The "Late Birthday Effect" is a label given to the observation that students who fail to thrive in the early years of primary school are frequently those with late birthdays - e.g. in November and December. This effect is manifested in Western Australia where the rules for entering primary school result in late birthday students being developmentally less mature than the rest of their classmates. For how many years does this effect persist? Does it affect achievement in Senior Secondary School and, by implication, access to university?An analysis of tertiary entrance scores for 17 year old Western Australian school leavers in 1992 and 1993 showed that for students who enter school at the normal time and who progress at the normal rate there was no evidence of lower achievement by late birthday students; however, there was a conspicuous shortfall in the number of late birthday students in this year group. A comparison with birth statistics showed that late birthday students are more likely to be aged 18 on leaving senior secondary school. They are also less likely to be university-bound than students with early birthdays.
A comparison of data from other Australian states confirmed the findings from Western Australia; namely, immature school starters are generally more likely to have their entry to school delayed or be made to repeat a year, but those who do progress at the normal rate suffer no disadvantage in access to university. Since the rules for starting school differ from state to state, this effect is attributed to developmental maturity rather than seasonal factors affecting innate intelligence. Since the removal of students from the "normal" cohort - by delaying school entry, making students repeat, or due to students leaving before the end of Year 12 - does not increase the mean tertiary entrance score of late birthday students who progress at the normal rate, it is concluded that such interventions are unrelated to academic potential.
[Key Words: Late birthday effect, Tertiary Entrance Score, school entry age.]
This research was initiated by a question from the Ministerial Task Force on Voluntary Full-time Pre-primary Education and Related Matters, one of whose terms of reference was "...to consider the appropriate entry age for children entering a full-day program [of formal education], taking into account the situation in other states of Australia." The findings of this task force were subsequently published in a document informally referred to as the Scott Report (1993). This term of reference arose from one of the main concerns expressed about the full-time pre-primary policy operating during 1992: namely, that some children admitted to pre-primary centres were too young for a five days a week full-time education program. Currently in Western Australia parents may voluntarily send children to pre-primary centres at the beginning of the year in which their fifth birthday falls, i.e. shortly after their fourth birthday. In no other Australian state or territory is entry to pre-primary schooling possible so early; hence this state's particular concern about the late birthday effect.
The late birthday effect is a phenomenon well known to parents of children entering school. The extent of this effect has been reported variously: Kinard and Reinherz (1986) found that there were age group differences in achievement in the first year of schooling which disappeared in subsequent years; Sweetland and de Simone (1987) found that late birthday children in grades 1-4 performed at a significantly lower standard than their classmates; Mortimore et al (1988) found that 7 year old students with birthdays late in the school year did less well in reading, writing and mathematics, were twice as likely to have behavioural difficulties and were more likely to have a negative attitude to school than students born early in the school year; Bell and Daniels (1990) found that the effect could be found in students aged 11-15 taking science assessments.
Apart from a direct effect on academic achievement, the late birthday effect has been linked to other factors which would be expected to affect schooling: Diamond (1983), for instance, reported that late birthday students have a higher incidence of specific learning disabilities; and Jackson (1964) and Thompson (1971) reported that the late birthday effect is enhanced when internal assessment is used, since teachers tend to victimise the youngest members of the class. Routley and de Lemos (1993) describe strategies by parents to avoid the late birthday effect by delaying school entry until the next academic year and show that age on entry to school depends on sex and socioeconomic status.
In Western Australia the Education Act (1928) and its regulations make it compulsory for parents to cause their children to attend school at the start of the year in which their sixth birthday falls. This may or may not be subsequent to a period of pre-primary education. A small number of parents manage to negotiate a year's deferral of entry, but the majority of students enter according to policy. From then on, students in Western Australia normally march locked in step through one grade per year until they leave school. The only concession to developmentally appropriate practice is to advance or retard a very small number of students who are exceptionally conspicuous misfits.
Having access to data on senior secondary school achievement, the authors were asked to find out whether the late birthday effect persisted to the end of Year 12. This main question was broadened to ask:
In Western Australia, the variable Achievement was operationalised as the Tertiary Entrance Score (TES) calculated by the SEA. Subject to the restriction that at least one course must be taken from each of two categories - Humanities (not including English) and Science/Quantitative courses - the average of the best four scaled marks (maximum 100) from TES courses is compared with the average of the best five scaled marks. The higher of the two averages is multiplied by five and added to ten percent of the student's mark in the Australian Scaling Test, giving a possible maximum TES of 510.
