Mathdictionary,radius radius definition $ Mathdictionary,radius_of_convergence# /radius of convergence definition " Mathdictionary,radius_of_curvature! Kradius of curvature definition ! Mathdictionary,radius_of_gyration hradius of gyration definition ) Mathdictionary,radius_of_normal_curvature( ~radius of normal curvature definition Mathdictionary,radius_of_torsion radius of torsion definition Mathdictionary,radius_vector /radius vector definition " Mathdictionary,radiusofconvergence# /radius of convergence definition Mathdictionary,radiusofcurvature! Kradius of curvature definition " mathdictionary,Radius_Of_Curvature! Kradius of curvature definition ! mathdictionary,Radius_Of_Gyration hradius of gyration definition ) mathdictionary,Radius_Of_Normal_Curvature( ~radius of normal curvature definition mathdictionary,Radius_Of_Torsion radius of torsion definition mathdictionary,Radius_Vector /radius vector definition $ mathdictionary,Radius_of_convergence# /radius of convergence definition " mathdictionary,Radius_of_curvature! Kradius of curvature definition ! mathdictionary,Radius_of_gyration hradius of gyration definition " dictionary,radiusofnormalcurvature( ~radius of normal curvature definition dictionary,radiusoftorsion radius of torsion definition dictionary,radiusvector /radius vector definition dictionary,radix radix definition dictionary,radix_fraction Vradix fraction definition dictionary,radix_point 0radix point definition dictionary,radixfraction Vradix fraction definition dictionary,radixpoint 0radix point definition # dictionary,radon-nikodym_derivative& Radon-Nikodym derivative definition dictionary,radon-nikodym_theorem# #Radon-Nikodym theorem definition " dictionary,radon-nikodymderivative& Radon-Nikodym derivative definition dictionary,radon-nikodymtheorem# #Radon-Nikodym theorem definition dictionary,radon_measureB bbRadon measure definition *Riemann-Stieltjes measure definition # dictionary,radon_nikodym_derivative& Radon-Nikodym derivative definition Dictionary,Radius_Of_Gyration hradius of gyration definition % Dictionary,Radius_Of_Normal_Curvature( ~radius of normal curvature definition Dictionary,Radius_Of_Torsion radius of torsion definition Dictionary,Radius_Vector /radius vector definition Dictionary,Radius_of_convergence# /radius of convergence definition Dictionary,Radius_of_curvature! Kradius of curvature definition Dictionary,Radius_of_gyration hradius of gyration definition % Dictionary,Radius_of_normal_curvature( ~radius of normal curvature definition definition,Pure_Surd definition,PurelyDiscontinuous definition,PurelyatomicȜ definition,PythagorasTheoremS definition,Pythagorean_means) definition,Q_Binomial definition,Qr_Algorithmi definition,QuadraticCongruenceƝ definition,Quadratic_Congruence definition,Quadratic_convergence definition,Quadraticconvergenceٜ definition,Quadrilateral definition,Quality_control definition,Quasi-ConcaveX definition,Quasi-Newton_Method definition,QuasiConcaveA dictionary,Rational_Form 0rational form definition dictionary,Rational_Function mrational function definition dictionary,Rational_Number .+rational number definition dictionary,Rational_Polynomial! #jrational polynomial definition dictionary,Rational_Root_Theorem# 4 rational root theorem definition dictionary,Rational_element 8rational element definition dictionary,Rational_form 0rational form definition dictionary,Rational_function mrational function definition dictionary,Rational_number .+rational number definition MathDictionary,radius radius definition $ MathDictionary,radius_of_convergence# /radius of convergence definition " MathDictionary,radius_of_curvature! Kradius of curvature definition ! MathDictionary,radius_of_gyration hradius of gyration definition ) MathDictionary,radius_of_normal_curvature( ~radius of normal curvature definition MathDictionary,radius_of_torsion radius of torsion definition MathDictionary,radius_vector /radius vector definition " MathDictionary,radiusofconvergence# /radius of convergence definition MathDictionary,radiusofcurvature! Kradius of curvature definition $ radius_of_convergence,Mathdictionary / radius_of_convergence,definition / radius_of_convergence,dictionary / $ radius_of_convergence,mathdictionary / radius_of_curvature,Definition K radius_of_curvature,Dictionary K " radius_of_curvature,MathDictionary K " radius_of_curvature,Mathdictionary K radius_of_curvature,definition K radius_of_curvature,dictionary K " radius_of_curvature,mathdictionary K radius_of_gyration,Definition h Dictionary,real+ real definition real number definition Dictionary,real-symmetric real-symmetric definition Dictionary,real-valued real-valued definition Dictionary,real_analysis !real analysis definition