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#REDIRECT [[Homography#Fundamental theorem of projective geometry]] [[Category:Theorems in projective geometry]] ...

#REDIRECT [[Almost flat manifold]] [[Category:Theorems in geometry]] ...

In [[mathematics]], '''Chow's theorem''' may refer to a number of theorems due to [[Wei-Liang Chow]]: ...analytic geometry#Chow's theorem|Chow's theorem]]: Any analytic subvariety in projective space is actually algebraic. ...

'''Separation theorem''' may refer to several theorems in different fields. ...the number of mutual funds is smaller than the number of individual assets in the portfolio. ...

In [[algebraic topology]] and [[algebraic geometry]], '''Leray's theorem''' (so named after [[Jean Leray]]) relates abstract [ ...}) = 0</math> for all <math>i \ge 1</math> and all <math> U_1, \dots, U_p \in \mathcal{U})</math>, then ...

...la''' in mathematics may refer to two different formulae in [[differential geometry]] or [[algebraic topology]]. ==Cartan formula in differential geometry== ...

*One of Gromov's compactness theorems: ** [[Gromov's compactness theorem (geometry)]] in Riemannian geometry ...

[[:Category:Geometry|Geometry]] | [[:Category:Algebraic geometry|Algebraic&nbsp;geometry]] | ...

{{short description|Extension of the Schwarz lemma for hyperbolic geometry}} ...–Pick''' theorem is an extension of the [[Schwarz lemma]] for [[hyperbolic geometry]], such as the [[Poincaré half-plane model]]. ...

...rms in Analysis, Geometry, and Physics|volume=52|series=[[Graduate Studies in Mathematics]]|first1=Ilka|last1=Agricola|author1-link= Ilka Agricola |first ...tions but have the same curvature and torsion, then they are [[congruence (geometry)|congruent]] to each other. ...

* [[Riemann–Hurwitz formula]] in algebraic geometry ...

'''Gromov's compactness theorem''' can refer to either of two mathematical theorems: ...ating that certain sets of [[Riemannian manifold]]s are relatively compact in the Gromov-Hausdorff metric ...

...fication of [[Regular curve|regular curves]] in space up to [[Translation (geometry)|translation]] and [[rotation]]. ...as a stepping stone to a larger result, rather than as a useful statement in-and-of itself. ...

...culus]], [[Differential equation|differential equations]] and [[Riemannian geometry]]. ...Press |others=Srinivasa Leela |isbn=978-0-08-095563-6 |series=Mathematics in science and engineering |location=New York}}</ref> ...

In [[mathematics]], '''Noether's theorem on rationality for surfaces''' is a c [[Category:Theorems in algebraic geometry]] ...

{{short description|Result that expresses a function f(x + y) in terms of f(x) and f(y)}} {{About|addition theorems in general|specific addition theorems for trigonometric functions|angle addition formulas}} ...

...ption|Theorem that the Clifford torus is the only minimally embedded torus in the 3-sphere}} ...journal |first=H. Blaine Jr. |last=Lawson |title=Complete minimal surfaces in S³ |journal=[[Annals of Mathematics|Ann. of Math.]] |volume=92 | ...

Several theorems are named after [[Augustin-Louis Cauchy]]. '''Cauchy theorem''' may mean: *[[Cauchy's integral theorem]] in complex analysis, also [[Cauchy's integral formula]] ...

...a geometrical space invariant under the [[symmetry group]] of that space. In more recent times, the meaning has been broadened to include a view of inva ...ntegralgeometrie'', [[VEB Deutscher Verlag der Wissenschaften]]</ref> was in this connection. It follows from the [[Crofton formula|classic theorem of C ...

{{short description|Characterizes sets of lattices that are bounded in a certain sense}} ...nvention used in naming compactness theorems, because they were formulated in terms of [[sequential compactness]] (the possibility of selecting a converg ...