Life Expectancy in Austria vs Cayman Islands (1950-2026)

Remaining life expectancy by current age

Life expectancy is often mistaken for the average lifespan of an adult. An adult has already survived early-age mortality causes and is expected to have a longer lifespan than calculated from birth.

The life expectancy from current ages in Austria vs the Cayman Islands: 83 years vs 81.8 at 30, 85.5 vs 85.9 at 65, 89.4 vs 90 at 80 — significantly higher than the 82.5 vs 80.9 years calculated at birth.

The chart and table below account for the remaining lifespan and display total life expectancy by age and gender in Austria and the Cayman Islands.

Table

Current age, years	Total life expectancy, years
	Austria			Cayman Islands
	Average	Male	Female	Average	Male	Female
0	82.5	80.2	84.7	80.9	78.6	83.3
1	82.7	80.4	84.9	81	78.7	83.4
2	82.7	80.4	84.9	81	78.7	83.4
3	82.7	80.4	84.9	81	78.7	83.4
4	82.7	80.4	84.9	81	78.8	83.4
5	82.7	80.5	84.9	81	78.8	83.4
6	82.7	80.5	84.9	81	78.8	83.4
7	82.7	80.5	84.9	81	78.8	83.4
8	82.7	80.5	84.9	81	78.8	83.4
9	82.7	80.5	84.9	81.1	78.8	83.4
10	82.7	80.5	84.9	81.1	78.8	83.4
11	82.7	80.5	85	81.1	78.8	83.5
12	82.7	80.5	85	81.1	78.8	83.5
13	82.7	80.5	85	81.1	78.8	83.5
14	82.8	80.5	85	81.1	78.8	83.5
15	82.8	80.5	85	81.1	78.8	83.5
16	82.8	80.5	85	81.1	78.8	83.5
17	82.8	80.5	85	81.2	78.8	83.6
18	82.8	80.5	85	81.2	78.9	83.6
19	82.8	80.6	85	81.2	78.9	83.7
20	82.8	80.6	85	81.3	79	83.7
21	82.8	80.6	85	81.4	79	83.8
22	82.9	80.7	85	81.4	79.1	83.8
23	82.9	80.7	85	81.5	79.1	83.9
24	82.9	80.7	85.1	81.5	79.2	83.9
25	82.9	80.7	85.1	81.6	79.2	84
26	82.9	80.8	85.1	81.6	79.3	84
27	83	80.8	85.1	81.7	79.4	84.1
28	83	80.8	85.1	81.7	79.4	84.1
29	83	80.8	85.1	81.8	79.5	84.2
30	83	80.9	85.1	81.8	79.6	84.2
31	83	80.9	85.1	81.9	79.6	84.3
32	83.1	80.9	85.1	82	79.7	84.3
33	83.1	80.9	85.2	82	79.8	84.4
34	83.1	81	85.2	82.1	79.8	84.4
35	83.1	81	85.2	82.2	79.9	84.5
36	83.2	81	85.2	82.2	80	84.5
37	83.2	81.1	85.2	82.3	80.1	84.6
38	83.2	81.1	85.2	82.4	80.1	84.6
