Int. Journal of Business Science and Applied Management, Volume 9, Issue 2, 2014
Using Delphi technique to build consensus in practice
Lefkothea Giannarou
Hellenic Open University, School of Science and Technology
Sahtouri 11, 26222, Patra
Telephone: + 30 2610 367 566
Email: giannarou@eap.gr
Efthimios Zervas
Hellenic Open University, School of Science and Technology
Sahtouri 11, 26222, Patra, Greece
Telephone: + 30 2610 367 566
Email: zervas@eap.gr
Abstract
This paper focuses on the use of Delphi technique in building consensus in practice. More specifically,
it reviews some fuzzy issues regarding the expert’s panel selection and the questionnaire design, while
it provides two case examples for the consensus measurement. Hence, examining some controversies,
it makes obvious that the purpose of the study and the homogeneity of the sample are crucial factors
when designing the Delphi procedure. However, what still remains unclear is the approach in
measuring consensus, which varies from study to study. In this case, the present paper recommends a
complementary use of three measures to assess consensus, since each one separately could not be
thought of as a good proxy of it. These measures are: (i) the interquartile range, (ii) the standard
deviation and (iii) the 51% percentage of respondents lying in the ‘highly important’ or ‘strongly
agreeing’ category.
Keywords: Delphi method, methodological problems, consensus building, application, research
guidelines
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1 INTRODUCTION
Delphi technique was firstly introduced by Rand Corporation in 1950 and evolved as a
‘consensus’ tool in 1970. It was based on the assumption that ‘group judgments’ are more reliable than
individual’s and has applications on various sectors, such as public health, public transportation,
education etc. (Dalkey, 1969; Kittell-Limerick, 2005: 55). This technique is preferred as a problem
solving or policy making tool when the knowledge about a problem or a phenomenon is incomplete
and is used with the aim of obtaining the most reliable group opinion (Adler & Ziglio, 1996; Kittell-
Limerick, 2005: 53; Kreitner & Kinecki, 1992). Thus, Delphi is used in forecasting tasks when there is
no appropriate or available information and is based on the assumption that “N+1 heads are better than
one” (Hill, 1982; Nerantzidis, 2012; Rowe & Wright, 2001).
Delphi has been criticized for ‘apparent consensus(Rowe & Wright, 1999: 363). However, it is
supported that consensus is not forced but elicited (Shields, Silcock, Donegan, & Bell, 1987), with the
results being conducted and recorded through a focused conversation, without the disadvantages of the
interpersonal conflict (Agwe & Sharif, 2007; Dalkey & Helmer, 1963; Landeta, 2006).
Even if this method measures the consensus, there is no common practice regarding the statistical
analysis of the results, with this approach varying from study to study (Landeta, 2006). In addition,
critics about its lack of accuracy and reliability check are also existent (see Landeta, 2006).
Undoubtedly, the aim of this paper is to provide practical assistance to management or business
researchers in designing and applying the Delphi technique. For this reason, the purpose of the case
examples presented is to clarify the way of reaching consensus among experts. Hereafter, the main
characteristics of Delphi technique along with the questionnaire design, the expert’s panel selection and
the consensus measurement are described, whilst 32 prior empirical studies in the field of management
and business are presented in order to record a trend on these issues. Finally, two case examples are
provided for an in depth understanding.
2 DELPHI PROCEDURE
2.1 Background
Delphi technique is considerably desirable to reach consensus on a field where a lack of
agreement or incomplete knowledge is evident. Its application is primarily based on anonymity, giving
the opportunity to participants to express their opinions freely, eliminating any possible personal
conflict (Christie & Barela, 2005; Dalkey, 1969; Linstone & Turoff, 1975; Skulmoski, Hartman, &
Krahn, 2007). Respectively, it is characterized for (i) iteration, which allows participants to reconsider
and refine their opinion, (ii) controlled feedback, which provides them with information about the
group’s perspectives in order to clarify or change their views and (iii) statistical response, to represent
the group’s views quantitatively (Dalkey, 1969; Landeta, 2006; Rowe & Wright, 1999; Shields et al.,
1987; Skulmoski et al., 2007).
However, two of the most fundamental issues in Delphi application are related with the
questionnaire design and the expert’s panel selection. The former is referred to the Likert scale choice
and the number of rounds, while the latter to the panel size, its main characteristics and the response
rate.
2.2 Questionnaire design
Of the first priorities when conducting such a research, is to decide upon the questionnaire
structure and the appropriate rounds. On the one hand, the Likert scale choice depends on the study’s
purpose. This means that when the researcher wants to identify between three situations, a 3-Likert
scale is used, while when he/she attempts to assess the degree of agreement, he/she usually chooses a
10-point one (Christie & Barela, 2005). On the other hand, the Delphi rounds are not an easy task as
they are usually related with the group size. This means that, although Delphi is a repeated process of
‘feedback’ until consensus is reached, in most cases when the sample is small no more than one
round may be needed (Mullen, 2003). However, a minimum of two rounds is required in order to allow
feedback and ‘revision of responses’ (Butterworth & Bishop, 1995; Christie & Barela, 2005; Gallagher,
Branshaw, & Nattress, 1996; Mullen, 2003). Respectively, there are also cases where three rounds are
usually recommended (for large samples, >30) (Christie & Barela, 2005; Dalkey, Rourke, Lewis, &
Snyder, 1972; Helmer, 1967; Linstone & Turoff, 1975). Nevertheless, the scope of the study, for
example when the goal is to understand the ‘nuances’, and the sample homogeneity may accept a
smaller number; i.e. less than 3 rounds (Skulmoski et al., 2007). Undoubtedly, it is up to the researcher
Lefkothea Giannarou and Efthimios Zervas
67
to choose his/her study rounds, while, according to Landeta (2006: 479), he/she may prefer to sacrifice
rounds in order to “guarantee panel participation and continuity”.
