Schempp-Hirth Standard Cirrus — 15 m, two Wortmann sectionsvsMIT Daedalus 88 — the 34 m human-powered wing

root section fxs02196 → dae11 · tip section fx6617a2 → dae31 · area 10001997 mm² → 31712462 mm² · span 15000 mm → 34100 mm · tip chord 345 mm → 762 mm · sweep parameter 2.946 → 0.484

units

These analyses are not directly comparable

The geometry comparison below is unaffected — it is a comparison of shapes, not of runs.

  • Schempp-Hirth Standard Cirrus — 15 m, two Wortmann sections
  • MIT Daedalus 88 — the 34 m human-powered wing

What changed

PropertySchempp-Hirth Standar…MIT Daedalus 88Change%
Geometry
Span15000 mm34100 mm+19100 mm+127.3%
Root chord855 mm1050 mm+195 mm+22.8%
Tip chord345 mm762 mm+417 mm+120.9%
Sweep parameter2.9460.484-2.462-83.6%
Dihedral2.00°1.00°-1.00°-50.0%
Tip twist-2.00°-1.50°+0.50°-25.0%
TE thickness2 mm2 mm-1 mm-25.0%
Tip cap reach0.4500.250-0.200-44.4%
Derived
Aspect ratio22.49636.667+14.172+63.0%
Area10001997 mm²31712462 mm²+21710465 mm²+217.1%
Taper0.4040.726+0.322+79.9%
MAC705 mm939 mm+234 mm+33.3%
Sections
Root sectionfxs02196dae11changed—
Tip sectionfx6617a2dae31changed—
Shapedeviation at matched span fractions, 64 samples
Chord deviation (max)417 mm
Chord deviation (RMS)273 mm
Twist deviation (max)0.69°
Dihedral deviation (max)36 mm
Tip cap deviation (max)9568 mm

Performance

CoefficientsDimensionless — how good the shape is, independent of size and speed.
Spanwise

withheld — “Schempp-Hirth Standar…” integrates to CL 0.052 against the polar’s CL at the same α (this analysis predates the loading reporting its own) 0.541 (0.10×); “MIT Daedalus 88” integrates to CL 0.120 against the polar’s CL at the same α (this analysis predates the loading reporting its own) 0.913 (0.13×). A loading that does not integrate back to its own wing’s CL is not a coarse curve, it is a wrong one.

Drag polar
0.4000.6000.8001.001.201.400.0150.0200.0250.0300.0350.040CDCLSchempp-Hirth Standar…MIT Daedalus 88

air, ρ = 1.225 kg/m³

data
CDSchempp-Hirth Standar…MIT Daedalus 88
0.0120.5370.444
0.0120.5410.453
0.0130.5550.492
0.0130.5770.549
0.0140.6060.616
0.0140.6250.662
0.0150.6380.697
0.0160.6860.794
0.0170.7310.854
0.0190.7690.913
0.0220.8671.02
0.0230.8941.06
0.0281.041.23
0.0291.061.25
0.0391.281.48