39	83.2	81.1	85.3	82.4	80.2	84.7
40	83.3	81.2	85.3	82.5	80.3	84.8
41	83.3	81.2	85.3	82.6	80.4	84.8
42	83.3	81.3	85.3	82.7	80.5	84.9
43	83.4	81.3	85.4	82.8	80.6	85
44	83.4	81.3	85.4	82.9	80.7	85.1
45	83.5	81.4	85.4	82.9	80.8	85.1
46	83.5	81.5	85.5	83	80.9	85.2
47	83.6	81.5	85.5	83.2	81	85.3
48	83.6	81.6	85.6	83.3	81.2	85.4
49	83.7	81.7	85.6	83.4	81.3	85.5
50	83.7	81.7	85.6	83.5	81.4	85.6
51	83.8	81.8	85.7	83.6	81.6	85.7
52	83.9	81.9	85.8	83.8	81.7	85.8
53	83.9	82	85.8	83.9	81.9	85.9
54	84	82.1	85.9	84	82	86.1
55	84.1	82.2	86	84.2	82.2	86.2
56	84.2	82.3	86	84.3	82.4	86.3
57	84.3	82.5	86.1	84.5	82.5	86.5
58	84.5	82.6	86.2	84.6	82.7	86.6
59	84.6	82.8	86.3	84.8	82.9	86.8
60	84.7	82.9	86.4	85	83.1	86.9
61	84.9	83.1	86.5	85.2	83.3	87.1
62	85	83.3	86.6	85.3	83.5	87.2
63	85.2	83.5	86.7	85.5	83.7	87.4
64	85.4	83.7	86.9	85.7	83.9	87.6
65	85.5	83.9	87	85.9	84.1	87.7
66	85.7	84.2	87.1	86.1	84.3	87.9
67	85.9	84.4	87.3	86.4	84.6	88.1
68	86.2	84.7	87.5	86.6	84.8	88.3
69	86.4	85	87.6	86.8	85.1	88.4
70	86.6	85.3	87.8	87	85.4	88.6
71	86.9	85.6	88	87.3	85.7	88.8
72	87.1	85.9	88.2	87.5	86	89
73	87.4	86.2	88.4	87.8	86.3	89.2
74	87.7	86.5	88.6	88	86.6	89.4
75	87.9	86.8	88.8	88.3	86.9	89.7
76	88.2	87.2	89	88.6	87.3	89.9
77	88.5	87.5	89.3	88.9	87.7	90.1
78	88.8	87.9	89.5	89.3	88	90.4
79	89.1	88.2	89.8	89.6	88.4	90.6
80	89.4	88.6	90	90	88.9	90.9
81	89.8	89	90.3	90.4	89.3	91.2
82	90.2	89.5	90.7	90.8	89.8	91.6
83	90.6	89.9	91	91.2	90.3	92
84	91	90.4	91.4	91.7	90.9	92.3
85	91.5	90.9	91.8	92.2	91.4	92.8
86	92	91.5	92.3	92.7	92	93.2
87	92.5	92.1	92.8	93.2	92.6	93.7
88	93.1	92.7	93.3	93.8	93.2	94.2
89	93.7	93.3	93.8	94.4	93.8	94.7
90	94.3	94	94.4	95	94.4	95.3
91	94.9	94.6	95.1	95.6	95.1	95.8
92	95.6	95.4	95.7	96.2	95.8	96.5
93	96.3	96.1	96.4	96.9	96.5	97.1
94	97	96.9	97.1	97.6	97.3	97.8
95	97.8	97.6	97.9	98.4	98	98.5
96	98.6	98.5	98.6	99.2	98.8	99.3
97	99.4	99.3	99.4	99.9	99.6	100
98	100.2	100.1	100.2	100.8	100.4	100.9
99	101.1	101	101.1	101.6	101.3	101.7
100	101.9	101.9	101.9	102.5	102.1	102.6

