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TR Circular E-C058_9th LRT Conference_2003.pdf - Florida ...

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354 Transportation Research <strong>Circular</strong> E-<strong>C058</strong>: <strong>9th</strong> National Light Rail Transit <strong>Conference</strong><br />

The authors used t-tests to address the possibility of random chance; all regression<br />

coefficients (and all intercept terms except that for BRT) were found significantly different from<br />

zero (5% level). Results for the regression coefficients were very highly significant (0.1% level).<br />

In addition, the three regression coefficients were found to be significantly different from each<br />

other (5% level).<br />

Using the BRT and <strong>LRT</strong> regression models to predict supply levels commensurate with<br />

given consumption levels, a peak-period volume of 3,000 phd is correlated with an <strong>LRT</strong> service<br />

supply equivalent to 34 vhd given 23-m (75-ft) vehicles. The BRT service supply is equivalent to<br />

86 standard buses or 58 articulated buses per hour. Implied peak vehicle occupancies are 88 p/v<br />

for <strong>LRT</strong>, 35 p/v for standard buses, and 52 p/v for articulated buses. The BRT service-supply<br />

level is 36% higher than for <strong>LRT</strong> at the same consumption level. This comes as no surprise given<br />

the differences in PVO characteristic of each mode. The HRT service level associated with a<br />

peak-period volume of 3,000 phd is 6% greater than for <strong>LRT</strong>, a difference that is probably not<br />

significant.<br />

The authors sought to avoid problems related to uncertainty and bias by excluding certain<br />

data, presented in Tables 1–3, from the regression models. Inclusion of authors’ personal<br />

observations and authors’ estimates in Tables 1 (BRT) and 3 (HRT) would not result in<br />

significant changes in the regression coefficients. For the <strong>LRT</strong> regression model, inclusion of<br />

observations and estimates for Baltimore, Maryland, Salt Lake City, Utah, and St. Louis,<br />

Missouri (Table 2) would produce a significantly different, and smaller, regression coefficient<br />

(3.83) and a weaker relationship (R 2 = .74). However, inclusion of these observations and<br />

estimates, together with those for Philadelphia, Pennsylvania and San Francisco (p.m.), would<br />

result in a significantly different, and greater, regression coefficient (4.44) and a stronger<br />

relationship (R 2 = .89). The implication in the latter case is that the peak-period BRT service<br />

level would need to be up to 50% greater than <strong>LRT</strong> for a given consumption level. It is true that<br />

the Philadelphia and San Francisco networks do not resemble the “typical” suburb-to-downtown<br />

<strong>LRT</strong> facilities opened in the United States and Canada over the past two decades; however, these<br />

results indicate a need for additional research.<br />

Model Development, Interpretation, and Significance<br />

It is important to understand that the regression models presented in Tables 1–3 are not the<br />

product of “revealed preference” or “revealed choice” consumer surveys, but of direct<br />

observation of consumer behavior—“observed choice.” Therefore, certain issues of statistical<br />

validity that are characteristic of preference and choice surveys do not apply. For example, a<br />

preference survey asking respondents to choose among one’s own auto, a red bus and a blue bus 3<br />

might lead to biased results, for the otherwise-identical transit options are not likely to attract<br />

identical shares of respondents. However, researchers able to demonstrate through direct<br />

observation that red buses do attract larger numbers of consumers than blue buses, all else equal,<br />

face the challenge of explaining why this behavior occurs. With reference to the consumer<br />

behavior documented herein, the models in Tables 1–3 are a tentative first step towards this goal.

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