Methodology
Every number on this site is either a constant with a named source, a value you entered, or arithmetic on those two. Nothing is a remembered figure. Where a figure has no source it is labelled an assumption and rendered as a field you can change, and there are 11 of those.
Last reviewed 14 August 2026
How a number gets to the screen
Four steps, and only the second involves any judgement at all.
- You enter a measurement. Two meter readings and two times, a drip count, a pool level drop, a figure off a bill.
- The calculator applies constants. Every constant is declared once, with a value, a unit, a source and a link to that source, and no number is written directly into a calculation.
- The arithmetic runs. Unit conversions are definitional and identical for everyone: 1,000 litres to a cubic metre, 24 hours to a day, 365 days to a year.
- The result renders the same six figures, in the same order, on every page: rate of loss, daily volume, annual volume, cost, severity, next action.
The consequence of step two is that there is no such thing as a figure on this site whose origin cannot be found. If a number appears in a result, it came from a constant with a source, from something you typed, or from multiplying those together.
One thing to know before you check any of it by hand. The calculators work at full precision and round only when they display, and how many decimal places each kind of figure is shown to is a single published contract rather than a choice each page makes. That is so two pages showing the same quantity cannot show it to different precision.
Worked examples in the prose show the exact arithmetic instead. So if you multiply a rate out yourself you may land on a final digit the tool does not display, and that is rounding rather than disagreement. The rounding is deliberately coarser than the arithmetic in places, because a tenth of a litre a day is well below anything a domestic water meter can resolve, and displaying a digit the instrument cannot support would be inventing precision.
There is one consequence of that worth pointing out before you find it. The cost is calculated from the unrounded annual volume, not from the rounded one shown on screen. So if you take the annual volume the page displays and multiply it by your own rate, you can land a few pence away from the cost the page displays.
Both of those figures are right. It is the arithmetic between two already-rounded numbers that is wrong, which is a general property of rounding rather than anything specific to this site. Rounding once at the end is more accurate than rounding twice on the way.
Where a figure has no source
Some figures cannot be sourced, because nobody has published a measurement of them. Those are labelled assumptions and handled differently from constants.
- An assumption is never hidden inside a calculation. It renders as an input field with its default filled in.
- The default is stated, along with what it is: a convention, a trade rule of thumb, or a judgement.
- Changing it changes the result immediately, so the sensitivity of the answer to that assumption is visible rather than described.
There are 11 of them by the count on the sources page, between a quarter and a third of the graded figures there, and they are listed with everything else on every citation on this site, graded and ordered worst first.
Letting you override an assumption is more honest and more useful than pretending the assumption is a fact. It is also the only way a stranger can tell how much of an answer is measurement and how much is us.
Where the physics does not support a precise answer
Three places on this site deliberately refuse to give a number that a competing tool will give you, and each refusal is the more useful output.
| Where | What is withheld | Why |
|---|---|---|
| Central heating pressure loss | A volume of water in litres | A pressure drop cannot be converted to a volume without the system volume, the expansion vessel pre-charge and the water temperature at both readings. Severity comes from the rate of loss and the top-up frequency instead. |
| Leaking toilet | A point value in litres per day | The input is a classification of what the toilet is doing, not a measurement, so the output is the band that classification implies. |
| A meter reading below the measuring range | A verdict | A domestic meter is specified for accuracy only above its minimum flow rate. Below that the reading is real but its size is not guaranteed by anything, so the page says what the reading is consistent with rather than what it is. |
What we found when we tried to trace the figures everyone else uses
Two of the most widely repeated water-saving figures in the UK are published without a stated method. Both come from bodies that do genuinely useful work, and this section reports what their pages contain and do not contain rather than making a claim about whether the numbers are right.
| Claim | A dripping tap can waste up to 5,500 litres a year |
| Published by | WaterSafe, with Waterwise, Water Saving Week 2019 |
| The page contains | The number, and a comparison to filling a paddling pool |
| The page does not contain | A drip rate, a drop volume, a method, a calculation, or a citation to one |
The figure is reachable. At 5,500 litres a year the rate is about 15 litres a day, which needs roughly 42 drips a minute at the only drop volume anyone has published from measuring real taps. That is a fast, badly worn tap, and it is entirely plausible. So "up to" is a fair reading of the claim rather than a rebuttal of it. What is absent is the working, not the plausibility.
| Claim | A leaking toilet wastes 215 to 400 litres a day, and 5 to 8 per cent of toilets leak |
| Published by | Waterwise, Leaky Loo Position Statement, October 2020 |
| The page contains | Both figures |
| The page does not contain | An evidence base, a methodology, or a citation |
A measured alternative does exist for the second of those. A survey attributed to Thames Water, reported by a third party rather than published directly, inspected 58,551 toilets and found 4,854 leaking, which is 8.3 per cent. That figure has a real sample behind it and it is what this site uses, cited through the intermediary that was actually read rather than as though the original had been.