2.3 Experts’ panel
When constructing the experts’ panel it is important to consider that their experience (‘expertise’)
or knowledge (‘knowledgeability’) determines the reliability and validity of the results (Adler & Ziglio,
1996; Kittell-Limerick, 2005: 53; Rowe & Wright, 1999). Hence, the experts should satisfy four
requirements: (i) to acquire knowledge and experience through investigation, (ii) to be willing to
participate, (iii) to have sufficient time (to participate) and (iv) to possess effective communication
skills (Adler & Ziglio, 1996; Skulmoski et al., 2007). In any case, ‘knowledgeable persons’ could be
identified either through literature search or recommendations from institutions and other experts,
demanding techniques of purposive and snowball sampling (for more information, see Bryman & Bell,
2011: 192-193; Saunders, Lewis, & Thorhill, 2009: 237-240).
In addition, two more important factors, when conducting Delphi technique, are the panel size and
the response rate. In both cases, there are not strict rules. It is referred that the group size is highly
related to the purpose of the investigation (Cantrill, Sibbald, & Buetow, 1996; Mullen, 2003) and the
response rate may be ranging between the different disciplines, according to the participants’ research
interest (Mason & Alamdari, 2007). However, it is evident that the group error reduces and the decision
quality is reinforced as the sample increases (Skulmoski et al., 2007); Although the sample ranges from
7 to 30 (Armstrong, 1985; Cavalli-Sforza & Ortolano, 1984; Dalkey, 2003; Mullen, 2003; Phillips,
2000; Turoff, 1970), the ‘drop-out’ rate is higher in large groups (Reid, 1988). In any case, it is
believed that a sample size of 20 tending to retain the members (Mullen, 2003). Undoubtedly, what
determines the panel’s size selection is the homogeneity, since in this case a sample of between 10 to
15 people can yield sufficient results (Skulmoski et al., 2007) and assure validity (Listone & Turoff,
1975).
3 MEASURING CONSENSUS
Although the principal aim of Delphi technique is to reach consensus among the participants, still
a common practice to measure it does not exist. Hence, there are studies that measure agreement
through frequency distributions and others using the standard deviation or the interquartile range. In the
first case, the percentage of responding to any given category is defined, which according to McKenna
(1989) is determined to 51%, while there are cases where a specified distance from the mean is also
considered. For example, Christie & Barela (2005: 112) propose that at least 75% of participants’
responses should fall between two points above and below the mean on a 10-point scale”. As for the
studies using standard deviation or interquartile range to assess consensus, the former should be less
than 1.5 (Christie & Barela, 2005) and the latter less than 2.5 (Kittell-Limerick, 2005) or 1 (Raskin,
1994; Rayens & Hahn, 2000: 311).
However, each analysis should also include the calculation of mean and median, since these are
used to describe the middle and most typical response, depicting the central tendency (Binning,
Cochran, & Donateli, 1972; Kittell-Limerich, 2005), as well as the coefficient of variation (i.e. the
division of the standard deviation with the mean), denoting the observations’ homogeneity, and the
mode, representing the most frequently occurred value (Gupta & Waymire, 2008: 104; Saunders et al.,
2009: 444-448).
4 PRIOR EMPIRICAL STUDIES USING DELPHI TECHNIQUE
In this part, a number of studies, using Delphi technique, between years 1975 to 2013 in the
scientific fields of management and business were chosen. These studies are summarized in table 1
focusing on the way they used Delphi and providing implications for the most controversial issues of
the panel size, the Likert scale, the measure of consensus and the Delphi rounds.
More specifically, in the first two columns the authors (in chronological order) and the country of
research are referred. From the total 32 studies analyzed here, 11 were conducted in Europe, 9 in USA,
4 in Canada, 3 in Asia, 2 in Africa and 1 in Australia; while 2 were cross-national.
The third column depicts the participants in every study, showing that the majority uses a number
up to 30 experts, namely 18 out of 32 studies. In these 18 studies of Delphi 10 used the opinion of less
than 20 experts. However, there are studies using more than 30 experts, with the number ranging
between 30 and 50 participants in 5 studies and between 50 and 100 in 4 more. Also, there are 5 studies
which used an even greater number of participants, i.e. >100.
Focusing on the Likert point scale (fourth column of table 1), it is obvious that 10-point and 5-
point scales are the most common, since these are used by the 29 out of 32 studies (14 studies using a
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68
10-point scale and 15 studies a 5-point one). Nevertheless, the most important in the Likert point scale
selection is the aim of the study. What can be extracted by the use of the Likert point scale, is that a 10-
point one is used when the level of importance is investigated, since from the 14 studies which used the
10-point scale, 11 measured the importance while from the 15 studies that used the 5-point scale, only
3 did so. On the other hand, when the level of agreement is investigated, or in case of increase/decrease
measurement, a 5-point scale is most common. This could be inferred by the fact that 5 out 15 studies
used a 5-point scale to investigate the level of agreement and 3 the level of decrease/increase, while
only 1 out of 14 studies which used a 10-point scale measured the level of agreement.
