Source code for cornac.models.coe.recom_coe

# Copyright 2018 The Cornac Authors. All Rights Reserved.
# Licensed under the Apache License, Version 2.0 (the "License");
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# ============================================================================

import numpy as np

from ..recommender import Recommender
from ...exception import ScoreException

[docs]class COE(Recommender): """Collaborative Ordinal Embedding. Parameters ---------- k: int, optional, default: 20 The dimension of the latent factors. max_iter: int, optional, default: 100 Maximum number of iterations or the number of epochs for SGD. learning_rate: float, optional, default: 0.05 The learning rate for SGD. lamda: float, optional, default: 0.001 The regularization parameter. batch_size: int, optional, default: 100 The batch size for SGD. name: string, optional, default: 'IBRP' The name of the recommender model. trainable: boolean, optional, default: True When False, the model is not trained and Cornac assumes that the model already \ pre-trained (U and V are not None). verbose: boolean, optional, default: False When True, some running logs are displayed. init_params: dictionary, optional, default: None List of initial parameters, e.g., init_params = {'U':U, 'V':V} \ please see below the definition of U and V. U: csc_matrix, shape (n_users,k) The user latent factors, optional initialization via init_params. V: csc_matrix, shape (n_items,k) The item latent factors, optional initialization via init_params. References ---------- * Le, D. D., & Lauw, H. W. (2016, June). Euclidean co-embedding of ordinal data for multi-type visualization.\ In Proceedings of the 2016 SIAM International Conference on Data Mining (pp. 396-404). Society for Industrial and Applied Mathematics. """ def __init__(self, k=20, max_iter=100, learning_rate=0.05, lamda=0.001, batch_size=1000, name="coe", trainable=True, verbose=False, init_params=None): Recommender.__init__(self, name=name, trainable=trainable, verbose=verbose) self.k = k self.init_params = init_params self.max_iter = max_iter = name self.learning_rate = learning_rate self.lamda = lamda self.batch_size = batch_size self.U = init_params['U'] # matrix of user factors self.V = init_params['V'] # matrix of item factors
[docs] def fit(self, train_set, val_set=None): """Fit the model to observations. Parameters ---------- train_set: :obj:``, required User-Item preference data as well as additional modalities. val_set: :obj:``, optional, default: None User-Item preference data for model selection purposes (e.g., early stopping). Returns ------- self : object """, train_set, val_set) from .coe import coe X = self.train_set.matrix if self.verbose: print('Learning...') res = coe(X, k=self.k, n_epochs=self.max_iter, lamda=self.lamda, learning_rate=self.learning_rate, batch_size=self.batch_size, init_params=self.init_params) self.U = np.asarray(res['U']) self.V = np.asarray(res['V']) if self.verbose: print('Learning completed') return self
# get prefiction for a single user (predictions for one user at a time for efficiency purposes) # predictions are not stored for the same efficiency reasons"""
[docs] def score(self, user_idx, item_idx=None): """Predict the scores/ratings of a user for an item. Parameters ---------- user_idx: int, required The index of the user for whom to perform score prediction. item_idx: int, optional, default: None The index of the item for that to perform score prediction. If None, scores for all known items will be returned. Returns ------- res : A scalar or a Numpy array Relative scores that the user gives to the item or to all known items """ if item_idx is None: if self.train_set.is_unk_user(user_idx): raise ScoreException("Can't make score prediction for (user_id=%d)" % user_idx) known_item_scores = np.sum(np.abs(self.V - self.U[user_idx, :]) ** 2, axis=-1) ** (1. / 2) return known_item_scores else: if self.train_set.is_unk_user(user_idx) or self.train_set.is_unk_item(item_idx): raise ScoreException("Can't make score prediction for (user_id=%d, item_id=%d)" % (user_idx, item_idx)) user_pred = np.sum(np.abs(self.V[item_idx, :] - self.U[user_idx, :]) ** 2, axis=-1) ** (1. / 2) return user_pred