Everyone who has mowed a lawn or watched professional baseball is familiar with the patterns a lawnmower makes as it cuts the lawn. Here is one example of what I am talking about:
Or here is an example from Minute Maid park in Houston:
The easiest pattern is a linear one, but this is boring. To prove how much of a nerd I really am, I decided to forgo the y=mx+b motif and employ a non-linear function. This week I mowed my lawn in a sin(x) manner. See:
OK, the picture isn't great and I couldn't fit my whole backyard into one shot. I am also too lazy tonight to screw around with Photoshop and merge them together, but you get the idea. The bucket was meant to be a point of reference. It looks better in real life, though one could easily tell I drew this with a lawnmower. It isn't a perfect sine wave.
I was originally going to do ln(x), but I'd still be mowing. *rim shot* (Get it? If not see: [1])
Next week, maybe a zig zag. First I have to figure out the function for a zig zag. Or I could do f(x)=|sin(x)|. hmmmmm, so many possibilities, so little lawn.
[1] Think asymptote.
Saturday, June 28, 2008
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6 comments:
If you are feeling extra nerdy, you're free to mow my lawn as well ;)
(Actually, my lawnmower is broken...so I can't.)
What is all that green stuff? Is that...grass? Wow. That's a luxury I'm not afforded down here except in one part of the yard.
Wait, no, I'm lying. Crab grass is still grass, right?
But it looks so much more like a cosine
Oh, wait....I see it now. My computer was twenty feet to the left. Sorry.
Ahh, the linear equation! Parallel lines don't do it for me either. A geologist would appreciate those anticlines and synclines. I hope you mow next time in quadratics: y=ax^2+bx+c. Varying the "a" coefficient with each swath in reverse direction should provide a new level of nerdy pattern! I enjoy reading your blog, great to see another brewer dork out there!
Hi
very interesting blog....keep it going...
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