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Dan, In v3.01, John proposed the partial order for FTDIA: emp \subset con saf \subset def \subset con In motion 25 terms, the equivalent is: D0 \subset D1 D3 \subset D2 \subset D1Clearly by this ordering the tracking results below are contained and there is no violation.
Nate----- Original Message ----- From: "Dan Zuras Intervals" <intervals08@xxxxxxxxxxxxxx>
To: <stds-1788@xxxxxxxxxxxxxxxxx> Cc: "Dan Zuras Intervals" <intervals08@xxxxxxxxxxxxxx> Sent: Thursday, June 02, 2011 10:08 AM Subject: I erred just now...
Folks, I goofed up once again. The case xx = {[-3,-2],D3}, yy = {[-4,4],D3}, & f(xx) = xx + sqrt(xx) results in f(xx) = {empty,D0}, D(f,xx) = D0, T(f,(xx,D)) = D0, f(yy) = {[-4,6],D1}, D(f,yy) = D1, T(f,(yy,D)) = D1. And we have xx \subset yy but decoration(f,xx) < decoration(f,yy) which violates FTDIA. Sorry. Dan