In this video I show that not only is the vortex sum (summing of digits a number until 1 digit remains) is the remainder when dividing by the largest single digit, but this same number repeats indefinitely after the decimal place. For example, 67 v= 6 + 7 = 13 v= 1 + 3 = 4, and 67/9 = 7.44444..., where the remainder is 4/9 and the repeating digit is 0.4444... This is in fact the same for any number system when dividing by the highest single digit. I show that this is due to the infinite loop that arises when dividing by the highest single digit of any number system, since the number after it is always the transition number 10. Fascinating stuff!
#math #vortexmath #modulararithmetic #algebra #education
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