The fifth column shows the measure of consensus with the majority of studies (12 out of 32) using
the standard deviation. An also common measure of consensus is the interquartile range which in many
cases is used supplementarily with standard deviation, or with median, or with a specific percentage of
the participant responding to a given category, as for example the percentage of experts responding to
the ‘strongly agreeing’ category, or the percentage of experts responding to the ‘highest priority’
category etc. However, there are also cases using only the percentage of the participant responding to a
given category as an exclusive measure of consensus, others using the coefficient variation and others
implementing the Kendall’s coefficient W. Also, there are studies combining the standard deviation
with the coefficient variation, or the standard deviation with the mean, or even more the interquartile
range with the standard deviation and the median, or the interquartile range with the median and the
percentage of the participant responding to a given category.
Finally, focusing on the number of rounds implemented for reaching consensus, the last column
shows that the majority needed 2 or 3 rounds. From the 32 studies presented in table 1, 17 reached
consensus after two rounds, 11 after three rounds, 2 after four rounds, 1 after five rounds and an
additional one used a combination of two panels, reaching consensus in the 2
nd
and the 4
th
round
respectively.
Lefkothea Giannarou and Efthimios Zervas
69
Table 1: Prior empirical studies of Delphi
No
Authors
Research scope
Country
Participants
Likert-scale
Measure of
consensus
1
Lamb (1975)
This study appraises 12 research projects in the field of
electricity utilization by using Delphi combined with
benefit/cost rankings
Canada
160
10-point
(zero/negligible value
to extremely valuable
research program)
IR
1
2
Ley & Anderson
(1975)
The Delphi technique was used to forecast the urban
development of Nanaimo, British Columbia along a range of
physical, social and political dimensions.
Canada
52
5-point
IR
3
Kaynak &
Macaulay (1983)
Gather data concerning the factors that will influence the
future growth of tourism
Europe
(Scotia)
1
st
round: 111/150
2
nd
round: 44/60
5-point (significant
decrease to
significant increase)
SD
2
4
Nelms & Porter
(1985)
This study estimates the maximum possible impact that
technology could have on clerical productivity as well as the
actual expected impact.
USA
(Atlanta,
Georgia)
10
n/d3
SD, IR,
median
5
Fish & Piercy
(1987)
This study used Delphi to examine the similarities and
differences in the theory and practice of structural and strategic
family therapy
USA
32
7-point for agreement
IR, median
6
Green, Hunter &
Moore (1990)
Assessment of the environmental impacts stemming from
tourist projects.
Europe (UK)
Preliminary stage:
40
1
st
Round: 31
2
nd
Round: 21
n/d
SD and CV
4
7
Niederman,
Brancheau &
Wetherbe (1991)
The study uses Delphi to determine the most critical issues in
Information Systems (IS) management. For this reason the
importance of 25 issues was investigated.
USA
1
st
round: 114/241
2
nd
round: 126/241
3
rd
round: 104/175
10-point (least
important to most
important)
SD
8
Kaynak, Bloom
& Leibold (1994)
This study uses Delphi to analyze the future of tourism in
South Africa by investigating factors which will influence the
future growth of the tourism industry
South Africa
1
st
round: 50/100
2
nd
round: 37/50
5-point (significant
increase to significant
decrease) and 10-
point (non important
to critically
important)
SD
9
Dekleva &
Zupančič (1996)
Evaluating the importance of 26 IS management issues
Europe
(Slovenia)
1
st
Round: 105/330
2
nd
Round: 163/330
3
rd
Round: 129/186
4
th
round: 148/186
10-point (from
unimportant to most
important)
SD
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10
Greninger et al.
(2000)
Delphi was used to determine retirement planning guidelines:
to ascertain retirement planning considerations and guidelines,
to determine if a consensus of opinion existed or could be
established and to determine what differences in opinions
might exist.
USA
188
5-point (definitely do
not agree to strongly
agree)
% of experts
responding
to
categories:
agree,
uncertain
and disagree.
11
Hayne & Pollard
(2000)
Assessing the importance of 23 issues in Information Systems
(IS) management.
Canada
157
10-point (least
important to most
important)
SD
12
Miller (2001)
The study used Delphi technique in order to develop indicators
to measure the movement of the tourism product at a
company/resort level towards a position of greater or lesser
sustainability. More specifically, the author ascertained the
opinion of experts on indicators presented to measure
movement towards sustainable tourism.
Europe
1
st
Round: 54/74
2
nd
Round: 37
5-point (strongly
disagree to strongly
agree)
SD
13
Keil, Tiwana &
Bush (2002)
The study explores the issue of IT project risk from the user
perspective and compares it with risk perceptions of project
managers.
USA
15
10-point of
importance
Kendall’s
coefficient
of
concordance
(W)
14
Hackett, Masson
& Phillips (2006)
The study explores levels of consensus among practitioners
about good practice in relation to youth who are sexually
abusive.
Europe (UK
& Ireland)
78
10-point (strongly
disagree to strongly
agree)
5-point (no relevance
to highly relevant)
IR, median,
% of
strongly
agreeing
statement (8-
10 and 4-5)
15
Kaynak &
Marandu (2006)
The study explores the most probable scenario for the tourism
industry in Botswana by the year 2020. For this experts
commended on the extent of changes in societal values and
ranked the expected impact these changes would have on the
industry.
