Grandi's series
In mathematics, the infinite series 1 − 1 + 1 − 1 + ⋯, is sometimes called Grandi's series, after Italian mathematician, philosopher, and priest Guido Grandi, who gave a memorable treatment of the series in 1703. It is a divergent series, meaning that the sequence of partial sums of the series does not converge.
However, though it is divergent, it can be manipulated to yield a number of mathematically interesting results.
One obvious method to find the sum of the series
1−1+1−1+1−1+1−1+…
would be to treat it like a telescoping series and perform the subtractions in place:
(1−1)+(1−1)+(1−1)+(1−1)+…=0+0+0+0+…=0.
On the other hand, a similar bracketing procedure leads to the apparently contradictory result
1+(−1+1)+(−1+1)+(−1+1)+…=1+0+0+0+…=1.
Thus, by applying parentheses to Grandi's series in different ways, one can obtain either 0 or 1 as a "value".
Remember (not everything) or (everything) can be black or white.
Turning over the parchment yields the following code:
How to solve:
1) Transcribe the image with all the numbers :-)
2) It's a simple binary puzzle. Every number either "exists" or it "doesn't exist"
3) When you have what "exists", stand back and admire your handiwork for the ah-ha moment.