In this video we return to the "perfect shuffle" (riffle) problem, that is, looking at the sequence of the number of times it takes to shuffle a deck (list) of size 2N to return to the original order. First we see that we can take an approach of following the second element of the list (the first and last do not move) and makes it far easier to generate the sequence. We previously noticed some patterns among those deck sizes that returned the original order quite rapidly. Since the powers of two played a role, we used Mathematica's BaseForm to look at the numbers in binary. That helped to identify a few more patterns among the "smalls" -- the fast order-restoring deck sizes. This video follows up on • Using Wolfram-Cloud/Mathematica to ex... (Using Wolfram-Cloud/Mathematica to explore the Perfect Shuffle Problem)
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