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Re: Pterosaurs and birds, was Re: birds and pterosaurs
----- Original Message -----
From: "Michael Habib" <mhabib5@jhmi.edu>
To: "Jorge Dichenberg" <jorgedich@yahoo.com>
Cc: <dinosaur@usc.edu>
Sent: Monday, October 10, 2005 12:32 PM
Subject: Re: Pterosaurs and birds, was Re: birds and pterosaurs
Oh, gotcha, I misunderstood before. Interesting thought. I wonder how
much of a large bird's metabolic costs go to feather replacement; that
would definitely be very interesting to know. Thanks for clarifying that
point; I like it.
This also seems to be one of the reasons (perhaps the primary reason) that
birds switched from symmetric to asymmetric flight feathers. Symmetric
flight feathers work fine aerodynamically, but the shafts have to be a lot
heavier to provide the additional stiffness required to prevent flutter, so
with that plus the redundant area on one side, the symmetric feathers would
be a lot heavier and therefore more costly to replace during the moult.
Very large birds were probably quite efficient, but large pterosaurs were
probably more efficient as soarers, with regards to energy extraction
(though soaring birds may have other advantages we are missing).
Pterosaurs appear to have more efficient wings, and relatively smaller
bodies, but those advantages are probably swallowed up by their larger,
draggier heads and necks. All up efficiency for a fully derived soaring
bird and a fully derived pterosaur are probably quite similar (nature tends
toward minimalism, with animals on the whole doing no better than required
for a given energy input). For example, if pterosaurs get too good at
flying, they'll likely start putting more effort into sexual or species
recognition display structures and other things that degrade their overall
flight performance back to about what the energy extracted from the
atmosphere and their food supply can support.
But it may just be because the growth is being measured as a linear growth
rate, and the feather has to scale as 3-D structure (albeit a flat one).
It's still 3-D. Mass goes up a lot with increased length, even when not
precisely following the square-cube rule.