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Topic: Cheap cast nets that violate 2*pi*radius circumference formula  (Read 3293 times)

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BillH

  • Sand Dab
  • **
  • Location: san francisco
  • Date Registered: Dec 2020
  • Posts: 27
The circumference of a circle is 2*pi*radius, but I've noticed that many cast net manufacturers cheat on this formula to save on cost. Here's how:

Expensive part of cast net is the weights. For a cast net to open fully, you need to have a circumference of 2*pi*radius of net. But hardly anyone will notice if you make the circumference smaller than that so you use fewer weights. I realized this when I measured a net and found that the circumference was much smaller than it should be. The easiest way to check a cast net circumference is to stretch out the ring of weights in a straight line and measure. This will be 1/2 the circumference. Then measure the radius from the center to the weights. A little math gives the correct relationship between these two as 1/2 circumference = pi*radius. So the stretched out weights should be over three times as long as the radius. Here's the math:

Circumference = 2*pi*radius
so 1/2*Circumference = pi*radius
Example: radius 5', 1/2 circumference just over 15'

A net I was having trouble throwing because it had too small a circumference (so not enough weights) had a 1/2 circumference that was only 1.2 times the radius. No wonder it was so cheap, they skimped on over half the weights it should have had.





SteveS doesn't kayak anymore

  • grumpy ex-kayaker
  • Sea Lion
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  • Location: Marin, CA
  • Date Registered: Jan 2005
  • Posts: 3556
what?

the circumference is ALWAYS 2Pir. ALWAYS.

are you saying that they advertise a certain radius, and that the actual radius is smaller than the advertised radius?
i could see that happening, with the excess material forming a cone.

doesn't change the circumference of a section, but I thought cast nets were cones, not circles.


BillH

  • Sand Dab
  • **
  • Location: san francisco
  • Date Registered: Dec 2020
  • Posts: 27
Yes, they measure the radius from center to weights. When fully open it forms a cone that is less than the advertised radius.