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Find link is a tool written by Edward Betts .
searching for R.U.R.U.R. 11 found (15 total)
alternate case: r.U.R.U.R.
Cantor's theorem
(3,625 words)
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then considering its Russell set RU leads to the contradiction: R U ∈ R U ⟺ R U ∉ R U . {\displaystyle R_{U}\in R_{U}\iff R_{U}\notin R_{U}.} This argument
Layer by Layer
(492 words)
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cross (edge orientation): F R U R' U' F' Final layer edge permutation: R U R ' U R U U R' Final layer corner orientation: U R U' L' U R' U' L Final layer
Kepler orbit
(5,982 words)
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}{r^{2}}}\mathbf {u} } . It follows that H = r × r ˙ = r u × d d t ( r u ) = r u × ( r u ˙ + r ˙ u ) = r 2 ( u × u ˙ ) + r r ˙ ( u × u ) = r 2 u × u ˙ {\displaystyle
Weingarten equations
(362 words)
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position vector r(u, v). Let P = P(u, v) be a point on the surface. Then r u = ∂ r ∂ u , r v = ∂ r ∂ v {\displaystyle \mathbf {r} _{u}={\frac {\partial \mathbf
Metric tensor
(8,861 words)
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has been applied, and the subscripts denote partial derivatives: r → u = ∂ r → ∂ u , r → v = ∂ r → ∂ v . {\displaystyle {\vec {r}}_{u}={\frac {\partial
Euler's four-square identity
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r − u → {\displaystyle \gamma ^{*}=r-{\vec {u}}} so γ γ ∗ = ( r + u → ) ( r − u → ) = r 2 − r u → + r u → − u → u → = r 2 + u → ⋅ u → − u → × u → = r
Mayumi Gojo
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Light Vocal Collection IV (Released January 28, 2011) "Rose!Rose!Rose!" (R .U .R .U .R -petit prince- opening theme) 2005-nen Undoukai-you CD 5: Dang Dang Dance
Dupin cyclide
(4,594 words)
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R ( v ) E ( u ) + r ( u ) r ( u ) + R ( v ) H ( v ) . {\displaystyle \ P(u,v)={\frac {R(v)}{r(u)+R(v)}}\;E(u)+{\frac {r (u )}{r (u )+R (v)}}\;H(v)\ .} (For
Integral element
(5,304 words)
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ring containing R. Then u−1 is integral over R if and only if u−1 ∈ R [u ]. R [ u ] ∩ R [ u − 1 ] {\displaystyle R[u]\cap R[u^{-1}]} is integral over R. The
List of PlayStation Portable games
(281 words)
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Chocolate Unreleased Unreleased December 10, 2009 Unreleased Irem Atlus R .U .R .U .R .: Petit Prince Unreleased Unreleased May 22, 2010 Unreleased Views Views
Fraunhofer diffraction equation
(5,996 words)
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is proportional to the amplitude times its complex conjugate I ( r ) ∝ U ( r ) U ¯ ( r ) {\displaystyle I(\mathbf {r} )\propto U(\mathbf {r} ){\overline