Dictionary,real_analytic \real analytic definition Dictionary,real_axis 8real axis definition Dictionary,real_line0 real line definition cnumber line definition Dictionary,real_number real number definition Dictionary,real_part ]ereal part definition Dictionary,real_symmetric real-symmetric definition Dictionary,real_valued real-valued definition Dictionary,real_variable |real variable definition Dictionary,realanalysis !real analysis definition Dictionary,realanalytic \real analytic definition definition,Radix radix definition definition,RadixFraction Vradix fraction definition definition,RadixPoint 0radix point definition definition,Radix_Fraction Vradix fraction definition definition,Radix_Point 0radix point definition definition,Radix_fraction Vradix fraction definition definition,Radix_point 0radix point definition definition,Radixfraction Vradix fraction definition definition,Radixpoint 0radix point definition " definition,Radon-NikodymDerivative& Radon-Nikodym derivative definition mathdictionary,Radicalsign radical sign definition mathdictionary,Radicand radicand definition mathdictionary,Radices
radices definition mathdictionary,Radius radius definition " mathdictionary,RadiusOfConvergence# /radius of convergence definition mathdictionary,RadiusOfCurvature! Kradius of curvature definition mathdictionary,RadiusOfGyration hradius of gyration definition & mathdictionary,RadiusOfNormalCurvature( ~radius of normal curvature definition mathdictionary,RadiusOfTorsion radius of torsion definition mathdictionary,RadiusVector /radius vector definition $ mathdictionary,Radius_Of_Convergence# /radius of convergence definition dictionary,Radix radix definition dictionary,RadixFraction Vradix fraction definition dictionary,RadixPoint 0radix point definition dictionary,Radix_Fraction Vradix fraction definition dictionary,Radix_Point 0radix point definition dictionary,Radix_fraction Vradix fraction definition dictionary,Radix_point 0radix point definition dictionary,Radixfraction Vradix fraction definition dictionary,Radixpoint 0radix point definition " dictionary,Radon-NikodymDerivative& Radon-Nikodym derivative definition ! Radius_of_gyration,mathdictionary h % Radius_of_normal_curvature,Definition ~ % Radius_of_normal_curvature,Dictionary ~ ) Radius_of_normal_curvature,MathDictionary ~ ) Radius_of_normal_curvature,Mathdictionary ~ % Radius_of_normal_curvature,definition ~ % Radius_of_normal_curvature,dictionary ~ ) Radius_of_normal_curvature,mathdictionary ~ Radius_of_torsion,Definition Radius_of_torsion,Dictionary Radius_of_torsion,MathDictionary RadiusOfGyration,Definition h RadiusOfGyration,Dictionary h RadiusOfGyration,MathDictionary h RadiusOfGyration,Mathdictionary h RadiusOfGyration,definition h RadiusOfGyration,dictionary h RadiusOfGyration,mathdictionary h " RadiusOfNormalCurvature,Definition ~ " RadiusOfNormalCurvature,Dictionary ~ & RadiusOfNormalCurvature,MathDictionary ~ & RadiusOfNormalCurvature,Mathdictionary ~ " RadiusOfNormalCurvature,definition ~ " RadiusOfNormalCurvature,dictionary ~ Definition,radiusoftorsion definition,radiusoftorsion Definition,radius_of_torsion definition,radius_of_torsion Definition,RadiusOfTorsion definition,RadiusOfTorsion Definition,Radius_Of_Torsion definition,Radius_Of_Torsion Definition,Radiusoftorsion definition,Radiusoftorsion Definition,Radius_of_torsion definition,Radius_of_torsion Dictionary,radiusoftorsion dictionary,radiusoftorsion Dictionary,radius_of_torsion dictionary,radius_of_torsion Dictionary,RadiusOfTorsion dictionary,RadiusOfTorsion Dictionary,Radius_Of_Torsion dictionary,Radius_Of_Torsion Dictionary,Radiusoftorsion dictionary,Radiusoftorsion Dictionary,Radius_of_torsion dictionary,Radius_of_torsion MathDictionary,radiusoftorsion Mathdictionary,radiusoftorsion mathdictionary,radiusoftorsion MathDictionary,radius_of_torsion Mathdictionary,radius_of_torsion mathdictionary,radius_of_torsion MathDictionary,RadiusOfTorsion Mathdictionary,RadiusOfTorsion mathdictionary,RadiusOfTorsion MathDictionary,Radius_Of_Torsion Mathdictionary,RadiuH /M Definition,radiusvector definition,radiusvector Definition,radius_vector definition,radius_vector Definition,RadiusVector definition,RadiusVector Definition,Radius_Vector definition,Radius_Vector Definition,Radiusvector definition,Radiusvector Definition,Radius_vector definition,Radius_vector Dictionary,radiusvector dictionary,radiusvector Dictionary,radius_vector dictionary,radius_vector Dictionary,RadiusVector dictionary,RadiusVector Dictionary,Radius_Vector dictionary,Radius_Vector Dictionary,Radiusvector dictionary,Radiusvector Dictionary,Radius_vector dictionary,Radius_vector MathDictionary,radiusvector Mathdictionary,radiusvector mathdictionary,radiusvector