Africa
(Botswana)
1
st
round: 104
2
nd
round: 68
5-point (significant
decrease to
significant increase)
and 10-point (no
impact at all to very
high impact)
SD
16
Ku Fan & Cheng
(2006)
The study uses Delphi technique in order to identify the needs
for continuing professional development for life insurance
sales representatives and to examine the competencies needed
by those sales representatives.
Asia
(Taiwan)
10
5-point (strongly
disagree to strongly
agree)
SD
17
Saizarbitoria
(2006)
The scope of this study was to analyze the influence on
companies’ performance of the two most important models for
Quality Management practice, using Delphi technique.
Europe
(Spain)
27
11-point
IR, median
Lefkothea Giannarou and Efthimios Zervas
71
18
Mason &
Alamdari (2007)
The paper used Delphi to forecast the structure of air transport
in EU in 2015 in respect of network carriers, low cost airlines
and passenger behavior. For this reason the experts were
required to agree or disagree with 27 statements.
EU
26/61
5-point
A 75% of
agreement as
a “broad
consensus”
threshold.
19
Chang et al.
(2008)
Delphi was used to assess the importance or ERP life cycle
activities
Asia
(Taiwan)
1st round: 27/40
2nd round: 24
10-point for
importance
SD
20
Czinkota &
Ronkainen
(2008)
The scope of the study was to identify international business
dimensions subject to change in the next 10 years and
highlight the corporate and policy responses to these changes
Africa
Asia
Europe
America
34
10-point (very low
impact to very high
impact)
n.d.
21
Nakatsu &
Iacovou (2009)
They investigated the importance of 25 risk factors of
outsourced software development from a client perspective in
domestic and offshore settings
USA
1st round: 29/32
2nd round: 26/32
3rd round: 27/32
10-point (unimportant
to very important)
SD
22
Lee & King
(2009)
The study proposes a guiding framework for the future
development of hot springs tourism in Taiwan, drawing upon
factors influencing the competitiveness of the sector.
Asia
(Taiwan)
1st round: 31/36
2nd round: 28/31
3rd round: 26/28
5-point for
importance
IR<1 & 80%
responded to
categories
“highest
priority”
(mean score
above 4.5)
and
“important
elements”
(means score
between 4
and 4.49)
23
Asonitis &
Kostagiolas
(2010)
Delphi technique was employed to highlight the most
important library services for the central Greek public
libraries.
Europe
(Greece)
1st round: 11/12
2nd round: 9/12
10-point for
importance
CV
24
Geist (2010)
Evaluating the importance of organizational goals
and a follow-up survey asking questions about the ease of use,
the merit or value and enjoyment
USA
Paper-pencil delphi:
Round 0: 14/30
Round 1: 16/30
Round 2: 12/30
Round 3: 13/30
Real-time Delphi:
Round 0: 10/30
Round 1: 11/30
7-point (not important
to very important
5-point (strongly
disagree to strongly
agree)
SD, IR
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72
25
Hussein (2010)
The study examines Corporate Social Responsibility (CSR)
theorists’ criteria from the corporate executive’s perspective.
For this reason it uses Delphi technique in order to identify
specific criteria recognized and used by organizational
executives vital to evaluating CSR.
USA
1st round: 26/35
2nd round: 27/35
3rd round: 25/35
5-point for
importance
IR<1.2
26
Culley (2011)
This study uses Delphi to evaluate the efficacy of using online
computer, Internet and e-mail applications.
USA
18
7-point (not useful to
very useful)
IR, ≥70%
agreement
27
Giannarakis,
Litinas &
Theotokas (2011)
The paper identifies both general and sector-specific indicators
in order to measure the Corporate Social Responsibility (CSR)
performance in Telecommunication sector
Europe
(Greece)
8/17
n/d
SD
28
Post, Rannikmäe
& Holbrook
(2011)
The study aims to create a theoretical tool for determining
competencies and knowledge in science education (which a
school leaver should have in order to be successful in the
workforce and/or as a citizen in society).
Europe
(Estonia)
1st round: 38
2nd round: 85
5-point (non
important to very
important)
Mean
(divided into
two
categories:
over 4 and
under 3)
SD
29
Hadaya, Cassivi
& Chalabi (2012)
The purpose of the study is to identify the most important IT
project management resources and capabilities.
Canada
1st round: 30/34
2nd round: 30/30
3rd round: 28/30
4th round: 24/28
5th round: 19/24
10-point for
importance
Kendall’s W
30
Hefferan &
Wardner (2012)
It uses Delphi to demonstrate how demand drivers and
accommodation priorities for emerging knowledge-intensive
firms are understood and how corporate property and asset
managers can respond to them.
Australia
11
5-point (low priority
to very high priority)
n/d
31
Goula (2013)
This study uses Delphi technique to explore ways of public
transition from bureaucracy to a participation-culture model of
human resources.
Europe
(Greece)
10/12
5-point (strongly
disagree to strongly
agree)
IR, SD
32
Jones, Day &
Quadri-Felitti
(2013)
This study uses Delphi to determine what defines “boutique”
and “lifestyle” hotels.
Europe
USA
Asia
1st round: 20
2nd round: 24
3rd round: 25
10-point (least
important to most
important)
SD
1. IR: interquartile range
2. SD: standard deviation
3. n/d: not defined
4. CV: coefficient variation
Lefkothea Giannarou and Efthimios Zervas
73
5 CASE EXAMPLES
5.1 Design
The presented case examples focus on one of the most controversial issues in Delphi technique
application, namely the consensus measurement. This issue triggered our effort to provide complete
guidelines to conduct Delphi as a means of eliciting experts’ opinion. Based on our experience, the way
of reaching consensus, is presented, using two case examples to illustrate how the various measures of
consensus could be applied in practice. These examples are used to indicate our basic conclusions on
consensus measurement in a practical way.