SPSSPC Version 6.0 was used for ANOVA studies. Chi-square tests were carried out manually, using birth statistics as a basis for expected values.
Third | Count | Mean TES | sd of TES |
---|---|---|---|
Jan-Apr May-Aug Sep-Dec | 6872 67796165 | 304.19 305.47 304.74 | 70.35 71.00 70.10 |
Third | Sex |
|||
Male |
Female |
|||
Mean TES | Frequency | Mean TES | Frequency | |
Jan-Apr May-Aug Sep-Dec |
305.59 306.48 306.87 | 3180 3093 2683 |
302.98 304.62 303.10 | 3692 3686 3482 |
Effect | df | F | p |
Age Sex Age x Sex | 2 1 2 | 0.58 7.25 0.29 | 0.56 0.007 0.75 |
Month of Birth | Frequency | Mean TES | sd of TES |
January February March April May June July August September October November December |
1716 1604 1838 1714 1797 1663 1664 1655 1621 1709 1484 1351 |
301.50 301.84 307.06 305.99 304.86 307.87 303.85 305.35 304.70 305.13 306.81 302.02 |
70.41 71.39 70.77 68.73 70.78 71.22 71.47 70.53 70.70 68.59 68.93 72.50 |
Birthday group | Age at end of Year 12 | Month of birth | Frequency | Mean TES | s.d. of TES | Significantly different groups |
1 2 3 4 5 6 7 8 9 |
16 16 16 17 17 17 18 18 18 |
SOND MJJA JFMA SOND MJJA JFMA SOND MJJA JFMA |
25 72 349 6569 7184 7239 1316 719 471 |
322.2 362.1 342.5 304.3 304.8 303.5 290.4 287.7 295.1 |
95.98 71.99 74.89 68.83 70.03 69.47 73.17 74.98 76.87 |
nil 4,5,6,7,8,9 4,5,6,7,8,9 2,3,7,8 2,3,7,8 2,3,7,8 2,3,4,5,6 2,3,4,5,6 2,3 |
Figure 1: Variation of TES, by age group, Western Australia 1992-93
Figure 2: Distribution of ages of leavers with a TES, Western Australia 1992-93
Table 5: Observed and expected numbers of 17 year old Year 12 students, Western Australia 1992
Quarter | No of births 17 years earlier | O Observed No of Year 12 students | E Expected No of Year 12 Students | (O-E)2/E |
---|---|---|---|---|
Jan-Mar Apr-Jun Jul-Aug Sep-Dec Total |
5212 5019 5139 4965 20335 |
3426 3401 3370 2963 13160 |
3373 3248.1 3325.75 3213.15 13160 |
.83 7.20 .59 19.47 28.09 |
(Chi-square = 28.09, df = 3, p < 0.005) | ||||
Birth Period (1975) | No of births 17 years earlier | O Observed | E Expected | (O-E)2/E |
---|---|---|---|---|
Last Quarter Other Totals | 2396 7487 9883 | 1586 5419 7005 | 1698.27 5306.73 | 7.42 2.38 9.80 |
Birth Period (1975) | No of births 17 years earlier | O Observed | E Expected | (O-E)2/E |
---|---|---|---|---|
Last Quarter Other Totals | 2569 7883 10452 | 1377 4784 6161 | 1514.31 4646.69 6161 | 12.45 4.06 16.51 |
Age in year 12 | ||||
17 | 18 | |||
University-bound | O E | 9631 9358.5 | 1127 1399.5 | |
Non-university-bound | O E | 3529 3801.5 | 841 568.5 | Total |
SO | 13160 | 1968 | 15128 | |
Month of Birth | ||||
Jan-Mar | Oct-Dec | |||
University-bound | O E | 2540 2523.5 | 2166 2182.5 | |
Non-university-bound | O E | 886 902.5 | 797 780.5 | Total |
SO | 3426 | 2963 | 6389 | |
Month of Birth | ||||
Jan-Mar | Oct-Dec | |||
University-bound | O E | 161 161.7 | 447 446.3 | |
Non-university-bound | O E | 126 125.3 | 345 345.7 |
Total |
SO | 287 | 792 | 1079 | |
Students in the Western Australian system who progress "normally", i.e. starting Year 1 at the beginning of the year of their sixth birthday and advancing one grade every year, are more likely than their age-peers in the grade below to be enrolled in courses from which a TES can be calculated. (Students taking such a combination of courses will be described as "university-bound" even though possession of a TES is no guarantee of a place. We can be more definite about describing non-university-bound students because their course combinations can not possibly lead to a TES). It has been found in this study that students completing Year 12 for the first time at the age of 18 are less likely to be university-bound than those aged 17.