The two most-repeated UK household water loss figures are both published without a stated method, and the same organisation is a party to both publications. That is not two independent confirmations, and this page will not present it as one. It is a fair observation about one body's publishing practice, on the two figures most likely to be quoted back at you, and it is worth knowing on exactly that basis and no wider.
It is also why this site publishes its constants. A figure whose method is published can be argued with. A figure whose method is not published can only be repeated, which is precisely what has happened to both of these.
Machine-readable output
Each page carries structured data describing the page, the calculator where there is one, the breadcrumb trail, the questions and answers, and the measurement procedure where a genuine one exists.
The questions and answers in that markup are not a second copy of the visible text. They are the same object, rendered twice, and a build check compares them character for character and fails if they differ. That matters because a machine extracting an answer should get the answer a reader gets.
This is done so a sourced number can be extracted correctly by something reading the page. No claim is made about search result features, and none should be inferred.
What the build checks do and do not prove
This site is built with a set of automated checks that refuse to publish it if certain things are wrong. They enforce the rules on this page: that the markup matches the visible text, that no page invents its own rounding, that a figure nobody could source is exposed as an adjustable input rather than hidden as a constant, and that several things the site has promised never to do are not done.
They are worth being precise about, because it would be easy to imply more than they deliver.
Every one of those checks is structural. They can tell that two copies of a sentence match, that a date is present, that a number is displayed to the agreed precision. **None of them can tell whether a number is true.** A wrong figure, confidently transcribed and carrying today's date, passes every check on this site.
So a green build says the site is internally consistent. It does not say the site is right. The only thing that speaks to whether a figure is right is where it came from, which is why every constant carries its source and why the sources page grades the strength of each one rather than simply listing it.
Assumptions and sources
Drip Calculator: how much water does a leaking faucet waste?
United States Geological Survey, Water Science School · primary source
- Faucet drip volume, adopted: 0.25 ml
- Faucet drip volume, measured range: 0.2 to 0.33 ml
- Bath tap drip volume: 0.5 ml
- Drips per US gallon: 15140 drips
- Drips per litre: 4000 drips
The pharmacopoeial metric drop, 20 drops to 1 millilitre
United States Pharmacopeia, British Pharmacopoeia and European Pharmacopoeia convention · primary-standard source
- Standard drop volume: 0.05 ml
Tate's law: the weight of a falling drop
Thomas Tate, Philosophical Magazine, 1864, with the later drop-weight literature · primary source
- Drop weight: W = 2 * pi * r * gamma equation
Plumbers shine the spotlight on dripping taps during Water Saving Week
WaterSafe, with Waterwise · untraceable source
- Claimed annual waste from a dripping tap: 5500 litres per year
International Organization of Legal Metrology · primary-standard source
- MPE, accuracy class 2, lower zone Q1 to Q2: 5 %
- MPE, accuracy class 2, upper zone Q2 to Q4: 2 %
- MPE, accuracy class 1, lower zone: 3 %
- MPE, accuracy class 1, upper zone: 1 %
- In-service MPE multiplier: 2 ratio
- Q2 / Q1: 1.6 ratio
- Q4 / Q3: 1.25 ratio
Aquadis+ DN15 and DN20 specification sheet
Itron · manufacturer source
- Q1 minimum flow rate, DN15, Q3 2.5, R160: 15.6 l/h
- Q2 transitional flow rate, DN15, Q3 2.5, R160: 25 l/h
- Q3 permanent flow rate, DN15: 2500 l/h
- Typical starting flow rate, DN15: 0.4 l/h
- Typical starting flow rate, DN20: 2 l/h
- Q1 minimum flow rate, DN20, Q3 4.0, R160: 25 l/h
- Flow rate at which accuracy is within +/- 5%, DN15: 3 l/h
- Flow rate at which accuracy is within +/- 2%, DN15: 5 l/h
- Minimum scale interval, DN15 and DN20: 0.02 l
Water resources 2024 to 2025: analysis of the water industry's annual water resources performance
Environment Agency · primary source
- Household per capita consumption: 136.5 l/person/day
- Household per capita consumption, prior year: 137 l/person/day
- Household per capita consumption, dry-year adjusted: 140.3 l/person/day
- National leakage: 2617 Ml/day
- National leakage as share of water put into supply: 19 %
PR24 common performance commitments: per capita consumption (PCC), version 2.1
Ofwat · primary-standard source
- PCC formula: (measured household consumption + unmeasured household consumption) / total household population l/person/day
Leaky loos, why it's not as simple as faulty flush valves
ech2o, reporting research attributed to Thames Water · secondary source
- Toilets inspected: 58551 toilets
