section 14.4 in pattern recognition and machine learning (free) gives this figure
Within each region, there is a separate model to predict the target variable. For instance, in regression we might simply predict a constant over each region, or in classification we might assign each region to a specific class. A key property of tree-based models, which makes them popular in fields such as medical diagnosis, for example, is that they are readily interpretable by humans because they correspond to a sequence of binary decisions applied to the individual input variables. For instance, to predict a patient’s disease, we might first ask “is their temperature greater than some threshold?”. If the answer is yes, then we might next ask “is their blood pressure less than some threshold?”. Each leaf of the tree is then associated with a specific diagnosis.
In order to learn such a model from a training set, we have to determine the structure of the tree, including which input variable is chosen at each node to form the split criterion as well as the value of the threshold parameter $θ_i$ for the split. We also have to determine the values of the predictive variable within each region.
consider region A, in which instances have $x_1 \leq θ_1$ and $x_2 \leq θ_2$, within this specific region, what the predictive variable is?