Bob, Don, Larry,

Your math looks good to me.  What I wonder if not at some point the task of 
taking the additional number of measurements needed to get an exact value for 
volume might outweigh their usefulness given the variation of an actual crown 
shape from the ideal geometric form, the presence of voids, and different 
densities of leaves in describing the crown of a tree.  It seems to me that the 
volume calculated by your top of the sphere form in problem 11, if multiplied 
by the ratio of the lengths of the minor and major horizontal axis will 
generate almost the same numbers with fewer measurements.  In each of the 
examples I have given for calculating volumes of the crown, they are not meant 
to be the ultimate of measurement, but a useful estimate based upon a minimal 
number of measurements.  It is something that can be used to order the crown 
volume measurements so that patterns can be determined.  In each case, I am 
sure a much more intricate and detailed measurement of the crown could be made 
that would better quantify this value.  Don, I do appreciate your ideas on 
these matters, even if I don't always agree with them.  Differing viewpoints 
are needed in these types of discussions in order to refine our own thoughts.  
perhaps my concept is erroneous..

Ed

  ----- Original Message ----- 
  From: [email protected] 
  To: [email protected] 
  Sent: Monday, March 09, 2009 6:48 PM
  Subject: [ENTS] Problem#16



  Ed, Larry, Don, et. al,



       The solution we were searching for is attached (I think). The challenge 
is to develop a protocal for obtaining the measurements. The protocal will 
require our collective input. Naturally I have ideas, to share, but this needs 
to be a community effort. If we can settle on a process, I can automate it in 
the usual way.



  Larry,



     I believe the solution in the attachment addresses your last concern.



  Bob  


  

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