Odds of living to age in Austria vs Cayman Islands

The chart below shows the odds of living to all ages starting from birth. Of the newborn cohort, 94.1% in Austria and 89.8% in the Cayman Islands are expected to survive till at least 60 years old, 85.6% and 81.3% will live to 70 years or older, 68.2% and 64.6% to 80+ years, and 30.6% and 31.1% will live past 90 years old.

For longevity rates starting from an age other than 0, use the probability of survival to an age calculator provided above.

Table

Age	Survival probability
	Austria			Cayman Islands
	Average	Male	Female	Average	Male	Female
1	99.8%	99.7%	99.8%	99.9%	99.9%	99.9%
2	99.7%	99.7%	99.7%	99.9%	99.9%	99.9%
3	99.7%	99.7%	99.7%	99.9%	99.8%	99.9%
4	99.7%	99.7%	99.7%	99.9%	99.8%	99.9%
5	99.7%	99.6%	99.7%	99.8%	99.8%	99.9%
6	99.7%	99.6%	99.7%	99.8%	99.8%	99.9%
7	99.7%	99.6%	99.7%	99.8%	99.8%	99.8%
8	99.7%	99.6%	99.7%	99.8%	99.8%	99.8%
9	99.7%	99.6%	99.7%	99.8%	99.8%	99.8%
10	99.7%	99.6%	99.7%	99.8%	99.8%	99.8%
11	99.7%	99.6%	99.7%	99.8%	99.8%	99.8%
12	99.6%	99.6%	99.7%	99.8%	99.8%	99.8%
13	99.6%	99.6%	99.7%	99.8%	99.8%	99.7%
14	99.6%	99.6%	99.7%	99.7%	99.8%	99.7%
15	99.6%	99.6%	99.7%	99.7%	99.7%	99.7%
16	99.6%	99.6%	99.7%	99.7%	99.7%	99.6%
17	99.6%	99.5%	99.6%	99.6%	99.7%	99.6%
18	99.6%	99.5%	99.6%	99.6%	99.6%	99.5%
19	99.5%	99.5%	99.6%	99.5%	99.6%	99.4%
20	99.5%	99.4%	99.6%	99.4%	99.5%	99.4%
21	99.5%	99.4%	99.6%	99.3%	99.4%	99.3%
22	99.5%	99.3%	99.6%	99.3%	99.3%	99.2%
23	99.4%	99.3%	99.6%	99.2%	99.2%	99.1%
24	99.4%	99.2%	99.5%	99.1%	99.1%	99%
25	99.4%	99.2%	99.5%	99%	99%	99%
26	99.3%	99.2%	99.5%	98.9%	98.9%	98.9%
27	99.3%	99.1%	99.5%	98.8%	98.8%	98.8%
28	99.3%	99.1%	99.5%	98.7%	98.7%	98.7%
29	99.2%	99%	99.4%	98.6%	98.5%	98.6%
30	99.2%	99%	99.4%	98.5%	98.4%	98.6%
31	99.2%	98.9%	99.4%	98.4%	98.3%	98.5%
32	99.1%	98.9%	99.4%	98.2%	98.1%	98.4%
33	99.1%	98.8%	99.4%	98.1%	98%	98.3%
34	99%	98.7%	99.3%	98%	97.8%	98.2%
35	99%	98.7%	99.3%	97.9%	97.7%	98.1%
36	98.9%	98.6%	99.3%	97.7%	97.5%	98%
37	98.9%	98.5%	99.2%	97.6%	97.3%	97.8%
38	98.8%	98.5%	99.2%	97.4%	97.1%	97.7%
39	98.7%	98.4%	99.1%	97.3%	96.9%	97.6%
40	98.7%	98.3%	99.1%	97.1%	96.7%	97.4%
41	98.6%	98.2%	99%	96.9%	96.5%	97.3%
42	98.5%	98.1%	99%	96.7%	96.3%	97.1%
