A domain is characterized by a feature space X and a marginal distribution P(X).
Transfer learning is defined in terms of two related concepts: domains and tasks. A domain D consists of a feature space X and a marginal probability distribution P(X) over instances x in X. A task T includes a label space Y and an objective predictive function f that maps inputs from X to labels in Y, learned from training pairs (x_i, y_i). The goal is to use the learned predictive function to predict labels for new instances. When transferring, a source domain D_S and source task T_S are used to improve learning in a different target domain D_T and target task T_T. Transfer learning is specifically aimed at improving the target predictive function f_T(Β·) in D_T by leveraging knowledge from D_S and T_S, even when the domains differ (D_S β D_T) and/or the tasks differ (T_S β T_T).
A domain is characterized by a feature space X and a marginal distribution P(X).
A task is characterized by a label space Y and a predictive function f: X β Y learned from labeled data.
Transfer learning uses knowledge from a source domain/task to improve a target predictive function in a different target domain/task.
A domain D is defined by a feature space X and a marginal probability distribution P(X) over instances in X.
A task T consists of a label space Y and a predictive function f: X β Y that is learned from training pairs (x_i, y_i).
The domain and task from which knowledge is transferred to help learning in another setting.
The domain and task where improved learning is desired, potentially differing from the source.
A method that improves the target predictive function f_T(Β·) in D_T by using knowledge from a source domain D_S and source task T_S.
βCan you explain what "A domain is characterized by a feature space X and a marginal distribution P(X)." means in simple terms?β