The major drawback of feature spaces represented by \(n\)-gram models is extreme sparcity.
But even more unsettling is that it can only interpret unseen instances with respect to learned training data. That is, if a classifier learned from the instances 'today was a good day' and 'that is a ridiculous thing to say', it is unable to say much about the instance 'i love this song!' since the features are 'today', 'was', 'a', 'good', 'day', 'that', 'is', 'ridiculous', 'thing', 'to', 'say'.
It is impossible to classify this new instance because it is entirely meaningless to the classifier - it cannot be represented. So no matter how many millions of instances the classifier learns from, by knowing the feature space, one can always artificially construct "hard" examples by using words not in the feature space.
So we see this model is only well-suited for extremely large amounts of training data  - but even then, there is no guarantee that it is able to represent all unseen instances in its feature space.
The Iris flower data set is a very typical test case for many statistical classification techniques. An interesting observation is that for an English sentence to be valid, it need not necessarily contain specific words, like 'was' or 'good' for example. Yet, for an iris flower to be an iris flower, it necessarily has sepals and petals with their respective widths and lengths.
|||Halevy, Alon, Peter Norvig, and Fernando Pereira. "The unreasonable effectiveness of data." Intelligent Systems, IEEE 24.2 (2009): 8-12.|