43	98.4%	98%	98.9%	96.5%	96%	97%
44	98.3%	97.8%	98.8%	96.3%	95.8%	96.8%
45	98.2%	97.7%	98.7%	96%	95.5%	96.6%
46	98.1%	97.6%	98.6%	95.8%	95.2%	96.4%
47	98%	97.4%	98.6%	95.5%	94.8%	96.2%
48	97.8%	97.2%	98.4%	95.2%	94.5%	95.9%
49	97.6%	97%	98.3%	94.9%	94.1%	95.7%
50	97.5%	96.8%	98.2%	94.6%	93.7%	95.4%
51	97.3%	96.5%	98%	94.2%	93.3%	95.1%
52	97%	96.2%	97.9%	93.8%	92.9%	94.8%
53	96.8%	95.9%	97.7%	93.4%	92.4%	94.5%
54	96.5%	95.6%	97.5%	93%	91.9%	94.1%
55	96.2%	95.2%	97.3%	92.5%	91.4%	93.7%
56	95.9%	94.7%	97%	92%	90.8%	93.3%
57	95.5%	94.2%	96.8%	91.5%	90.2%	92.9%
58	95.1%	93.7%	96.5%	91%	89.6%	92.4%
59	94.6%	93.1%	96.2%	90.4%	88.9%	91.9%
60	94.1%	92.4%	95.8%	89.8%	88.2%	91.4%
61	93.5%	91.7%	95.4%	89.1%	87.5%	90.9%
62	92.9%	90.9%	95%	88.4%	86.7%	90.3%
63	92.3%	90%	94.5%	87.7%	85.8%	89.7%
64	91.5%	89.1%	94%	86.9%	84.9%	89.1%
65	90.7%	88.1%	93.4%	86.1%	83.9%	88.5%
66	89.9%	87%	92.8%	85.3%	82.9%	87.8%
67	88.9%	85.8%	92.1%	84.3%	81.8%	87.1%
68	87.9%	84.4%	91.4%	83.4%	80.6%	86.3%
69	86.8%	83%	90.6%	82.4%	79.3%	85.5%
70	85.6%	81.5%	89.7%	81.3%	78%	84.7%
71	84.3%	79.9%	88.7%	80.1%	76.5%	83.8%
72	82.9%	78.2%	87.7%	78.9%	74.9%	82.8%
73	81.4%	76.3%	86.6%	77.5%	73.2%	81.8%
74	79.9%	74.4%	85.4%	76.1%	71.4%	80.7%
75	78.3%	72.4%	84.1%	74.5%	69.4%	79.6%
76	76.5%	70.3%	82.7%	72.9%	67.3%	78.3%
77	74.7%	68.1%	81.2%	71.1%	65.1%	77%
78	72.7%	65.8%	79.5%	69.1%	62.8%	75.5%
79	70.6%	63.3%	77.7%	67%	60.2%	73.8%
80	68.2%	60.6%	75.7%	64.6%	57.4%	71.9%
81	65.7%	57.8%	73.4%	62%	54.5%	69.8%
82	62.8%	54.6%	70.8%	59.2%	51.3%	67.5%
83	59.7%	51.3%	67.9%	56.2%	47.9%	64.9%
84	56.3%	47.7%	64.6%	52.9%	44.5%	62%
85	52.5%	43.8%	60.9%	49.6%	40.9%	58.8%
86	48.5%	39.8%	56.8%	46%	37.3%	55.4%
87	44.2%	35.7%	52.4%	42.4%	33.7%	51.8%
88	39.7%	31.5%	47.6%	38.7%	30.1%	47.9%
89	35.1%	27.3%	42.7%	34.9%	26.6%	43.9%
90	30.6%	23.2%	37.6%	31.1%	23.1%	39.6%
91	26.1%	19.4%	32.4%	27.3%	19.7%	35.3%
92	21.8%	15.8%	27.4%	23.5%	16.5%	30.8%
93	17.7%	12.6%	22.5%	19.8%	13.6%	26.5%
94	14%	9.7%	18.1%	16.4%	10.9%	22.3%
95	10.8%	7.27%	14.1%	13.3%	8.5%	18.3%
96	8.08%	5.28%	10.6%	10.5%	6.49%	14.7%
97	5.83%	3.71%	7.74%	8.09%	4.83%	11.5%
98	4.06%	2.52%	5.44%	6.08%	3.49%	8.74%
99	2.72%	1.65%	3.67%	4.43%	2.45%	6.45%
100	1.75%	1.04%	2.37%	3.13%	1.66%	4.61%