MathDictionary,radius_vector Mathdictionary,radius_vector mathdictionary,radius_vector MathDictionary,RadiusVector Mathdictionary,RadiusVector mathdictionary,RadiusVector MathDictionary,Radius_Vector Mathdictionary,Radius_Vector mathdictionary,Radius_Vector MathDictionary,Radiusvector Mathdictionary,Radiusvector mathdictionary,Radiusvec] dius_of_normal_curvature Mathdictionary,radius_of_normal_curvature mathdictionary,radius_of_normal_curvature MathDictionary,RadiusOfNormalCurvature Mathdictionary,RadiusOfNormalCurvature mathdictionary,RadiusOfNormalCurvature MathDictionary,Radius_Of_Normal_Curvature Mathdictionary,Radius_Of_Normal_Curvature mathdictionary,Radius_Of_Normal_Curvature MathDictionary,Radiusofnormalcurvature Mathdictionary,Radiusofnormalcurvature mathdictionary,Radiusofnormalcurvature MathDictionary,Radius_of_normal_curvature Mathdictionary,Radius_of_normal_curvature mathdictionary,Radius_of_normal_curvature ictionary,RadiusOfNormalCurvature dictionary,RadiusOfNormalCurvature Dictionary,Radius_Of_Normal_Curvature dictionary,Radius_Of_Normal_Curvature Dictionary,Radiusofnormalcurvature dictionary,Radiusofnormalcurvature Dictionary,Radius_of_normal_curvature dictionary,Radius_of_normal_curvature MathDictionary,radiusofnormalcurvature Mathdictionary,radiusofnormalcurvature mathdictionary,radiusofnormalcurvature MathDictionary,ra Definition,queue u Definition,queueingtheory G Definition,quinary h Definition,quindecagon Definition,quintic * Definition,quoderatdemonstrandum ( Definition,quoderatfaciendum V Definition,quotient F Definition,quotientgroup K Definition,quotientring Definition,quotientrule - Definition,quotientspace a^ Definition,quotienttopology Definition,r y Definition,racecourseparadox Ͽ Definition,rad m<
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{SECT 0 {PARA 3 "> " 0 "" {TEXT -1 12 "random walk," }
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{TEXT 22 10 "Statistics" }
{TEXT -1 147 ") a route consisting of successive and unconnected steps in which each step is chosen by a random mechanism uninfluenced by any previous step. See " }
{HYPERLNK 45 "gambler's ruin" 5 "Definition/gamblersruin" "" }{TEXT -1 2 ". " }
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{PARA 0 "> " 0 "" {TEXT 22 2 "n." }
{TEXT -1 5 " the " }
{HYPERLNK 45 "radius" 5 "Definition/radius" "" }{TEXT -1 93 " of the largest circle (or interval in the real case) around a given point such that a given " }
{HYPERLNK 45 "power series" 5 "Definition/powerseries" "" }{TEXT -1 175 " converges (absolutely) at all points strictly inside the circle. The series diverges at all points strictly outside the circle and may do either at points on the circle. See " }
{HYPERLNK 45 "circle of convergence" 5 "Definition/circleofconvergence" "" }{TEXT -1 11 ". See also " }
{HYPERLNK 45 "root test" 5 "Definition/roottest" "" }{TEXT -1 2 ". " }
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Kradius of curvature definition mathdictionary,Radiusofgyration hradius of gyration definition & mathdictionary,Radiusofnormalcurvature( ~radius of normal curvature definition Mathdictionary,radiusofgyration hradius of gyration definition & Mathdictionary,radiusofnormalcurvature( ~radius of normal curvature definition Mathdictionary,radiusoftorsion radius of torsion definition Mathdictionary,radiusvector /radius vector definition Mathdictionary,radix radix definition Mathdictionary,radix_fraction Vradix fraction definition Mathdictionary,radix_point 0radix point definition Mathdictionary,radixfraction Vradix fraction definition mathdictionary,Radiusoftorsion radius of torsion definition mathdictionary,Radiusvector /radius vector definition mathdictionary,Radix radix definition mathdictionary,RadixFraction Vradix fraction definition mathdictionary,RadixPoint 0radix point definition mathdictionary,Radix_Fraction Vradix fraction definition mathdictionary,Radix_Point 0radix point definition mathdictionary,Radix_fraction Vradix fraction definition mathdictionary,Radix_point 0radix point definition Radiusoftorsion,MathDictionary Radiusoftorsion,Mathdictionary Radiusoftorsion,definition Radiusoftorsion,dictionary Radiusoftorsion,mathdictionary Radiusvector,Definition / Radiusvector,Dictionary / Radiusvector,MathDictionary / Radiusvector,Mathdictionary / Radiusvector,definition / Radiusvector,dictionary / Radiusvector,mathdictionary / Radix,Definition Radix,Dictionary Radix,MathDictionary radiusoftorsion,dictionary radiusoftorsion,mathdictionary radiusvector,Definition / radiusvector,Dictionary / radiusvector,MathDictionary / radiusvector,Mathdictionary / radiusvector,definition / radiusvector,dictionary / radiusvector,mathdictionary / radix,Definition radix,Dictionary radix,MathDictionary