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Prediction of new firms performance: some practices that increase the odds of success
Unformatted Document Text:  that y=3, firm success. This approach is not appropriate for evaluating the effect of a dummy variable. Dichotomy variables are analyzed by comparing the probabilities that result when the variable takes its two different values with those that occur with the other variables held at their sample means. See Greene (2000) for further details. Regarding the cut point or threshold parameters interpretation, Daykin (2002) suggested that first, if the dependent variable measure shows that most firms are in either one extreme or the other (for example, very poor performance or very good performance), one would expect that the threshold would be tightly bunched in the middle of the distribution, very close to one another. If, on the other side, firms appear to be more balanced, it would be expected that the cut point be widely dispersed. Second, it could happen that the cut points adjust to the questionnaire wording, in order to obtain the dependent variable, and might be doubtful and hard to understand. If this is the case, one would expect that the middle threshold to be far apart, reflecting an indifference on the part of the respondents who may not understand the question. This is important, as the questionnaire wording can be improved between studies, and a contraction toward the middle might be a sign of improvement. In addition to probit regression analysis, descriptive statistics and test of mean and proportion differences between successful, mediocre and failed firms were also run. 4 Results 4.1 Control variables Control variables that affect performance include size (number of employees), age of the business, and industry (Lussier and Pfeifer 2001; Reynolds 1987; Shane 1996). Small firms are more likely than large firms to fail. In the sample, the average size, as measured by number of employees, of the failed firms was 17 (s.d. 31), of the mediocre firms was 17 (s.d. 25) and 30 (s.d. 51) for successful firms. The sample was based on SME and the means of successful, mediocre, and failed firms is not significantly different at the .05 level. Therefore, firm size should not bias the results. The age of a business also affects performance because new firms have a higher probability of a poor performance than established businesses. New businesses often lose money. However, the mean age, with similar medians, of failed businesses were 14.24 (s.d. 11.3) years, 15.2 (s.d. 13.7) years for mediocre firms and 15.16 (13) successful companies. Therefore, all groups are mature and the mean difference is not significant at the .05 level. Thus, age should not bias the results. Industry can also affect success, as more service and retail firms tend to have higher failure rates (Lussier 1996a, 1996b). However, all industry sectors were included in the sample; also, Chi-square testing found no significant differences between the successful, mediocre, and failed businesses by industry. Thus, there are relatively equal numbers of firms that performed well, mediocre or poorly by industry, and industry should not bias the results. 7

Authors: HalabĂ­, Claudia. and Lussier, Robert.
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that  y=3, firm  success.  This approach  is not  appropriate  for evaluating  the effect  of a dummy  variable.  Dichotomy 
variables are analyzed by comparing the probabilities that result when the variable takes its two different values with 
those that occur with the other variables held at their sample means. See Greene (2000) for further details. 
Regarding   the   cut   point   or   threshold   parameters   interpretation,   Daykin   (2002)   suggested   that   first,   if   the 
dependent   variable   measure   shows   that   most   firms   are   in  either   one   extreme   or   the   other   (for   example,   very   poor 
performance or very good performance), one would expect that the threshold would be tightly bunched in the middle of 
the distribution, very close to one another. If, on the other side, firms appear to be more balanced, it would be expected 
that the cut point be widely dispersed. 
Second, it could happen that the cut points adjust to the questionnaire wording, in order to obtain the dependent 
variable, and might be doubtful and hard to understand. If this is the case, one would expect that the middle threshold to 
be far apart,  reflecting an indifference  on the part of the respondents who may not understand the question. This is 
important, as the questionnaire wording can be improved between studies, and a contraction toward the middle might be a 
sign of improvement.  In addition to probit regression analysis, descriptive  statistics and test of mean and proportion 
differences between successful, mediocre and failed firms were also run.
4   Results
4.1 Control variables
Control variables that affect performance include size (number of employees), age of the business, and industry (Lussier 
and Pfeifer 2001; Reynolds 1987; Shane 1996). Small firms are more likely than large firms to fail. In the sample, the 
average size, as measured by number of employees, of the failed firms was 17 (s.d. 31), of the mediocre firms was 17 
(s.d. 25) and 30 (s.d. 51) for successful firms. The sample was based on SME and the means of successful, mediocre, and 
failed firms is not significantly different at the .05 level. Therefore, firm size should not bias the results. The age of a 
business also affects performance because new firms have a higher probability of a poor performance than established 
businesses. New businesses often lose money. However, the mean age, with similar medians, of failed businesses were 
14.24 (s.d. 11.3) years, 15.2 (s.d. 13.7) years for mediocre firms and 15.16 (13) successful companies. Therefore, all 
groups are  mature  and the mean difference  is not significant  at the .05 level.  Thus, age should not bias the results. 
Industry can also affect success, as more service and retail firms tend to have higher failure rates (Lussier 1996a, 1996b). 
However,  all  industry sectors  were  included  in the  sample;  also,  Chi-square  testing found no significant  differences 
between the successful, mediocre, and failed businesses by industry. Thus, there are relatively equal numbers of firms that 
performed well, mediocre or poorly by industry, and industry should not bias the results.
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