From fbdb3123b9e4d86bba50356596acb7611935b6d0 Mon Sep 17 00:00:00 2001 From: BradlyShoen Date: Mon, 25 Feb 2019 10:14:29 -0700 Subject: [PATCH 1/4] Added Project Files --- __pycache__/convolution.cpython-37.pyc | Bin 0 -> 2738 bytes __pycache__/harris.cpython-37.pyc | Bin 0 -> 1747 bytes __pycache__/keypoint_detector.cpython-37.pyc | Bin 0 -> 937 bytes chessboard.png | Bin 0 -> 13779 bytes class_photo1.jpg | Bin 0 -> 992095 bytes class_photo1re.jpg | Bin 0 -> 406982 bytes class_photo2.jpg | Bin 0 -> 1374703 bytes class_photo2re.jpg | Bin 0 -> 468604 bytes convolution.py | 158 +++++++++++++++++++ keypoint_detector.py | 37 +++++ noisy_big_chief.jpeg | Bin 0 -> 666188 bytes project_description.ipynb | 148 ++++++++++++++++- stitcher.py | 144 +++++++++++++++++ 13 files changed, 486 insertions(+), 1 deletion(-) create mode 100644 __pycache__/convolution.cpython-37.pyc create mode 100644 __pycache__/harris.cpython-37.pyc create mode 100644 __pycache__/keypoint_detector.cpython-37.pyc create 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z&1-KB?kq&@>`!|uDoU7Iijnntk@g$b)2(sFy{R^R$v&{-SneeYCu7rruS4L1LWl+0zev(aDV(YW$d{BUA+rREIJYRx z#HE)=N<)cmTE(2{{T@N7D!4OgrpL0@6Hss+E^h?>~{i4B#=ou^xxy{RgeYTc|W?s z5irb4s3eB>S$%AuG9rA6MZO)1j%hd3)#mRoVnccCN& zYm=Z!-`p!)r_gxYB}H9ffD4{u}O zfeI4Wl_5@S8}!#-Z{rD2In^weNVTc$&)yvp1B|7@l!YXe@Hp2009~E`0Dl@3goI`R zh*N9Jo{@m&moZ2RQ2|Q3XimUw^^6d|G4Clr5H-)a*7g2}(Eh#zByIXZ*H`Dultm@b rOO_gMXj385l_fd{N%j3UM!5c-GEcI4pQIzR&H>Co*a5lR6CeNC@$E+r literal 0 HcmV?d00001 diff --git a/convolution.py b/convolution.py new file mode 100644 index 0000000..c87a641 --- /dev/null +++ b/convolution.py @@ -0,0 +1,158 @@ +import numpy as np +import matplotlib.pyplot as plt +from PIL import Image +import sys + +# convolve image g with kernel h +def convolve(g, h, std=False, color_channel=False): + g = g.astype(dtype='float32') + + # image dimensions and color channels (add color channel if grayscale) + g_shape = None + if (len(g.shape) == 2): + g_shape = g.shape + height, width = g.shape + g = g.reshape((height, width, 1)) + height, width, colors = g.shape + g_h = np.zeros_like(g) + + # size of neighborhood + size = (int)((h.shape[0]-1)/2) + + # iterate each color band + for color in range(colors): + # iterate each (u,v) pixel (offset 1 from edges) + for u in range(size, height-size): + for v in range(size, width-size): + g_h[u,v,color] = convolve_pixel(g, h, size, u, v, color) + + if std == True: + standardize_color_channel(g, width, height, colors, size) + + # reshape to grayscale if necessary + if (g_shape != None): + g_h = g_h.reshape(g_shape) + + return g_h + +# find the convolution of (g*h)(u,v) at pixel [u,v,color] +def convolve_pixel(g, h, size, u, v, color): + g_neighborhood = g[u-size:u+size+1, v-size:v+size+1, color] + g_h = 0 + + # convolve over 3x3 neighborhood + g_h = np.multiply(g_neighborhood,h) + g_h = g_h.sum() + + return g_h + +# standardize color channels over range (0,255) +def standardize_color_channel(g, width, height, colors, size): + # highest and lowest intensity + I_max = None + I_min = None + for color in range(colors): + for u in range(size, height-size): + for v in range(size, width-size): + if I_min == None or g[u,v,color] < I_min: + I_min = g[u,v,color] + if I_max == None