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Projecting Fatalities in Crashes Involving Older Drivers, 2000-2025

Projecting Fatalities in Crashes Involving Older Drivers, 2000-2025

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Table 6.1. Regression Results for the Probability of Cont<strong>in</strong>u<strong>in</strong>g to Drive<br />

65-69 70-74 75-79 80-84 85+<br />

ß Prob ? 2 ß Prob ? 2 ß Prob ? 2 ß Prob ? 2 ß Prob ? 2<br />

Men<br />

<strong>in</strong>tercept -3.7383 0.0001 -5.3709 0.0001 -3.6958 0.0001 -2.8259 0.0001 -2.3927 0.0052<br />

log (<strong>in</strong>come) 0.5829 0.0001 0.4928 0.0001 0.4150 0.0001 0.2469 0.0003 0.1838 0.0681<br />

log (health) 0.4454 0.0001 1.5087 0.0001 0.7475 0.0001 0.6440 0.0001 -0.0069 0.9633<br />

urban -0.8591 0.0001 -0.4503 0.0001 -0.2979 0.0001 -0.2447 0.0010 -0.2999 0.0079<br />

"other driver" 0.3796 0.0001 0.1985 0.0005 -0.2017 0.0017 -0.0645 0.4189 -0.5744 0.0001<br />

employ status 0.0742 0.2366 0.6539 0.0001 0.3555 0.0019 0.6587 0.0026 0.1682 0.5429<br />

year (MW) 0.0025 0.6205 0.0331 0.0001 0.0216 0.0002 0.0509 0.0001 0.1064 0.0001<br />

year (NE) -0.0283 0.0001 0.0326 0.0001 0.0304 0.0001 0.0318 0.0001 0.0642 0.0001<br />

year (S) -0.0015 0.7259 0.0254 0.0001 0.0213 0.0001 0.0485 0.0001 0.0498 0.0001<br />

year (W) 0.0189 0.0012 0.0119 0.0272 0.0295 0.0001 0.0651 0.0001 0.0723 0.0001<br />

Rescaled<br />

R-Squared .2926 .3058 .1920 .2938 .3881<br />

# observations 2498 1976 1098 663 236<br />

Women<br />

<strong>in</strong>tercept -3.7481 0.0001 -6.0459 0.0001 -4.6065 0.0001 -3.6567 0.0001 -5.5528 0.0001<br />

log (<strong>in</strong>come) 0.3712 0.0001 0.4649 0.0001 0.2911 0.0001 0.2224 0.0002 0.3887 0.0001<br />

log (health) 0.8317 0.0001 1.5064 0.0001 1.2342 0.0001 1.0860 0.0001 -0.0980 0.5695<br />

urban -0.4853 0.0001 -0.3577 0.0001 -0.2258 0.0001 -0.8416 0.0001 -0.4274 0.0001<br />

"other driver" -0.3855 0.0001 -0.5816 0.0001 -0.5810 0.0001 -1.3106 0.0001 -1.2254 0.0001<br />

employ status 0.2307 0.0001 0.7273 0.0001 0.6524 0.0001 0.6028 0.0002 1.7372 0.0001<br />

year (MW) 0.0433 0.0001 0.0338 0.0001 0.0574 0.0001 0.0848 0.0001 0.0809 0.0001<br />

year (NE) 0.0010 0.0052 0.0130 0.0009 0.0192 0.0001 0.0582 0.0001 0.0493 0.0001<br />

year (S) 0.0348 0.0001 0.0341 0.0001 0.0527 0.0001 0.0589 0.0001 0.0810 0.0001<br />

year (W) 0.0669 0.0001 0.0355 0.0001 0.0526 0.0001 0.0870 0.0001 0.0649 0.0001<br />

Rescaled<br />

R-Squared .4355 .3471 .4009 .4986 .3295<br />

# observations 2829 2326 1484 913 468<br />

one unit <strong>in</strong>crease <strong>in</strong> log(<strong>in</strong>come), the logit function, represented by Z <strong>in</strong> equation (1),<br />

<strong>in</strong>creases by 0.5829. While the precise effect of log(<strong>in</strong>come) on the probability of driv<strong>in</strong>g is<br />

dependent upon magnitudes of the other effects <strong>in</strong> the model, one can say that there is a<br />

positive relationship between <strong>in</strong>come and the probability to cont<strong>in</strong>ue driv<strong>in</strong>g. The 0.0001 <strong>in</strong><br />

the “Prob ? 2 ” column of Table 7.1, be<strong>in</strong>g lower than 0.05 (or 5%), <strong>in</strong>dicates that a strong<br />

GM Project G.6 6 - 4<br />

October <strong>2000</strong>

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