# Category:Topology of P-adic Numbers

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## Pages in category "Topology of P-adic Numbers"

The following 39 pages are in this category, out of 39 total.

### C

- Center is Element of Closed Ball in P-adic Numbers
- Center is Element of Closed Ball/P-adic Numbers
- Center is Element of Open Ball in P-adic Numbers
- Center is Element of Open Ball/P-adic Numbers
- Characterization of Closed Ball in P-adic Numbers
- Characterization of Open Ball in P-adic Numbers
- Closed Ball is Disjoint Union of Open Balls in P-adic Numbers
- Closed Ball is Disjoint Union of Smaller Closed Balls in P-adic Numbers
- Closed Ball is Disjoint Union of Smaller Closed Balls in P-adic Numbers/Disjoint Closed Balls
- Closed Ball is Disjoint Union of Smaller Closed Balls in P-adic Numbers/Lemma 1
- Closed Ball is Disjoint Union of Smaller Closed Balls in P-adic Numbers/Lemma 1/Necessary Condition
- Closed Ball is Disjoint Union of Smaller Closed Balls in P-adic Numbers/Lemma 1/Sufficient Condition
- Closed Ball is Disjoint Union of Smaller Closed Balls in P-adic Numbers/Union of Closed Balls
- Closed Balls Centered on P-adic Number is Countable
- Closed Balls Centered on P-adic Number is Countable/Open Balls
- Closed Balls of P-adic Number
- Countable Basis for P-adic Numbers
- Countable Basis for P-adic Numbers/Closed Balls
- Countable Basis for P-adic Numbers/Cosets
- Countable Closed Ball Basis for P-adic Numbers
- Countable Coset Basis for P-adic Numbers
- Countable Open Ball Basis for P-adic Numbers

### L

### O

- Open and Closed Balls in P-adic Numbers are Clopen in P-adic Metric
- Open and Closed Balls in P-adic Numbers are Compact Subspaces
- Open and Closed Balls in P-adic Numbers are Compact Subspaces/P-adic Integers
- Open and Closed Balls in P-adic Numbers are Totally Bounded
- Open Ball in P-adic Numbers is Closed Ball
- Open Balls Centered on P-adic Number is Countable
- Open Balls of P-adic Number