or g[u,v,color] > I_max: + I_max = g[u,v,color] + I_range = I_max - I_min + for color in range(colors): + for u in range(1, height-1): + for v in range(1, width-1): + g[u,v,color] = (255 / I_range) * (g[u,v,color] + I_min) + return g + +# Linear (Box) Blur kernel +def linear_kernel(size): + n = 1+2*size + h = np.zeros((n, n)) + + for j in range(-size, size+1): + for k in range(-size, size+1): + h[j+size,k+size] = 1 + + # Calculate Unity constant + Z = 1/np.sum(h) + h = Z * h + + return h + +# Gaussian Blur kernel +def gaussian_kernel(sigma, size): + n = 1+2*size + h = np.zeros((n, n)) + + for j in range(-size, size+1): + for k in range(-size, size+1): + h[j+size,k+size] = np.exp(-1 * (np.power(j,2) + np.power(k,2)) / (2 * np.power(sigma,2))) + + # Calculate Unity constant + Z = 1/np.sum(h) + h = Z * h + + return h + +# Sobel Operator kernel (u), for Edge Detection +def sobel_u_kernel(): + h = np.array([[-1, 0, 1], + [-2, 0, 2], + [-1, 0, 1]]) + return h + +# Sobel Operator kernel (v), for Edge Detection +def sobel_v_kernel(): + h = np.array([[-1, -2, -1], + [ 0, 0, 0], + [ 1, 2, 1]]) + return h + +# convert image to grayscale using "perceptual luminance-preserving formula" +def rgb2gray(rgb): + return np.dot(rgb[...,:3], [0.299, 0.587, 0.114]) + +############################################################################# +############################## MAIN ############################### +############################################################################# + +# # import image +# img_color = plt.imread('noisy_big_chief.jpeg') +# img_gray = img_color.mean(axis=2) +# +# # show both image +# # fig, ax = plt.subplots(1, figsize=(12,8)) +# # plt.imshow(img_color) +# # plt.show() +# # plt.imshow(img_gray, cmap='gray') +# # plt.show() +# # plt.imsave('bnc_gray.jpeg', img_gray, cmap='gray') +# +# # Linear Blur/Smoothing +# h_linear = linear_kernel(5) +# img_linear = convolve(img_color, h_linear).astype(dtype='uint8') +# plt.imshow(img_linear) +# plt.show() +# plt.imsave('bnc_linear.jpeg', img_linear) +# +# # Gaussian Blur/Smoothing +# h_gaussian = gaussian_kernel(3, 5) +# img_gaussian = convolve(img_color, h_gaussian).astype(dtype='uint8') +# plt.imshow(img_gaussian) +# plt.show() +# plt.imsave('bnc_gaussian.jpeg', img_gaussian) +# +# # Sobel-u Edge Detection +# h_sobelu = sobel_u_kernel() +# img_sobelu = convolve(img_gray, h_sobelu) +# plt.imshow(img_sobelu, cmap='gray') +# plt.show() +# plt.imsave('bnc_sobelu.jpeg', img_sobelu, cmap='gray') +# +# # Sobel-v Edge Detection +# h_sobelv = sobel_v_kernel() +# img_sobelv = convolve(img_gray, h_sobelv) +# plt.imshow(img_sobelv, cmap='gray') +# plt.show() +# plt.imsave('bnc_sobelv.jpeg', img_sobelv, cmap='gray') diff --git a/keypoint_detector.py b/keypoint_detector.py new file mode 100644 index 0000000..2a37914 --- /dev/null +++ b/keypoint_detector.py @@ -0,0 +1,37 @@ +import numpy as np +import matplotlib.pyplot as plt +from PIL import Image +import sys + +# local imports +from convolution import * + +# find local maxima of Harris Response matrix +def local_maxima(g, h, size): + return 0 + +# Check if a given pixel is a local maxima +def check_if_local_maxima(H, size, width, height, u, v): + # test pixel Harris score + px = H[u,v] + # iterate