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

Life expectancy by current age

Chart Table

Cayman Islands

Male

Female

Hungary

Male

Female

1x

Current age, years	Total life expectancy, years
	Cayman Islands			Hungary
	Average	Male	Female	Average	Male	Female
100	102.5	102.1	102.6	102.1	102	102.2
99	101.6	101.3	101.7	101.2	101.1	101.3
98	100.8	100.4	100.9	100.3	100.2	100.4
97	99.9	99.6	100	99.5	99.4	99.5
96	99.2	98.8	99.3	98.6	98.5	98.7
95	98.4	98	98.5	97.8	97.7	97.9
94	97.6	97.3	97.8	97	96.9	97.1
93	96.9	96.5	97.1	96.3	96.1	96.3
92	96.2	95.8	96.5	95.5	95.3	95.6
91	95.6	95.1	95.8	94.8	94.5	94.8
90	95	94.4	95.3	94	93.8	94.1
89	94.4	93.8	94.7	93.4	93.1	93.5
88	93.8	93.2	94.2	92.7	92.4	92.8
87	93.2	92.6	93.7	92.1	91.7	92.2
86	92.7	92	93.2	91.4	91	91.6
85	92.2	91.4	92.8	90.8	90.4	91
84	91.7	90.9	92.3	90.2	89.7	90.5
83	91.2	90.3	92	89.7	89.1	89.9
82	90.8	89.8	91.6	89.1	88.5	89.4
81	90.4	89.3	91.2	88.6	87.9	89
80	90	88.9	90.9	88.1	87.4	88.5
79	89.6	88.4	90.6	87.7	86.8	88.1
78	89.3	88	90.4	87.2	86.3	87.7
77	88.9	87.7	90.1	86.8	85.8	87.4
76	88.6	87.3	89.9	86.4	85.3	87
75	88.3	86.9	89.7	86	84.8	86.7
74	88	86.6	89.4	85.6	84.4	86.4
73	87.8	86.3	89.2	85.3	83.9	86.1
72	87.5	86	89	84.9	83.5	85.9
71	87.3	85.7	88.8	84.6	83	85.6
70	87	85.4	88.6	84.2	82.6	85.4
69	86.8	85.1	88.4	83.9	82.2	85.1
68	86.6	84.8	88.3	83.6	81.8	84.9
67	86.4	84.6	88.1	83.2	81.4	84.6
66	86.1	84.3	87.9	82.9	81	84.4
65	85.9	84.1	87.7	82.6	80.5	84.2
64	85.7	83.9	87.6	82.3	80.1	84
63	85.5	83.7	87.4	82	79.8	83.8
62	85.3	83.5	87.2	81.7	79.4	83.6
61	85.2	83.3	87.1	81.4	79.1	83.4
60	85	83.1	86.9	81.2	78.7	83.2
59	84.8	82.9	86.8	80.9	78.4	83
58	84.6	82.7	86.6	80.7	78.1	82.8
57	84.5	82.5	86.5	80.4	77.8	82.7
56	84.3	82.4	86.3	80.2	77.5	82.5
55	84.2	82.2	86.2	80	77.3	82.4
54	84	82	86.1	79.8	77.1	82.3
53	83.9	81.9	85.9	79.6	76.8	82.2
52	83.8	81.7	85.8	79.5	76.6	82
51	83.6	81.6	85.7	79.3	76.5	82
50	83.5	81.4	85.6	79.2	76.3	81.9
49	83.4	81.3	85.5	79.1	76.1	81.8
48	83.3	81.2	85.4	79	76	81.7
47	83.2	81	85.3	78.9	75.9	81.6
46	83	80.9	85.2	78.8	75.8	81.6
45	82.9	80.8	85.1	78.7	75.7	81.5
44	82.9	80.7	85.1	78.6	75.6	81.5
43	82.8	80.6	85	78.6	75.5	81.4
42	82.7	80.5	84.9	78.5	75.5	81.4
41	82.6	80.4	84.8	78.5	75.4	81.3
40	82.5	80.3	84.8	78.4	75.4	81.3
39	82.4	80.2	84.7	78.4	75.3	81.3
38	82.4	80.1	84.6	78.3	75.3	81.3
37	82.3	80.1	84.6	78.3	75.2	81.2
36	82.2	80	84.5	78.3	75.2	81.2
35	82.2	79.9	84.5	78.2	75.1	81.2
34	82.1	79.8	84.4	78.2	75.1	81.1
33	82	79.8	84.4	78.2	75.1	81.1
32	82	79.7	84.3	78.1	75	81.1
31	81.9	79.6	84.3	78.1	75	81.1
30	81.8	79.6	84.2	78.1	75	81.1
29	81.8	79.5	84.2	78.1	74.9	81.1
28	81.7	79.4	84.1	78	74.9	81
27	81.7	79.4	84.1	78	74.9	81
26	81.6	79.3	84	78	74.8	81
25	81.6	79.2	84	78	74.8	81
24	81.5	79.2	83.9	78	74.8	81
23	81.5	79.1	83.9	77.9	74.8	81
22	81.4	79.1	83.8	77.9	74.7	81
21	81.4	79	83.8	77.9	74.7	81
20	81.3	79	83.7	77.9	74.7	81
19	81.2	78.9	83.7	77.9	74.7	80.9
18	81.2	78.9	83.6	77.8	74.6	80.9
17	81.2	78.8	83.6	77.8	74.6	80.9
16	81.1	78.8	83.5	77.8	74.6	80.9
15	81.1	78.8	83.5	77.8	74.6	80.9
14	81.1	78.8	83.5	77.8	74.6	80.9
13	81.1	78.8	83.5	77.8	74.6	80.9
12	81.1	78.8	83.5	77.8	74.6	80.9
11	81.1	78.8	83.5	77.8	74.6	80.9
10	81.1	78.8	83.4	77.8	74.6	80.9
9	81.1	78.8	83.4	77.8	74.5	80.9
8	81	78.8	83.4	77.8	74.5	80.9
7	81	78.8	83.4	77.8	74.5	80.9
6	81	78.8	83.4	77.8	74.5	80.9
5	81	78.8	83.4	77.8	74.5	80.9
4	81	78.8	83.4	77.7	74.5	80.9
3	81	78.7	83.4	77.7	74.5	80.8
2	81	78.7	83.4	77.7	74.5	80.8
1	81	78.7	83.4	77.7	74.5	80.8
0	80.9	78.6	83.3	77.5	74.3	80.6

