我正在使用VOC2012数据集。输入图像为PNG格式,当我使用imageio打开图像时,其形状为(375、500、4)。当我使用PIL打开图像时,形状突然变成(500,375)。 PNG图片的最后一个轴应具有四个维度:r g b和alpha。
图像显然是彩色图像,因此应具有3个尺寸(高度,宽度,深度)。 PIL似乎暗示它只有两个维度:宽度和高度。
PNG图像可以用二维数组表示吗?请帮忙!此刻迷失了。谢谢!
from PIL import Image
from keras.preprocessing.image import img_to_array
import os, imageio
import numpy as np
root_path = '/Users/johnson/Downloads/'
imageio_img = imageio.imread(
os.path.join(root_path, '2009_003193.png')
)
# (375, 500, 4)
print(imageio_img.shape)
# [ 0 128 192 224 255]
print(np.unique(imageio_img))
PIL_img = Image.open(
os.path.join(root_path, '2009_003193.png')
)
# (500, 375)
print(PIL_img.size)
PIL_img_to_array = img_to_array(PIL_img)
# (375, 500, 1)
print(PIL_img_to_array.shape)
# [ 0. 2. 255.]
print(np.unique(PIL_img_to_array))
PIL似乎知道VOC2012如何标记数据也很神奇。 PIL_image_to_array
具有唯一值[0, 2, 255]
。方便地,VOC2012中的2表示自行车。 0表示背景,255表示自行车周围的淡黄色边界。但是从第一个代码片段开始,我从未将pascal类传递给PIL进行转换。
def pascal_classes():
classes = {'aeroplane' : 1, 'bicycle' : 2, 'bird' : 3, 'boat' : 4,
'bottle' : 5, 'bus' : 6, 'car' : 7, 'cat' : 8,
'chair' : 9, 'cow' : 10, 'diningtable' : 11, 'dog' : 12,
'horse' : 13, 'motorbike' : 14, 'person' : 15, 'potted-plant' : 16,
'sheep' : 17, 'sofa' : 18, 'train' : 19, 'tv/monitor' : 20}
return classes
def pascal_palette():
palette = {( 0, 0, 0) : 0 ,
(128, 0, 0) : 1 ,
( 0, 128, 0) : 2 ,
(128, 128, 0) : 3 ,
( 0, 0, 128) : 4 ,
(128, 0, 128) : 5 ,
( 0, 128, 128) : 6 ,
(128, 128, 128) : 7 ,
( 64, 0, 0) : 8 ,
(192, 0, 0) : 9 ,
( 64, 128, 0) : 10,
(192, 128, 0) : 11,
( 64, 0, 128) : 12,
(192, 0, 128) : 13,
( 64, 128, 128) : 14,
(192, 128, 128) : 15,
( 0, 64, 0) : 16,
(128, 64, 0) : 17,
( 0, 192, 0) : 18,
(128, 192, 0) : 19,
( 0, 64, 128) : 20 }
答案 0 :(得分:2)
您的图像是用托盘装的,而不是RGB。每个像素由调色板中的8位索引表示。通过查看显示为image.mode
的{{1}}可以看到这一点。
如果要使用RGB图像,请使用:
P
如果要使RGBA图像具有透明度,请使用:
rgb = Image.open('bike.png').convert('RGB')
但是,alpha通道中没有有用的信息,因此这似乎毫无意义。
关于Pascal调色板,您可以像这样通过PIL来获得它:
RGBA = Image.open('bike.png').convert('RGBA')
然后,如果您想将自行车变成红色,则可以执行以下操作:
im = Image.open('bike.png')
p = im.getpalette()
for i in range (256):
print(p[3*i:3*i+3])
[0, 0, 0]
[128, 0, 0]
[0, 128, 0]
[128, 128, 0]
[0, 0, 128]
[128, 0, 128]
[0, 128, 128]
[128, 128, 128]
[64, 0, 0]
[192, 0, 0]
[64, 128, 0]
[192, 128, 0]
[64, 0, 128]
[192, 0, 128]
[64, 128, 128]
[192, 128, 128]
[0, 64, 0]
[128, 64, 0]
[0, 192, 0]
[128, 192, 0]
[0, 64, 128]
[128, 64, 128]
[0, 192, 128]
[128, 192, 128]
[64, 64, 0]
[192, 64, 0]
[64, 192, 0]
[192, 192, 0]
[64, 64, 128]
[192, 64, 128]
[64, 192, 128]
[192, 192, 128]
[0, 0, 64]
[128, 0, 64]
[0, 128, 64]
[128, 128, 64]
[0, 0, 192]
[128, 0, 192]
[0, 128, 192]
[128, 128, 192]
[64, 0, 64]
[192, 0, 64]
[64, 128, 64]
[192, 128, 64]
[64, 0, 192]
[192, 0, 192]
[64, 128, 192]
[192, 128, 192]
[0, 64, 64]
[128, 64, 64]
[0, 192, 64]
[128, 192, 64]
[0, 64, 192]
[128, 64, 192]
[0, 192, 192]
