1 if x y and z are uniform spaces f is uniformly, Basic Statistics

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1 if x y and z are uniform spaces f is uniformly

1. If X, Y , and Z are uniform spaces, f is uniformly continuous from X into Y , and g is uniformly continuous from Y into Z , prove that g ? f is uniformly continuous from X into Z .

2. Prove that any uniformity has a base consisting of symmetric sets.

3. For the real line with usual topology, find two different uniformities giving the topology. Hint: Give two metrics for the topology such that the identity is not uniformly continuous from one metric to the other.

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Basic Statistics: 1 if x y and z are uniform spaces f is uniformly

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