Basis dictionary from diceware is 7776 words and there are 5 words takes from it.
Makes a total combination keyspace of 7776^5 = 28430288029929701376
Since the diceware RNG is hopefully a perfect one we can assume to crack a passphrase on an average at 50% of the keyspace.
So we do 28430288029929701376/2 = 14215144014964850688.
A single (3 year old) hd6990 card runs with 10935 MH/s against a single NTLM hash.
So for a single card, we do 14215144014964850688/10935000000 = 1299967445 seconds.
Then, 1299967445 / 60 = 21666124 minutes.
Then, 21666124 / 60 = 361102 hours.
Then, 361102 / 24 = 15045 days.
Now, if we have 150 cards:
15045 / 150 = 100 days
Some funny theory to continue:
If we'd sacrifice some speed, let's say from 10935 MH/s down to 5042 MH/s per card, we'd able to crack 500,000 of those hashes at once!
But in this case we have to scan the entire keyspace, which is 28430288029929701376.
Makes a runtime of 400 days in total.
But, since we're cracking 500,000 in parallel, we can do:
500,000 / 400 = 1,250 cracked passphrases per day
Makes a total combination keyspace of 7776^5 = 28430288029929701376
Since the diceware RNG is hopefully a perfect one we can assume to crack a passphrase on an average at 50% of the keyspace.
So we do 28430288029929701376/2 = 14215144014964850688.
A single (3 year old) hd6990 card runs with 10935 MH/s against a single NTLM hash.
So for a single card, we do 14215144014964850688/10935000000 = 1299967445 seconds.
Then, 1299967445 / 60 = 21666124 minutes.
Then, 21666124 / 60 = 361102 hours.
Then, 361102 / 24 = 15045 days.
Now, if we have 150 cards:
15045 / 150 = 100 days
Some funny theory to continue:
If we'd sacrifice some speed, let's say from 10935 MH/s down to 5042 MH/s per card, we'd able to crack 500,000 of those hashes at once!
But in this case we have to scan the entire keyspace, which is 28430288029929701376.
Makes a runtime of 400 days in total.
But, since we're cracking 500,000 in parallel, we can do:
500,000 / 400 = 1,250 cracked passphrases per day