query: Metric on a Quotient of the Riemann Sphere (Revised)
positive_passages.docid: 146215
positive_passages.text: Metric on a Quotient of the Riemann Sphere
negative_passages.docid: 127631
negative_passages.text: On a conformal mapping
negative_passages.docid: 69528
negative_passages.text: Metrizability of quotient spaces of metric spaces
negative_passages.docid: 82814
negative_passages.text: Homework question on whether two quotient spaces are homeomorphic
negative_passages.docid: 82230
negative_passages.text: Proof of equivalence of conformal and complex structures on a Riemann surface.
negative_passages.docid: 52014
negative_passages.text: Showing $(C[0,1], d_1)$ is not a complete metric space
negative_passages.docid: 108779
negative_passages.text: How to prove that this series is a metric: $d(x,y):=\sum_{i=0}^\infty \frac{|x_i -y_i|}{2^i (1+|x_i-y_i|)}$
negative_passages.docid: 158127
negative_passages.text: Quotient space of $\Bbb C^n$ obtained by action of $S_n$
negative_passages.docid: 135126
negative_passages.text: Proving that the quotient manifold is orientable if and only if the group action is orientation-preserving
negative_passages.docid: 120100
negative_passages.text: Hairy Ball Theorem: homotopy from the identity to the antipodal map
negative_passages.docid: 112111
negative_passages.text: Riemann Intergral proof question
negative_passages.docid: 133135
negative_passages.text: Spherical Cap of Riemann sphere under stereographic projection
negative_passages.docid: 26299
negative_passages.text: Minkowski Metric Signature
negative_passages.docid: 64060
negative_passages.text: Is it possible to obtain a sphere from a quotient of a torus?
negative_passages.docid: 146839
negative_passages.text: Orthogonal Projection onto the $ {L}_{\infty} $ Unit Ball
negative_passages.docid: 128598
negative_passages.text: How to prove this is a metric?
negative_passages.docid: 114047
negative_passages.text: Metric $d(x,y)=\frac{|x-y|}{\sqrt{1+x^2}\sqrt{1+y^2}}$ on $\mathbb{R}$