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It works but I do not know how precise it can be. | It works but I do not know how precise it can be. | ||
[[File:Mechanical_Mathematician.jpg]] | [[File:Mechanical_Mathematician.jpg]] | ||
Typically I have used it to mark the correct curve on a cob mold and then used the mold as a form to construct the paraboloid. | |||
For the dual dish tracking solar accumulator, I think that the mathematician might be the ideal tool for making the approximate "Half dishes" that are needed. | |||
I think it also can be used to make good molds for home made "butterfly" parabolics. | |||
==This is a level one heading== | ==This is a level one heading== | ||
Revision as of 03:35, 14 June 2010
Introduction
There are many ways to construct a parabolic dish. This method aims to be the simplest and most quickly adjustable one. This method does not need the input of a mathematician or any high technology people. So I call it the mechanical mathematician. I have made several paraboloids with this. I made them as proof of concept.
It works but I do not know how precise it can be.
Typically I have used it to mark the correct curve on a cob mold and then used the mold as a form to construct the paraboloid.
For the dual dish tracking solar accumulator, I think that the mathematician might be the ideal tool for making the approximate "Half dishes" that are needed.
I think it also can be used to make good molds for home made "butterfly" parabolics.
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