Re: the sheet drawing script I madeDisclaimer: It is currently only relevant to the 4x10 or 5x8 formats where the sheets are skip-numbered by 500. That format has (I believe) been retired in favour of 36/on or even 45/on formats (for the 45/on, it's mentioned somewhere in the Bank's website).
Now with these notes, the only single-sheet explanation I can come up with is the following:
6500221 | 6525221 | 6550221 | 6575221 |
6600221 | 6625221 | 6650221 | 6675221 |
6700221 | 6725221 | 6750221 | 6775221 |
6800221 | 6825221 | 6850221 | 6875221 |
6900221 | 6925221 | 6950221 | 6975221 |
7000221 | 7025221 | 7050221 | 7075221 |
7100221 | 7125221 | 7150221 | 7175221 |
7200221 | 7225221 | 7250221 | 7275221 |
7300221 | 7325221 | 7350221 | 7375221 |
7400221 | 7425221 | 7450221 | 7475221 |
Of course, pick your favourite either 4x10 or 5x8, it doesn't matter...
Notice that this theoretical sheet is skip-numbered in blocks of 25,000. Now that would effectively stack 25,
twenty-five, bricks of 1,000 notes on top of each other. This is a MASSIVE pile, and would represent one million banknotes. I would think that cutting such a pile would be impossible without a huge margin of error. Further, the numbering doesn't make sense because starting at 0000000, you would be printing piles of 1,000,000 notes. The numbering shouldn't start at an odd increment of 500,000.
However, this is the only way I can rationalize all three notes being on one sheet.
Logged
BWJM, F.O.N.A.
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