Odds of dying by age chart

Mortality rates vary throughout a lifetime. The annual chance of dying is 0.25% in the birth year in Austria and 0.11% in the Cayman Islands, 0.04% vs 0.12% at age 30, 0.59% vs 0.73% at 60, and 3.76% vs 3.99% at 80.

Below is a graph displaying the probabilities of dying in Austria compared to the Cayman Islands at any given age.

Table

Age	Probability of dying
	Austria			Cayman Islands
	Average	Male	Female	Average	Male	Female
0	0.25%	0.27%	0.22%	0.11%	0.12%	0.09%
1	0.04%	0.05%	0.03%	0.02%	0.02%	0.02%
2	0.02%	0.02%	0.01%	0.01%	0.01%	0.01%
3	0.009%	0.01%	0.007%	0.005%	0.005%	0.005%
4	0.006%	0.007%	0.005%	0.004%	0.004%	0.005%
5	0.005%	0.006%	0.004%	0.01%	0.008%	0.01%
6	0.004%	0.005%	0.004%	0.01%	0.008%	0.01%
7	0.004%	0.005%	0.003%	0.01%	0.007%	0.01%
8	0.005%	0.006%	0.004%	0.01%	0.007%	0.01%
9	0.005%	0.006%	0.004%	0.01%	0.007%	0.01%
10	0.006%	0.007%	0.004%	0.01%	0.007%	0.02%
11	0.006%	0.007%	0.005%	0.01%	0.007%	0.02%
12	0.007%	0.008%	0.006%	0.01%	0.009%	0.02%
13	0.008%	0.009%	0.007%	0.02%	0.01%	0.02%
14	0.01%	0.01%	0.009%	0.02%	0.02%	0.03%
15	0.01%	0.02%	0.01%	0.03%	0.02%	0.04%
16	0.02%	0.02%	0.01%	0.04%	0.03%	0.06%
17	0.02%	0.03%	0.01%	0.06%	0.05%	0.07%
18	0.03%	0.04%	0.02%	0.07%	0.06%	0.08%
19	0.03%	0.04%	0.02%	0.08%	0.08%	0.09%
20	0.03%	0.05%	0.02%	0.09%	0.09%	0.09%
21	0.03%	0.05%	0.02%	0.09%	0.1%	0.08%
22	0.03%	0.05%	0.01%	0.09%	0.1%	0.08%
23	0.03%	0.05%	0.01%	0.09%	0.11%	0.08%
24	0.03%	0.04%	0.02%	0.09%	0.11%	0.08%
25	0.03%	0.04%	0.02%	0.1%	0.11%	0.08%
26	0.03%	0.05%	0.02%	0.1%	0.12%	0.08%
27	0.03%	0.05%	0.02%	0.1%	0.12%	0.08%
28	0.04%	0.05%	0.02%	0.11%	0.13%	0.08%
29	0.04%	0.05%	0.02%	0.11%	0.13%	0.09%
30	0.04%	0.05%	0.02%	0.12%	0.14%	0.09%
31	0.04%	0.06%	0.03%	0.12%	0.14%	0.09%
32	0.04%	0.06%	0.03%	0.12%	0.15%	0.1%
33	0.05%	0.06%	0.03%	0.13%	0.15%	0.1%
34	0.05%	0.07%	0.03%	0.13%	0.16%	0.11%
35	0.05%	0.07%	0.03%	0.14%	0.17%	0.11%
36	0.06%	0.07%	0.04%	0.15%	0.18%	0.12%
37	0.06%	0.08%	0.04%	0.16%	0.19%	0.13%
38	0.06%	0.08%	0.05%	0.17%	0.2%	0.14%
39	0.07%	0.09%	0.05%	0.18%	0.21%	0.14%
40	0.08%	0.1%	0.06%	0.19%	0.23%	0.15%
41	0.09%	0.11%	0.06%	0.21%	0.25%	0.16%
42	0.09%	0.12%	0.07%	0.22%	0.26%	0.18%
43	0.1%	0.13%	0.08%	0.24%	0.28%	0.19%
