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BOOKS OF RtfiDIfGS - PAHO/WHO

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- 304 -<br />

population center; the use of secondary outer standards could ame. FACILTY<br />

liorate the situation o thiose who represent the 5 percent of demand LOCATION<br />

that is ex mpted Iromn tlie regulation standard.<br />

Still other uses u thie maximal coverirng model are possible: alter<br />

maximizing coverage within a stated time, one may seek tiue solution<br />

tihat minimizes the average service time for tiose outside the stand;trd.<br />

Tite economic and geograpliic options available to planning<br />

regiouis difler cnoughl that each region miglit benefit. both in service<br />

and in cost. from "fine-tuning" its EMS plan by examining many<br />

such secondary solutions withisn the regulation standards.<br />

Sonme work has already beien done oin ;aplying time other two<br />

toutexxit.ee models, tihe p-median andl tihe location set covering models.<br />

to emnergenry ambulance services. The work of ReVelle, Tore.<br />

gas, and Falkson [38) cited carlier extends the location set covering<br />

model t to twn nore detai:ld tspects o! tie EMIS locatiosn problemn.<br />

()nc ol limes, .Isp:Cts concerns travel stieC oli tihe link froni demant d<br />

¡point to care facility alter time patient is pickcd t up whlidi needs to bc<br />

considered in determining ambulance locations. The other aspect is<br />

that demands in the real world tend to occur along continuouis roads<br />

rather tihan at discrete o Berins. erln. l. 'elle. anit Elzinga [43) used<br />

time p.mediant framework to investigate tie riisinimum average time<br />

when the travel from demand to point of care is included. We<br />

have not yet applied the maximal covering nmodel to these more detailed<br />

expressions ol the problem, but it will be usefucl to discuss here<br />

omrne possibilities inherent in sulch an application. These possibili.<br />

ties si: :.d ir,- of interest to EMS policy makers, since they allow the<br />

evalative standarda diseussed in the regulations to be extended to<br />

include the link from demand point to point of care.<br />

When an ambulance arrives at the scene o a call. certain limited<br />

care may be given the patient, depending on time training and equipment<br />

of the arriving personnel. The time standards for response to<br />

calls apparently apply only to the arrival of the ambulance at the<br />

scene. Thle purpose of tire ambulance is twofold. however. and the<br />

second function is transporting the patient to a staffed antd equipped<br />

emergency care center.<br />

Without meaning to suBgest dilterent values lor the time standards.<br />

it would seem useful to apply a time standard to the entire<br />

time between dispatch of the vehicle and the patient's arrival at the<br />

emergency care facility. 11 thie 30.minute response standard were extended<br />

to cover both functions. more vehicles and locations would<br />

be required to achieve the stated coverage. Two standards might be<br />

formulated. one for time time from ambulance dispatch to the emergency<br />

scene, tihe other for the entire time from dispatch to the appropriate<br />

site of care. Time addition of this new standard provides<br />

another yardstick widi whicl lto nmeasure the effectivenes of an emergency<br />

recovery system. Modeling with this added standard does noU<br />

seem to present any insurmountable challenge. UMNER<br />

Still another standard could be applit 1 lor the time from dernand<br />

cene to hospital. Application of such a stalidard, however, is not

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