Hi all,

In my continuing quadrature rule "audit", I came across another
interesting one.

The current second-order (exact for quadratics) Gauss rule for
triangles has points on the *boundaries* of the reference element.
Roy pointed out to me a couple days ago that these types of rules are
obviously not ideal for problems with discontinuous material
coefficients along which elements have been aligned.

Luckily, there is an alternate 3-point, second-order rule given by
Flaherty with interior points.  Unless there are objections I think
I'm going to replace the current second-order rule with this one:

points:
(2/3, 1/6)
(1/6, 2/3)
(1/6, 1/6)

weights: 1/6 for all

-- 
John

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