- Toilets found leaking: 4854 toilets
- Prevalence: 8.3 %
- Average residential leak rate: 400 l/day
- Average commercial leak rate: 2100 l/day
- UK-wide average across all WCs, leaking and sound: 20 l/day
- Share of leaking toilets with flush valves rather than siphons: 81 %
Waterwise · untraceable source
- Single leaking toilet: 215 to 400 l/day
- Share of toilets leaking: 5 to 8 %
- UK total from leaking toilets: 400000000 l/day
Methods for Calculation of Evaporation from Swimming Pools and Other Water Surfaces
M. M. Shah, ASHRAE Transactions SE-14-001 · primary source
- Outdoor unoccupied pool evaporation: E0 = (C1 + C2 * u) * (pw - pa) / ifg kg/(m2*h)
- C1, SI: 235 constant
- C2, SI: 206 constant
Location-specific long-term averages, Wisley, Surrey
Met Office · primary source
- Annual mean daily maximum temperature: 15.41 degrees C
- Annual mean daily minimum temperature: 6.66 degrees C
- Annual rainfall: 667.92 mm
- Annual mean wind speed at 10 m: 5.06 knots
Discover Water, the water industry transparency site run with Water UK, Ofwat, CCW, the Drinking Water Inspectorate and Defra · primary source
- Average annual household bill, combined water and sewerage: 639 GBP
- Average annual household bill, water only: 309 GBP
- Average annual household bill, sewerage only: 330 GBP
SI Brochure: The International System of Units (SI), 9th edition (2019), version 4.01, June 2026
Bureau International des Poids et Mesures · primary-standard source
- cubic metre: coherent derived unit of the SI, Table 5 m3
- litre: non-SI unit, Table 8. 1 l = 1 L = 1 dm3 = 10^-3 m3 l or L
- bar: non-SI unit, Table 8. 1 bar = 0.1 MPa = 10^5 Pa bar
Authority URLs for the named entities in content/entities.ts
Various, see per-entity notes · primary source
WC flush volume: three UK instruments, not one
UK Statutory Instruments, Northern Ireland Statutory Rules, and Scottish Water · primary-standard source
- Maximum single flush, all three jurisdictions: 6 litres
- Dual flush, lesser flush maximum: two-thirds of the largest flush volume ratio
- England and Wales transitional maximum, 1 Jul 1999 to 1 Jan 2001: 7.5 litres
Per-event central heating top-up volume, derived
Derived by Q3 from Boyle's law and typical UK domestic expansion vessel specifications · derived source
- Water held in an expansion vessel: V_water = V * (1 - P0 / P), pressures absolute equation
- Typical top-up, 8 l vessel at 1.0 bar pre-charge, 0.5 to 1.5 bar: 1.6 litres
- Typical top-up, 8 l vessel at 0.75 bar pre-charge, 0.5 to 1.5 bar: 2.4 litres
- Typical top-up, 12 l vessel at 1.0 bar pre-charge, 0.8 to 1.5 bar: 2.4 litres
- Typical top-up, 8 l vessel at 1.0 bar pre-charge, 1.2 to 1.5 bar: 0.9 litres
- Realistic range: 0.9 to 2.5 litres
Monodispersed Bubble Generation Using Hydrophobic Orifices: The Extended Tate’s Law
Bo Liu, Hao Zhang and co-authors, ACS Omega 2024, 9(17), 18854 to 18861 · primary source
Every constant this site uses is listed above with its value, its unit and where it came from. This page rests on the whole of that rather than on any particular figure, so the full list is shown rather than a filtered view that would look complete and would not be.
Common questions
- Why do some calculators give a range instead of a number?
- Because the physics does not support a single value. A leaking toilet is classified by what it is doing rather than measured, so the honest output is the band that classification implies. Presenting a range as a point value would be inventing precision that the input never contained.
- Why does the heating calculator refuse to give a volume?
- Because a pressure drop cannot be converted into a volume of water without knowing the system volume, the expansion vessel pre-charge and the water temperature at both readings. Any calculator that turns a bar reading into litres is guessing at all three. That page classifies severity from the rate of pressure loss and the frequency of topping up instead, and derives an annual volume from counted top-up events with the per-event volume exposed as an adjustable assumption.
- What is an assumption, exactly?
- A figure with no source that we chose. There are 11 of them by the count on the sources page, which is where that number is maintained. They are graded E there, and every one renders as an editable input with a stated default rather than as a hidden constant. If you disagree with one, change it and the answer changes.
- Does this site emit structured data?
- Yes. Each page carries machine-readable markup describing the page, the calculator, the breadcrumb trail and the questions and answers, and the answers in the markup are the same text as the answers on the page rather than a second copy. That exists so a machine reading the page can extract a sourced number correctly.
- How do I check a figure for myself?
- Every constant on a calculator page is listed in its Assumptions and sources section with its value, its unit and its source. The sources page carries all of them in one table, graded by the strength of the evidence and ordered worst first.