Life expectancy is often mistaken for the average lifespan of an adult. However, an adult has already survived the causes of early-age mortality and can expect to live longer than the figure calculated at birth.

A 30-year-old in the Cayman Islands can expect to live to 81.8 years compared to 78.1 in Hungary, rising to 85.9 and 82.6 at 65, and to 90 and 88.1 at 80 — higher than the 80.9 and 77.5 years calculated at birth.

The chart above accounts for remaining lifespan and displays total life expectancy by age and gender in the Cayman Islands and Hungary.

Probability of surviving to a given age

Chart Table

Cayman Islands

Male

Female

Hungary

Male

Female

1x

Age	Survival probability
	Cayman Islands			Hungary
	Average	Male	Female	Average	Male	Female
100	3.13%	1.66%	4.61%	0.94%	0.51%	1.3%
99	4.43%	2.45%	6.45%	1.43%	0.79%	1.99%
98	6.08%	3.49%	8.74%	2.12%	1.18%	2.92%
97	8.09%	4.83%	11.5%	3.03%	1.71%	4.17%
96	10.5%	6.49%	14.7%	4.21%	2.42%	5.76%
95	13.3%	8.5%	18.3%	5.67%	3.31%	7.72%
94	16.4%	10.9%	22.3%	7.46%	4.44%	10.1%
93	19.8%	13.6%	26.5%	9.59%	5.84%	12.9%
92	23.5%	16.5%	30.8%	12%	7.51%	16%
91	27.3%	19.7%	35.3%	14.8%	9.39%	19.5%
90	31.1%	23.1%	39.6%	17.7%	11.5%	23.2%
89	34.9%	26.6%	43.9%	20.8%	13.8%	27.2%
88	38.7%	30.1%	47.9%	24.1%	16.3%	31.2%
87	42.4%	33.7%	51.8%	27.5%	18.9%	35.4%
86	46%	37.3%	55.4%	31%	21.7%	39.6%
85	49.6%	40.9%	58.8%	34.6%	24.6%	43.7%
84	52.9%	44.5%	62%	38.1%	27.6%	47.8%
83	56.2%	47.9%	64.9%	41.6%	30.7%	51.7%
82	59.2%	51.3%	67.5%	44.9%	33.7%	55.4%
81	62%	54.5%	69.8%	48.2%	36.8%	58.9%
80	64.6%	57.4%	71.9%	51.3%	39.9%	62.1%
79	67%	60.2%	73.8%	54.3%	42.9%	65%
78	69.1%	62.8%	75.5%	57%	45.7%	67.7%
77	71.1%	65.1%	77%	59.6%	48.6%	70.1%
76	72.9%	67.3%	78.3%	62.1%	51.3%	72.4%
75	74.5%	69.4%	79.6%	64.4%	53.9%	74.4%
74	76.1%	71.4%	80.7%	66.5%	56.4%	76.3%
73	77.5%	73.2%	81.8%	68.6%	58.9%	78%
72	78.9%	74.9%	82.8%	70.5%	61.2%	79.6%
71	80.1%	76.5%	83.8%	72.4%	63.5%	81.1%
70	81.3%	78%	84.7%	74.2%	65.8%	82.5%
69	82.4%	79.3%	85.5%	75.9%	67.9%	83.8%
68	83.4%	80.6%	86.3%	77.5%	70.1%	85%
67	84.3%	81.8%	87.1%	79.2%	72.1%	86.2%
66	85.3%	82.9%	87.8%	80.7%	74.1%	87.3%
65	86.1%	83.9%	88.5%	82.2%	76.1%	88.3%
64	86.9%	84.9%	89.1%	83.6%	78.1%	89.3%
63	87.7%	85.8%	89.7%	85%	79.9%	90.2%
62	88.4%	86.7%	90.3%	86.3%	81.6%	91%
61	89.1%	87.5%	90.9%	87.5%	83.2%	91.8%
