YEARS OF LIFE.

8586878889909192
01001000
00000000
00010000
10000000
00110000
00000200
00000000
40120411
00000100
00001000
24422000
54431202
129895913
1075310762107701077910784107931079410797
6452433526211211
37452402
104142222
35192025241759
48302534823713
1301015040130651309916017131301313713150
22717914912490825952
503933431332816
2376323802228352287823891239232393123947
2912311921591161037163

YEARS OF LIFE.

93949596979899100
00000000
00000000
08000000
00000000
00000000
00000001
00000000
00210300
00000000
00000000
00000000
00100000
00310301
1079710797108001080110801108041080410805
88844411
12011000
11210100
54521414
77742514
1315713164131711317513177131821318313187
39322518141276
771052815
2395423961239712397623978239862398723992
47403323181687

From these tables many useful conclusions might be drawn. But I shall only consider those which respect the probabilities of the duration of life. It is observable, that in the columns opposite the years 10, 20, 30, 40, 50, 60, 70, and other round numbers as 25, 35, &c. the deaths in the country parishes are more numerous than in in the preceding or subsequent columns. The cause of this seeming inconsistency arises from the generality of country people being ignorant of their exact age, and therefore if they die at 58 or 59 in the parish register it is entered 60; and so of other round numbers. From this irregularity the inconvenience is not great, as it may easily be corrected by the manner in which the numbers succeed each other in the Tables.

By the tables in the country parishes it appears, that almost one half of the children die before the age of four years, and by the Paris table not before 16; which great difference; certainly arises from the children being sent into the country to nurse, and consequently increases the number of deaths there in infancy. As likely to come at the truth, I have blended the two tables, and from thence calculated the probabilities of the duration of life as follows:

TABLE of the PROBABILITIES of the
DURATION of HUMAN LIFE.