radix,Mathdictionary radix,definition radix,dictionary radix,mathdictionary Definition,radix definition,radix Definition,Radix definition,Radix Dictionary,radix dictionary,radix Dictionary,Radix dictionary,Radix MathDictionary,radix Mathdictionary,radix mathdictionary,radix MathDictionary,Radix Mathdictionary,Radix mathdictionary,Radix ) radius_of_normal_curvature,mathdictionary ~ radius_of_torsion,Definition radius_of_torsion,Dictionary radius_of_torsion,MathDictionary radius_of_torsion,Mathdictionary radius_of_torsion,definition radius_of_torsion,dictionary radius_of_torsion,mathdictionary radius_vector,Definition / radius_vector,Dictionary / radius_vector,MathDictionary / radius_vector,Mathdictionary / radius_vector,definition / radius_vector,dictionary / radius_vector,mathdictionary / radiusofconvergence,Definition / radiusofconvergence,Dictionary / " radiusofconvergence,MathDictionary / " radiusofconvergence,Mathdictionary / radiusofconvergence,definition / Mathdictionary,RamseyNumbers Ramsey numbers definition Mathdictionary,RamseyTheorem G Ramsey theorem definition Mathdictionary,Ramsey_Numbers Ramsey numbers definition Mathdictionary,Ramsey_Theorem G 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definition,Radius_of_convergence Dictionary,radiusofconvergence dictionary,radiusofconvergence Dictionary,radius_of_convergence dictionary,radius_of_convergence Dictionary,RadiusOfConvergence dictionary,RadiusOfConvergence Dictionary,Radius_Of_Convergence dictionary,Radius_Of_Convergence Dictionary,Radiusofconvergence dictionary,Radiusofconvergence Dictionary,Radius_of_convergence dictionary,Radius_of_convergence MathDictionary,radiusofconvergence Mathdictionary,radiusofconvergence mathdictionary,radiusofconvergence MathDictionary,radius_of_convergence Mathdictionary,radius_of_convergence mathdictionary,radius_of_convergence MathDictionary,RadiusOfCon3 K4 Definition,radiusofcurvature definition,radiusofcurvature Definition,radius_of_curvature definition,radius_of_curvature Definition,RadiusOfCurvature definition,RadiusOfCurvature Definition,Radius_Of_Curvature definition,Radius_Of_Curvature Definition,Radiusofcurvature definition,Radiusofcurvature Definition,Radius_of_curvature 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{PARA 0 "> " 0 "" {TEXT 22 2 "n." }
{TEXT -1 45 " the absolute value of the reciprocal of the " }
{HYPERLNK 45 "curvature" 5 "Definition/curvature" "" }{TEXT -1 118 " of a curve at a given point, taken as the rate of change of the tangent to the curve with respect to arc length. For " }
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{TEXT -1 182 "), it is d(df/dy)/ds. In particular, the radius of curvature of a plane curve at a point is the radius of a circle with curvature equal to that of the given curve at that point. See " }
{HYPERLNK 45 "center of curvature" 5 "Definition/centerofcurvature" "" }{TEXT -1 1 " " }
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Dictionary,Rational_Form 0rational form definition Dictionary,Rational_Function mrational function definition Dictionary,Rational_Number .+rational number definition Dictionary,Rational_Polynomial! #jrational polynomial definition Dictionary,Rational_Root_Theorem# 4 rational root theorem definition Dictionary,Rational_element 8rational element definition Dictionary,Rational_form 0rational form definition Dictionary,Rational_function mrational function definition Dictionary,Rational_number .+rational number definition Definition,Rangeofsignificance# range of significance definition Definition,Rank ִrank definition % Definition,RankCorrelationCoefficient* ~rank correlation coefficient definition ' Definition,Rank_Correlation_Coefficient* ~rank correlation coefficient definition ' Definition,Rank_correlation_coefficient* ~rank correlation coefficient definition % Definition,Rankcorrelationcoefficient* ~rank correlation coefficient definition Definition,RaoBlackwellTheorem# 6Rao Blackwell theorem definition Mathdictionary,Radius_vector /radius vector definition " Mathdictionary,Radiusofconvergence# /radius of convergence definition Mathdictionary,Radiusofcurvature! Kradius of curvature definition Mathdictionary,Radiusofgyration hradius of gyration definition & Mathdictionary,Radiusofnormalcurvature( ~radius of normal curvature definition Mathdictionary,Radiusoftorsion radius of torsion definition Mathdictionary,Radiusvector /radius vector definition Mathdictionary,Radix radix definition U Definition,underdetermined definition,underdetermined Definition,Underdetermined definition,Underdetermined Dictionary,underdetermined dictionary,underdetermined Dictionary,Underdetermined dictionary,Underdetermined MathDictionary,underdetermined Mathdictionary,underdetermined