44	0.11%	0.14%	0.08%	0.25%	0.3%	0.2%
45	0.12%	0.16%	0.09%	0.27%	0.32%	0.21%
46	0.14%	0.18%	0.1%	0.28%	0.34%	0.23%
47	0.15%	0.19%	0.11%	0.3%	0.36%	0.24%
48	0.17%	0.21%	0.12%	0.33%	0.39%	0.26%
49	0.18%	0.23%	0.13%	0.35%	0.42%	0.28%
50	0.2%	0.26%	0.15%	0.38%	0.45%	0.3%
51	0.22%	0.28%	0.17%	0.41%	0.48%	0.32%
52	0.25%	0.32%	0.18%	0.44%	0.52%	0.35%
53	0.28%	0.36%	0.2%	0.46%	0.55%	0.38%
54	0.32%	0.41%	0.23%	0.49%	0.58%	0.41%
55	0.36%	0.47%	0.25%	0.53%	0.61%	0.44%
56	0.4%	0.52%	0.28%	0.56%	0.65%	0.47%
57	0.44%	0.58%	0.3%	0.59%	0.69%	0.5%
58	0.49%	0.64%	0.33%	0.63%	0.73%	0.53%
59	0.54%	0.71%	0.37%	0.68%	0.79%	0.56%
60	0.59%	0.78%	0.4%	0.73%	0.85%	0.59%
61	0.65%	0.86%	0.45%	0.78%	0.92%	0.62%
62	0.72%	0.95%	0.49%	0.83%	1%	0.66%
63	0.79%	1.05%	0.54%	0.89%	1.08%	0.69%
64	0.87%	1.15%	0.6%	0.94%	1.15%	0.73%
65	0.96%	1.27%	0.67%	1%	1.24%	0.77%
66	1.05%	1.39%	0.73%	1.07%	1.33%	0.82%
67	1.16%	1.53%	0.81%	1.14%	1.44%	0.87%
68	1.27%	1.68%	0.89%	1.22%	1.57%	0.92%
69	1.38%	1.83%	0.98%	1.32%	1.72%	0.98%
70	1.51%	1.99%	1.07%	1.43%	1.89%	1.05%
71	1.63%	2.16%	1.17%	1.57%	2.08%	1.13%
72	1.76%	2.33%	1.28%	1.7%	2.28%	1.21%
73	1.9%	2.5%	1.39%	1.85%	2.5%	1.31%
74	2.05%	2.69%	1.51%	2.03%	2.73%	1.43%
75	2.22%	2.89%	1.65%	2.24%	2.98%	1.57%
76	2.41%	3.14%	1.82%	2.48%	3.28%	1.74%
77	2.65%	3.43%	2.02%	2.77%	3.63%	1.95%
78	2.94%	3.79%	2.28%	3.1%	4.07%	2.22%
79	3.31%	4.22%	2.6%	3.49%	4.58%	2.54%
80	3.76%	4.74%	3.01%	3.99%	5.17%	2.92%
81	4.31%	5.39%	3.53%	4.55%	5.83%	3.37%
82	4.98%	6.14%	4.15%	5.14%	6.54%	3.88%
83	5.77%	7.03%	4.88%	5.76%	7.26%	4.45%
84	6.67%	8.04%	5.73%	6.39%	8.01%	5.08%
85	7.7%	9.18%	6.71%	7.11%	8.78%	5.77%
86	8.84%	10.4%	7.8%	7.89%	9.64%	6.55%
87	10.1%	11.8%	9.04%	8.72%	10.6%	7.45%
88	11.5%	13.3%	10.4%	9.78%	11.8%	8.48%
89	13%	14.9%	12%	11%	13.1%	9.67%
90	14.7%	16.6%	13.7%	12.3%	14.6%	11%
91	16.5%	18.4%	15.6%	13.8%	16.2%	12.5%
92	18.6%	20.5%	17.6%	15.6%	18%	14.2%
93	20.8%	22.8%	19.8%	17.3%	19.9%	15.9%
94	23%	25.1%	22.1%	19.1%	21.8%	17.8%
95	25.3%	27.4%	24.5%	21%	23.7%	19.7%
96	27.8%	29.8%	27.1%	22.8%	25.7%	21.8%
97	30.4%	32.1%	29.8%	24.8%	27.7%	23.9%
98	33%	34.6%	32.5%	27.1%	29.8%	26.2%
99	35.6%	37%	35.3%	29.4%	32%	28.6%
100	38.2%	39.4%	37.9%	31.3%	34.1%	30.7%

