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2006 Edition 2 (Issue 144) - Sasmt-savmo.org.za

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The next stage was to see what happened when another<br />

29 assessors were asked to use C1-C12 to judge performances.<br />

This time, the video recording consisted of a series<br />

of ten solo performances, each on a different instrument.<br />

There were two groups of assessors:<br />

Group 1: Twelve music teachers and student teachers<br />

specializing in music<br />

Group 2: Seventeen student teachers specializing in subjects<br />

other than music<br />

Some members of this group had shown interest in<br />

music through, for example, joining their college<br />

choir. But none had studied music at school beyond<br />

the age of 16, or taken instrumental lessons since<br />

leaving school.<br />

The assessors were asked to imagine that each performance<br />

was part of a Grade 8 examination, and to assess the<br />

performance as seen and heard without making any allowances,<br />

for example for performers who looked younger.<br />

For each performance there was a double-sided sheet to<br />

be completed. On the first side, the assessor gave a single<br />

mark of up to 30 using the Associated Board of the Royal<br />

Schools of Music’s criterion-referenced classification system<br />

(distinction, merit, pass, and fail) as a guide. On the<br />

second side, the assessor rated the performance on each of<br />

the twelve bipolar constructs using a four-point scale.<br />

The marks given by individuals for performances were converted<br />

into ranks, with the performance given the highest<br />

mark being assigned a rank of one. The constructs were<br />

scored from one to four according to their placing on the<br />

four-point scale. There was a positive correlation between<br />

each of the constructs and the overall rank ranging from r<br />

= 0.4 (C6) to r = 0.7 (C10 and C11) (n = 290). 5 I followed<br />

this up with another statistical technique: multiple regression<br />

analysis. 6 This showed that the constructs accounted<br />

for more than two-thirds of the variance in the ranking<br />

of the performances, for both Group 1 and Group 2. This<br />

indicates that the holistic assessment could be accounted<br />

for in terms of common constructs to a substantial extent.<br />

It is interesting that there is so little difference in the results<br />

for Groups 1 and 2, i.e. that there is little apparent difference<br />

in the holistic assessment according to the extent of<br />

formal musical expertise. This offers tentative support to<br />

the theory that the reliability of holistic assessment stems,<br />

at least partly, from practice in every situation.<br />

We have seen that holistic assessment has advantages over<br />

segmented assessment. It is more musically credible, in<br />

the sense that it is more like assessment made of musical<br />

performance in the real world. In addition, it can be more<br />

reliable, and no more subjective.<br />

This discussion has been possible only because there is<br />

some general understanding of what is meant by ‘performer’<br />

and ‘performance’. We have some idea of what assessment<br />

systems in this field are trying to predict. We can<br />

tell if the marks produced are nonsense.<br />

This is an unusual situation. Much educational assessment<br />

with an outcome of a single mark or grade takes place in<br />

a less certain context. We may know what a performer is,<br />

but do we know what a musician is? Yet we routinely combine<br />

marks obtained for listening, composing, and performing<br />

to give a music GCSE, or A level grade. Is there an<br />

understanding of what a mathematician or a scientist is?<br />

Yet we combine marks to give single grades also in these<br />

subjects.<br />

It is sometimes argued that there is something particularly<br />

difficult about assessment in the arts. Might it not be that<br />

some areas of the arts offer opportunities for particularly<br />

rigorous assessment? If we understand what behaviour<br />

we are trying to measure, then we can tell if the marks<br />

we obtain are sensible. Perhaps those who devise summative<br />

assessment systems for non-arts subjects could learn<br />

something from looking at aspects of the arts.<br />

BIBLIOGRAPHY AND FURTHER READING<br />

FISKE, M. 1977. Relationship of Selected Factors in Trumpet<br />

Performance Adjudication Reliability. Journal of<br />

Research in Music Education. 25(4):256-263<br />

KELLY, G. 1955. The Psychology of Personal Constructs.<br />

New York: Norton.<br />

MILLS, J. 1991. Assessing Musical Performance Musically.<br />

Educational Studies. 17(2):173-181.<br />

MILLS, J. 2005. Music in the School. Oxford: Oxford University<br />

Press.<br />

Reproduced from Music in the School by permission of<br />

Oxford University Press (www.oup.com).<br />

ISBN 0-19-322300-7<br />

Janet Mills is a Research Fellow at the Royal College of Music, London.<br />

She began her career as a secondary school music teacher,<br />

and was a teacher trainer prior to working for<br />

ten years as an HM inspector of Schools. She<br />

works widely in schools, universities and the<br />

community. Her writing includes Music in the<br />

School (OUP 2005), Music in the Primary School<br />

(CUP 2001) and many research articles.<br />

1.<br />

2.<br />

3.<br />

4.<br />

5.<br />

6.<br />

See Mills 2005:156<br />

Fiske 1977<br />

Mills 1991<br />

Kelly 1955<br />

Correlation coefficients (denoted r) can range from 1 (perfect<br />

positive correlation) to 0 (no correlation) to -1 (perfect negative<br />

correlation). So the marks that assessors gave the performance<br />

were influenced most by whether the performance was<br />

clean or sensitive, and least by whether they thought that the<br />

tempo was appropriate.<br />

The multiple regression analysis searched for values a1 to a12<br />

such that a ‘regression’ equation of the form:<br />

Rank = a1C1 + a2C2 +a3C3 + … + a12C12<br />

accounts for as much as possible of the variance in ranks, when<br />

calculated across the 29 x 10 = 290 performances heard. The<br />

regression equation that was calculated here accounts for<br />

71% (n = 290) of the variance in the ranks. The separate figures<br />

for Groups 1 and 2 are 73% (n = 120) and 69% (n = 170)<br />

respectively.<br />

Suid-Afrikaanse Musiek Onderwyser |<strong>144</strong> | November <strong>2006</strong>

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