mathdictionary,underdetermined MathDictionary,Underdetermined Mathdictionary,Underdetermined mathdictionary,Underdetermined radiusofconvergence,dictionary / " radiusofconvergence,mathdictionary / radiusofcurvature,Definition K radiusofcurvature,Dictionary K radiusofcurvature,MathDictionary K radiusofcurvature,Mathdictionary K radiusofcurvature,definition K radiusofcurvature,dictionary K radiusofcurvature,mathdictionary K radiusofgyration,Definition h radiusofgyration,Dictionary h radiusofgyration,MathDictionary h radiusofgyration,Mathdictionary h radiusofgyration,definition h sOfCurvature MathDictionary,Radius_Of_Curvature Mathdictionary,Radius_Of_Curvature mathdictionary,Radius_Of_Curvature MathDictionary,Radiusofcurvature Mathdictionary,Radiusofcurvature mathdictionary,Radiusofcurvature MathDictionary,Radius_of_curvature Mathdictionary,Radius_of_curvature mathdictionary,Radius_of_curvature ius_of_curvature definition,Radius_of_curvature Dictionary,radiusofcurvature dictionary,radiusofcurvature Dictionary,radius_of_curvature dictionary,radius_of_curvature Dictionary,RadiusOfCurvature dictionary,RadiusOfCurvature Dictionary,Radius_Of_Curvature dictionary,Radius_Of_Curvature Dictionary,Radiusofcurvature dictionary,Radiusofcurvature Dictionary,Radius_of_curvature dictionary,Radius_of_curvature MathDictionary,radiusofcurvature Mathdictionary,radiusofcurvature mathdictionary,radiusofcurvature MathDictionary,radius_of_curvature Mathdictionary,radius_of_curvature mathdictionary,radius_of_curvature MathDictionary,RadiusOfCurvature Mathdictionary,RadiusOfCurvature mathdictionary,Radiu: h1 {VERSION 4 0 "HELP" "4.0"}
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{TEXT 22 9 "Mechanics" }
{TEXT -1 40 ") the distance from a given axis that a " }
{HYPERLNK 45 "particle" 5 "Definition/particle" "" }{TEXT -1 13 " of the same " }
{HYPERLNK 45 "mass" 5 "Definition/mass" "" }{TEXT -1 6 " as a " }
{HYPERLNK 45 "rigid body" 5 "Definition/rigidbody" "" }{TEXT -1 33 " must be placed to have the same " }
{HYPERLNK 45 "moment of inertia" 5 "Definition/momentofinertia" "" }{TEXT -1 125 "; the square root of the quotient of the moment of inertia of the rigid body about the axis divided by the mass of the body. " }
}
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definition,RayleighQuotient ċRayleigh quotient definition definition,RayleighRitzMethod" 8Rayleigh-Ritz method definition definition,Rayleigh_Quotient ċRayleigh quotient definition definition,Rayleigh_Ritz_Method" 8Rayleigh-Ritz method definition definition,Rayleigh_quotient ċRayleigh quotient definition definition,Rayleigh_ritz_method" 8Rayleigh-Ritz method definition definition,Rayleighquotient ċRayleigh quotient definition definition,Rayleighritzmethod" 8Rayleigh-Ritz method definition Dictionary,Radix radix definition Dictionary,RadixFraction Vradix fraction definition Dictionary,RadixPoint 0radix point definition Dictionary,Radix_Fraction Vradix fraction definition Dictionary,Radix_Point 0radix point definition Dictionary,Radix_fraction Vradix fraction definition Dictionary,Radix_point 0radix point definition Dictionary,Radixfraction Vradix fraction definition Dictionary,Radixpoint 0radix point definition " Dictionary,Radon-NikodymDerivative& Radon-Nikodym derivative definition & RadiusOfNormalCurvature,mathdictionary ~ RadiusOfTorsion,Definition RadiusOfTorsion,Dictionary RadiusOfTorsion,MathDictionary RadiusOfTorsion,Mathdictionary RadiusOfTorsion,definition RadiusOfTorsion,dictionary RadiusOfTorsion,mathdictionary RadiusVector,Definition / RadiusVector,Dictionary / RadiusVector,MathDictionary / RadiusVector,Mathdictionary / RadiusVector,definition / RadiusVector,dictionary / RadiusVector,mathdictionary / Radius_Of_Convergence,Definition / Radius_Of_Convergence,Dictionary / $ Radius_Of_Convergence,MathDictionary / $ Radius_Of_Convergence,Mathdictionary / Radius_Of_Convergence,definition / Radius_Of_Convergence,dictionary / definition,radon_theorem }Radon's theorem definition definition,radonmeasureB bbRadon measure definition *Riemann-Stieltjes measure definition ! definition,radonnikodymderivative& Radon-Nikodym derivative definition definition,radonnikodymtheorem# #Radon-Nikodym theorem definition definition,radons_theorem }Radon's theorem definition definition,radonstheorem }Radon's theorem definition definition,radontheorem }Radon's theorem definition definition,raise raise definition definition,ramanujan_srinivasa" Ramanujan, Srinivasa definition mathdictionary,radixpoint 0radix point definition ' mathdictionary,radon-nikodym_derivative& Radon-Nikodym derivative definition $ mathdictionary,radon-nikodym_theorem# #Radon-Nikodym theorem definition & mathdictionary,radon-nikodymderivative& Radon-Nikodym derivative definition # mathdictionary,radon-nikodymtheorem# #Radon-Nikodym theorem definition mathdictionary,radon_measureB bbRadon measure definition *Riemann-Stieltjes measure definition ' mathdictionary,radon_nikodym_derivative& Radon-Nikodym derivative definition $ mathdictionary,radon_nikodym_theorem# #Radon-Nikodym theorem definition mathdictionary,radon_theorem }Radon's theorem definition mathdictionary,radonmeasureB bbRadon measure definition *Riemann-Stieltjes measure definition % mathdictionary,radonnikodymderivative& Radon-Nikodym derivative definition racecourseparadox Ͽ rad m< rademach 0
