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Strengthening the Empirical Base of Operations Management

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Fisher: <strong>Streng<strong>the</strong>ning</strong> <strong>the</strong> <strong>Empirical</strong> <strong>Base</strong> <strong>of</strong> <strong>Operations</strong> <strong>Management</strong><br />

Manufacturing & Service <strong>Operations</strong> <strong>Management</strong> 9(4), pp. 368–382, © 2007 INFORMS 375<br />

rework, and scrap. We could continue to add inspectors,<br />

steadily reducing <strong>the</strong> defect rate while increasing<br />

cost and thus moving along a cost-quality trade<strong>of</strong>f<br />

curve. On <strong>the</strong> o<strong>the</strong>rhand, if we identify one ormore<br />

root causes <strong>of</strong> defects and modify <strong>the</strong> process to<br />

remove <strong>the</strong>se root causes, <strong>the</strong>n <strong>the</strong> process will produce<br />

fewerdefective units so we will both lower<strong>the</strong><br />

defect rate and reduce cost because <strong>of</strong> reduced rework<br />

and scrap. Total cost will be reduced as long as <strong>the</strong><br />

cost <strong>of</strong> diagnosing and fixing root causes <strong>of</strong> defects is<br />

less than <strong>the</strong> savings in rework and scrap expenses.<br />

Total Quality <strong>Management</strong> (TQM) wisdom suggests<br />

sorting root causes on <strong>the</strong> number <strong>of</strong> product defects<br />

<strong>the</strong>y cause and fixing first those root causes responsible<br />

for <strong>the</strong> most product defects. If this approach is<br />

followed, we will likely improve quality and reduce<br />

cost as we attack <strong>the</strong> most serious process defects initially;<br />

eventually we will be fixing process defects that<br />

cause so few product defects that <strong>the</strong> savings in rework<br />

and scrap will be less than <strong>the</strong> cost <strong>of</strong> process<br />

improvement—<strong>the</strong>n improved quality comes at <strong>the</strong><br />

expense <strong>of</strong> increased cost.<br />

Several authors have suggested principles that<br />

align with <strong>the</strong>se observations. Clark (1996), Hayes and<br />

Pisano (1996), and Porter (1996) observe that most<br />

companies operate <strong>of</strong>f <strong>the</strong> efficient frontier between<br />

quality and cost and are <strong>the</strong>refore initially able to<br />

improve on both dimensions. But eventually <strong>the</strong>y<br />

reach <strong>the</strong> frontier and face a trade<strong>of</strong>f between cost and<br />

quality. Ferdows and DeMeyer (1990) suggest that<br />

companies should and do give priority to quality over<br />

cost. If <strong>the</strong>y are <strong>of</strong>f <strong>the</strong> efficient frontier, <strong>the</strong>n <strong>the</strong>y<br />

improve both quality and cost but give higher priority<br />

to quality improvement. If <strong>the</strong>y face a trade<strong>of</strong>f<br />

between quality and cost, <strong>the</strong>n <strong>the</strong> improved quality<br />

is at <strong>the</strong> expense <strong>of</strong> increased cost. Once <strong>the</strong>y reach<br />

a position <strong>of</strong> high quality, <strong>the</strong>y may <strong>the</strong>n focus on<br />

cost reduction and eventually move to a new efficient<br />

frontier in which both quality and cost are improved.<br />

Lapre and Scudder (2004) examine <strong>the</strong>se hypo<strong>the</strong>ses<br />

within <strong>the</strong> context <strong>of</strong> <strong>the</strong> airline industry using<br />

public data collected and reported by <strong>the</strong> U.S. Department<br />

<strong>of</strong> Transportation (DOT). Their quality metric is<br />

<strong>the</strong> number<strong>of</strong> customercomplaints made to <strong>the</strong> DOT<br />

per100,000 passengers, <strong>the</strong>ircost measure is cost per<br />

seat-mile flown, and <strong>the</strong>irasset utilization measure is<br />

fleet utilization, <strong>the</strong> average percentage <strong>of</strong> <strong>the</strong> time in<br />

a 24-hourday that a plane was available forservice<br />

that <strong>the</strong> plane was in active use; a period <strong>of</strong> active<br />

use is defined from when <strong>the</strong> plane first moves under<br />

its own power from <strong>the</strong> boarding ramp at <strong>the</strong> departure<br />

airport until it comes to rest at <strong>the</strong> ramp for <strong>the</strong><br />

destination airport. Using DOT data, <strong>the</strong>se three variables<br />

were tabulated for each <strong>of</strong> <strong>the</strong> 11 years from<br />

1988–1998 for<strong>the</strong> 10 majorairlines operating during<br />

this time: Alaska, America West, American, Continental,<br />

Delta, Northwest, Southwest, TWA, United,<br />

and U.S. Airways. The study qualitatively examined<br />

<strong>the</strong> cost-quality path followed by each airline over<br />

<strong>the</strong> 11 years and concluded that when an airline was<br />

forced to make a trade<strong>of</strong>f between quality and cost,<br />

it generally elected first to improve quality at <strong>the</strong><br />

expense <strong>of</strong> cost, and, in some instances, subsequently<br />

also improved cost to arrive at an overall superior<br />

position. Their empirical research thus provides support<br />

for <strong>the</strong> hypo<strong>the</strong>ses <strong>of</strong> Clark (1996), Ferdows and<br />

DeMeyer(1990), Hayes and Pisano (1996), and Porter<br />

(1996).<br />

As ano<strong>the</strong>r example: <strong>of</strong> integration <strong>of</strong> <strong>the</strong>ory and<br />

empirics, Cachon and Lariviere (2001) and Terwiesch<br />

et al. (2005) both considera demand planning problem<br />

between a manufacturer and supplier, <strong>the</strong> first<br />

from a <strong>the</strong>oretical and <strong>the</strong> second from an empirical<br />

perspective. A manufacturer is launching a new product<br />

and will be purchasing a specialized key component<br />

from a supplier. In advance <strong>of</strong> <strong>the</strong> product<br />

launch, <strong>the</strong> supplierneeds to build capacity, which<br />

can only be used for<strong>the</strong> specialized key component.<br />

To help <strong>the</strong> supplierdecide what level <strong>of</strong> capacity to<br />

build, <strong>the</strong> manufacturer provides <strong>the</strong> supplier with its<br />

forecast <strong>of</strong> demand in <strong>the</strong> form <strong>of</strong> a probability density<br />

function <strong>of</strong> demand. Note that <strong>the</strong> manufacturer<br />

has an incentive to inflate its forecast to encourage<br />

<strong>the</strong> supplierto build ample capacity and thus minimize<br />

<strong>the</strong> risk that it might loose business because <strong>of</strong><br />

inadequate supply. The supplier, on <strong>the</strong> o<strong>the</strong>r hand,<br />

knows <strong>the</strong> manufacturer has this bias and is <strong>the</strong>refore<br />

inclined to discount <strong>the</strong> forecast.<br />

This is a very real problem. As one personal example,<br />

I worked once with <strong>the</strong> manufacturing division<br />

<strong>of</strong> a large company that had tracked <strong>the</strong> forecasts prepared<br />

by <strong>the</strong> sales and marketing division and found<br />

<strong>the</strong>y exceeded actual demand by 30%. Consequently,<br />

<strong>the</strong>y began to divide <strong>the</strong> sales and marketing forecast

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