Bernoulli random variable

Dependencies:

1. Random variable

Let $X$ be a random variable whose support $S$ has just 2 items. Then $X$ is called a Bernoulli random variable.

When $S = \{0, 1\}$, $X$ is called a 0-1 Bernoulli random variable. Usually when we say 'Bernoulli random variable', we mean 0-1 Bernoulli random variable.

Dependency for:

1. Chernoff bound

Info:

• Depth: 6
• Number of transitive dependencies: 12

Transitive dependencies:

1. /analysis/topological-space
2. /sets-and-relations/countable-set
3. /sets-and-relations/de-morgan-laws
4. σ-algebra
5. Generated σ-algebra
6. Borel algebra
7. Measurable function
8. Generators of the real Borel algebra (incomplete)
9. Measure
10. σ-algebra is closed under countable intersections
11. Probability
12. Random variable