I got out of this conversation early and let you enjoy your miracle, but when you stated how vague the miracle really was, a King and a Two-through-Eight, I felt it necessary to say how unremarkable that really was.
I stated this at page 13:
Not Understanding Probability Theory
If a coin toss results in heads nine times in a row, what are the odds that it will be heads on the tenth toss?
50/50.
Many people would argue that the chance of this happening is less than one in a thousand. However, that answer is wrong. The probability that the tenth coin toss is going to come up as heads is still 0.5, because each toss is statistically independent from those that preceded it. Tossing nine heads in a row is very unlikely, however once it has happened, it doesn’t influence the outcome of the tenth toss in any way.
People who fall for this fallacy, do so because of a fundamental misunderstanding of how probability works. They combine the probability of past events (irrelevant for independent trials), with that of future events. Some people would erroneously conclude that “tails is long due to come up” and as such would think that it’s more likely to occur.
It’s not a difficult theory to understand, when we just talk coin tosses. Every instance of an event relies on the same probability regardless of it being a coin toss, or you’re rolling dice or playing hands of cards. The next hand is independent of the previous hands when calculating odds.
The odds change when it's not a coin. But close to 1-in-5 each time remains constant. If the coin was Tails for 10,000 times in a row, no matter how unlikely that is, the odds for 10,001 is still 50/50. Each time you got a "King-Small" hand at nearly 1-in-5 odds, the odds for the next hand went back to 1-in-5.