from sigmoid import sigmoid
import numpy as np 

def sigmoidGradient(z):
#SIGMOIDGRADIENT returns the gradient of the sigmoid function
#evaluated at z
#   g = SIGMOIDGRADIENT(z) computes the gradient of the sigmoid function
#   evaluated at z. This should work regardless if z is a matrix or a
#   vector. In particular, if z is a vector or matrix, you should return
#   the gradient for each element.

# The value g should be correctly computed by your code below.
    g = 0

# ====================== YOUR CODE HERE ======================
# Instructions: Compute the gradient of the sigmoid function evaluated at
#               each value of z (z can be a matrix, vector or scalar).
    try:
        if len(z.shape) == 2:
            g = np.multiply(sigmoid(z), np.transpose(np.ones((z.shape[0], z.shape[1]))-sigmoid(z))) 
        elif len(z.shape) == 1:
            g = np.multiply(sigmoid(z), np.transpose(np.ones((z.shape[0]))-sigmoid(z)))
    except AttributeError:
        g = sigmoid(z) * (1 - sigmoid(z))
        
# =============================================================
    
    return g
from sigmoid import sigmoid
import numpy as np 

def sigmoidGradient(z):
#SIGMOIDGRADIENT returns the gradient of the sigmoid function
#evaluated at z
#   g = SIGMOIDGRADIENT(z) computes the gradient of the sigmoid function
#   evaluated at z. This should work regardless if z is a matrix or a
#   vector. In particular, if z is a vector or matrix, you should return
#   the gradient for each element.

# The value g should be correctly computed by your code below.
    g = 0

# ====================== YOUR CODE HERE ======================
# Instructions: Compute the gradient of the sigmoid function evaluated at
#               each value of z (z can be a matrix, vector or scalar).
    try:
        if len(z.shape) == 2:
            g = np.multiply(sigmoid(z), np.transpose(np.ones((z.shape[0], z.shape[1]))-sigmoid(z))) 
        elif len(z.shape) == 1:
            g = np.multiply(sigmoid(z), np.transpose(np.ones((z.shape[0]))-sigmoid(z)))
    except AttributeError:
        g = sigmoid(z) * (1 - sigmoid(z))
        
# =============================================================
    
    return g
#SIGMOIDGRADIENT returns the gradient of the sigmoid function #evaluated at z #   g = SIGMOIDGRADIENT(z) computes the gradient of the sigmoid function #   evaluated at z. This should work regardless if z is a matrix or a #   vector. In particular, if z is a vector or matrix, you should return #   the gradient for each element. # The value g should be correctly computed by your code below. # ====================== YOUR CODE HERE ====================== # Instructions: Compute the gradient of the sigmoid function evaluated at #               each value of z (z can be a matrix, vector or scalar). # =============================================================