 Another objection is that if we ignore small probabilities, then we will sometimes have to ignore all possible outcomes of an event. Consider the following example: A regular deck of cards has 52 cards, so it can be arranged in exactly 52! different ways. The probability of any given arrangement is thus about 1 in \(8 \cdot 10^{67}\). This is a very small probability. (If one were to add six cards to the deck, then the number of possible orderings would exceed the number of atoms in the known, observable universe.) However, every time we shuffle a deck of cards, we know that exactly one of the possible outcomes will materialize, so why should we ignore all such very improbable outcomes?