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Brand, Identity and Reputation: Exploring, Creating New Realities ...

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derived map reflects both positive <strong>and</strong> negative views of the McDonald‘s br<strong>and</strong>, with two core associations that are<br />

strongly linked (shown as the thickest, black lines) being ‗unhealthy‘ <strong>and</strong> ‗fast‘. As it st<strong>and</strong>s, the consensus map tells us<br />

that consumers hold very complex <strong>and</strong> at times conflicting set of associations that differs markedly from the clear cut<br />

structure as shown in Figure 1. This poses a question; is the br<strong>and</strong> incoherent or is the consensus map confounding<br />

more coherent ‗groups‘ of consumer views about the br<strong>and</strong>. We consider this in terms of theory <strong>and</strong> mapping research<br />

next.<br />

Segmentation Using <strong>Br<strong>and</strong></strong> Concept Mapping<br />

The seminal works of Smith (1956) <strong>and</strong> Wind (1978) have directed marketers to expect that markets are not<br />

homogeneous, but need to be divided into subgroups which share common features <strong>and</strong> are different from other<br />

subgroups. This is at odds with John et al.‘s (2006) <strong>Br<strong>and</strong></strong> Concept Mapping (BCM) approach, where individual br<strong>and</strong><br />

maps are aggregated to produce a single consensus map, like the one illustrated in Figure 2.<br />

Apart from being debatable in segmentation terms, in mapping terms too, aggregated maps constructed from an entire<br />

population have been shown to provide a poor reflection of some individual maps (Henderson, Iacobucci & Calder,<br />

1998).<br />

To improve the BCM approach we therefore amend John et al.‘s (2006) methodology by developing a post hoc<br />

segmentation to produce internally coherent segments based on differing br<strong>and</strong> maps from the wider sample. A st<strong>and</strong>ard<br />

clustering method (Ward‘s minimum variance method (Ward & Reingen, (1990)) is used to generate BCM segment<br />

maps shown below.<br />

The segmentation process produced seven discrete sub-groups of respondents based on their associations <strong>and</strong> the way<br />

these linked together. These sub-groupings were then subjected to the aggregation process as recommended by John et<br />

al (2006) to produce the seven maps which are shown in Figure 3 (Appendix 1).<br />

Analysis of Segment Attractiveness<br />

By ‗eyeballing‘ the seven maps it is evident that the segments differ in two broad ways. Firstly, some maps are more<br />

dense than others (i.e. they exhibit more core, secondary <strong>and</strong> tertiary associations with the McDonald‘s br<strong>and</strong>).<br />

Secondly, some maps appear to have more positive (less negative) associations than others. What is needed however is<br />

an objective way of integrating strength <strong>and</strong> favourability to objectively measure segment attractiveness.<br />

In order to measure segment attractiveness, we need to consider both the strength <strong>and</strong> favourability of each segment<br />

map. Previous research (Anderson, 1983b; Krishnan, 1996) indicates that the strength of a map depends on both the<br />

number of associations <strong>and</strong> also importantly on the number <strong>and</strong> strength of links between these associations. For each<br />

segment map, we counted the number of associations present <strong>and</strong> also the total number of links present – taking account<br />

of single, double <strong>and</strong> triple weighted links. In order to be able to compare between maps, both measures, i.e. the<br />

number of associations <strong>and</strong> total number of links was normalized by dividing by the maximum over all seven segment<br />

maps.<br />

As alluded to earlier, favourability was measured for each association by averaging the individual favourability score (-<br />

1, 0 <strong>and</strong> +1) indicated by respondents when creating their maps. In order to produce an overall favourability measure<br />

for each segment map, we simply averaged the favourability scores for each association in the map, thereby producing a<br />

value in the range -1 (all associations considered unfavourable by all respondents) through to +1 (all associations<br />

regarded positively by respondents).<br />

Normalised Association Score = Number of Associations / Maximum Number of Associations over all maps<br />

Normalised Links Score = Sum of Weight of Links / Maximum Sum of Weight of Links over all maps<br />

The relative attractiveness of each segment map can then be measured by multiplying the aforementioned measures<br />

together. The resulting attractiveness score ranges between -1 <strong>and</strong> +1. The closer to unity, the more attractive the<br />

segment map, whilst those with scores approaching -1 would represent segments with a large number of highly linked<br />

unfavourable associations<br />

Attractiveness = Normalised Association Score x Average Favourability x Normalised Links Score<br />

TAKE IN TABLE 1 ABOUT HERE<br />

Findings<br />

232

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