Scott, I had posted on Microsoft and you sent me to your blog to have the numbering system (similar to APEX example) explained. I am not a programmer and I don’t understand where these codes and expressions are even suppose to go in access. When I do try to implement the little I do know I continue to get errors. I am not sure if I am putting the information in the wrong place or if I am way off. Do you know of any youtube videos that could walk me through it step by step? Or if you have the time could you help walk me through the steps.

If the sequence of real numbers (an) is such that all the terms are less than some real number M, then the sequence is said to be bounded from above. In other words, this means that there exists M such that for all n, an ≤ M. Any such M is called an upper bound. Likewise, if, for some real m, an ≥ m for all n greater than some N, then the sequence is bounded from below and any such m is called a lower bound. If a sequence is both bounded from above and bounded from below, then the sequence is said to be bounded.
A series is, informally speaking, the sum of the terms of a sequence. That is, it is an expression of the form {\displaystyle \sum _{n=1}^{\infty }a_{n}}  or {\displaystyle a_{1}+a_{2}+\cdots } , where {\displaystyle (a_{n})}  is a sequence of real or complex numbers. The partial sums of a series are the expressions resulting from replacing the infinity symbol with a finite number, i.e. the Nth partial sum of the series {\displaystyle \sum _{n=1}^{\infty }a_{n}}  is the number

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},...)} .

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.
You may wonder whether typing 1, 2, and 3 would be easier than using the ListNum field. Although doing that may be easier initially, the value of using the ListNum field becomes apparent when you cut and paste. When a paragraph contains multiple numbered items that you move or delete, Word automatically updates the ListNum fields. Using ListNum fields assures you of accurate numbering within a paragraph throughout the document.
Word's numbering feature is easy to use, but it doesn't work in all situations. For instance, it can't handle an inline number sequence. By inline, I mean a sequence of numbers positioned within regular text. Fortunately, the SEQ field code handles these situations. I'll start by showing you how to insert the SEQ field code manually, for those one-time occurrences. If you use this feature often, you'll want to add AutoCorrect items for quick insertion into your text. So we'll look at that, too.
Moreover, the subscripts and superscripts could have been left off in the third, fourth, and fifth notations, if the indexing set was understood to be the natural numbers. Note that in the second and third bullets, there is a well-defined sequence {\displaystyle (a_{k})_{k=1}^{\infty }} , but it is not the same as the sequence denoted by the expression.

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You won’t use any of the standard List Number styles for SEQ field numbering. You need to create your own style if you want correct indentation and alignment with the tab position of the first word after the number. In this example, I’ll create a new style called Step Number, but you can call it whatever you want. In this example, I’ve also used the default settings for tab and hanging indent positions — you can change these later if you want.

If you use the Form Wizard, controls will be named with the field name the control is bound to. But that name can be changed. This trips up a lot of people because my code samples use a naming convention that is not what is automatically generated. So you just need to make sure you use the correct name for the object. The name is shown in the Name property on the Other tab (Not the Caption property). To determine what field in your table the control is bound to check the ControlSource property. It should be bound to the PONum field.

I have a problem with Outlook 2007 and the add-in Access Outlook Add-in for Data Collection and Publishing. This add-in worked when I first installed Outlook 2007 when installing Office 2007 Enterprise. The add-in created a sub-folder in my Inbox named Data Collection Replies and worked well until about 6 weeks ago. Now I can’t get the add-in to work at all even though it appears in the list of COM.adds in Outlook 2007. More perplexing is the error message I now receive EVERY time I click on any email message to read it. The message is titled ‘Custom UI Runtime Error in... sequential numbering
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