60	89.8%	88.2%	91.4%	88.6%	84.8%	92.6%
59	90.4%	88.9%	91.9%	89.7%	86.2%	93.3%
58	91%	89.6%	92.4%	90.6%	87.5%	93.9%
57	91.5%	90.2%	92.9%	91.6%	88.8%	94.5%
56	92%	90.8%	93.3%	92.4%	89.9%	95%
55	92.5%	91.4%	93.7%	93.2%	91%	95.5%
54	93%	91.9%	94.1%	93.9%	91.9%	96%
53	93.4%	92.4%	94.5%	94.5%	92.8%	96.4%
52	93.8%	92.9%	94.8%	95.1%	93.5%	96.7%
51	94.2%	93.3%	95.1%	95.6%	94.2%	97%
50	94.6%	93.7%	95.4%	96%	94.8%	97.3%
49	94.9%	94.1%	95.7%	96.4%	95.3%	97.6%
48	95.2%	94.5%	95.9%	96.8%	95.8%	97.8%
47	95.5%	94.8%	96.2%	97.1%	96.2%	98%
46	95.8%	95.2%	96.4%	97.3%	96.5%	98.1%
45	96%	95.5%	96.6%	97.5%	96.8%	98.3%
44	96.3%	95.8%	96.8%	97.7%	97.1%	98.4%
43	96.5%	96%	97%	97.9%	97.3%	98.5%
42	96.7%	96.3%	97.1%	98%	97.5%	98.6%
41	96.9%	96.5%	97.3%	98.2%	97.7%	98.7%
40	97.1%	96.7%	97.4%	98.3%	97.8%	98.8%
39	97.3%	96.9%	97.6%	98.4%	98%	98.9%
38	97.4%	97.1%	97.7%	98.5%	98.1%	99%
37	97.6%	97.3%	97.8%	98.6%	98.2%	99%
36	97.7%	97.5%	98%	98.7%	98.3%	99.1%
35	97.9%	97.7%	98.1%	98.8%	98.4%	99.1%
34	98%	97.8%	98.2%	98.8%	98.5%	99.2%
33	98.1%	98%	98.3%	98.9%	98.6%	99.2%
32	98.2%	98.1%	98.4%	99%	98.7%	99.3%
31	98.4%	98.3%	98.5%	99%	98.8%	99.3%
30	98.5%	98.4%	98.6%	99.1%	98.8%	99.3%
29	98.6%	98.5%	98.6%	99.1%	98.9%	99.4%
28	98.7%	98.7%	98.7%	99.2%	99%	99.4%
27	98.8%	98.8%	98.8%	99.2%	99%	99.4%
26	98.9%	98.9%	98.9%	99.3%	99.1%	99.4%
25	99%	99%	99%	99.3%	99.1%	99.4%
24	99.1%	99.1%	99%	99.3%	99.2%	99.5%
23	99.2%	99.2%	99.1%	99.4%	99.2%	99.5%
22	99.3%	99.3%	99.2%	99.4%	99.3%	99.5%
21	99.3%	99.4%	99.3%	99.4%	99.3%	99.5%
20	99.4%	99.5%	99.4%	99.5%	99.4%	99.5%
19	99.5%	99.6%	99.4%	99.5%	99.4%	99.6%
18	99.6%	99.6%	99.5%	99.5%	99.5%	99.6%
17	99.6%	99.7%	99.6%	99.5%	99.5%	99.6%
16	99.7%	99.7%	99.6%	99.6%	99.5%	99.6%
15	99.7%	99.7%	99.7%	99.6%	99.5%	99.6%
14	99.7%	99.8%	99.7%	99.6%	99.6%	99.6%
13	99.8%	99.8%	99.7%	99.6%	99.6%	99.6%
12	99.8%	99.8%	99.8%	99.6%	99.6%	99.6%
11	99.8%	99.8%	99.8%	99.6%	99.6%	99.6%
10	99.8%	99.8%	99.8%	99.6%	99.6%	99.7%
9	99.8%	99.8%	99.8%	99.6%	99.6%	99.7%
8	99.8%	99.8%	99.8%	99.6%	99.6%	99.7%
7	99.8%	99.8%	99.8%	99.7%	99.6%	99.7%
6	99.8%	99.8%	99.9%	99.7%	99.6%	99.7%
5	99.8%	99.8%	99.9%	99.7%	99.6%	99.7%
4	99.9%	99.8%	99.9%	99.7%	99.7%	99.7%
3	99.9%	99.8%	99.9%	99.7%	99.7%	99.7%
2	99.9%	99.9%	99.9%	99.7%	99.7%	99.7%
1	99.9%	99.9%	99.9%	99.7%	99.7%	99.7%