When 17 year old Year 12 students were examined, it was found that their month of birth had no effect on their TES nor on whether or not they appeared to be university-bound. Students with late birthdays may be expected to obtain just as high tertiary entrance scores as those with early birthdays. Students with late birthdays are as likely as those with early birthdays to be university-bound. However, amongst this cohort of 17 year old students the late birthday students appear to be significantly under-represented. This conclusion was reached by comparing the number born in each quarter with expected values derived from birth statistics. The shortfall of late birthday students in this age group is due to a deficit of both males and females.
It may be concluded that for students who start normally and make normal progress through school the late birthday effect has no effect on achievement nor on students' aspirations towards university. However, members of their age-cohort who reach the end of secondary school one year later are less likely to be university-bound and, if they are university-bound, may be expected to have lower tertiary entrance scores. For these 18 year old school leavers, those with late birthdays may be expected to have the same TES and university aspirations as those with early birthdays.
It is curious that 17 year old late birthday students may be expected to have as high a TES as students born in other months of the year. If, as a result of developmentally inappropriate practice in the early years of primary school, late birthday students fail to receive the same educational opportunities as other students, one might possibly expect these students to manifest lower achievement in Year 12. Alternatively, if they were not thriving in school, one might expect them to be more likely to leave school at the end of Year 10 or Year 11. In any case, the removal of the least able students from their year group ought to raise the average ability of those remaining. This is not found. It is as if the deficit in 17 year old late birthday students arises from removal of a random sample (as regards future academic achievement) from their cohort. Furthermore, students who reach the end of Year 12 one year later than the "normal" cohort as a result of either being made to repeat a year or of having their entry postponed by their parents are less likely to be university-bound and may expect to have a significantly lower TES.
In Western Australia, Queensland, the Australian Capital Territory, Tasmania and New South Wales it is possible to identify a group of students who, by virtue of their month of birth, will enter Year 1 of primary school as immature starters. The TES (or equivalent) and population of these immature starters were contrasted with those of a group of students with different birth months who reached Year 12 at the same time.
Western Australia | Students started school in Year 1 at the beginning of the year in which their sixth birthday fell. |
Queensland | Students whose fifth birthday fell in the previous year had to start school in Year 1 at the beginning of the year. Students whose fifth birthday fell in January or February of the academic year could opt to start school or wait another year. All students entered school in Year 1 at the beginning of the year. |
ACT | Students were admitted to kindergarten at the start of each semester provided they had turned 5. The cut-off dates for entry in each semester were 31 January and 15 July. There was some scope for continuous or monthly enrolment at the discretion of schools. At the end of the school year kindergarten students progressed to Year 1. |
Tasmania | Students aged 4.6 to 4.11 on 1 January were admitted at the beginning of the year to one year of kindergarten, followed by Year 1. Students aged 4.0 to 4.5 on 1 January were admitted at the beginning of the year to one year of kindergarten followed by one year of preparatory, then Year 1 of primary school. |
NSW | Students aged at least 4.9 were admitted to kindergarten at the start of each school year, and continually thereafter until 30 April. At the end of this year (for some, an incomplete year) of kindergarten, students entered Year 1 of primary school. |
New Zealand | Students enter primary school continuously from kindergarten, as and when teachers judge that they are ready. In the early years of primary school they are taught in multi-aged groupings. |
In Queensland those born from October to December are the immature starters. Their mean OP in 1993 was 12.75. Those born between April and September of the same year achieved a mean OP of about 13.1. (It should be noted that a low OP represents high achievement.) The nature of the OP scale makes it difficult to test the significance of this difference, but according to Allen (1994):
Those who are 17 in Year 12 achieve at about the same level regardless of birthday. However, those with late birthdays are more likely than those with early birthdays to be 18 in Year 12 and to be achieving less well despite being older.The number of 17 year old immature starters was 8158 (the expected value based on birth statistics and the total number of 17 year old Year 12 students was 9487). The deficit of immature starters in this cohort of school leavers was significant (chi-square = 330.8, p < 0.005).
