Morien
08-05-2014, 08:40 PM
Now you usually do get it from the Salisbury Family Generator. However, thanks to Thijs asking me if I could code it easily, that is what I did.
The assumptions:
a) The Father is constantly married, from 21 to however old he needs to be. (So if he is 21 when he marries and aging comes before the childbirth roll, he is 22 when the first child can be born.)
b) His wives are young, fertile hotties (Table 1 in Greg's revised childbirth tables), as the previous wives croak quickly (and they do, using those tables, and the one in KAP, another thread to follow).
c) The child survival uses the table in Book of the Estate.
These assumptions come down to about:
Chance of birth: 50% for ordinary / 65% for rich / 75% for superlative
Chance of a son if a child is born: 50%
Chance of the son surviving until 21: about 33%
Total chance of a surviving heir to be born per year: about 8.33% / 10.7% / 12.4%
Crunching the numbers with a computer and random number generator to play the probability dice, I got (unsurprisingly) an exponentally declining curve for the probability of the Father's age. This is simply because the probability stays the same, but the pool of Fathers not yet having a surviving heir shrinking.
Anyway, the differences between the maintenance levels is small in the younger end, and only become larger at the older end. Hence, I am quite happy to simplify it to two dice rolls:
1d6 Father's Age
1-4: 21+1d20/2
5: 31+1d20/2
6: 41+1d20
(If you wish to be nitty-gritty about it , you can give Rich knights -1 year / decade after 20, and Superlative -2 years / decade after 20, but I am not sure I'd bother...)
The fate of the women in the next thread!
The assumptions:
a) The Father is constantly married, from 21 to however old he needs to be. (So if he is 21 when he marries and aging comes before the childbirth roll, he is 22 when the first child can be born.)
b) His wives are young, fertile hotties (Table 1 in Greg's revised childbirth tables), as the previous wives croak quickly (and they do, using those tables, and the one in KAP, another thread to follow).
c) The child survival uses the table in Book of the Estate.
These assumptions come down to about:
Chance of birth: 50% for ordinary / 65% for rich / 75% for superlative
Chance of a son if a child is born: 50%
Chance of the son surviving until 21: about 33%
Total chance of a surviving heir to be born per year: about 8.33% / 10.7% / 12.4%
Crunching the numbers with a computer and random number generator to play the probability dice, I got (unsurprisingly) an exponentally declining curve for the probability of the Father's age. This is simply because the probability stays the same, but the pool of Fathers not yet having a surviving heir shrinking.
Anyway, the differences between the maintenance levels is small in the younger end, and only become larger at the older end. Hence, I am quite happy to simplify it to two dice rolls:
1d6 Father's Age
1-4: 21+1d20/2
5: 31+1d20/2
6: 41+1d20
(If you wish to be nitty-gritty about it , you can give Rich knights -1 year / decade after 20, and Superlative -2 years / decade after 20, but I am not sure I'd bother...)
The fate of the women in the next thread!