Calculator · 2 min read · updated 11 Oct 2026
Ski sidecut radius calculator
Sidecut radius is the circle the edge would draw if the ski carved flat, and tipping it onto an edge tightens the turn, to half the radius at 60°.
Calculator
Sidecut radius calculator
Type the four numbers off the ski, or start from one in the catalogue.
Sidecut radius
14.1m
Nominal, geometric
Carves at 30° edge angle
12.2m
14.1 × cos 30°
Carves at 45° edge angle
10.0m
14.1 × cos 45°
Carves at 60° edge angle
7.0m
14.1 × cos 60°
The archetype’s own radius: 14.0 m. The two can differ because a real sidecut is not one circular arc.
Drawn bending under an 80kg skier at a 40° edge angle on groomed snow, with your outline and the all-mountain archetype’s flex and rocker.
The formula. R = Le² ÷ (8 × d), where d = ((tip + tail) ÷ 2 − waist) ÷ 2 is how deep the sidecut is on one edge, and Le is the edge between the widest points: the length less 10 cm at each end. Here d = 20.5 mm and Lₑ = 152 cm.
Tipped to an edge angle θ, the ski carves R × cos θ, which is why 60° gives exactly half the radius.
What is estimated: with no printed radius, the radius is the nominal geometric one from the four numbers, treating the sidecut as one arc and assuming the widest points sit 10 cm in from each end. It can read 20–40% high on rockered skis and is not the radius a maker prints. A real ski also flexes and skids, so a real turn is looser.
Try it
A clean carve at 30° on the Carver bends to about 12.1 m. Balancing it takes about 25 km/h with your body leaning 23°.
Radius the ski carves at this edge angle
12.1m
Sidecut radius of the ski
14.0m
Carver, nominal
Body lean to balance the carve
23°
Modelled: the carved radius gets smaller the more you tip the ski, one clean arc. Estimated: real skis flex and skid, so a real turn is looser than this.
Put in the tip, waist and tail widths and the length of a ski and the calculator above gives you its sidecut radius, then the radius it carves at 30°, 45° and 60° of edge angle. This page explains what the number means and where it stops being true.
The sidecut is the curve cut into the side of the ski, narrower at the waist than at the tip and tail. Measure how much narrower and you have the depth of that curve on one edge. A longer ski with the same depth makes a gentler arc; a deeper cut on the same length makes a tighter one. The radius follows from two measurements, the length of edge between the widest points and the depth of the curve across it. For 122/72/104 mm at 172 cm, the depth is 20.5 mm, the edge between the widest points is 152 cm, and the radius comes out at about 14 m.
That is the nominal geometric radius. It treats the sidecut as one circular arc and assumes the widest points sit 10 cm in from each end, so it will not match the number a maker prints. Makers measure the real shape, which is not a perfect arc. It can read 20 to 40% high on rockered skis, where less of the edge touches the snow. Use it to compare skis and see how width and length change the answer, and if the ski prints its radius, type that into the calculator: the carved radii then use the printed figure, with the geometric estimate beside it.
Radius only tells you what the ski does when it carves flat on its side. You do not ski it flat. Tip the ski onto an edge and it turns tighter, and the further you tip it the tighter it gets. At 30° a 14 m ski carves about 12 m. At 45°, about 10 m. At 60° the radius is exactly halved, so it carves 7 m.
Slide the edge angle above to see it on a carver. There is a price. To balance a tighter carve your body has to lean further and you need to be going faster. The lab says about 26 km/h at 30°, with your body leaning 23° from vertical, and about 33 km/h at 60°, with it leaning 50°. That is the model, with one clean arc and no skidding. A real ski flexes, skids and sheds speed, so a real turn is looser than the calculator says.
The takeaway: a ski’s radius is a starting point, and your edge angle moves it more than most of the gap between two skis does.
Watch it
FIS vs REGULAR SKIS | What's the Difference?
Paul Lorenz · 3:12 · published 17 Nov 2020
- 0:27Tip construction and race plate differences
- 0:51Flex patterns and torsional stiffness on firm snow
- 2:06Sidecut dimensions and width comparisons
External video on YouTube · opens their player, their cookies
Try this on snow
On an empty groomed run, link three turns with a modest edge angle, then three where you tip the skis as far as you can handle. Same ski, same radius. Notice how much tighter the second set is.
Try it on your ticket
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