In the ACT children born between January and April were identified as immature starters since they spend less time in kindergarten before entering primary school in step with those born in the second half of the previous year. The mean TER of the immature starters (63.82) was compared with that of students born between September and December of the previous year (62.66) and no significant difference was found (t = 0.99, p > 0.10). The number of immature starters was 644; the expected value based on birth statistics and the total population of this cohort of Year 12 students was 686. The deficit of immature starters in this cohort of school leavers was significant (chi-square = 5.12, p < 0.025).
In Tasmania children born between April and June may be identified as immature starters. The 1993 leavers included 306 of them, with a mean TES of 50.68. These students were compared with their classmates born between July and September in the previous year (the corresponding early birthday group) whose mean TES was 51.31. There was found to be no significant difference between the TES of these groups (t = 0.43, p > 0.25). The expected number of immature starters in this cohort was 348, and the actual number (306) was significantly smaller (chi-square = 11.81, p < 0.005).
In New South Wales immature starters may be identified as those born between January and April. Their mean TES in 1993 was 260. They were compared with other members of this cohort who were born in May and June of the previous year (mean TES = 266). Unfortunately, the data available did not include standard deviations so it can not be concluded whether this difference is significant. The numbers of students in these two groups were compared with birth statistics in a chi-square test which showed that populations did not differ significantly from expected values (chi-square = 2.84, p > 0.05).
In New Zealand the flexible entry system and the operation of a policy of developmentally appropriate practice make it impossible to identify any group of immature starters. The flexibility of their educational system results in a wide spread of ages amongst leavers (see Figure 3).
Table 11 summarises the findings above. The table shows that in nearly every case these immature starters have a significantly worse chance of progressing through formal schooling in step with others who enter Year 1 at the same time; they either have to repeat a year or finish school before reaching Year 12. However, in the case of New South Wales the achievement of Year 12 students who started and finished school in step is independent of birthday. Nor was there a shortfall in the number of immature starters. It is possible that this is related to a more flexible policy for advancing and delaying progress through Years 1 to 12.
The age distributions of university-bound Year 12 school leavers in several Australian states and New Zealand are shown in Figure 3. The vast differences in population between students in the various educational systems have been removed by normalising the frequency scales in order to see more clearly the shapes of the distributions. (It should be noted that for some states Age is shown in quarterly groupings and for others in four-month groupings - a result of the diverse ways in which data were supplied.) Despite the effects of truncating these distributions due to lack of data (e.g. the ACT distribution appears as if there may be a significant proportion of 19 year old Year 12 students), and despite extraneous effects such as migration into and out of the educational systems, Figure 3 allows us to see that Western Australian students finish Year 12 approximately 6 months younger than students from the ACT, Tasmania, New South Wales and New Zealand.
The vast majority of Western Australian students appear to stay firmly locked in step with their peers who start primary school at the same time.
State or Territory | Months of birth of immature starters | Do immature starters who finish Year 12 in step with their *peers achieve at a lower level? | Are immature starters as likely to reach Year 12 at the same time as their *peers? |
Queensland | Oct - Dec | No | No |
ACT | Jan - April | No | No |
Tasmania | April - June | No | No |
Western Australia | Sept - Dec | No | No |
New South Wales | Jan-April | Not known | Yes |
New Zealand | Not applicable | Not applicable | Not applicable |
* "Peers" in this context are students who start Year 1 together. | |||
In several other Australian states evidence was found to support the Western Australian findings that in Year 12:
The fact that, in several states, the immature starters have the same average achievement as their peers suggests that the students who were held back were not lacking in academic potential; otherwise, their removal would raise the average achievement of this cohort. Their removal from the "normal" cohort is tantamount to removing a random sample, as far as future Year 12 achievement is concerned. An alternative hypothesis to account for this observation is that the loss of less able students (by making them repeat a year, or through their early departure from school) has exactly the same effect on the mean achievement of each age group, and leaves the mean TES of late birthday students in the "normal" cohort equal to that of other age groups. To believe this calls for acceptance of some remarkable coincidences in the data of several states.
