What are the integers in an RSA PEM file? I have an RSA Private key file my_private_key.pem with the header -----BEGIN RSA PRIVATE KEY-----. I can parse that with the openssl utility: openssl asn1parse &lt; my_private_key.pem

That shows me a bunch of integers: a 4096 bit integer, a 17 bit integer, another 4096 bit integer, and then five 2048 bit integers.

I understand the textbook RSA primitive where the private key is $(p,q,e)$ where $p,q$ are large secret primes and $e$ is the encryption exponent where $\gcd(e, (p-1)(q-1)) = 1$ and you encrypt plaintext $m$ by $c \equiv m^e \pmod{N}$ where $N=p \cdot q$. How does that textbook version of RSA relate to these integer numbers I see in a .pem file?

I'm sure this is a newbie question. Where do I start to read on this?
Here is a labeled example output (don't worry I created a new key):

Which you can verify for example in Sage. Although, surprisingly, it apparently doesn't allow decryption because the exponent is too large.