Keras求和层表现怪异,对训练集求和 [英] Keras summation Layer acting weird, summing over training set
问题描述
我无法理解Keras的基本工作方式.我正在尝试一个单一的求和层,该层使用tensorflow作为后端实现为Lambda层:
I am having trouble understanding the basic way Keras works. I am experimenting with a single summation layer, implemented as a Lambda layer using tensorflow as a backend:
from keras import backend as K
test_model = Sequential()
test_model.add( Lambda( lambda x: K.sum(x, axis=0), input_shape=(2,3)) )
x = np.reshape(np.arange(12), (2,2,3))
test_model.predict(x)
这将返回:
array([[ 6., 8., 10.],
[ 12., 14., 16.]], dtype=float32)
这很奇怪,因为它累加了第一个索引,据我所知,它对应于训练数据的索引.另外,如果我将轴更改为axis=1
,则总和将接管第二个坐标,这是我希望为axis=0
获得的坐标.
Which is very weird, as it sums over the first index, which to my understanding corresponds to the index of the training data. Also, if I change the axis to axis=1
then the sum is taken over the second coordinate, which is what I would expect to get for axis=0
.
这是怎么回事?为什么看起来像axis
选择的效果如何将数据传递到lambda层?
What is going on? Why does it seem like the axis
chosen effects how the data is passed to the lambda layer?
推荐答案
input_shape
是批次的一个样品的形状.
批次中有200个或10000个样本都没有关系,所有样本都应为(2,3).
The input_shape
is the shape of one sample of the batch.
It doesn't matter if you have 200 or 10000 samples in a batch, all the samples should be (2,3).
但是批次本身就是从一层传递到另一层的东西.
一批包含"n"个样本,每个样本带有input_shape
:
But the batch itself is what is passed along from one layer to another.
A batch contains "n" samples, each sample with the input_shape
:
- 批量形状为(n,2,3)-n个样本,每个样本的input_shape =(2,3)
当需要input_shape
时,您无需定义"n",因为当您将fit
或其他训练命令与batch_size
一起使用时,将定义"n". (在您的示例中,n = 2)
You don't define "n" when input_shape
is required, because "n" will be defined when you use fit
or another training command, with the batch_size
. (In your example, n = 2)
这是原始数组:
[[[ 0 1 2]
[ 3 4 5]]
[[ 6 7 8]
[ 9 10 11]]]
Sample 1 = [ 0 1 2], [ 3 4 5]
Sample 2 = [ 6 7 8], [ 9 10 11]
对索引0(批次大小维度)求和将对样本1和样本2求和:
Summing on index 0 (the batch size dimension) will sum sample 1 with sample 2:
[ 6 8 10], [12 14 16]
对索引1求和将对一个样本的输入形状的第一维求和:
Summing on index 1 will sum the first dimension of one sample's input shape:
[ 3, 5, 7 ], [15, 17, 19]
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