In the following two case examples, the way of eliciting the experts’ opinion is demonstrated,
regarding the importance of 10 variables and their agreement upon 8 statements respectively; which are
two of the most common uses of Delphi (see for example Geist, 2010; Hadaya, Cassivi, & Chalabi,
2012; Hayne & Pollard, 2000; Ku Fan & Cheng, 2006; Miller, 2001; Nakatsu & Iacovou, 2009). For
this reason, a well-structured questionnaire is formulated (see appendix 1); using a 10-Likert scale for
assessing the importance of a variable (1
st
case) and a 5-Likert one for the measurement of agreement
(2
nd
case). The data that are used to illustrate these case examples are taken in part from one of the
authors PhD thesis. However, since the aim of this study is to provide guidance to any researcher in any
scientific field, the names of the variables and the statements are not referred. Nevertheless, the
selected data are used to describe the problems that may arise in the consensus measurement and are
described thereafter.
5.2. 1
st
Case
In the first case, the consensus measurement when the scope of a Delphi study is to assess the
importance of a variable is demonstrated. Such examples are the Hayne and Pollard’s (2000) study,
where the importance of 23 issues in Information Systems (IS) management was evaluated, or the
Nakatsu and Iacovou’s (2009) one where the importance of 25 risk factors of outsourced software
development from a client perspective in domestic and offshore settings was investigated.
To illustrate this case, in a Likert scale of 0-10 (respectively for non- and high- importance)
(Asonitis & Kostagiolas, 2010; Ishikawa et al., 1993; Mullen, 2003; Nerantzidis, 2013), the opinion of
12 experts is shown in table 2.
To assess consensus, three measures are used combinatory:
(i) The 51% responding to the category ‘highly important’, which is between values 8 and
10 on a 10-Likert scale (Hackett, Masson & Phillips, 2006),
(ii) the interquartile range below 2.5 (Kittell-Limerick, 2005) and
(iii) the standard deviation below 1.5 (Christie & Barela, 2005).
Each of the above three measures has been separately proposed for consensus measurement.
However, there are cases where the interquartile range may be lower than 2.5 and/or the standard
deviation lower than 1.5, but only a low percentage of experts (less than 51%) evaluate the variable as
‘highly important’ (between values 8 and 10). Respectively, it is also possible that although at least
51% of the experts evaluate a variable as ‘highly important’, its interquartile range may be higher than
2.5 or/and its standard deviation higher than 1.5. These cases are presented in table 2 in variables 4,7
and 8.
Int. Journal of Business Science and Applied Management / Business-and-Management.org
74
Table 2: Delphi results regarding the importance of the variables
1
st
Expert
2
nd
Expert
3
rd
Expert
4
th
Expert
5
th
Expert
6
th
Expert
7
th
Expert
8
th
Expert
9
th
Expert
10
th
Expert
11
th
Expert
12
th
Expert
median
Q1
Q3
Q=Q3-Q1
mode
average
8-10%
standard
deviation
CV
1
st
Delphi round
Variable 1
10
9
7
10
9
10
8
7
9
9
9
8
9
8
9.3
1.25
9
8.75
83.33
1.06
0.12
Variable 2
9
9
9
9
8
9
8
9
9
9
8
9
9
8.8
9
0.25
9
8.75
100.00
0.45
0.05
Variable 3
9
9
10
9
8
8
10
9
9
8
8
7
9
8
9
1.00
9
8.67
91.67
0.89
0.10
Variable 4
5
7
9
9
8
8
9
8
5
8
4
9
8
6.5
9
2.50
9
7.42
66.67
1.78
0.24
Variable 5
10
10
10
8
9
6
10
10
8
9
10
10
10
8.8
10
1.25
10
9.17
91.67
1.27
0.14
Variable 6
10
9
4
9
6
3
5
6
9
8
6
6
6
5.8
9
3.25
6
6.75
41.67
2.22
0.33
Variable 7
8
9
7
8
6
5
8
9
6
8
5
7
7.5
6
8
2.00
8
7.17
50.00
1.40
0.20
Variable 8
6
7
9
8
6
8
5
8
4
8
5
7
7
5.8
8
2.25
8
6.75
41.67
1.54
0.23
Variable 9
10
9
4
8
7
10
9
9
10
8
10
8
9
8
10
2.00
10
8.50
83.33
1.73
0.20
Variable 10
7
10
6
8
8
6
8
9
3
6
6
8
7.5
6
8
2.00
6
7.08
50.00
1.83
0.26
2
nd
Delphi round
Variable 1
10
9
-
9
9
10
8
8
9
-
9
8
9
8.3
9
0.75
9
8.90
100.00
0.74
0.08
Variable 2
9
9
-
8
8
9
8
9
9
-
8
9
9
8
9
1.00
9
8.60
100.00
0.52
0.06
Variable 3
9
9
-
9
8
8
10
9
9
-
8
8
9
8
9
1.00
9
8.70
100.00
0.67
0.08
Variable 4
5
7
-
8
8
8
9
8
7
-
5
9
8
7
8
1.00
8
7.40
60.00
1.43
0.19
Variable 5
10
10
-
9
9
8
10
10
9
-
10
10
10
9
10
1.00
10
9.50
100.00
0.71
0.07
Variable 6
10
7
-
8
6
4
5
6
8
-
6
6
6
6
7.8
1.75
6
6.60
30.00
1.71
0.26
Variable 7
8
8
-
9
7
5
8
9
9
-
7
7
8
7
8.8
1.75
8
7.70
60.00
1.25
0.16
Variable 8
6
8
-
7
6
8
5
8
6
-
5
7
6.5
6
7.8
1.75
6
6.60
30.00
1.17
0.18
Variable 9
10
9
-
10
7
10
9
9
10
-
10
8
9.5
9
10
1.00
10
9.20
90.00
1.03
0.11
Variable 10
7
8
-
9
8
6
8
9
7
-
6
8
8
7
8
1.00
8
7.60
60.00
1.07
0.14
Lefkothea Giannarou and Efthimios Zervas
75
More specifically, although the 66.67% of respondents evaluate the variable 4’ as ‘highly
important’ (i.e. value this variable between 8 and 10 in the Likert scale), its interquartile range is 2.5
and its standard deviation over 1.5. Thus, how can we infer that this variable reaches consensus?