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{SECT 0 {PARA 3 "> " 0 "" {TEXT -1 14 "radius vector," }
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{HYPERLNK 45 "directed" 5 "Definition/directed" "" }{TEXT -1 170 " line from the origin of a coordinate system to a point in space, regarded as variable and sweeping out a curve. If it is the vector O:P, where the coordinates of P are (" }
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{TEXT -1 98 "-tuple of its components in the directions of, or projections onto, the coordinate axes. See also " }
{HYPERLNK 45 "position vector" 5 "Definition/positionvector" "" }{TEXT -1 1 "." }
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{PARA 0 "> " 0 "" {TEXT -1 9 "(abbrev. " }
{TEXT 39 3 "rad" }
{TEXT -1 3 "), " }
{TEXT 22 2 "n." }
{TEXT -1 22 " another word for the " }
{HYPERLNK 45 "base" 5 "Definition/base" "" }{TEXT -1 6 " of a " }
{HYPERLNK 45 "place-value notation" 5 "Definition/place-valuenotation" "" }{TEXT -1 14 " or system of " }
{HYPERLNK 45 "logarithms" 5 "Definition/logarithm" "" }{TEXT -1 2 ". " }
}
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{SECT 0 {PARA 3 "> " 0 "" {TEXT -1 16 "neutral element," }
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{HYPERLNK 45 "identity element" 5 "Definition/identityelement" "" }{TEXT -1 42 ", especially a multiplicative identity or " }
{HYPERLNK 45 "unity" 5 "Definition/unity" "" }{TEXT -1 2 ". " }
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{SECT 0 {PARA 3 "> " 0 "" {TEXT -1 7 "reflex," }
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{PARA 0 "> " 0 "" {TEXT 22 4 "adj." }
{TEXT -1 124 " (of an angle) between 180 and 360 degrees; the larger of the two angles between two line segments that meet at the vertex. " }
}
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# definition,Ramified_Theory_Of_Types& ramified theory of types definition # definition,Ramified_theory_of_types& ramified theory of types definition definition,Ramifiedtheoryoftypes& ramified theory of types definition definition,RamseyNumbers Ramsey numbers definition definition,RamseyTheorem G Ramsey theorem definition definition,Ramsey_Numbers Ramsey numbers definition definition,Ramsey_Theorem G Ramsey theorem definition definition,Ramsey_numbers Ramsey numbers definition Definition,radon-nikodymtheorem# #Radon-Nikodym theorem definition Definition,radon_measureB bbRadon measure definition *Riemann-Stieltjes measure definition # Definition,radon_nikodym_derivative& Radon-Nikodym derivative definition Definition,radon_nikodym_theorem# #Radon-Nikodym theorem definition Definition,radon_theorem }Radon's theorem definition Definition,radonmeasureB bbRadon measure definition *Riemann-Stieltjes measure definition ! Definition,radonnikodymderivative& Radon-Nikodym derivative definition Definition,radonnikodymtheorem# #Radon-Nikodym theorem definition Definition,Radon_nikodym_theorem# #Radon-Nikodym theorem definition Definition,Radon_theorem }Radon's theorem definition Definition,RadonmeasureB bbRadon measure definition *Riemann-Stieltjes measure definition ! Definition,Radonnikodymderivative& Radon-Nikodym derivative definition Definition,Radonnikodymtheorem# #Radon-Nikodym theorem definition Definition,RadonsTheorem }Radon's theorem definition Definition,Radons_Theorem }Radon's theorem definition Definition,Radons_theorem }Radon's theorem definition definition,Radon-NikodymTheorem# #Radon-Nikodym theorem definition # definition,Radon-Nikodym_Derivative& Radon-Nikodym derivative definition definition,Radon-Nikodym_Theorem# #Radon-Nikodym theorem definition # definition,Radon-nikodym_derivative& Radon-Nikodym derivative definition definition,Radon-nikodym_theorem# #Radon-Nikodym theorem definition " definition,Radon-nikodymderivative& Radon-Nikodym derivative definition definition,Radon-nikodymtheorem# #Radon-Nikodym theorem definition definition,RadonMeasureB bbRadon measure definition *Riemann-Stieltjes measure definition ! definition,RadonNikodymDerivative& Radon-Nikodym derivative definition ' radon-nikodym_derivative,mathdictionary radon-nikodym_theorem,Definition # radon-nikodym_theorem,Dictionary # $ radon-nikodym_theorem,MathDictionary # $ radon-nikodym_theorem,Mathdictionary # radon-nikodym_theorem,definition # radon-nikodym_theorem,dictionary # $ radon-nikodym_theorem,mathdictionary # " radon-nikodymderivative,Definition " radon-nikodymderivative,Dictionary & radon-nikodymderivative,MathDictionary & radon-nikodymderivative,Mathdictionary " radon-nikodymderivative,definition " radon-nikodymderivative,dictionary Vc {VERSION 4 0 "HELP" "4.0"}