This chart shows the odds of living to each age from birth. 89.8% of newborns in the Cayman Islands and 88.6% in Hungary are expected to live past 60, 81.3% and 74.2% past 70, 64.6% and 51.3% past 80, and only 31.1% and 17.7% past 90.

For longevity rates starting from a different age, use the calculator provided above.

Odds of dying at each age

Chart Table

Cayman Islands

Male

Female

Hungary

Male

Female

1x

Age	Probability of dying
	Cayman Islands			Hungary
	Average	Male	Female	Average	Male	Female
100	31.3%	34.1%	30.7%	36.8%	37.4%	36.6%
99	29.4%	32%	28.6%	34.6%	35.3%	34.4%
98	27.1%	29.8%	26.2%	32.3%	33.2%	32.1%
97	24.8%	27.7%	23.9%	30.2%	31.2%	29.9%
96	22.8%	25.7%	21.8%	28%	29.2%	27.6%
95	21%	23.7%	19.7%	25.8%	26.9%	25.4%
94	19.1%	21.8%	17.8%	24%	25.4%	23.5%
93	17.3%	19.9%	15.9%	22.2%	24.1%	21.6%
92	15.6%	18%	14.2%	20.3%	22.1%	19.7%
91	13.8%	16.2%	12.5%	18.4%	20%	17.8%
90	12.3%	14.6%	11%	16.7%	18.3%	16.1%
89	11%	13.1%	9.67%	15%	16.7%	14.4%
88	9.78%	11.8%	8.48%	13.6%	15.3%	12.9%
87	8.72%	10.6%	7.45%	12.4%	14%	11.8%
86	7.89%	9.64%	6.55%	11.3%	12.8%	10.6%
85	7.11%	8.78%	5.77%	10.2%	11.8%	9.49%
84	6.39%	8.01%	5.08%	9.27%	10.9%	8.51%
83	5.76%	7.26%	4.45%	8.38%	9.98%	7.59%
82	5.14%	6.54%	3.88%	7.51%	9.13%	6.67%
81	4.55%	5.83%	3.37%	6.77%	8.41%	5.89%
80	3.99%	5.17%	2.92%	6.09%	7.68%	5.2%
79	3.49%	4.58%	2.54%	5.4%	6.91%	4.53%
78	3.1%	4.07%	2.22%	4.84%	6.33%	3.95%
77	2.77%	3.63%	1.95%	4.38%	5.85%	3.48%
76	2.48%	3.28%	1.74%	3.94%	5.31%	3.09%
75	2.24%	2.98%	1.57%	3.55%	4.81%	2.75%
74	2.03%	2.73%	1.43%	3.24%	4.45%	2.45%
73	1.85%	2.5%	1.31%	2.99%	4.15%	2.21%
72	1.7%	2.28%	1.21%	2.77%	3.88%	2.01%
71	1.57%	2.08%	1.13%	2.58%	3.63%	1.82%
70	1.43%	1.89%	1.05%	2.4%	3.4%	1.67%
69	1.32%	1.72%	0.98%	2.25%	3.19%	1.56%
68	1.22%	1.57%	0.92%	2.14%	3.02%	1.47%
67	1.14%	1.44%	0.87%	2.02%	2.87%	1.37%
66	1.07%	1.33%	0.82%	1.88%	2.71%	1.23%
65	1%	1.24%	0.77%	1.81%	2.63%	1.14%
64	0.94%	1.15%	0.73%	1.75%	2.53%	1.09%
63	0.89%	1.08%	0.69%	1.61%	2.29%	1.02%
62	0.83%	1%	0.66%	1.47%	2.05%	0.94%
61	0.78%	0.92%	0.62%	1.38%	1.94%	0.87%
60	0.73%	0.85%	0.59%	1.28%	1.8%	0.8%
59	0.68%	0.79%	0.56%	1.18%	1.65%	0.74%
58	0.63%	0.73%	0.53%	1.1%	1.54%	0.68%
57	0.59%	0.69%	0.5%	1.01%	1.42%	0.62%
56	0.56%	0.65%	0.47%	0.92%	1.28%	0.56%