Death rate by age in Austria compared to the Cayman Islands

In Austria, the most common age of death is 89, compared to 89 in the Cayman Islands. The median age of death is 85.6 in Austria and 84.9 in the Cayman Islands — only half of the newborns in both countries are expected to live past these ages.

Table

Age	Death rate
	Austria			Cayman Islands
	Total	Male	Female	Total	Male	Female
0	245.7	266.7	223.4	109.6	124.7	93.9
1	40.3	46.9	33.3	23.8	24.8	22.9
2	16.7	19.9	13.2	11.3	12	10.7
3	8.99	10.8	7.1	4.86	4.97	4.74
4	6.2	7.34	5	4.4	3.87	4.95
5	5.03	5.9	4.12	9.9	8.41	11.4
6	4.45	5.28	3.57	10.1	7.77	12.5
7	4.32	5.23	3.37	10.3	7.2	13.3
8	4.61	5.62	3.55	10.3	6.78	13.9
9	5.14	6.23	3.98	10.5	6.58	14.4
10	5.6	6.71	4.43	10.9	6.71	15.2
11	6.17	7.22	5.05	12	7.33	16.6
12	6.86	7.81	5.85	14	8.69	19.3
13	7.93	8.84	6.96	17.5	11.2	23.9
14	9.77	11	8.49	23.2	15.5	31.1
15	13	15.4	10.5	31.9	22.5	41.7
16	17.3	21.9	12.5	43.6	32.8	55
17	22.3	30	14.2	57.2	46.3	68.7
18	26.4	37.2	15	70.5	61.6	79.8
19	29.4	43	15.2	80.6	76	85.3
20	31.2	46.6	15.2	86.5	87.5	85.4
21	31.6	47.4	15	88.9	95.4	82.4
22	30.9	46.3	14.6	89.5	100.7	78.6
23	30	44.8	14.5	90.2	104.8	75.9
24	30.2	44.2	15.4	91.8	108.7	74.8
25	31.1	44.5	17	94.5	113.1	75.5
26	32.4	45.2	18.7	98.1	117.9	77.4
27	33.6	46.1	20.3	102.2	123	80.1
28	34.8	47.2	21.6	106.2	128	83.3
29	36.1	48.9	22.7	110	132.9	86.5
30	38	51.4	23.9	113.8	137.6	89.7
31	40.4	54.8	25.2	117.5	142.1	93.1
32	43.5	59	27.1	121.5	146.6	96.8
33	46.8	63.4	29.2	126	151.4	100.9
34	50.3	67.9	31.7	131.2	156.9	105.6
35	53.4	71.3	34.6	137.5	163.4	111.1
36	56.1	73.9	37.6	144.7	171.2	117.3
37	59.2	76.6	41	153.3	180.9	124.4
38	63.3	80.7	45.2	163.1	192.6	132.2
39	69.2	87.1	50.6	174.2	206.2	140.9
40	76.6	95.5	57.1	186.5	221.5	150.3
41	84.3	104.4	63.5	199.7	237.6	160.5
42	92	114	69.5	213.5	254.1	171.2
43	100.4	125.5	74.9	227.4	270.5	182.6
44	109.9	138.9	80.6	241.6	286.8	194.6
45	121.3	154.5	87.3	256.4	304	207.3
46	134.1	171.4	95.5	272.2	322	220.8
47	147.9	189.1	105.6	289.9	343	235.4
48	162.9	207	118.1	310	366	251.1
49	179.3	226	132.1	333	393	268.4
50	197.1	247.3	146.6	358	422	287.4
51	217.7	273.4	162.1	383	452	308
52	242.9	307	179.4	409	481	331
53	273	348	198.8	434	508	356
54	307	394	220.4	460	533	382
55	345	445	244.2	486	558	410
56	384	497	269.1	513	586	438
57	424	550	294.5	542	618	465