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{PARA 0 "> " 0 "" {TEXT -1 3 "or " }
{TEXT 39 16 "radical fraction" }
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{HYPERLNK 45 "decimal fractions" 5 "Definition/decimalfraction" "" }{TEXT -1 10 " to other " }
{HYPERLNK 45 "bases" 5 "Definition/base" "" }{TEXT -1 4 " of " }
{HYPERLNK 45 "place-value notation" 5 "Definition/place-valuenotation" "" }{TEXT -1 2 ". " }
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{SECT 0 {PARA 3 "> " 0 "" {TEXT -1 16 "Radon's theorem," }
}
{PARA 0 "> " 0 "" {TEXT 22 3 "n. " }
{TEXT -1 21 "the theorem that any " }
{TEXT 22 2 "n " }
{TEXT -1 17 "+ 2 points in an " }
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{TEXT -1 74 "dimensional vector space can be partitioned into two non-empty sets whose " }
{HYPERLNK 45 "convex hulls" 5 "Definition/convexhull" "" }{TEXT -1 37 " are disjoint. This is equivalent to " }
{HYPERLNK 45 "Helly's theorem" 5 "Definition/Hellystheorem" "" }{TEXT -1 63 ". (Named after the Austrian algebraist, analyst, and geometer, " }
{TEXT 22 24 "Johann Karl August Radon" }
{TEXT -1 15 " (1887-1956).) " }
}
}
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{SECT 0 {PARA 3 "> " 0 "" {TEXT -1 12 "radix point," }
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{PARA 0 "> " 0 "" {TEXT 22 2 "n." }
{TEXT -1 27 " the generalization of the " }
{HYPERLNK 45 "decimal point" 5 "Definition/decimalpoint" "" }{TEXT -1 10 " to other " }
{HYPERLNK 45 "bases" 5 "Definition/base" "" }{TEXT -1 4 " of " }
{HYPERLNK 45 "place value notation" 5 "Definition/place-valuenotation" "" }{TEXT -1 2 ". " }
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definition,Randomnumbers random numbers definition definition,Randomsample Ӧrandom sample definition definition,Randomvariable random variable definition definition,Randomvector random vector definition definition,Randomwalk
random walk definition definition,Range range definition definition,RangeOfSignificance# range of significance definition definition,Range_Of_Significance# range of significance definition definition,Range_of_significance# range of significance definition Definition,Randomnumbers random numbers definition Definition,Randomsample Ӧrandom sample definition Definition,Randomvariable random variable definition Definition,Randomvector random vector definition Definition,Randomwalk
random walk definition Definition,Range range definition Definition,RangeOfSignificance# range of significance definition Definition,Range_Of_Significance# range of significance definition Definition,Range_of_significance# range of significance definition % mathdictionary,Regular_singular_point$ Iregular singular point definition + mathdictionary,Regularapproximatingsequence, )#regular approximating sequence definition " mathdictionary,RegularityCondition" rregularity condition definition # mathdictionary,Regularity_Condition" rregularity condition definition # mathdictionary,Regularity_condition" rregularity condition definition " mathdictionary,Regularitycondition" rregularity condition definition mathdictionary,Regularpoint kregular point definition l5 Definition,nilpotentgroup nilpotent group definition > Definition,RamanujanSrinivasa Ramanujan, Srinivasa definition , Definition,initialize initialize definition " Definition,ratio ratio definition 2 Definition,differentiate differentiate definition I Definition,unconditionalconvergence unconditional convergence definition B Definition,Caratheodorystheorem Caratheodory's theorem definition ? Definition,Burali-Fortiparadox Burali-Forti paradox definition & Definition,totient totient definition 7 Definition,identitytheorem identity theorem definition D Definition,Bieberbachsconjecture Bieberbach's conjecture definition mathdictionary,resolve Uresolve definition mathdictionary,resolvent >resolvent definition ! mathdictionary,resolvent_equation rresolvent equation definition mathdictionary,resolvent_kernel uresolvent kernel definition mathdictionary,resolvent_set aAresolvent set definition mathdictionary,resolventequation rresolvent equation definition mathdictionary,resolventkernel uresolvent kernel definition mathdictionary,resolventset