55	0.53%	0.61%	0.44%	0.83%	1.14%	0.51%
54	0.49%	0.58%	0.41%	0.74%	1.02%	0.47%
53	0.46%	0.55%	0.38%	0.66%	0.91%	0.42%
52	0.44%	0.52%	0.35%	0.59%	0.81%	0.36%
51	0.41%	0.48%	0.32%	0.52%	0.72%	0.32%
50	0.38%	0.45%	0.3%	0.47%	0.64%	0.3%
49	0.35%	0.42%	0.28%	0.41%	0.56%	0.26%
48	0.33%	0.39%	0.26%	0.35%	0.48%	0.22%
47	0.3%	0.36%	0.24%	0.31%	0.41%	0.2%
46	0.28%	0.34%	0.23%	0.27%	0.35%	0.18%
45	0.27%	0.32%	0.21%	0.23%	0.3%	0.15%
44	0.25%	0.3%	0.2%	0.19%	0.26%	0.13%
43	0.24%	0.28%	0.19%	0.17%	0.22%	0.12%
42	0.22%	0.26%	0.18%	0.16%	0.2%	0.11%
41	0.21%	0.25%	0.16%	0.14%	0.18%	0.09%
40	0.19%	0.23%	0.15%	0.12%	0.16%	0.08%
39	0.18%	0.21%	0.14%	0.11%	0.14%	0.08%
38	0.17%	0.2%	0.14%	0.1%	0.13%	0.07%
37	0.16%	0.19%	0.13%	0.09%	0.12%	0.06%
36	0.15%	0.18%	0.12%	0.09%	0.12%	0.06%
35	0.14%	0.17%	0.11%	0.08%	0.11%	0.06%
34	0.13%	0.16%	0.11%	0.07%	0.1%	0.05%
33	0.13%	0.15%	0.1%	0.07%	0.09%	0.04%
32	0.12%	0.15%	0.1%	0.07%	0.09%	0.04%
31	0.12%	0.14%	0.09%	0.06%	0.08%	0.04%
30	0.12%	0.14%	0.09%	0.05%	0.07%	0.03%
29	0.11%	0.13%	0.09%	0.05%	0.07%	0.03%
28	0.11%	0.13%	0.08%	0.05%	0.07%	0.03%
27	0.1%	0.12%	0.08%	0.04%	0.06%	0.02%
26	0.1%	0.12%	0.08%	0.04%	0.06%	0.02%
25	0.1%	0.11%	0.08%	0.04%	0.05%	0.02%
24	0.09%	0.11%	0.08%	0.04%	0.05%	0.02%
23	0.09%	0.11%	0.08%	0.03%	0.05%	0.02%
22	0.09%	0.1%	0.08%	0.03%	0.04%	0.02%
21	0.09%	0.1%	0.08%	0.03%	0.04%	0.02%
20	0.09%	0.09%	0.09%	0.03%	0.05%	0.02%
19	0.08%	0.08%	0.09%	0.03%	0.05%	0.02%
18	0.07%	0.06%	0.08%	0.03%	0.04%	0.02%
17	0.06%	0.05%	0.07%	0.02%	0.03%	0.01%
16	0.04%	0.03%	0.06%	0.02%	0.02%	0.01%
15	0.03%	0.02%	0.04%	0.01%	0.02%	0.01%
14	0.02%	0.02%	0.03%	0.01%	0.02%	0.01%
13	0.02%	0.01%	0.02%	0.01%	0.01%	0.008%
12	0.01%	0.009%	0.02%	0.009%	0.01%	0.006%
11	0.01%	0.007%	0.02%	0.007%	0.008%	0.005%
10	0.01%	0.007%	0.02%	0.008%	0.009%	0.008%
9	0.01%	0.007%	0.01%	0.01%	0.01%	0.009%
8	0.01%	0.007%	0.01%	0.008%	0.01%	0.006%
7	0.01%	0.007%	0.01%	0.007%	0.007%	0.007%
6	0.01%	0.008%	0.01%	0.007%	0.006%	0.008%
5	0.01%	0.008%	0.01%	0.008%	0.009%	0.007%
4	0.004%	0.004%	0.005%	0.01%	0.01%	0.008%
3	0.005%	0.005%	0.005%	0.01%	0.01%	0.01%
2	0.01%	0.01%	0.01%	0.02%	0.02%	0.01%
1	0.02%	0.02%	0.02%	0.02%	0.02%	0.03%
0	0.11%	0.12%	0.09%	0.27%	0.29%	0.25%

