Does the DfE care about the arts in schools?

In my previous post, I promised more from the DfE’s publication Teacher demand and postgraduate trainee need: 2026 to 2027 – GOV.UK On closer examination of the text, it is clear that a lot of the data has come from the June 2025 publication of school workforce data, collected in November 2024. The next publication with the 2025 workforce data should appear in June, so I will wait until then to review the trends I didn’t cover on this blog last summer, after the publication of the 2024 data.

However, there is an interesting table in this release showing changes in the number of teachers per 1,000 pupils. The time series runs from the end of the last Labour government’s decisions on school funding in 2010/11 up to the 2024/25 school-year. This covers a period when school rolls were both falling, and then rising again. For the primary sector, rolls have been falling for some time. In the secondary sector, rolls are reaching their peak and will drop away over the next few years. The extent of the fall will, in reality, depend upon trends post-16, and whether schools either retain pupils or see then depart for further education or apprenticeships.

The number of teachers per 1,000 pupils is, of course, governed by the curriculum. Mathematics and English are taught to all pupils between Years 7-11, whereas few schools teach Classics to any pupils at all. Hence the ratio for mathematics was 8.44 in 2025/26, and has changed little since 2010/11, when it was 8.39 teachers per 1,00 pupils. By contrast, classics come out at a constant 0.09 teachers per 1,00 pupils.

The number of teachers per 1,000 pupils
by secondary subject as published in this publication
Subject2010/112024/25difference% Difference
Computing3.471.77-1.7-49%
Design & Tech5.133.1-2.03-40%
Drama1.751.35-0.4 -23%
Art & design2.812.19-0.62-22%
PE6.254.98-1.27 -20%
Other Sub5.124.08-1.04-20%
Business studies1.911.55-0.36-19%
Modern F L4.643.91-0.73-16%
Music1.671.42-0.25-15%
Biology3.93.41-0.49-13%
All Sec68.0959.77-8.32-12%
RE2.322.2-0.12-5%
Chemistry3.163.08-0.08-3%
Primary48.1747.04-1.13-2%
Classics0.090.0900%
English8.78.700%
Mathematics8.398.440.051%
Physics2.692.720.031%
History3.213.50.299%
Geography2.93.270.3713%
Source: DfE School Workforce data

Interestingly, for a country concerned about ‘growth’, and the decline of the productivity of the economy, the subjects with the largest falls in teacher numbers per 1,000 pupils are computing (down 49%) and design and technology (down 40%). By contrast, the humanities subjects, of history and geography, have seen increases in the number of teachers per thousand pupils. Presumably part of this increase was the inclusion of these subjects in the English Baccalaureate by the previous Conservative government.

The arts have generally not fare very well. This is despite the ease of recruiting teachers in these subjects during much of the period reviewed. It might be assumed that these subjects were the casualties of the government’s views on the curriculum.

The small changes in mathematics and physics, no doubt owe something to the generous bursary and scholarships that have been available to trainee teachers in these subjects.

As noted, part of the change was due to the rise in school rolls. Generally, the Pupil Teacher Ratio in secondary schools has worsened as rolls have risen. This is not surprising. Governments have rarely been able to fully fund bulges in school populations. I suspect that part of the strain has also been felt in the size of ‘option groups’ in Years 10 and 11. However, I also know that class sizes have also increased in Years 7-9, where most teaching is of whole classes.

The other interesting question that arises from the data is the amount of teaching undertaken by those with appropriate qualifications in the subject that they are teaching. Regular readers will know my views on the subject. Teachers should be certified for specific subjects, and receive ‘emergency’ certification if required to teach ‘out of their field’.  The present system allows parents to be blissfully ignorant of whether their offspring are being taught by a teacher with either a degree and training in the subject or some lesser qualification. I wish more parents would ask. It would also be interesting to see research on GCSE results by the qualification of the teacher that taught the group.

With falling rolls, and reduced targets for trainees, we are entering a challenging period for those responsible for training teachers. I doubt the market will look like it does today in a couple of years’ time.  Who will survive and who will no longer be preparing graduates for teaching? Ans what of the alternative routes into the profession? Will they remain as at present? 

Are small sixth forms a good idea?

In a post in January, I mused about the issue of how falling rolls might affect schools particularly if it meant less funding, where school funding is based upon a per pupil funding model. Fewer pupils = less cash. Accountability and falling school rolls. Was it different in the past? | John Howson

One of the possible solutions discussed in that post was a reform of post-16 education. In a cash-strapped school system, is it possible to justify schools with small sixth forms? Are such sixth forms in the best interest of the students?