aAresolvent set definition yu Definition,matrixouterproductexpansion Definition,MatrixOuterProductExpansion definition,matrixouterproductexpansion Definition,range definition,range Definition,Range definition,Range Dictionary,range dictionary,range Dictionary,Range dictionary,Range MathDictionary,range Mathdictionary,range mathdictionary,range MathDictionary,Range Mathdictionary,Range mathdictionary,Range Definition,fluid definition,fluid Definition,Fluid definition,Fluid Dictionary,fluid dictionary,fluid Dictionary,Fluid dictionary,Fluid MathDictionary,fluid Mathdictionary,fluid mathdictionary,fluid MathDictionary,Fluid Mathdictionary,Fluid mathdictionary,Fluid dictionary,Rao_Blackwell_Theorem# 6Rao Blackwell theorem definition dictionary,Rao_blackwell_theorem# 6Rao Blackwell theorem definition dictionary,Raoblackwelltheorem# 6Rao Blackwell theorem definition dictionary,RateOfChange rate of change definition dictionary,RateOfConvergence! [rate of convergence definition dictionary,Rate_Of_Change rate of change definition dictionary,Rate_Of_Convergence! [rate of convergence definition dictionary,Rate_of_change rate of change definition Definition,Real-Valued real-valued definition Definition,RealAnalysis !real analysis definition Definition,RealAnalytic \real analytic definition Definition,RealAxis 8real axis definition Definition,RealLine0 real line definition cnumber line definition Definition,RealNumber real number definition Definition,RealPart ]ereal part definition Definition,RealSymmetric real-symmetric definition Definition,RealValued real-valued definition Definition,RealVariable |real variable definition Definition,Real_Analysis !real analysis definition Definition,Real_Analytic \real analytic definition Definition,Real_Axis 8real axis definition Definition,Real_Line0 real line definition cnumber line definition Definition,Real_Number real number definition Definition,Real_Part ]ereal part definition Definition,Real_Symmetric real-symmetric definition MathDictionary,Reenteringangle @re-entering angle definition MathDictionary,Reentrant &re-entrant definition MathDictionary,Reference reference definition % MathDictionary,ReferenceConfiguration% reference configuration definition & MathDictionary,Reference_Configuration% reference configuration definition & MathDictionary,Reference_configuration% reference configuration definition % MathDictionary,Referenceconfiguration% reference configuration definition MathDictionary,Referent referent definition MathDictionary,Rationalform 0rational form definition MathDictionary,Rationalfunction mrational function definition MathDictionary,Rationalize rationalize definition MathDictionary,Rationalnumber .+rational number definition ! MathDictionary,Rationalpolynomial! #jrational polynomial definition " MathDictionary,Rationalroottheorem# 4 rational root theorem definition MathDictionary,Ratioofsimilitude! Vratio of similitude definition MathDictionary,Ratioscale !ratio scale definition mathdictionary,Radixfraction Vradix fraction definition mathdictionary,Radixpoint 0radix point definition & mathdictionary,Radon-NikodymDerivative& Radon-Nikodym derivative definition # mathdictionary,Radon-NikodymTheorem# #Radon-Nikodym theorem definition ' mathdictionary,Radon-Nikodym_Derivative& Radon-Nikodym derivative definition $ mathdictionary,Radon-Nikodym_Theorem# #Radon-Nikodym theorem definition ' mathdictionary,Radon-nikodym_derivative& Radon-Nikodym derivative definition $ mathdictionary,Radon-nikodym_theorem# #Radon-Nikodym theorem definition & mathdictionary,Radon-nikodymderivative& Radon-Nikodym derivative definition # mathdictionary,Radon-nikodymtheorem# #Radon-Nikodym theorem definition mathdictionary,RadonMeasureB bbRadon measure definition *Riemann-Stieltjes measure definition % mathdictionary,RadonNikodymDerivative& Radon-Nikodym derivative definition Dictionary,RadonNikodymTheorem# #Radon-Nikodym theorem definition Dictionary,RadonTheorem }Radon's theorem definition Dictionary,Radon_MeasureB bbRadon measure definition *Riemann-Stieltjes measure definition # Dictionary,Radon_Nikodym_Derivative& Radon-Nikodym derivative definition Dictionary,Radon_Nikodym_Theorem# #Radon-Nikodym theorem definition Dictionary,Radon_Theorem }Radon's theorem definition Dictionary,Radon_measureB bbRadon measure definition *Riemann-Stieltjes measure definition # Dictionary,Radon_nikodym_derivative& Radon-Nikodym derivative definition 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
Compare both graphs and describe the effects of using grid .
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn
LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYjLUkjbWlHRiQ2JVEhRicvJSdpdGFsaWNHUSV0cnVlRicvJSxtYXRodmFyaWFudEdRJ2l0YWxpY0Yn