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P1788 members: The formal discussion period for this motion has ended, and the formal voting period has begun. Votes may be cast until the end of Thursday, September 3, 2009. The motion is listed below. During the voting period, the motion is not subject to amendment. A registered Voting Member may vote "Yes" "No" "No," but propose an amendment that would cause the voter to vote "Yes." The proposed amendment shall include detailed wording and rationale. Such "No" votes on position papers are NOT motions to amend. The purpose is to influence other voters. Of course, anyone may make any statements they wish, but those are not votes. All votes on position papers should be public. The mechanism for voting is a message broadcast to <stds-1788@xxxxxxxxxxxxxxxxx>. The ideal vote is Subject: Motion P1788/M003.01_Set_of_reals YES (or NO) Body: YES (or NO and proposed changes) Name The Voting Tabulator shall count as a vote any message in which the intent is clear. Instructions for registering for the working group may be found at http://grouper.ieee.org/groups/1788/wg1788Reg.html Information about working group motions and supporting documents can be found in the public and private areas of the P1788 web site, accessible from http://grouper.ieee.org/groups/1788/ Please contact me (rbk@xxxxxxxxxxxxx) if you need the user ID and password for the private area. A registered Voting Member may change her/his vote at any time during the voting period simply by broadcasting a fresh voting message. A position paper requires a "Yes" vote by 2/3 of the registered Voting Members to pass. A quorum is 2/3 of the registered Voting Members. If necessary to achieve a quorum, the Voting Tabulator may solicit further votes, in which case, all not-yet-voted registered Voting Members shall be solicited equally. The motion text is as follows: =============================================================== I submit the document "Arithmetic operations for intervals" written by Ulrich Kulisch as a formal motion (motion 5) to be voted upon. The document gives the definition of the arithmetic operations for intervals in a way that is simple to read, simple to understand, and simple to implement. It is short and understandable and to the point. It should be adopted as a basis for the future work of IEEE P1788. The document is enclosed as a PDF document (4 pages) to facilitate its reading. =============================================================== William: Please record this transaction in the minutes. Juergen: Please update the status on the web page. Best regards to all, Ralph Baker Kearfott (vice chair, P-1788) -- --------------------------------------------------------------- R. Baker Kearfott, rbk@xxxxxxxxxxxxx (337) 482-5346 (fax) (337) 482-5270 (work) (337) 993-1827 (home) URL: http://interval.louisiana.edu/kearfott.html Department of Mathematics, University of Louisiana at Lafayette (Room 217 Maxim D. Doucet Hall, 1403 Johnston Street) Box 4-1010, Lafayette, LA 70504-1010, USA ---------------------------------------------------------------
Attachment:
ArithOp1.pdf
Description: Adobe PDF document