This chart displays the probability of dying at any given age in the Cayman Islands compared to Hungary, as mortality rates vary throughout a lifetime.

The annual chance of dying is 0.11% in the birth year in the Cayman Islands and 0.27% in Hungary, 0.12% vs 0.05% at age 30, 0.73% vs 1.28% at 60, and 3.99% vs 6.09% at 80.

Death rate by age in Cayman Islands vs Hungary

Chart Table

Cayman Islands

Male

Female

Hungary

Male

Female

1x

Age	Death rate
	Cayman Islands			Hungary
	Total	Male	Female	Total	Male	Female
100	912	444	1,405	217.8	97.2	320
99	1,302	784	1,845	495	277.8	683
98	1,645	1,040	2,288	684	391	938
97	2,009	1,337	2,746	915	535	1,245
96	2,393	1,665	3,197	1,180	706	1,592
95	2,786	2,013	3,610	1,464	892	1,963
94	3,141	2,363	3,960	1,787	1,128	2,368
93	3,434	2,693	4,219	2,133	1,406	2,782
92	3,655	2,980	4,373	2,445	1,662	3,153
91	3,763	3,207	4,418	2,712	1,880	3,470
90	3,817	3,370	4,368	2,952	2,096	3,745
89	3,840	3,478	4,242	3,133	2,304	3,918
88	3,787	3,542	4,065	3,276	2,490	4,033
87	3,698	3,580	3,858	3,416	2,642	4,164
86	3,632	3,597	3,632	3,500	2,779	4,202
85	3,525	3,593	3,394	3,529	2,901	4,148
84	3,382	3,560	3,146	3,532	2,998	4,063
83	3,238	3,482	2,886	3,485	3,058	3,921
82	3,041	3,353	2,619	3,376	3,081	3,693
81	2,823	3,178	2,355	3,263	3,096	3,467
80	2,580	2,971	2,103	3,126	3,064	3,230
79	2,336	2,757	1,874	2,932	2,961	2,946
78	2,144	2,551	1,673	2,759	2,895	2,678
77	1,965	2,367	1,504	2,610	2,840	2,442
76	1,806	2,209	1,364	2,449	2,724	2,235
75	1,667	2,070	1,249	2,284	2,592	2,044
74	1,544	1,947	1,154	2,153	2,511	1,867
73	1,435	1,829	1,074	2,051	2,442	1,723
72	1,343	1,710	1,006	1,957	2,374	1,599
71	1,254	1,591	945	1,865	2,307	1,479
70	1,164	1,473	891	1,778	2,237	1,375
69	1,087	1,363	841	1,711	2,168	1,304
68	1,018	1,264	796	1,663	2,118	1,253
67	961	1,177	754	1,602	2,067	1,180
66	908	1,103	716	1,520	2,006	1,070
65	860	1,038	681	1,490	2,000	1,009
64	820	980	649	1,462	1,972	974
63	778	923	620	1,369	1,830	921
62	735	866	592	1,264	1,677	857
61	693	809	567	1,206	1,614	799
60	652	753	542	1,134	1,524	742
59	612	702	517	1,056	1,420	688
58	575	656	492	995	1,348	637
57	542	618	465	925	1,258	584
56	513	586	438	847	1,151	532
55	486	558	410	769	1,041	488
54	460	533	382	697	938	447
53	434	508	356	628	845	402
52	409	481	331	560	760	352
51	383	452	308	500	680	313
50	358	422	287.4	450	603	288.7
49	333	393	268.4	394	532	251
