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write_hand_Model.py
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131 lines (104 loc) · 4.97 KB
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import cv2
import numpy as np
import matplotlib.pyplot as plt
# lay so dep
# np.random.seed(5)
img = cv2.imread('test_image_cnn.jpg')
img = cv2.resize(img, (200,200))
img_gray = cv2.cvtColor(img,cv2.COLOR_BGR2GRAY)/255 # sinh gia tri lớn phải chia để chuẩn hóa dữ liệu -> tràn bộ nhớ
# print(img_gray)
#thiet ke convolution layer
class Conv2d:
def __init__(self, input, numOfKernel = 8, kernel_size = 3, padding=0, stride=1):
self.input = np.pad(input, ((padding, padding),(padding, padding)), 'constant')
self.stride = stride
# self.height, self.width = input.shape
self.kernel = np.random.randn(numOfKernel, kernel_size, kernel_size)
# print(kernel)
self.results = np.zeros((int((self.input.shape[0] - self.kernel.shape[1])/self.stride) + 1,
int((self.input.shape[1] - self.kernel.shape[2])/self.stride) + 1,
self.kernel.shape[0]))
# roi: region of interest
def getROI(self):
for row in range(int((self.input.shape[0] - self.kernel.shape[1])/self.stride) + 1):
for col in range(int((self.input.shape[1] - self.kernel.shape[2])/self.stride) + 1):
roi = self.input[row*self.stride: row*self.stride + self.kernel.shape[1],
col*self.stride: col*self.stride + self.kernel.shape[2]]
yield row, col, roi
# toán tích chập
def operate(self):
for layer in range(self.kernel.shape[0]):
for row, col, roi in self.getROI():
self.results[row, col, layer] = np.sum(roi * self.kernel[layer])
return self.results
class Relu:
def __init__(self, input):
self.input = input
self.results = np.zeros((self.input.shape[0],
self.input.shape[1],
self.input.shape[2])) # định trước vùng chứa
def operate(self):
for layer in range(self.input.shape[2]):
for row in range(self.input.shape[0]):
for col in range(self.input.shape[1]):
self.results[row, col, layer] = 0 if self.input[row, col, layer] < 0 else self.input[row, col, layer]
return self.results
class LeakyRelu:
def __init__(self, input):
self.input = input
self.results = np.zeros((self.input.shape[0], self.input.shape[1])) # định trước vùng chứa
def operate(self):
for row in range(self.input.shape[0]):
for col in range(self.input.shape[1]):
self.results[row, col] = 0.1*self.input[row, col] if self.input[row, col] < 0 else self.input[row, col]
return self.results
class MaxPooling:
def __init__(self, input, poolingSize):
self.input = input
self.poolingSize = poolingSize
self.result = np.zeros((int(self.input.shape[0]/self.poolingSize),
int(self.input.shape[1]/self.poolingSize),
self.input.shape[2])) # định trước vùng chứa
def operate(self):
for layer in range(self.input.shape[2]):
for row in range(int(self.input.shape[0]/self.poolingSize)):
for col in range(int(self.input.shape[1]/self.poolingSize)):
self.result[row, col, layer] = np.max(self.input[row*self.poolingSize: row*self.poolingSize+self.poolingSize,
col * self.poolingSize: col * self.poolingSize + self.poolingSize, layer])
return self.result
img_gray_conv2d = Conv2d(img_gray, 16, 3, padding=0, stride=1).operate()
img_gray_conv2d_relu = Relu(img_gray_conv2d).operate()
img_gray_conv2d_relu_maxpooling = MaxPooling(img_gray_conv2d_relu,3).operate()
fig = plt.figure(figsize=(10,10))
for i in range(16):
plt.subplot(4,4, i + 1)
plt.imshow(img_gray_conv2d_relu[:,:,i], cmap='gray')
plt.axis('off')
#plt.savefig('img_gray_conv2d.jpg')
plt.show()
# # entropy - cross entropy - KL Divergence
# # entropy: mức độ hỗn loạn không đồng nhất của 1 mẫu nào đó.
# # entropy = 0: là đồng nhất => nguyên chất
# # tính entropy: entropy = -sum(P(i)*loge(P(i))) cơ số e => mức độ ko đồng nhất
# # sự đồng nhất: p [1,0,0], thêm số cực nhỏ 0.0000000001 để ko cho x nhận giá trị 0
# # không đồng nhất: p[0.333, 0,33, 0,3333333333]
# p = [0.2, 0.45, 0.35]
# q = [0.31, 0.25, 0.44]
# entropy_p = -sum([p[i]*np.log(p[i]) for i in range(len(p))])
# print(entropy_p)
#
# entropy_q = -sum([q[i]*np.log(q[i]) for i in range(len(q))])
# print(entropy_q)
#
# crossentropy_pq = -sum([p[i]*np.log(q[i]) for i in range(len(p))])
# crossentropy_qp = -sum([q[i]*np.log(p[i]) for i in range(len(q))])
# print(crossentropy_pq, crossentropy_qp)
#
# # crossentropy_pq = np.log(q[i]
#
# # KL Divergence: hệ số phân tán
# KL_Divergence_pq = sum([p[i]*np.log(p[i]/q[i]) for i in range(len(p))])
# print(entropy_q + KL_Divergence_pq)
#
#
# # thông số quan trọng, MSE, likelyhood, crossentropy