  We consider a card guessing strategy for a stack of cards with two different
types of cards, say $m_1$ cards of type red (heart or diamond) and $m_2$ cards
of type black (clubs or spades). Given a deck of $M=m_1+m_2$ cards, we propose
a refined counting of the number of correct color guesses, when the guesser is
provided with complete information, in other words, when the numbers $m_1$ and
$m_2$ and the color of each drawn card are known. We decompose the correct
guessed cards into three different types by taking into account the probability
of making a correct guess, and provide joint distributional results for the
underlying random variables as well as joint limit laws.
