SIMET RIUM .COM v · m/a · r mycology
base: m · s
EN|36 languages
m/a SYMBOL PLATE v = 0.25 m/a r = 3.0 m → t ≈ 11 a 3.0 m 3 a 7 a 11 a WDPT · aerial photo 1:500
Letter case

The growth rate of a ring is written with a lowercase v, the radius with a lowercase r, the diameter with a capital D. The unit is the metre per year, m/a, where a stands for year. In everyday use people write centimetres per year: 25 cm/a. The age of a ring is written with a lowercase t and always marked “estimate”.

Do not confuse

Speed along the radius and along the diameter: the diameter grows twice as fast. The edge of a ring in a meadow and the edge of a colony in a dish: in the dish the hyphae grow without a break, in the meadow only in warm, wet weather. And do not confuse a ring of mushrooms with a lightning scorch or burnt-out grass: they have no dark leading edge.

What the plate shows

The meadow is seen from above. The ring widens: the dark band of the leading edge and the brown dead zone move away from the centre, and the mushrooms on the ring move out with them. The dark band pulses, spores rise from one mushroom. A yellow tape is stretched from the peg in the centre to the edge, and the marker on it reaches the 3.0 m mark. At the bottom right is the year counter: 3, 7, 11. The recording indicator blinks.

Quantity data sheet
mycology rev. 2026-10

Fairy rings v, m/a

Derived SI unit · quantity: the speed at which the edge of a mycelium spreads across a meadow

The ring in the meadow gets wider every year

In summer a ring of mushrooms appears in the meadow. Inside, the grass has withered, and along the outer edge runs a band of thick, dark grass. A year later the ring is in the same place, only wider. After ten years its diameter is already several metres.

The ring is the edge of a single mycelium. It started to grow from one spore in the centre and spreads in all directions at one speed. In the middle the food has run out and the hyphae there have died. Only a narrow band at the edge stays alive, and the mushrooms rise above it.

The speed of the edge is measured in metres per year. For different fungi and on different soils it ranges from 10 to 50 centimetres per year. Knowing the speed and the radius, one can estimate the age of a ring. The largest rings in the meadows of Europe have, by estimate, been growing for several centuries.

Notationv — speed of the edge, r — radius, D — diameter
Unitsm/a · cm/a
Typical growth10—50 cm/a along the radius
Aget ≈ (r − r₀)/v, estimate
Conversion1 m/a ≈ 2.7 mm/d averaged over the year
Typical values0.25 m/a — fairy ring champignon · 0.43 m/a — the Belfort ring
To the conversion To the historical section
01 · Definition
radius · season · age from size

A fairy ring grows the same way as a fungal colony in a dish, only more slowly and across a whole meadow. The growth rate shows how far the edge of the ring moves away from the centre in a year. It is measured along the radius, from the centre to the leading edge. In the same time the diameter grows twice as much.

Growth does not go on all year round. In winter and in a dry summer the mycelium almost stands still; in spring and autumn it grows faster. So the speed in metres per year is an average over all seasons. In a dry year the ring can grow three times less than usual.

The age of a ring is obtained by recalculation: the radius is divided by the mean speed. This is an estimate, not a measurement. The speed changes from year to year, and nobody saw the start of the ring. So the age is written as a range, for example from 10 to 15 years.

r — radius to the leading edge · r₀ — radius at which the ring became visible · v — mean speed over a year · t — age in years
L·T⁻¹
dimension of speed
10—50
cm/a — typical growth of the edge
× 2
the diameter grows faster than the radius
Table · zones of the ring from the centre outwards
zonewidthwhat happens
The widths are typical of the fairy ring champignon; other fungi and other soils differ.
Interactive · meadow from above, the ring grows by seasons

How old is this ring

At the top is the meadow seen from above, as from a drone. The dark band is the leading edge of the ring: there the mycelium releases nitrogen, and the grass is thicker. Behind it come the line of mushrooms and the brown dead zone, where the soil stops absorbing water. Choose a fungus and set the speed, the summer moisture and the fertiliser. Time runs by seasons, and mushrooms appear in autumn. “Measure” stretches a tape from the centre to the edge. “Drought” makes the next summer dry. “Second ring” plants a neighbouring ring: where two edges meet, they die out. Ochre shows the mushrooms and the dead zone, green the grass of the leading edge, blue the measurements and the age. Below are three views. “Radius by year” shows the measurements and the line of mean speed. “Profile” shows what happens in the soil along the radius. “Age by diameter” shows how the age of a ring is estimated from its size for different fungi.

Marks:

Explanation · why the grass at the edge is darker

The fungus fertilises the grass ahead of it

The hyphae at the leading edge break down dead roots and leaves in the soil. This releases nitrogen, and the grass above the edge grows thicker and darker, as after fertilising. Behind the edge the hyphae wrap the soil so tightly that water runs off it, and the grass dries out. Further in, the mycelium dies and the grass recovers. If a lawn is fertilised, all the grass becomes equally dark and the ring almost vanishes, although the mycelium keeps growing.

