query: How to show the geometric distribution will finally succeed?
positive_passages.docid: 15558
positive_passages.text: Zero probability and impossibility
negative_passages.docid: 129721
negative_passages.text: Expected value of the distance between 2 uniformly distributed points on circle
negative_passages.docid: 26691
negative_passages.text: Uniformly distributed n-dimensional probability vectors over a simplex
negative_passages.docid: 126721
negative_passages.text: Confidence interval for geometric mean
negative_passages.docid: 57857
negative_passages.text: Will this procedure generate random points uniformly distributed within a given circle? Proof?
negative_passages.docid: 75842
negative_passages.text: Quotient Distribution of Positive Independent Random Variables
negative_passages.docid: 54769
negative_passages.text: Distribution of sine of uniform random variable on $[0, 2\pi]$
negative_passages.docid: 21430
negative_passages.text: Uniform distribution on the surface of unit sphere
negative_passages.docid: 53065
negative_passages.text: Distribution of successes of poisson process followed by a binomial distribution
negative_passages.docid: 107219
negative_passages.text: Convergence in Distribution in Order Statistics
negative_passages.docid: 53555
negative_passages.text: Calculate expectation of a geometric random variable
negative_passages.docid: 23677
negative_passages.text: "Scaled $L^p$ norm" and geometric mean
negative_passages.docid: 144650
negative_passages.text: Uniform distribution on unit disk
negative_passages.docid: 61712
negative_passages.text: A sufficient statistic for Laplace distribution
negative_passages.docid: 72113
negative_passages.text: Geometric mean never exceeds arithmetic mean
negative_passages.docid: 81643
negative_passages.text: Proof that the hypergeometric distribution with large $N$ approaches the binomial distribution.
negative_passages.docid: 90056
negative_passages.text: A synthetic geometrical proof required on a result regarding Isosceles triangles.