This section gives a more detailed analysis of your school’s boiler control and some things to look out for.
The following sections provide more background and analysis on your electricity baseload
Your thermostatic control is 0.31, which is poor
The average value for schools is 0.62 and a perfect value is 1.0. The lower the value below 1.0, the worse the school's thermostatic control.
The scatter chart below shows a thermostatic analysis of your school's heating system. The x axis is the outside temperature. The y axis shows the energy consumption in kWh on any given day.
Two sets of data are provided on the chart. The points associated with the group at the top of the chart are those for winter school day heating. As it gets warmer the daily gas consumption drops.
R² is a measure of how close to the trendline the daily heating values are.
An R² of 0.0 means that there is no relationship between how cold it is outside and how much gas your school consumes. This is would lead to higher running costs and increased carbon emissions.
A R² of 1.0 is perfect. It means that your school’s use of gas is proportional to how cold it is outside.
Your school's R² value is 0.31 which is poor.
If the heating has good thermostatic control (a high R² value) then the points at the top of chart when the heating is on should be close to the trend line.
This is because the amount of heating required on a single day is linearly proportional to the difference between the inside and outside temperature, and any variation from the trend line would suggest thermostatic control isn't working too well.
The second set of data at the bottom of the chart is for gas consumption in the summer when the heating is not on; typically, this is from hot water and kitchen consumption.
The slope of this line is often an indication of how well insulated the hot water system is; if the consumption increases as it gets colder it suggests a lack of insulation.
For energy experts, the formula which defines the trend line is very interesting. It predicts how the gas consumption varies with outside temperature.
In the example above the formula for heating is:
Predicted heating requirement (kWh) = -41.5 * outside temperature + 1535
So for your school if the average outside temperature is 12°C the predicted gas consumption for the school on that day would be:
1038 kWh = -41.5 * 12.0 + 1535
Whereas if the outside temperature was colder at 4°C the gas consumption for that day would be:
1370 kWh = -41.5 * 4.0 + 1535
See if you can read these values off the trend line of the graph above (temperatures of 12°C and 4°C on the x axis and the answer - the predicted daily gas consumption on the y-axis).
An alternative way of looking at the thermostatic control is to look at whether a school's gas consumption changes on a day when the outside temperature changes significantly.
Diurnal range is the difference between the day time and night time temperature. It is common for outside temperatures to increase by more than 10°C during the day. This is particular true in the Spring, where cold ground temperatures after the winter lead to colder nights, and warm spring sunshine increases temperatures during the day.
If a day has a large change in temperatures it is described as having a large diurnal range
In theory if outside temperatures rise by 10°C, then the heating loss through a building's fabric (e.g. walls, windows etc.) will more than halve, (as the heat loss is proportional to the difference between outside and inside temperatures). If the school has good thermostatic control then you would expect to see a similar drop in gas consumption over the course of the day.
Calculations based on Gas consumed between 01 Sep 2018 and 31 Mar 2025
The following characteristics are used when analysing your school energy data. Temperature compensation uses weather data specific to your school's location.
Characteristic | Value |
---|---|
Floor area | 2279.0m2 |
Location | SA65 9DB (-4.981967, 51.995093) |
Pupils | 270 |
Type | Primary |
Consumption costs are calculated based on the unit prices of energy and do not take into account standing charges or other fees.
Tariffs may be based on MAT or Local Authority averages, or an Energy Sparks default, if your school has not provided their actual tariffs.
Consumption costs are estimated based on historic tariff information.
Future savings are estimates based on your school's latest tariff information.
Potential cost savings quoted in school comparisons, e.g. for comparable "well managed" and "exemplar" schools are also based on your school's current tariffs.
School comparisons are based on benchmarking your school against comparable schools based on the characteristics outlined below.
"Exemplar" schools represent the top 17.5% of Energy Sparks schools
"Well managed" schools represent the top 30% of Energy Sparks schools