# Forkheim.ca

## Forkheim's Numbering System

This numbering system is the one I use for my genealogical records.
I have read Mr.
Pence's page on genealogical numbering systems and have disregarded
everything he said. I had my
reasons for doing this.
I have come up with a system of numbering ancestors and descendants together. It
should be able to tell you at a glance how the person is related to me. I
derived this scheme by combining the best of several systems. If this ends up
being a duplicate of a known system, please let me know.

You start with yourself. Male=1, Female=2. Every generation back you would
add another number based on the persons sex. My father would be 11. My
mother would be 12. 12112 would be;

1 2 1 1 2
my mother's father's father's mother
or my great great grand mother

This is traveling up the family tree. When you want to travel down, you
signify the change in direction with a period. You then number the descendants
in the order of their birth. My third child would be 1.3 .My cousin could be
122.62 .In cases where there are more than 9 children, an extension of the
hexadecimal system would be used. 1 - 9 and then capital A - Z. This allows
for 35 children. If anyone finds a problem with this limit, please email me.

To allow for marriages, divorces and adoptions the lower-case alphabet would
be used. a = adopted, i = infidelity, s = spouse, x = ex-spouse. The guy my
aunt married would be 111.2.s . My uncle's parents would be 111.2.s1 and
111.2.s2 . Children of his from a previous marriage could be 111.2.s.3 .
Remember that the period changes the direction that you are going in. If my
grandfather was married three times, his second time to my grandmother, his
wives would be 121.1x, 122 and 121.s . Because an i, s or x will only come
after a period, the number between it and the period will be the "number" of
the partner. The Sultan's 35th wife could be 1.35s .In the case of adopted cousins,
111.32a .

In most cases, the shortest number should be used. My father is 11, but he
could also be 111.3 . The numbers will get long enough by themselves.