I'd count 6 bits per letter (64 different characters) as a rough estimate for realistic passwords.
That’d still be 80 bits, and still secure enough.
"This article estimates that the average password is merely 40 bits strong, and that estimate is already higher than some of the others. In order to guess a 40 bit password you will need to test 2^39 guesses on average. If you do the math, cracking a password will take merely a minute on average then. Sure, you could choose a stronger password. But finding a considerably stronger password that you can still remember will be awfully hard."
E.g., we can assume that everyone has read the famous XKCD on passwords, and is using passwords that are a bunch of words after another, in lowercase ascii, which would get us somewhere around 80 bits of security, and still keep it memorable.
1. A 16-character password has 128 bits.
2. A 128-bit password takes 2^128 guesses.
3. The GTX 1080Ti does 8.5 billion guesses per second.
4. WolframAlpha tells me that $ \frac{2^128}{8.5 \cdot 10^9} $ seconds are $ 1.269 \cdot 10^21 $ years.
So, am I wrong, or did Palant, when he said passwords would take seconds to crack, assume passwords would be significantly shorter?
EDIT: Assuming a 16-bit all ascii lower case password, it’d still be 80 bits, which, given assumption 3, would still result in 4.51 million years, according to WolframAlpha.