Bernoulli distribution and Normal distribution, which is more closer to uniform distribution?

Asked Jul 05 '19 at 03:46

Active Jul 05 '19 at 04:44

Viewed 23 times

For Bernoulli and normal distribution, I'm wondering which distribution is more closer to uniform distribution.

Is there any notion of similarity between two probability distributions? If so, is that a proper way to know which distribution is more closer to some distribution?

For simplicity, everything here is discretized.

Since I do not know the criteria for this situation, any answers from any aspects are welcome:)

edited Jul 05 '19 at 04:44

asked Jul 05 '19 at 03:46

mallea

The Bernoulli distribution only has two discrete values. The normal distribution is continuous. – Varun Vejalla Jul 05 '19 at 04:37
Thanks. I added additional assumption to make things easier. – mallea Jul 05 '19 at 04:45
The normal distribution still has an infinite number of values. Perhaps you meant the binomial distribution instead of the Bernoulli distribution? – Varun Vejalla Jul 05 '19 at 04:47

Bernoulli distribution and Normal distribution, which is more closer to uniform distribution?

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