| Literature DB >> 29881328 |
Jörg Mahlich1,2, Piyameth Dilokthornsakul3, Rosarin Sruamsiri1,3, Nathorn Chaiyakunapruk3,4.
Abstract
BACKGROUND: Health-care utilities differ considerably from country to country. Our objective was to examine the association of cultural values based on Hofstede's cultural dimensions' theory with utility values that were identified using the time trade off method.Entities:
Year: 2018 PMID: 29881328 PMCID: PMC5984787 DOI: 10.1186/s12962-018-0103-1
Source DB: PubMed Journal: Cost Eff Resour Alloc ISSN: 1478-7547
Fig. 1Indifference curves for low (I1) and high (I2) time preference
Fig. 2Utility functions according to risk preference
Second order quadratic utility functions
| Country | 2-nd order quadratic line | Tool | Interpretation | Rank (equation 5D-5D-5L) | Rank (EQ-5D-3L) |
|---|---|---|---|---|---|
| Japan | Y = − 0.0000000550x2 + 0.0003563210x − 0.0742209093 | EQ-5D-5L | Concave | 1 | – |
| Japan | y = − 0.0000062x2 + 0.0045459x − 0.0090418 | EQ-5D-3L | Concave | – | 1 |
| Denmark | Y = − 0.0000000446x2 + 0.0004197915x − 0.1655666889 | EQ-5D-5L | Concave | 2 | – |
| Denmark | y = − 0.0000054x2 + 0.0057193x − 0.2949838 | EQ-5D-3L | Concave | – | 2 |
| France | Y = 0.0000000237x2 + 0.0001943942x − 0.2303118192 | EQ-5D-5L | Convex | 6 | – |
| Germany | Y = 0.0000000323x2 + 0.0001660183x + 0.0082592409 | EQ-5D-5L | Convex | 10 | – |
| Germany | y = 0.0000094x2 + 0.0014504x – 0.0378014 | EQ-5D-3L | Convex | – | 8 |
| Netherlands | Y = 0.0000000268x2 + 0.0001734792x − 0.0647394984 | EQ-5D-5L | Convex | 8 | – |
| Netherlands | y = 0.0000055x2 + 0.0021384x − 0.0380753 | EQ-5D-3L | Convex | – | 5 |
| Spain | Y = 0.0000000251x2 + 0.0002372594x − 0.2745223392 | EQ-5D-5L | Convex | 7 | – |
| Spain | y = 0.0000083x2 + 0.0025337x − 0.3504985 | EQ-5D-3L | Convex | – | 7 |
| Thailand | Y = − 0.0000000134x2 + 0.0002816214x − 0.1901163980 | EQ-5D-5L | Concave | 4 | – |
| Thailand | y = 0.0000015x2 + 0.0033337x − 0.2652283 | EQ-5D-3L | Convex | – | 4 |
| UK | Y = 0.0000000299x2 + 0.0002053902x − 0.2343214473 | EQ-5D-5L | Convex | 9 | – |
| UK | y = 0.0000079x2 + 0.0023519x − 0.3067348 | EQ-5D-3L | Convex | – | 6 |
| USA | Y = 0.0000000092x2 + 0.0001832790x + 0.0991735591 | EQ-5D-5L | Convex | 5 | – |
| Zimbabwe | Y = − 0.0000000189x2 + 0.0002390259x + 0.1619338051 | EQ-5D-5L | Concave | 3 | – |
| Zimbabwe | y = − 0.0000025x2 + 0.0034765x + 0.0751729 | EQ-5D-3L | Concave | – | 3 |
The ranking of concavity was based on the second derivative of each country. Lowest second derivative was ranked as the number 1 of the ranking
Fig. 32nd-order quadratic predictions for longevity derived by EQ-5D-3L
Fig. 42nd-order quadratic predictions for longevity derived by EQ-5D-5L
Long term orientation index of included countries.
Source: Hofstede et al. (2010) [5]
| Country | Long term orientation rank | EQ-5D-3L concavity rank | EQ-5D-3L 5L concavity rank |
|---|---|---|---|
| Japan | 1 | 1 | 1 |
| Germany | 2 | 8 | 10 |
| Netherlands | 3 | 5 | 8 |
| France | 4 | – | 6 |
| UK | 5 | 6 | 9 |
| Spain | 6 | 7 | 7 |
| Denmark | 7 | 2 | 2 |
| Thailand | 8 | 4 | 4 |
| USA | 9 | – | 5 |
| Zimbabwe | Not applicable | 3 | 3 |
Results of scenario analysis
| Germany | Japan | UK | US | |
|---|---|---|---|---|
| Break through innovation | ||||
| Incremental cost (JPY) | 1,000,000 | 1,000,000 | 1,000,000 | 1,000,000 |
| Incremental QALY | 0.506 | 0.289 | 0.575 | 0.400 |
| ICER (JPY per QALY) | 1,976,121 | 3,463,208 | 1,738,434 | 2,499,378 |
| Incremental innovation | ||||
| Incremental cost (JPY) | 1,000,000 | 1,000,000 | 1,000,000 | 1,000,000 |
| Incremental QALY | 0.340 | 0.194 | 0.387 | 0.269 |
| ICER (JPY per QALY) | 2,939,257 | 5,151,130 | 2,585,724 | 3,717,543 |
UK United Kingdom, US United States; QALY quality-adjusted life year, ICER incremental cost-effectiveness ratio, JPY Japanese Yen