Hi again;
Maybe, what I need is to see one that is solved.  Maybe then I will get the 
hang of it.  If a row of three can not go over nine and the row has a nine in 
it, what else can go in the  2 spaces if you can not use a 0?  
I kind of thought that number at the bottom was a summatation of all the 
numbers, since it was not defined.
Thanks for any help Rachael or Sarah.
Terry Powers


-----Original Message-----
From: rachael warke [mailto:[EMAIL PROTECTED]
Sent: Friday, May 26, 2006 8:06 AM
To: Braillenote List
Subject: RE: [Braillenote] Sudoku


Terry,

I'm not sure what you mean here. There is no zero in sudoku, at 
least as I know it.

The number at the bottom is the number of the puzzle on the 
websudoku site. You need a number in case you have to look it up!

HTH,

Rachael

> ----- Original Message -----
>From: "Powers, Terry \(NIH/OD/DEAS\) [E]" 
<[EMAIL PROTECTED]
>To: "Braillenote List" <[email protected]
>Date: Fri, 26 May 2006 16:19:17 -0400
>Subject: RE: [Braillenote] Sudoku

>Rachael;
>Thanks.  What is the meaning of the number at the bottom and how 
did you get it?
>If there is a nine in a group of three, does that mean the other 
2 numbers are 0?
>Time to go.  Sure I will have more when I try to do it.
>thanks.
>Terry Powers


>-----Original Message-----
>From: rachael warke [mailto:[EMAIL PROTECTED]
>Sent: Friday, May 26, 2006 3:56 AM
>To: Braillenote List
>Subject: re: [Braillenote] Sudoku


>Hi List,

>I've been having more email sending issues today, which have
>caused me to lose two messages I wrote about this subject, so I'm
>going to try again! I'm stealing what I wrote to Desiree, which
>is a sort of not very clear explanation, and an easy puzzle. It
>came from

>www.websudoku.com

>which has a seemingly endless supply of puzzles, at all
>difficulty levels.  If you have further questions, please write
>me off list at

>[EMAIL PROTECTED]

>Basically, you have a grid of nine by nine squares. The goal is
>to fill in the numbers, so that each number, (1-9), is
>represented in each row and column. Also, if you think of the
>grid as a chocolate bar, you can divide it up into nine squares,
>three by three. In other words, the first three rows contain
>squares 1, on the left, 2, in the middle, and 3, on the right.
>Each of these smaller squares must also contain all nine numbers.
>The rows, columns and squares, then, are your clues about how to
>fill it in.

>A little example. Say you have a row, and there are only two
>blank squares. The only two missing numbers are 4 and 7. You
>might look at the column of one of the blank squares, and see
>there's a four, a couple of rows down. You then know that that
>blank has to be the 7, since the column can't contain two fours.

>Clear as mud? <smile

>Feel free to write if you have questions. Also, think about
>joining Sarah's list. It's a really good one, pretty low traffic,
>and there are some very helpful people on there. I'm sending you
>a puzzle that Sarah first sent me, when she told me about it. At
>the time, it was overwhelming. Having become thoroughly addicted,
>I've gotten used to them, and this one took about 20 minutes,
>done on the BN. When you go to put in a number, don't forget to
>delete the dash!

>Here is the puzzle. Good luck!

>Rachael

>-9-1-3---
>3-6------
>54---731-

>9-4----68
>6-19827-3
>83----2-5

>-754---26
>------8-4
>---2-6-7-


>Easy Puzzle 4,780,205,850



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