Respectively, ‘variable 7’ has an interquartile range 2 and standard deviation 1.40, but only a 50% of
respondents consider the variable as ‘highly important’ (its average value is 7.17). Similarly, ‘variable
8’ also has an unsatisfactory average value of 6.75 and an even lower percentage of respondents
evaluate it as ‘highly important’ (41.67%), although its interquartile range is 2.25.
All things considered, in this example, only 4 variables could be thought of as reaching consensus
(variables 1, 2, 3, 5) from the 1
st
Delphi round and a 2
nd
round of feedback is considered necessary in
order to conclude for the most important variables.
For this reason, a questionnaire of a controlled feedback of the group’s perspective should be
designed, for the second Delphi round, so that the respondents can clarify or change their views. For
this reason, the interquartile range of each variable should be identified (the shadow area in appendix 2)
and the respondents should change or state their answer when this is out of this range.
In case where fewer respondents than in the first round participate, the response rate must be
calculated. In this case example, we consider the answers of 10 out of 12 experts participating in the
second round; a response rate of 83.33%.
As it is apparent, the second round has improved the agreement among the experts. This means
that, apart from variables 1, 2, 3 and 5, consensus is also reached for the importance of variables 4, 7, 9
and 10 (see table 3). More specifically, all these variables satisfy the criteria of an interquartile range
below 2.5, a standard deviation below 1.5 and a percentage of experts over 51% evaluating them as
‘highly important’ (between values 8-10). Hence, in this example, where the importance of 10 variables
was investigated and diverse views existed (lack or agreement), the Delphi technique provided us with
a reliable way to conclude to the most significant ones; namely these where agreement was reached
among the experts.
Table 3: Variables’ consensus
% 8-10
IR
SD
1st Round
2nd
Round
1st
Round
2nd
Round
1st
Round
2nd
Round
Variable 1
83.33
100.00
1.25
0.75
1.06
0.74
Variable 2
100.00
100.00
0.25
1.00
0.45
0.52
Variable 3
91.67
100.00
1.00
1.00
0.89
0.67
Variable 4
66.67
60.00
2.50
1.00
1.78
1.43
Variable 5
91.67
100.00
1.25
1.00
1.27
0.71
Variable 6
41.67
30.00
3.25
1.75
2.22
1.71
Variable 7
50.00
60.00
2.00
1.75
1.40
1.25
Variable 8
41.67
30.00
2.25
1.75
1.54
1.17
Variable 9
83.33
90.00
2.00
1.00
1.73
1.03
Variable 10
50.00
60.00
2.00
1.00
1.83
1.07
5.3 2
nd
Case
In this second case, an example of eliciting consensus upon the agreement of experts in 8
statements is provided, using a 5-Likert scale, with value 1 denoting strongly disagreeing and value 5
strongly agreeing (Hackett et al., 2006; Verhagen et al., 1998). This use of Delphi is presented, for
instance, in Miller’s (2001) study to ascertain the opinion of experts on indicators considered to
measure the movement towards sustainable tourism. For this reason, he asked the experts whether they
agree or not that an indicator is understandable or is measured on an ongoing basis etc. In these
statements, experts were asked to provide their opinion choosing a value from 1 (strongly disagree) to 5
(strongly agree).