48	310	366	251.1	341	464	212.8
47	289.9	343	235.4	297.3	398	192.6
46	272.2	322	220.8	258.4	339	175.1
45	256.4	304	207.3	219.6	290.2	146.8
44	241.6	286.8	194.6	189.8	249.5	127.5
43	227.4	270.5	182.6	168.8	218.7	116.5
42	213.5	254.1	171.2	153.4	198.8	106
41	199.7	237.6	160.5	136.8	179	92.1
40	186.5	221.5	150.3	116.2	153	76.9
39	174.2	206.2	140.9	107	136.8	75
38	163.1	192.6	132.2	101.8	128.2	73.1
37	153.3	180.9	124.4	91.6	120.6	60.1
36	144.7	171.2	117.3	86.7	114	57.2
35	137.5	163.4	111.1	82.6	106.1	57.3
34	131.2	156.9	105.6	72.8	95	48.8
33	126	151.4	100.9	65.3	87.5	41.3
32	121.5	146.6	96.8	64.7	85.9	42
31	117.5	142.1	93.1	56.5	76.5	35
30	113.8	137.6	89.7	48.8	68.4	27.8
29	110	132.9	86.5	50.4	70.4	28.8
28	106.2	128	83.3	47.4	67.4	25.9
27	102.2	123	80.1	41.7	60.7	21.6
26	98.1	117.9	77.4	39.3	56	21.3
25	94.5	113.1	75.5	38.3	53.9	21.5
24	91.8	108.7	74.8	36.4	52.5	19.2
23	90.2	104.8	75.9	34.2	48.2	19.4
22	89.5	100.7	78.6	32.9	44.1	21.1
21	88.9	95.4	82.4	33	43.7	21.5
20	86.5	87.5	85.4	33.7	46.4	20.3
19	80.6	76	85.3	33.6	48.1	18.3
18	70.5	61.6	79.8	29.2	40.9	17
17	57.2	46.3	68.7	22.5	29.9	14.7
16	43.6	32.8	55	16.7	22.3	10.9
15	31.9	22.5	41.7	13.8	17.7	9.68
14	23.2	15.5	31.1	12.4	15.1	9.53
13	17.5	11.2	23.9	10.8	13.6	7.82
12	14	8.69	19.3	8.56	11.3	5.71
11	12	7.33	16.6	6.7	8.01	5.31
10	10.9	6.71	15.2	8.44	9.09	7.74
9	10.5	6.58	14.4	10.1	11.3	8.86
8	10.3	6.78	13.9	8.36	10.3	6.34
7	10.3	7.2	13.3	7.08	7.1	7.06
6	10.1	7.77	12.5	7.12	5.85	8.46
5	9.9	8.41	11.4	8.09	9.06	7.07
4	4.4	3.87	4.95	9.76	11.8	7.54
3	4.86	4.97	4.74	12.1	12.3	11.9
2	11.3	12	10.7	16.1	20.1	12
1	23.8	24.8	22.9	24.7	23.2	26.3
0	109.6	124.7	93.9	271.5	290.3	251.6

This chart shows the number of deaths by age up to 100 for 3 cohorts of 100,000 newborns each — male, female, and both combined — illustrating how expected mortality is distributed throughout life.

In the Cayman Islands, the most common age of death is 89, compared to 84 in Hungary. The median age of death is 84.9 in the Cayman Islands and 80.4 in Hungary, meaning only half of each cohort is expected to live past that age.

Note that this chart does not show rates per 100,000 population, as those would be skewed by age structure differences and reflect the demographics of the Cayman Islands and Hungary more than their death rates.

Life expectancy in other countries

+ -

1x