Thank you Howland, that makes it a bit easier.
Dave

On Thu, Jul 7, 2011 at 5:21 PM, Howlanddavisii <howlanddavi...@aol.com> wrote:
> Dave:
> I have sent you separately, as an attachment, the chart I think that you are
> looking for.
> In the meantime, here is something from Reunion Magazine last year (I have
> received permission for sending this)
> Howland Davis
>     In the August/September/October issue of Reunions Magazine, page 14, a
> column by Jackie Utley from Jackson TN, a contributor to the magazine, had
> this process:
>         Talking about ‘second cousins’ and ‘once removed’ she
> said, *But what exactly do they mean, and who exactly are
> they, and how the heck do you figure it out?
>     The best explanation I've seen involves a diagram of
> relationships.
>      a.     Start with a common grandparent.
> 1) The common grandparent = X
> 2)     A grandchild = GC
> 3)     A great grandchild = GGC
> 4)     A great great grandchild = GGGC
> 5)     A great great great grand-child=GGGGC
>       b.     Now if we line these up:
>                                  X
>           GC
>           GGC
>           GGGC
>           GGGGC
>   c.  How many "Gs" does a GC and another GC have in
>          common? The answer is 1, so that they are first
>      cousins.
>       d.       How many "Gs" does a GGGC and another GGGC
>      have in common? The answer is 3, so that makes
>      them third cousins.
>       e.      What about a GC and a GGC? They have one "G" in
>      common, which makes them first cousins.
>          But, just as in math where you cross out the common
>          numbers and still have a remainder, you must count
>          the extra "Gs." The number of extra "Gs" indicates
>          how many times the cousins are removed. In this
>  case the remainder is one, so the relationship is first
>          cousin, once removed.
>          f.      What about a GGGGC and a GGC? The number of
>      common "Gs" is two, so second cousins.  The
>      remainder is two, so twice removed.
>        g.     A GC and GGGGGGC? One common "G" so first
>                      cousins, five remaining "Gs" so five times removed.
> Fairly easy to figure out, right?
>
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>
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