928 Pasche pattern formula?
#1
Pro
Thread Starter
928 Pasche pattern formula?
Is there a pattern formula for Pasche? Meaning ratios for stripe thickness etc. ? Every time I try to figure it out it confuses me.
#3
Rennlist Member
... but seriously. I can see a repeating pattern from square to narrow and back to square, alternating black/white, over a count of 20 in both directions. The actual reduction percentage could be measured from a piece of the cloth. Edit: That's wrong ... I just counted in each direction again and nearly blew my mind ... there's a repeating pattern somewhere but I'm going to need some LSD or dope to see it.
Paul Champagne must have a formula to do his laser engraving of leather.
Paul Champagne must have a formula to do his laser engraving of leather.
#7
Nordschleife Master
Maybe they got real arty with it but I doubt it.
Go to a row the includes a perfect square and measure the widths going along in one direction until you get to the next square. There are four square blocks (2 white, 2 black) at the "top" of each "hill." The pattern should reverse in the valley. Don't worry about widths and heights in total. The pattern is a table with the same measurements running along the side and the top.
Go to a row the includes a perfect square and measure the widths going along in one direction until you get to the next square. There are four square blocks (2 white, 2 black) at the "top" of each "hill." The pattern should reverse in the valley. Don't worry about widths and heights in total. The pattern is a table with the same measurements running along the side and the top.
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#8
Rennlist Member
pull out the old formula for the hyperbolic paraboloid. Easy peasy; plug play repeat
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scoper (06-16-2021)
#11
Shameful Thread Killer
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I don't have the algorithm for you but I'm thinking I can see the golden ratio working there. Would need to make measurements to be sure.
#12
Chronic Tool Dropper
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It's so obviously a complimentary rectal linear progression regression. The Good News is that you only need apply it in two dimensions.
#15
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