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Fibonacci Prime Divisor test

Let $p$ be a prime number. Let $n$ be a positive integer such that $n$ divides $p$. Then we can prove:
$$n = n$$
Another test. Let $p$ be a prime number. Let $n$ be an integer such that:
$$n \text{ is a Fibonacci prime, i.e., } n \text{ is a Fibonacci prime } \Rightarrow n \text{ is prime,}$$
$$p \text{ is a Fibonacci prime} \Rightarrow p \text{ is prime.}$$
Are these two «fibonacci prime divisor» tests correct? If they are wrong, can you give me an example? If they are correct, can you give me a good reason why they are correct?

A:

The second statement appears to be a tautology and therefore should be a tautology.
The second statement is true because for a prime number $p$, the only positive integer that is a Fibonacci prime (note that \$F_nQ:

Get the values from a range of keys in a dictionary

I have a dictionary like this:
my_dict = {‘e01’: 0.3, ‘e02’: 0.4, ‘e03’: 0.2, ‘e

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