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RE: Modal subgroup invitation



Sorry for the confusion.

 

Since the old mailing list is no longer in service, we will be creating a new one.

 

Nate

 

 

From: stds-1788@xxxxxxxx [mailto:stds-1788@xxxxxxxx] On Behalf Of Kreinovich, Vladik
Sent: Wednesday, October 31, 2012 1:37 PM
To: 'nh@xxxxxxxxxxxxxxxxx'; stds-1788
Subject: RE: Modal subgroup invitation

 

We already have a modal subgroup, see below, are you forming a new one or just extending an old one?

 

From: stds-1788@xxxxxxxx [mailto:stds-1788@xxxxxxxx] On Behalf Of Nathan T. Hayes
Sent: Wednesday, October 31, 2012 8:17 AM
To: stds-1788
Subject: Modal subgroup invitation

 

Dear P1788,

 

If you will be interested to participate in the new modal subgroup, please contact me offline.

 

Sincerely,

 

Nate

 

 

 

-----Original Message-----

From: owner-stds-1788-modal@xxxxxxxxxxxxxxxxxxxxx

[mailto:owner-stds-1788-modal@xxxxxxxxxxxxxxxxxxxxx] On Behalf Of Nate Hayes

Sent: Thursday, March 19, 2009 6:41 PM

To: stds-1788-modal

Subject: [IEEE P1788 modal subgroup]: Welcome

 

Hello Everyone,

 

Welcome to the modal interval subgroup.

 

When I asked Baker to form this subgroup, we agreed its charge would be to

create a document, to be posted on the P1788 website, advocating a

relationship between modal arithmetic and the standard (namely, that it

should be included), and suggesting formal motions that can be processed, to

decide the issue. This includes the topic of both the inf-sup Kaucher

intervals and the midpoint radius form.

 

Not too long ago on the main reflector, Svetoslav offered to organize such a

proposal. The main purpose of this subgroup and forum, then, will be to help

him create that document.

 

Since there is a natural connection between algebraic rearrangement of

interval expressions and modal intervals, there are also people from the

_expression_ Rearrangement (ER) subgroup here. A secondary function of the

modal subgroup is therefore to lend some support to the ER subgroup by

providing any reference or expertise they may wish to draw on.

 

I would also just like to say I'm excited that modal intervals have thier

own subgroup! Thanks to Baker for allowing this group to be created. Let's

make the most of it!

 

Sincerely,

 

Nate Hayes

Sunfish Studio, LLC