In order to think more deeply about this issue, I have looked at the ‘A’ Level results from one local authority, as published on the DfE’s website. 11-16 schools are excluded, as are schools that will eventually expect to have a sixth form, but aren’t currently at that stage, and also colleges. What’s is left are the details for the outcomes on ‘A’ Level results for 34 schools, as shown in the table below

pupils enteredbest 3 scoreprogress scoreaverage or above
31239.880.2AA
21135.750.08A
12540.77-0.13
11741.680.02A
11031.45-0.30
10733.240.00A
9634.340.00A
9438.30.17AA
9036.330.19AA
8935.51-0.12A
8731.530.08A
8239.150.80AA
8236.420.07A
7934.57-0.33
6929.47-0.21
6635.10.26AA
6632.37-0.10A
6535.640.03A
6433.39-0.15
6235.70.20AA
5934.69-0.09
5732.520.06A
4634.57-0.33
4233.65-0.11A
4131.14-0.46
3014.67-0.69
2836.310.21A
2525.07-0.02
2234.850.70A
1424.52-0.83A
1318.21-0.75
924.52-0.83
937.780.35A

For comparison purposes, the average score for state schools in England was -0.03 for Progress and 35.76 for the best 3 ‘A’ Levels score. There are other measures that could be used, but these are three I chose to use for this blog post.

Nine out of the 34 schools beat the national average for ‘best score’, although another couple of schools narrowly missed the national average, so it might be better to conclude that 14 schools were either close to or exceeded the national average for ‘best score’, leaving 20 schools that were below the national average.

Progress score is a more contentious measure. Here 15 schools did less well than average. The same schools often feature in both lists. Most of these schools entered less than 100 pupils for three subjects at ‘A’ level. Some pupils might have taken either two subjects and a vocational qualification or just two subjects at ‘A’ Level.

Schools that entered more pupils for 3 ‘A’ Levels were more likely to receive an ‘average’ or ‘above average’ grade.

The data forces me to ask the question – is the current arrangements for ‘A’ Level study across these schools producing the best outcomes for students? Two subsidiary questions are; if this is the outcome close to the top of the demographic cycle, what might happen to sixth form sizes in these schools once rolls start to fall in a few years’ time? The second question is, what is the cost of tuition per pupil under the present arrangements.

To answer the latter question, let’s assume a Year 7 class of 30 for mathematics taught by a newly qualified teacher on the bottom of the Main Scale for five period a week for 40 week, and an ‘A’ Level group taught for 5 periods a week by the Head of Department, on the top of the Upper Pay spine, and with a TLR 2A in addition.

The newly qualified teacher teaches 6 classes per week for 40 weeks, while the Head of Department teaches two ‘A’ Level sets, one of which has 10 weeks examination leave in Year 13. In addition, the Head of Department teaches four classes of 30, one of which has exam leave in Year 11.

 Using this data, and ignoring any other time spent on non-teaching duties, the Main Scale Teacher costs work out at 0.91p per pupil, while the Head of Department costs are £2.33p per pupil.

If the ’A’ Level groups were smaller than 15 in each year, as they well might be in some schools, then the cost per pupil increases unless the Head of Department receives a lesser amount in TLR.

In an 11-16 school, where the Head of Department might teach five classes for 40 weeks and one for 30 to allow for examination leave, the cost per pupil for the Head of Department reduces to below £2 per pupil. If the school has only long-serving teachers then the per pupil for teachers increases to nearer £1.50 per pupil.

For small schools with settled staffrooms, the difference in cost between the cost of teaching Years 7-11 and Years 11-13 may be marginal. The issue then becomes one of teaching and learning. Do small sixth forms produce as good examination results as larger sixth forms? The evidence from the table would suggest they are less likely to do so.

What of the student experience? Is it better to be either ‘a big fish in a small pool’ or ‘a small fish in a larger pool’? Has anyone ever asked students their views?

I think that there is a debate to be had about school organisation and size of school sixth forms when rolls fall, especially if school funding comes under pressure from increased government spending on both defence and welfare, and especially if we are in a recession.

As my colleagues in Haringey found out in the 1970s, such debates about changes to sixth forms can be fraught with political pitfalls for anyone suggesting change. But, is that a good enough reason not to at least discuss changes?

Note: I have only used salary costs in the modelling and not included on-costs from National Insurance and Pensions. I have also ignored premises and other staffing costs, as I assumed the to be low in a subject such as mathematics.