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Re: A motion for property tracking via decorations



Hi Vladik,

I'm assuming the same formal definition for C(f,X) as was given by John in Section 4 of his (never voted on) motion 22, which I attach for convenience.

Nate

----- Original Message ----- From: "Kreinovich, Vladik" <vladik@xxxxxxxx> To: "'Dan Zuras Intervals'" <intervals08@xxxxxxxxxxxxxx>; "Nate Hayes" <nh@xxxxxxxxxxxxxxxxx>
Cc: <stds-1788@xxxxxxxxxxxxxxxxx>
Sent: Friday, May 20, 2011 2:41 PM
Subject: RE: A motion for property tracking via decorations


I assumed continuous means continuous at every point where it is defined? This can be clarified. What is C1 continuous? Differentiable? This seems a very non-standard terminology, but in any case, this needs to be clarified.

-----Original Message-----
From: stds-1788@xxxxxxxx [mailto:stds-1788@xxxxxxxx] On Behalf Of Dan Zuras Intervals
Sent: Friday, May 20, 2011 1:34 PM
To: Nate Hayes
Cc: stds-1788@xxxxxxxxxxxxxxxxx; Dan Zuras Intervals
Subject: Re: A motion for property tracking via decorations

From: "Nate Hayes" <nh@xxxxxxxxxxxxxxxxx>
To: "P-1788" <stds-1788@xxxxxxxxxxxxxxxxx>
Subject: A motion for property tracking via decorations
Date: Fri, 20 May 2011 12:48:11 -0500


Dear P1788,

I submit the attached PDF entitled "Property Tracking with Decorations" as a
new motion.

Sincerely,

Nate Hayes

Nate,

Some observations about your new motion:

On page 2, 2.2 Decorations, the list of examples includes
the entry:

S(sqrt,[0,4]) = D3.

This suggests to me that earlier on page 1, Definition 1,
the continuous you are describing is C0 continuous.  Were
it C1 continuous or anything higher the answer to sqrt([0,4])
would be D2 (defined but NOT continuous).  In that case we
would have:

S(sqrt,[0,4]) = D2, &
S(sqrt,[1,4]) = D3.


Attachment: JDPdiscontinuousbitV3.pdf
Description: Adobe PDF document