58	465	604	321	575	656	492
59	509	661	353	612	702	517
60	557	722	387	652	753	542
61	611	791	425	693	809	567
62	669	867	468	735	866	592
63	732	945	514	778	923	620
64	800	1,027	566	820	980	649
65	871	1,116	622	860	1,038	681
66	948	1,210	682	908	1,103	716
67	1,030	1,311	747	961	1,177	754
68	1,115	1,415	816	1,018	1,264	796
69	1,200	1,520	887	1,087	1,363	841
70	1,288	1,624	962	1,164	1,473	891
71	1,376	1,723	1,039	1,254	1,591	945
72	1,462	1,819	1,120	1,343	1,710	1,006
73	1,550	1,911	1,205	1,435	1,829	1,074
74	1,638	2,000	1,293	1,544	1,947	1,154
75	1,733	2,095	1,390	1,667	2,070	1,249
76	1,846	2,206	1,503	1,806	2,209	1,364
77	1,977	2,336	1,640	1,965	2,367	1,504
78	2,138	2,492	1,810	2,144	2,551	1,673
79	2,336	2,671	2,022	2,336	2,757	1,874
80	2,563	2,874	2,280	2,580	2,971	2,103
81	2,831	3,111	2,591	2,823	3,178	2,355
82	3,130	3,358	2,940	3,041	3,353	2,619
83	3,445	3,606	3,315	3,238	3,482	2,886
84	3,752	3,831	3,699	3,382	3,560	3,146
85	4,044	4,025	4,084	3,525	3,593	3,394
86	4,283	4,152	4,433	3,632	3,597	3,632
87	4,463	4,210	4,733	3,698	3,580	3,858
88	4,561	4,175	4,957	3,787	3,542	4,065
89	4,575	4,056	5,105	3,840	3,478	4,242
90	4,491	3,848	5,147	3,817	3,370	4,368
91	4,313	3,571	5,058	3,763	3,207	4,418
92	4,042	3,246	4,828	3,655	2,980	4,373
93	3,679	2,866	4,469	3,434	2,693	4,219
94	3,228	2,432	3,993	3,141	2,363	3,960
95	2,742	1,991	3,453	2,786	2,013	3,610
96	2,248	1,570	2,881	2,393	1,665	3,197
97	1,772	1,192	2,308	2,009	1,337	2,746
98	1,340	870	1,769	1,645	1,040	2,288
99	969	609	1,293	1,302	784	1,845
100	478	206.7	711	912	444	1,405

The chart above shows the number of deaths by age and gender per a 100,000 cohort of newborns, illustrating the distribution of expected mortality throughout life.

Note that the graph above does not represent rates per 100,000 population, as this would be skewed by age distribution and reveal more about Austria and the Cayman Islands demographics than the death rate. It also does not represent rates per 100,000 people in an age group, as this would be just the probability of death.

Life expectancy in other countries

Relevant pages:

• Life expectancy World
• Austria vs Cayman Islands: Data-driven Comparison

By topic vs comparisons:

• Birth rate
• Demographics
• Economy
• Population
• Population density
• Size