Figure 3: Age distribution of Year 12 Leavers with a TES
Australian States and New Zealand 1992-1993
(Frequency scales normalised)
The authors of this paper are inclined to prefer the simpler conclusion that students who are made to repeat a year of school (and those for whom a decision was made to start school a year late) were selected for this treatment in a manner unrelated to future academic potential. This treatment is more likely to be applied to late birthday students (or immature starters in states other than Western Australia).
Doubtless, at the time it is decided on, there are good reasons for delaying the start of school or for making a student repeat a year - perhaps such decisions are based on students' behaviour. If so, one would expect a link between sex and making normal progress through the school system. A comparison, by sex, of birth statistics with the Year 12 population lends some support to this hypothesis.
Although there is no evidence for the late birthday effect operating at the level of senior secondary school its effects at an earlier stage of education may be permanent. Recent political debate in this state has focussed on a proposal which would entail, amongst other things, raising the school entry age by six months. This would simply transfer the late birthday effect to a different group of students. Although this might have some merit because the late birthday effect is probably attenuated by increasing the school starting age, it seems short-sighted to ignore the possibility of eliminating it by introducing more flexible entry to the early years of school.
Bell, J. & Daniels, S. (1990). Are Summer-born children disadvantaged? The birth date effect in education. Oxford Review of Education, 16(1), 67-80.
Curtis, J. et al. (1983). Dropout prediction. Paper presented at the 67th annual meeting of the AERA at Montreal in 1983.
Diamond, G. H. (1983). The birthdate effect - A maturational effect? Journal of Learning Disabilities, 16(3), 161-164.
Education Act (WA) (1928), Perth, Western Australia.
Jackson, B. (1964). Streaming: An educational system in miniature. Routledge and Kegan Paul, London.
Kinard, E. M. & Reinherz, H.(1986). Birthdate effects on school performance and adjustment: A longitudinal study. Journal of Educational Research, 79(6), 366-372.
Meisels, S. J. (1992). Doing harm and doing Good: Iatrogenic effects of early childhood enrollment and promotion policies. Early Childhood Research Quarterly, 7, 155-174.
Ministerial task force on voluntary full-time pre-primary education and related matters (1993). Voluntary full-time pre-primary Education in Western Australia: An Issues Paper. Perth: Government of Western Australia.
Martindale, C. & Black, W. F. (1970). Journal of Genetic Psychology, 117, 137-138.
Mortimore, P., Sammons, P., Stoll, L., Lewis, D. & Ecob, R. (1988). School Matters: The junior years. Wells Open Books, UK.
Peck, R. G. & Trimmer, K. J. (1994). Gender Differences in Tertiary Entrance Scores. Paper presented at the 1994 AARE Conference, Newcastle, NSW.
Routley, V. & de Lemos, M. M. (1993). Changing Trends in School Entry Age in Victoria. Australian Journal of Early Childhood, 18(2), 30-37.
Senior Secondary Assessment Board of South Australia (1993). Gender Equity in Senior Secondary School Assessment (ESSSA) Project Final Report. Adelaide, SA.
Sweetland, J. D. & de Simone, P. S. (1987). Age of entry, sex and academic achievement in elementary school children. Psychology in the Schools, 24(4), 406-412.
Thompson, D. (1971). Season of Birth and Success in Secondary Schools. Educational Research, 14, 56-60.
Authors: Dr Bob Peck is a senior education officer with the WA Secondary Education Authority, with a special interest in educational assessment. He is also an EdD student at Murdoch University, with a research interest in the effect of ethnicity in English comprehension reading.
Karen Trimmer is an Education Officer with the Secondary Education Authority in WA. She recently completed her MEd (Hons) at Murdoch University, where she investigated the effects of change in the WA physics syllabus on the performance of girls in the Tertiary Entrance Examination. Please cite as: Peck, R. G. and Trimmer, K. J. (1995). The late birthday effect in Western Australia. Issues In Educational Research, 5(1), 35-52. http://www.iier.org.au/iier5/peck.html |
© 1995 Issues in Educational Research
Last revision: 26 Oct 2013. This URL: http://www.iier.org.au/iier5/peck.html
Previous URL: http://education.curtin.edu.au/iier/iier5/peck.html
Previous URL from 29 Dec 1997 to 2 Aug 2001: http://cleo.murdoch.edu.edu.au/gen/iier/iier5/95p35.htm
HTML : Clare McBeath [c.mcbeath@bigpond.com] and Roger Atkinson [rjatkinson@bigpond.com]