02 · Conversion
units · age by diameter · records

From metres per year to the age of a ring

Enter a growth rate or the diameter of a ring. The first tab converts the speed into other units. The second estimates the age of a ring from its diameter for different fungi, with a margin for the spread of speeds. The third collects the largest and oldest rings that have been written about.

A season, not a day

Conversion to millimetres per day gives the average over the whole year. In fact the ring grows for about seven months, so in the season the edge moves roughly twice as fast as the average, and in winter it stands still.

Conversion table
03 · Orders of magnitude · slow growth in nature, m/a

growth rate per year, logarithmic scale

04 · Measuring instruments
tape · drone · drop · old photographs

A ring is measured with a tape and from the air

r = 4.30 m
a peg in the centre and a tape measure to the leading edge

Peg and tape

The centre of the ring is found from three points on its edge, and a peg is driven in. From the peg the distance to the outer rim of the dark band is measured with a tape in several directions. The measurement is repeated every year at the same points. The difference between two measurements is the annual increment.

1 px = 2 cm
a drone over the meadow and a photo with the ring

Drone photo

From the ground a large ring cannot be seen whole, but from above it reads at once, especially in a dry summer. A drone photographs the meadow from a known height, and each pixel of the image corresponds to a known number of centimetres. The diameter is measured on the image in several directions. This shows right away whether the ring is even or has already broken into arcs.

0 s60 s> 600 s ordinary soil: absorbeddead zone: the drop stays
a water drop on soil outside the ring and in the dead zone

Drop test

Why the grass in the dead zone dries out is checked with a drop of water. On ordinary soil the drop soaks in within seconds. In the dead zone the hyphae coat the soil particles so tightly that the drop lies there for minutes. The time the drop takes to soak in is written in seconds. It is used to find the inner boundary of the ring even when the grass has not yet withered.

photo of 1953photo of 2023Δr = 17 m
two aerial photographs of the same meadow 70 years apart

Old aerial photos

The speed of large rings cannot be measured in one year: the increment is smaller than the width of the dark band. But an old aerial photograph can be compared with a new one. If over 70 years the radius grew by 17 m, the mean speed is about 0.24 m/a. The numbers in the figure are an example of the calculation, not a measurement of a real ring.

05 · Writing rules
radius or diameter · period · estimate

State whether it is along the radius or the diameter

The speed of a ring is written in metres or centimetres per year, with a note that it is along the radius. The size of a ring is given as a radius or a diameter, and this is always marked with a letter. The age is written as a range or marked “estimate”, and the speed at which it was calculated is stated.

Correct
v = 0.25 m/a (along the radius)
D = 6.0 m, r = 3.0 m
t ≈ 11 a at v = 0.25 m/a
25 cm/a
t = 8—14 a, estimate
Δr = 17 m in 70 a
Incorrect
the ring grows by 0.5 m
ring 6 m
age 11 a
25 cm/y
the ring is exactly 11 years old
0.25 m/a = 25 mm/a

Without a period it is unclear over what time the ring grew by 0.5 m, and whether this is along the radius or the diameter. “Ring 6 m” can be read both as a radius and as a diameter. An age without a speed cannot be checked. The year is denoted by the letter a, not y. A ring has no exact age, only an estimate. And 0.25 m is 250 mm, not 25.

06 · Neighbouring units
mycology

The edge of a ring is the edge of a colony, only in a meadow and with breaks for winter. How fast hyphae grow without breaks, in a dish, is shown by the mycelium growth sheet. How much the mycelium under a ring weighs is worked out by the mycelium mass sheet. And the year is the unit in which both the speed of a ring and its age are measured.

K_r
Mycelium growth

The edge of a colony in a dish, mm/d.

kg/ha
Mycelium and fruit body

What lies under the ring.

a
Year

The measure of both speed and age.

07 · Historical section
archive · from the fairy dance to a ring 600 metres across

How a fairy-tale ring became a measure of time

Metrological note

The age of a ring is a recalculation, not a measurement

centre
peg in the centre of the ring

The radius of a ring is measured with a tape to the nearest centimetre. But the age is obtained from it by dividing by the mean speed, and that is known exactly only for the years when the ring was measured. A drought, a cold summer or a trampled path slows the edge. So the same ring of 3 m may be eight years old or fifteen.

There is another difficulty. An old ring seldom stays round. It meets a road, a tree or a neighbouring ring and breaks into arcs. Two mycelia do not enter ground where another has already been, so where their edges meet, both edges die out. On the right two rings grow towards each other and wipe each other out at the meeting point.

The age of large rings is therefore written as an estimate, and the method is stated: radius from a photograph, speed from measurements over several years. The more years of measurements, the narrower the range.

two rings extinguish each other
the foundation · 7 units

The seven SI base units

Catalogue of quantities
Mycology and time · 12 unit sheets
The index lab: a glass of cabbage juice, a burner, a glass of water on a cold plate and a gear train
Index · all quantities on one page
The lab at the entrance to the index

A drop of acid changes the colour of the juice, salt colours the flame, water freezes at a tap. Below them are all Simetrium sheets, by discipline and alphabetically.

Open the index →
08 · Your language
every link is a real page in that locale

Read it in your own language

translated and checked draft translation queued