In such a case, the consensus is proposed to be assessed using three measures combinatory:
(i) The 51% of experts responding to the category ‘strongly agreeing’ (which according to Hackett et
al., 2006, is between values 4 and 5 on a 5-Likert scale),
(ii) the interquartile range below 1 (Raskin, 1994; Rayens & Hahn, 2000: 311) and
(iii) the standard deviation below 1.5 (Christie & Barela, 2005)
Int. Journal of Business Science and Applied Management / Business-and-Management.org
76
Table 4: Delphi results regarding the agreement of the statements
1
st
Expert
2
nd
Expert
3
rd
Expert
4
th
Expert
5
th
Expert
6
th
Expert
7
th
Expert
8
th
Expert
9
th
Expert
10
th
Expert
11
th
Expert
12
th
Expert
median
Q1
Q3
Q=Q3-Q1
mode
average
8-10%
standard
deviation
CV
1
st
Delphi round
Statement 1
5
5
5
5
4
5
4
5
5
5
4
5
5
4.8
5
0.25
5
4.75
100.00
0.45
0.10
Statement 2
5
5
5
5
4
4
5
5
5
4
4
4
5
4
5
1.00
5
4.58
100.00
0.51
0.11
Statement 3
3
4
5
5
4
4
5
4
3
4
2
5
4
3.8
5
1.25
4
4.00
75.00
0.95
0.24
Statement 4
5
5
5
4
5
3
5
5
4
5
5
5
5
4.8
5
0.25
5
4.67
91.67
0.65
0.14
Statement 5
5
5
2
5
3
2
3
2
5
5
1
2
3
2
5
3.00
5
3.33
41.67
1.56
0.47
Statement 6
4
5
4
4
3
3
4
5
3
4
3
5
4
3
4.3
1.25
4
3.92
66.67
0.79
0.20
Statement 7
3
4
2
4
3
4
3
4
2
3
2
4
3
2.8
4
1.25
4
3.17
41.67
0.83
0.26
Statement 8
4
5
3
4
4
3
4
5
2
3
3
4
4
3
4
1.00
4
3.67
58.33
0.89
0.24
2
nd
Delphi round
Statement 1
5
5
-
5
4
5
4
5
5
-
4
5
5
4.3
5
0.75
5
4.70
100.00
0.48
0.10
Statement 2
5
5
-
5
4
4
5
5
5
-
4
4
5
4
5
1.00
5
4.60
100.00
0.52
0.11
Statement 3
3
4
-
5
4
4
5
4
4
-
3
5
4
4
4.8
0.75
4
4.10
80.00
0.74
0.18
Statement 4
5
5
-
5
5
4
5
5
5
-
5
5
5
5
5
0.00
5
4.90
100.00
0.32
0.06
Statement 5
5
5
-
5
3
2
4
2
5
-
2
2
3.5
2
5
3.00
5
3.50
50.00
1.43
0.41
Statement 6
4
5
-
5
4
3
4
5
5
-
5
5
5
4
5
1.00
5
4.50
90.00
0.71
0.16
Statement 7
3
4
-
4
3
4
3
4
3
-
3
4
3.5
3
4
1.00
3
3.50
50.00
0.53
0.15
Statement 8
4
5
-
5
4
3
4
5
4
-
3
4
4
4
4.8
0.75
4
4.10
80.00
0.74
0.18
77
To prove the need of this combinatory use, the answers of 12 experts for the 1
st
Delphi round and 10
experts for the 2
nd
one are provided (table 4).
As it is obvious, in the first Delphi round, there may be statements with standard deviation below 1.5
and/or a 51% or experts responding to the category ‘strongly agreeing’ (i.e. between values 4 and 5), while their
interquartile range may be above 1 (statements 3 and 6). Respectively, there may be a case where the percentage
of experts’ responses lying into the ‘strongly agreeing’ category is below 51%, even if the standard deviation
and/or the interquartile range are below 1.5 and 1 respectively (statement 7).
The question of how can one assure that these statements are reaching consensus among the experts still
exists. Thus, combining the above three measures, in our example, only 4 statements could be thought of as
overall consensus and a second round of enhancing agreement is required (see appendix 2).
In the second round of changing or stating the opinion (using the interquartile range as guidance), the level
of agreement of two more statements was improved. That’s was because the combination of the three measures
of consensus, namely the 51% of experts responding to the ‘strongly agreeingcategory, the interquartile range
below 1.5 and the standard deviation below 1, were denoting overall consensus among six statements.
Obviously, consensus was reached in addition to statements 3 and 6, where their interquartile range value was
improved to 0.75 and 1 respectively.
Finally, table 5 denotes the difference between these measures from round to round for each statement.
Undoubtedly, the combinatory use of these three measures ensured, once more, the way of reaching consensus
in Delphi technique and provided a reliable manner to conclude on the expert’s overall agreement upon the eight
statements assumed.
Table 5: Statement’s consensus
% 4-5
IR
SD
1st Round
2nd
Round
1st
Round
2nd
Round
1st
Round
2nd
Round
Statement 1
100.00
100.00
0.25
0.75
0.45
0.48
Statement 2
100.00
100.00
1.00
1.00
0.51
0.52
Statement 3
75.00
80.00
1.25
0.75
0.95
0.74
Statement 4
91.67
100.00
0.25
0.00
0.65
0.32
Statement 5
41.67
50.00
3.00
3.00
1.56
1.43
Statement 6
66.67
90.00
1.25
1.00
0.79
0.71
Statement 7
41.67
50.00
1.25
1.00
0.83
0.53
Statement 8
58.33
80.00
1.00
0.75
0.89
0.74
6 CONCLUSION
The Delphi technique is a qualitative tool, which is used to elicit expert’s opinion, without the cost of ‘face-
to-face’ interaction, when information about the existing problem is restricted. Although time consuming, it is
quite simple in application and allows interaction. However, its implementation on different sectors has also
yielded issues of fuzziness regarding the expert’s panel selection (size and characteristics), the consensus
measurement and the number of rounds, as well as the response rate and the questionnaire design.
This paper clarifies the above issues both theoretically and practically, to assist any researcher in
management or business field to conduct Delphi technique. In particular, through literature review this study
shows that the purpose of each study defines the questionnaire design, and more specifically the Likert scale
choice, while the homogeneity of the sample determines the panel size and therefore the Delphi rounds;
demanding, in any case, a response rate above 70%. However, since there is a great variation among the studies
using Delphi, regarding the Likert scale, the number of participants, the number of rounds and the measures of
consensus, 32 prior empirical studies are analyzed to show the major trends.
