【发布时间】:2017-03-10 18:59:54
【问题描述】:
我刚开始学习 tensorflow,正在实现一个用于线性回归的神经网络。我正在关注一些可用的在线教程能够编写代码。我没有使用激活函数,我使用的是 MSE(tf.reduce_sum(tf.square(output_layer - y)))。当我运行代码时,我得到Nan 作为预测精度。我使用的代码如下所示
# Placeholders
X = tf.placeholder("float", shape=[None, x_size])
y = tf.placeholder("float")
w_1 = tf.Variable(tf.random_normal([x_size, 1], seed=seed))
output_layer = tf.matmul(X, w_1)
predict = output_layer
cost = tf.reduce_sum(tf.square(output_layer - y))
optimizer = tf.train.GradientDescentOptimizer(0.0001).minimize(cost)
sess = tf.Session()
init = tf.global_variables_initializer()
sess.run(init)
for epoch in range(100):
# Train with each example
for i in range(len(train_X)):
sess.run(optimizer, feed_dict={X: train_X[i: i + 1], y: train_y[i: i + 1]})
train_accuracy = np.mean(sess.run(predict, feed_dict={X: train_X, y: train_y}))
test_accuracy = np.mean(sess.run(predict, feed_dict={X: test_X, y: test_y}))
print("Epoch = %d, train accuracy = %.2f%%, test accuracy = %.2f%%"
% (epoch + 1, 100. * train_accuracy, 100. * test_accuracy))
# In[121]:
sess.close()
下面给出了一个示例输出
Epoch = 1, train accuracy = -2643642714558682640372224491520000.000000%, test accuracy = -2683751730046365038353121175142400.000000%
Epoch = 1, train accuracy = 161895895004931631079134808611225600.000000%, test accuracy = 165095877160981392686228427295948800.000000%
Epoch = 1, train accuracy = -18669546053716288450687958380235980800.000000%, test accuracy = -19281734142647757560839513130087219200.000000%
Epoch = 1, train accuracy = inf%, test accuracy = inf%
Epoch = 1, train accuracy = nan%, test accuracy = nan%
感谢任何帮助。另外,如果你能提供调试提示,那就太好了。
谢谢。
注意: 当我运行单批次时,预测值变得太大
sess.run(optimizer, feed_dict={X: train_X[0:1], y: train_y[0:1]})
sess.run(optimizer, feed_dict={X: train_X[1:2], y: train_y[1:2]})
sess.run(optimizer, feed_dict={X: train_X[2:3], y: train_y[2:3]})
print(sess.run(predict, feed_dict={X: train_X[3:4], y: train_y[3:4]}))
输出
[[ 1.64660544e+08]]
注意: 当我将学习率降低到一个小值(1e-8)时,它有点工作。尽管如此,当我在同一个数据集上运行回归时,更高的学习率工作得很好。 那么高学习率是这里的问题吗?
【问题讨论】:
标签: python-3.x tensorflow neural-network linear-regression