Cornering in the rain on a road bike
Wet asphalt does not make corners off limits. It moves the line you can lean up to, and in Krengo’s model that line sits roughly 10° lower than on dry road. Knowing by how much, and what takes the next slice of grip away, is what lets you keep riding with a smile when it rains.
About the numbers. Every angle below is a model value from the same assumptions as the grip scale and the pedal calculator. Your tyres and your wet road will differ, sometimes for the better. The field itself is not released yet.
How much less lean the wet allows
The simplest friction limit is tan θ = μ, where μ is the friction between tyre and road. Krengo’s grip scale assumes μ 0.90 for dry worn asphalt and 0.60 for wet. That gives a limit of about 42° dry and 31° wet, about 11° less. The scale then keeps a reserve: capacity is μ times a factor for your own level (0.70 for “Settled”), and the model adds 2° of margin to the lean. With those, the lean the model is comfortable with looks like this:
| Surface | Assumed μ | Limit atan(μ) | Model line with reserve | Speed at that line |
|---|---|---|---|---|
| Dry fresh asphalt | 1.10 | ≈ 47.7° | ≈ 35.6° | ≈ 37 km/h |
| Dry worn asphalt | 0.90 | ≈ 42.0° | ≈ 30.2° | ≈ 33 km/h |
| Wet asphalt | 0.60 | ≈ 31.0° | ≈ 20.8° | ≈ 27 km/h |
| Gravel / loose | 0.50 | ≈ 26.6° | ≈ 17.3° | ≈ 24 km/h |
The speed column uses the lean formula from the calculator, θ = atan(v² / (g · r)), on a 15 m radius. Read it as a rule of thumb: the same corner that sits near the model line at 33 km/h dry sits there at about 27 km/h wet, roughly a fifth slower.
The honest range
μ for a wet road is not one number. The grip scale uses 0.60 with an assumed range of 0.25–0.80. The European motorcyclists’ federation quotes 0.4–0.5 for wet asphalt against 0.7–0.8 dry.1 A test rig measuring wet grip on 28 mm road tyres found about 0.69–0.78 on its surface, depending on pressure.2 That spread, from roughly 22° to 39° of raw limit, is the reason the colour is an estimate and not a verdict.
When grip gives out before the pedal
With the Krengo defaults the pedal touches down at about 36.2° and the field warns 3° earlier, at 33.2°. The limit does not depend on the surface. On dry worn asphalt the grip limit (42°) is above that, so the pedal is the first thing to say something. In the wet the order flips: the 31° grip limit sits below the 33.2° pedal warning, and at gravel’s 27° it sits well below. In the model, the tyre can let go at a lean angle where the pedal is still clear, so a pedal warning that never comes is no sign that the corner is fine. The same comparison for all surfaces is in why cyclists crash in corners. At the top of the wet range (μ 0.80, 38.7°) the pedal would still come first, which is one more reason to treat the order as typical, not guaranteed.
A worked example
A 15 m corner at 30 km/h needs about 25.3° of lean. With the 2° margin the model asks for tan(27.3°) = 0.52. Dry worn asphalt with level Settled has capacity 0.90 × 0.70 = 0.63, so utilisation is about 82 %. Wet asphalt has 0.60 × 0.70 = 0.42, so about 123 %. (The grip page rounds the lean to 25° and shows 81 % and 121 %.) Slow the wet corner down and the number follows:
| Speed | Lean needed | Dry worn, utilisation | Wet, utilisation |
|---|---|---|---|
| 30 km/h | ≈ 25.3° | ≈ 82 % | ≈ 123 % |
| 27 km/h | ≈ 20.9° | ≈ 67 % | ≈ 101 % |
| 25 km/h | ≈ 18.1° | ≈ 58 % | ≈ 87 % |
| 22 km/h | ≈ 14.2° | ≈ 46 % | ≈ 69 % |
Dropping from 30 to 25 km/h takes the wet corner from far above the model line to comfortably below it. Speed enters squared, so small changes in speed give a lot of room.
Brake before the corner
A tyre has one budget for braking and cornering together. The textbook friction-circle model says the sideways limit shrinks to atan(√(μ² − a²)) when you also brake at a deceleration of a (in g). It is a standard model, not part of Krengo’s scale, but it shows why braking mid-lean costs more in the wet:
| Braking | Dry worn, μ 0.90 | Wet, μ 0.60 |
|---|---|---|
| None | ≈ 42.0° | ≈ 31.0° |
| 0.2 g, gentle | ≈ 41.3° | ≈ 29.5° |
| 0.3 g | ≈ 40.3° | ≈ 27.5° |
Braking at 0.3 g costs about 1.7° of limit on dry and about 3.5° on wet, twice as much. Finish braking while the bike is upright and let it roll into the turn.
What helps in practice
- Take a smooth, wide line. A larger radius needs less lean for the same speed. Look through the corner early so you can choose it before you are leaning.
- Slow down before, not in. See the table above: gentle braking while upright keeps the whole budget for the turn.
- Treat paint and metal as their own surface. Road markings, manhole covers and other ironwork can be slippery, and worn material can reappear under new markings.1 Cross them upright where you can, and not while leaning or braking.
- Know loose material. Swedish measurements quoted by the same source show loose gravel dropping friction from 0.8 to 0.35.1 Wet leaves are loose material too, and the model cannot see them: look for them in shade and at the apex.
- Consider tyre pressure. In the rig test, lower pressure gave more wet grip: from 0.69 at 7.4 bar to 0.78 at 3.7 bar centre grip, about 3° of model limit.2 Choose the pressure for your tyre width and weight (see tyre pressure and grip in a corner); that test is not a recommendation for your bike.
- Keep the inside pedal up. It takes the pedal limit out of the picture. See road bike cornering technique.
Try your own corner in the lean angle calculator and compare it with the colours in the grip scale. Krengo shows lean and an estimate of how much of the assumed grip the corner uses. It does not sense the road, so never read green as permission to go faster.
Sources
- FEMA (Federation of European Motorcyclists’ Associations), Road surface friction and motorcycling. Used for wet-asphalt friction of 0.4–0.5 against 0.7–0.8 dry, the Swedish gravel figure (0.8 to 0.35), and road markings and manhole covers as friction hazards. It is about motorcycles; the same surfaces matter for bikes. Read on 5 October 2026.
- Bicycle Rolling Resistance, Wet grip tire pressure test. Three 28 mm road tyres at 3.7, 5.0, 6.2 and 7.4 bar; centre grip fell from 0.78 to 0.69 as pressure rose. A test-rig result on one surface, not a road value. Read on 5 October 2026.
The friction limit tan θ = μ, the lean formula and the friction-circle model are standard textbook models and are not taken from the sources. The angles and percentages are Krengo’s own model values: the grip scale’s assumed μ, level factor and margin, and the pedal defaults on the linked pages.