Page 48 - World Journal of Laparoscopic Surgery
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Isreb S et al

            unmarked instruments, and to look at other factors that might
            influence precision.

            METHODS
            Twenty-two surgeons with previous laparoscopic surgery
            exposure were recruited to the study, eight consultants and
            eleven senior surgical trainees at Sunderland city hospital
            general surgical department. Three visiting senior trainees from
            Gateshead Health NHS Foundation Trust were also included.
            Candidates were asked to estimate 150 cm on a piece of string
            fixed within a standard laparoscopic training stack. The string  Fig. 1: The percentage of candidates who chose 5 cm or less,
            length was four meters and was fixed at both ends. The  10 cm or 15 cm or more as their repeated measuring unit
            laparoscopic camera was held on a metal fixed holder to eliminate
            human movement and any depth of field effects on the
            magnification. The experiment consisted of three phases. During
            the first phase each candidate carried out the estimation twice,
            one from each fixed string end, using standard laparoscopic
            instruments without marking. Candidates judged length via a
            range of values from 2 to 20 cm incrementally in order to estimate
            the target length of 150 cm. These increments were classified
            into three groups as 5 cm or less, 10 cm and 15 cm or more. The
            estimated 150 cm length on the string was marked with the
            laparoscopic autoclip applicator. Each measurement was timed
            independently. The estimated lengths were measured and the
            clips were removed before the next phase. Candidates were
            oblivious of their results and string length to prevent any self-
            correction. The experiment was repeated twice after marking
            the same instrument at 10 cm and at 5 cm level respectively.
            STATISTICAL ANALYSIS
                                                               Fig. 2: Bland-Altman plot for attempts without guide marks. The graph
            Data were analyzed using Bland-Altman plots along with  represents the mean of the two attempts as the (X-axis) value, and
            ANOVA tests.                                       the difference between the two attempts as the (Y-axis) value. Ideally
                                                               the points should be on 150 cm at the X-axis and on zero on the Y-axis
            RESULTS
            Using an unmarked instrument, half the candidates initially
            attempted to estimate length in 10 cm increments in order to
            achieve the 150 cm target. Seven candidates initially opted for 5
            cm increments and two chose 15 cm increments. Only one
            candidate judged 2 cm and 20 cm respectively (Fig. 1).
               Bland-Altman plots were used to analyze and visualize the
            results by comparing the average of the two attempts for each
            of the three scenarios against the differences (Figs 2 to 4). By
            comparing the plots one can see the magnitude of errors
            obtained via each of the three methods. The distributions are
            clustered tighter around the target value of 150 cm when using
            the 5 and 10 cm guide marks. The error between measurements
            was also considerably reduced when using the 5 cm guide (Figs
            2 to 4).
               Therefore candidates might have gained a practicing
            advantage while conducting the other two. In order to
            investigate this further, ANOVA tests were performed on the  Fig. 3: Bland-Altman plot for attempts using 10 cm guide mark. The
                                                               graph represents the mean of the two attempts as the (X-axis) value,
            measurement and the time data.                     and the difference between the two attempts as the (Y-axis) value.
               The mean of the measurements estimated using the  The distributions are clustered tighter around the target value of
            unmarked instrument was 115.4 cm compared to 139.0 cm and  150 cm than the nonguide mark attempts
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