17308926 = (1^7 + 7^2 + 3^0 + 0^9 + 8^8 + 9^6 + 2^1 + 6^3), with exponents, 7, 2, 0, 9, 8, 6, 1, and 3.
From there, 17308926 = [17300000 + (10000 - 1074)] = {17300000 + [10000 - (1 + 3 + 70 + 1000)]} ---> 1/731_137\1, or, 1/137_731\1, and,
72098613 = [(-1000000 + 73000000) + (100000 - 1387)] = {(-1000000 + 73000000) + [100000 - (1000 + 300 + 77 + 10)]} ---> 1/731_137/1, or, 1/137_731\1, the same as above.
I still like the numeral, 359, in a way, or more so, over the others.
Something that I noticed, the other day, is, "The string 555 occurs at position 177 = 3*59 ---> 359, counting from the first digit after the decimal point, the 3 is not counted." From the notion, "The string 359 occurs at position 142."
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