Hadwiger's theorem
Brouwer fixed-point theorem
transnormal
projective
invariant
affine differential geometry
systatic
conjugate
concomitant
uniformly continuous
unvariant
cubinvariant
Atiyah-Singer index theorem
nestohedron
semisimple
proportional
Meyer set
directed infinity
Bolzano-Weierstrass property
Killing field
intermediate value theorem
discrete valuation
Feigenbaum constant
quasitopological
projective geometry
supramenable
descriptive geometry
campylon
rank-nullity theorem
p-adic norm
invariantist
Heine-Borel theorem
quasinorm
superinvariant
Rolle's theorem
dessin d'enfant
semiconvex
curvature
Helly's selection theorem
Sylvester-Gallai theorem
flat space
Lefschetz fixed-point theorem
mean value theorem
polar cone
quasilinear
Popoviciu's inequality
Fréchet surface
Sierpinski curve
Grothendieck-Riemann-Roch theorem
subpower
Riemann-Stieltjes integral
invariance
quasianalytic
topology
time average
Zeuthen-Segre invariant
smooth function
eigenflux
horocycle
evector
analytic geometry
L'Hôpital's rule
number-theoretic function
squaredness
coordinate geometry
differentiable
coefficient
altmetric
first fundamental form
analytical geometry
Brun's theorem
de Bruijn-Newman constant
Hausdorff metric
coanalytic
extensionality
polynomial form
positone
polygenic
Cantor-Bendixson theorem
Gaussian
truncus
Euclidean norm
invariantive
affine combination
diffeology
function space
rational function
locally finite
affine
nilsoliton
pseudodifferential
quasiconcave
Morse function
Varignon's theorem
Belyi's theorem
central limit theorem
coinvariant
Bézout's theorem
ultradistribution

English words for 'A theorem asserting that every valuation on convex bodies in Rⁿ that is continuous and invariant under rigid motions of Rⁿ is a linear combination of the quermassintegrals (or, equivalently, of the intrinsic volumes).'

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