On the other hand, using two examples, the way of reaching consensus was demonstrated in practice,
leading to the need of using more than one statistical measures in order to assess the consensus. Hence, this
study shows that there are cases where the interquartile range or/and the standard deviation may be within the
accepted limit but the average value may be low and hence the experts may do not assess the importance of a
variable as high (between values 8-10 in a 10-Likert scale) or may not ‘strongly agree’ with a statement
(between values 4-5 in a 5-Likert scale). For this reason, these three measures should be considered at the same
time, so that consensus can be ensured.
All things considered, Delphi is a quite useful tool in decision making process in the scientific field of
management or business, when a lack of agreement or incomplete knowledge is evident. It is useful in case
study analyses, because of its limitation of non generalizability of the results, and provides a great advantage for
Int. Journal of Business Science and Applied Management / Business-and-Management.org
78
the researcher who does not need a representative sample to implement this method. Its diffusion and
contribution in any scientific field could be the aim of a longitudinal study. This means that, selecting the
applications of Delphi from the very first years, such a study could highlight the scientific field with the greatest
contribution and practical implementation. Undoubtedly, this is not the only implication for future studies, since
an open case is the great time that this method demands in order to reach consensus. This issue may also be
central in the near future, where technology could provide a clear assistance on its implementation. Hence, what
was an obstacle in 1970s, could now be confronted through on-line applications, providing friendlier
environment and quicker responses with real time interactions between the experts.
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Malin Olander Roese and Sverker Sikström
81
APPENDIX 1
1st Delphi round: Questionnaire sample
Clarifications
In the following questionnaire your may state your opinion regarding the level of each variable’s
importance, compared to the others, by choosing a value among 0 to 10. More specifically, you may choose the
zero (0) value when the variable is considered unimportant and, while value ten (10), when it is considered as
highly important. Respectively, you should express your opinion on 8 statements by choosing a value among 1
to 5. You may choose value one (1) when you highly disagree, while value five (5) when you highly agree.
Arithmetic scale
Not Important Highly important
Answer
VARIABLES
Variable 1
0
1
2
3
4
5
6
7
8
9
10
Variable 2
0
1
2
3
4
5
6
7
8
9
10
Variable 3
0
1
2
3
4
5
6
7
8
9
10
Variable 4
0
1
2
3
4
5
6
7
8
9
10
Variable 5
0
1
2
3
4
5
6
7
8
9
10
Variable 6
0
1
2
3
4
5
6
7
8
9
10
Variable 7
0
1
2
3
4
5
6
7
8
9
10
Variable 8
0
1
2
3
4
5
6
7
8
9
10
Variable 9
0
1
2
3
4
5
6
7
8
9
10
Variable 10
0
1
2
3
4
5
6
7
8
9
10
Highly Disagree Highly agree
Answer
STATEMENTS
Statement 1
1
2
3
4
5
Statement 2
1
2
3
4
5
Statement 3
1
2
3
4
5
Statement 4
1
2
3
4
5
Statement 5
1
2
3
4
5
Statement 6
1
2
3
4
5
Statement 7
1
2
3
4
5
Statement 8
1
2
3
4
5
Additional information observations:
APPENDIX 2
2
nd
Delphi round: Questionnaire sample
Clarifications
In the following questionnaire you are to restate your opinion regarding the contribution level of each of
the 10 variables, compared to the others, by choosing a value between 0 and 10 and your disagreement or
agreement upon the 8 statements, by choosing a value between 1 and 5. In addition, the shadowed cells depict
the range of the 50% of the first Delphi round responses as follows: the lower values imply lower importance for
this specific variable or low levels of agreement, while the higher values, higher importance or higher levels of
agreement.
In the two next tables, you are to restate your opinion, either by maintaining or changing your previous
choice (your answer in 1
st
Delphi round). In the case where the chosen value is outside the shadowed range, you
should justify your choice providing a short explaining text.
Int. Journal of Business Science and Applied Management / Business-and-Management.org
82
Arithmetic scale
Answer
Stating your answer
Not important Highly important
VARIABLES
1
Variable 1
0
1
2
3
4
5
6
7
8
9
10
2
Variable 2
0
1
2
3
4
5
6
7
8
9
10
3
Variable 3
0
1
2
3
4
5
6
7
8
9
10
4
Variable 4
0
1
2
3
4
5
6
7
8
9
10
5
Variable 5
0
1
2
3
4
5
6
7
8
9
10
6
Variable 6
0
1
2
3
4
5
6
7
8
9
10
7
Variable 7
0
1
2
3
4
5
6
7
8
9
10
8
Variable 8
0
1
2
3
4
5
6
7
8
9
10
9
Variable 9
0
1
2
3
4
5
6
7
8
9
10
10
Variable 10
0
1
2
3
4
5
6
7
8
9
10
Arithmetic scale
Answer
Stating your answer
Highly disagree Highly agree
STATEMENTS
1
Statement 1
1
2
3
4
5
2
Statement 2
1
2
3
4
5
3
Statement 3
1
2
3
4
5
4
Statement 4
1
2
3
4
5
5
Statement 5
1
2
3
4
5
6
Statement 6
1
2
3
4
5
7
Statement 7
1
2
3
4
5
8
Statement 8
1
2
3
4
5