Did you read
https://bitzino.com/about/fair ? If so, is there something in it that's hard to understand? Or is it just that you prefer to watch video than to read? Or are you getting hung up on issues like "what is a hash"?
I have errands to run, so this will be a quick reply, but I did not find that helpful. Troublesome parts, with my responses:
Our servers also generate a random string, called the server_seed. We combine the initial_shuffle and the server_seed strings into a single JSON encoded string. We call this JSON string the secret.
Response: "WTF is a JSON string?"
Finally, we hash the secret using the SHA256 one-way hashing algorithm. This is called the Hash(secret). We show you this value to you before the hand starts, so you can independently verify that we didn't manipulate the server_seed or the initial_shuffle.
Response: This I understand, but only because a few months ago a bitcoin/cryptogeek friend of mine explained what a SHA256 is and how it worked to verify the bitcoin kamikaze game, if you remember that one. Without that lesson, this would make no sense to me.
Our servers then hash the combination of the server_seed and the client_seed (using SHA256 again). We use this hash to seed the Mersenne Twister pseudorandom number generator. We then fully reshuffle the deck using this random number generator
Response: "Huh? Seed? Mersene Twisters?"
Anyways, even if I personally were to understand it, it would be valuable to explain it so normal people understood. Sort of like how my friend taught me how Bitcoin Kamikaze was provably fair as well. This may entice more traditional online gaming aficionados to adopt Bitcoin, thus bolstering our economy.
For instance, the Wizard of Odds runs a popular gambling forum. He endorses Bodog gaming because he says that there have been too many sites that were rigged and he trusts Bodog (plus he probably makes a bunch on affiliate deals, but that's neither here nor there). If Bitzino can explain to normal people how their games are "provably fair" via mathematics, then their system should carry as much weight as a Wizard endorsement, if not more so.