**A subsequence of a given sequence is a sequence formed from the given sequence by deleting some of the elements without disturbing the relative positions of the remaining elements. For instance, the sequence of positive even integers (2, 4, 6, ...) is a subsequence of the positive integers (1, 2, 3, ...). The positions of some elements change when other elements are deleted. However, the relative positions are preserved.**

In summary, paragraph numbering is really just an exercise in logic, and this blog post is showing the numbering styles for a very specific project. Your project may be similar, but not exactly the same. You just need to think though the levels and how you want to restart the numbers. I do my best to think it through correctly the first time, set it up, and then try as hard as I can to break it, so that I can find my errors. The good news is that once you get your numbers working, you shouldn’t ever have to think about it again.

^{If you start to type in what appears to be a numbered list, Word formats your manually typed "numbers" to an automatic numbered list. The main benefit of this option is that you do not need to click any button to start numbering and you can choose your numbering style as well. For example, if you type "(a) some text" and press Enter, it starts numbering using the "(a)" format. }

_{An alternative to writing the domain of a sequence in the subscript is to indicate the range of values that the index can take by listing its highest and lowest legal values. For example, the notation {\displaystyle (k^{2})_{k=1}^{10}} denotes the ten-term sequence of squares {\displaystyle (1,4,9,...,100)} . The limits {\displaystyle \infty } and {\displaystyle -\infty } are allowed, but they do not represent valid values for the index, only the supremum or infimum of such values, respectively. For example, the sequence {\displaystyle (a_{n})_{n=1}^{\infty }} is the same as the sequence {\displaystyle (a_{n})_{n\in \mathbb {N} }} , and does not contain an additional term "at infinity". The sequence {\displaystyle (a_{n})_{n=-\infty }^{\infty }} is a bi-infinite sequence, and can also be written as {\displaystyle (...,a_{-1},a_{0},a_{1},a_{2},...)} . }

I’d like to build the following expression in my query GetStartWeekNumber(DatePart("ww",[EnteredDate]), Year([EnteredDate])) So if EnteredDate = 11/3/2009 the function would return 11/1/2009 But GetStartWeekNumber does not exist as an Access Built-In Function. Is there another way to do this as an expression in a query? I’m not familiar with creating my own functions. Thanks. That would depend on how you define the start of the week... One option would be to get the day-of-week number of the date (in my system/setup, Monday is day 2), then subtract one less than that...

To use mail merge to create a batch of gift certificates or coupons with tracking numbers, you need to set up a data source that contains a column listing the tracking numbers. If you plan to add only the tracking numbers to your publications, create a data source for the tracking numbers. If you also plan to use mail merge to insert additional information into your publications, such as customer names or addresses, you can add the column of tracking numbers to a data source that also lists the name and address data that you want to use.

*WordTips is your source for cost-effective Microsoft Word training. (Microsoft Word is the most popular word processing software in the world.) This tip (92) applies to Microsoft Word 97, 2000, 2002, and 2003. You can find a version of this tip for the ribbon interface of Word (Word 2007 and later) here: Sequentially Numbering Elements in Your Document.*