[128, 192, 192]
[64, 64, 64]
[192, 64, 64]
[64, 192, 64]
[192, 192, 64]
[64, 64, 192]
[192, 64, 192]
[64, 192, 192]
[192, 192, 192]
[32, 0, 0]
[160, 0, 0]
[32, 128, 0]
[160, 128, 0]
[32, 0, 128]
[160, 0, 128]
[32, 128, 128]
[160, 128, 128]
[96, 0, 0]
[224, 0, 0]
[96, 128, 0]
[224, 128, 0]
[96, 0, 128]
[224, 0, 128]
[96, 128, 128]
[224, 128, 128]
[32, 64, 0]
[160, 64, 0]
[32, 192, 0]
[160, 192, 0]
[32, 64, 128]
[160, 64, 128]
[32, 192, 128]
[160, 192, 128]
[96, 64, 0]
[224, 64, 0]
[96, 192, 0]
[224, 192, 0]
[96, 64, 128]
[224, 64, 128]
[96, 192, 128]
[224, 192, 128]
[32, 0, 64]
[160, 0, 64]
[32, 128, 64]
[160, 128, 64]
[32, 0, 192]
[160, 0, 192]
[32, 128, 192]
[160, 128, 192]
[96, 0, 64]
[224, 0, 64]
[96, 128, 64]
[224, 128, 64]
[96, 0, 192]
[224, 0, 192]
[96, 128, 192]
[224, 128, 192]
[32, 64, 64]
[160, 64, 64]
[32, 192, 64]
[160, 192, 64]
[32, 64, 192]
[160, 64, 192]
[32, 192, 192]
[160, 192, 192]
[96, 64, 64]
[224, 64, 64]
[96, 192, 64]
[224, 192, 64]
[96, 64, 192]
[224, 64, 192]
[96, 192, 192]
[224, 192, 192]
[0, 32, 0]
[128, 32, 0]
[0, 160, 0]
[128, 160, 0]
[0, 32, 128]
[128, 32, 128]
[0, 160, 128]
[128, 160, 128]
[64, 32, 0]
[192, 32, 0]
[64, 160, 0]
[192, 160, 0]
[64, 32, 128]
[192, 32, 128]
[64, 160, 128]
[192, 160, 128]
[0, 96, 0]
[128, 96, 0]
[0, 224, 0]
[128, 224, 0]
[0, 96, 128]
[128, 96, 128]
[0, 224, 128]
[128, 224, 128]
[64, 96, 0]
[192, 96, 0]
[64, 224, 0]
[192, 224, 0]
[64, 96, 128]
[192, 96, 128]
[64, 224, 128]
[192, 224, 128]
[0, 32, 64]
[128, 32, 64]
[0, 160, 64]
[128, 160, 64]
[0, 32, 192]
[128, 32, 192]
[0, 160, 192]
[128, 160, 192]
[64, 32, 64]
[192, 32, 64]
[64, 160, 64]
[192, 160, 64]
[64, 32, 192]
[192, 32, 192]
[64, 160, 192]
[192, 160, 192]
[0, 96, 64]
[128, 96, 64]
[0, 224, 64]
[128, 224, 64]
[0, 96, 192]
[128, 96, 192]
[0, 224, 192]
[128, 224, 192]
[64, 96, 64]
[192, 96, 64]
[64, 224, 64]
[192, 224, 64]
[64, 96, 192]
[192, 96, 192]
[64, 224, 192]
[192, 224, 192]
[32, 32, 0]
[160, 32, 0]
[32, 160, 0]
[160, 160, 0]
[32, 32, 128]
[160, 32, 128]
[32, 160, 128]
[160, 160, 128]
[96, 32, 0]
[224, 32, 0]
[96, 160, 0]
[224, 160, 0]
[96, 32, 128]
[224, 32, 128]
[96, 160, 128]
[224, 160, 128]
[32, 96, 0]
[160, 96, 0]
[32, 224, 0]
[160, 224, 0]
[32, 96, 128]
[160, 96, 128]
[32, 224, 128]
[160, 224, 128]
[96, 96, 0]
[224, 96, 0]
[96, 224, 0]
[224, 224, 0]
[96, 96, 128]
[224, 96, 128]
[96, 224, 128]
[224, 224, 128]
[32, 32, 64]
[160, 32, 64]
[32, 160, 64]
[160, 160, 64]
[32, 32, 192]
[160, 32, 192]
[32, 160, 192]
[160, 160, 192]
[96, 32, 64]
[224, 32, 64]
[96, 160, 64]
[224, 160, 64]
[96, 32, 192]
[224, 32, 192]
[96, 160, 192]
[224, 160, 192]
[32, 96, 64]
[160, 96, 64]
[32, 224, 64]
[160, 224, 64]
[32, 96, 192]
[160, 96, 192]
[32, 224, 192]
[160, 224, 192]
[96, 96, 64]
[224, 96, 64]
[96, 224, 64]
[224, 224, 64]
[96, 96, 192]
[224, 96, 192]
[96, 224, 192]
[224, 224, 192]