science playlist
#math #vortexmath #modulararithmetic #numbertheory #education
For the best experience view this post on Liketu
Congratulations!
✅ Good job. Your post has been appreciated and has received support from CHESS BROTHERS ♔ 💪
♟ We invite you to use our hashtag #chessbrothers and learn more about us.
♟♟ You can also reach us on our Discord server and promote your posts there.
♟♟♟ Consider joining our curation trail so we work as a team and you get rewards automatically.
♞♟ Check out our @chessbrotherspro account to learn about the curation process carried out daily by our team.
🏅 If you want to earn profits with your HP delegation and support our project, we invite you to join the Master Investor plan. Here you can learn how to do it.
Kindly
The CHESS BROTHERS team