over neighborhood + for j in range(u-size, u+size+1): + for k in range(v-size, v+size+1): + if j<0 or k<0 or j>height-1 or k>width-1: + continue + # skip itself + if j==u and k==v: + continue + # if pixel of greater score found, not maxima + elif px < H[j,k]: + return False + # else, is maxima + return True + +def sum_sq_error(p1, p2): + sum = 0 + + for i, j in zip(p1, p2): + sum += (i - j)**2 + + return (sum) diff --git a/noisy_big_chief.jpeg b/noisy_big_chief.jpeg new file mode 100644 index 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With a stitcher that works on two images, more images can be added by applying the method recursively." ] }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "ename": "ValueError", + "evalue": "operands could not be broadcast together with shapes (5,5,3) (5,5) ", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 77\u001b[0m \u001b[0mim\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mimread\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m'class_photo1re.jpg'\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 78\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m---> 79\u001b[0;31m \u001b[0mH\u001b[0m \u001b[0;34m=\u001b[0m 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range(-size, size+1):\n", + " h[j+size,k+size] = np.exp(-1 * (np.power(j,2) + np.power(k,2)) / (2 * np.power(sigma,2)))\n", + "\n", + " # Calculate Unity constant\n", + " Z = 1/np.sum(h)\n", + " h = Z * h\n", + "\n", + " return h\n", + "\n", + "# Sobel Operator kernel (u), for Edge Detection\n", + "def sobelu():\n", + " return np.array([[-1, 0, 1],\n", + " [-2, 0, 2],\n", + " [-1, 0, 1]])\n", + "\n", + "# Sobel Operator kernel (v), for Edge Detection\n", + "def sobelv():\n", + " return np.array([[-1, -2, -1],\n", + " [ 0, 0, 0],\n", + " [ 1, 2, 1]])\n", + "\n", + "#Generate Harris Matrix\n", + "def harris(img):\n", + " gauss = gaussian(7,2)\n", + " su = sobelu()\n", + " sv = sobelv()\n", + " gradientu = convolve(img, su)\n", + " gradientv = convolve(img, sv)\n", + " Iuu = convolve(gradientu * gradientu, gauss)\n", + " Ivv = convolve(gradientv * gradientv, gauss)\n", + " Iuv = convolve(gradientu * gradientv, gauss)\n", + " H = (Iuu * Ivv - Iuv * Iuv) / (Iuu + Ivv + 0.0001) \n", + " return H\n", + "\n", + "# Check if a given pixel is a local maxima\n", + "def check_if_local_maxima(H, size, width, height, u, v):\n", + " # test pixel Harris score\n", + " px = H[u,v]\n", + " # iterate over neighborhood\n", + " for j in range(u-size, u+size+1):\n", + " for k in range(v-size, v+size+1):\n", + " if j<0 or k<0 or j>height-1 or k>width-1:\n", + " continue\n", + " # skip itself\n", + " if j==u and k==v:\n", + " continue\n", + " # if pixel of greater score found, not maxima\n", + " elif px < H[j,k]:\n", + " return False\n", + " # else, is maxima\n", + " return True\n", + "\n", + "\n", + "im = plt.imread('class_photo1re.jpg')\n", + "\n", + "H = harris(im)\n", + "\n", + "fig, ax = plt.subplots(1, 2, figsize=(12, 8))\n", + "ax[0].imshow(im, cmap='gray')\n", + "ax[1].imshow(H)\n", + "plt.show()\n", + "\n", + "\n", + "# Find local maxima of Harris matrix scores\n", + "height, width = H.shape\n", + "max = []\n", + "# size of neighborhood\n", + "size = 50\n", + "\n", + "# iterate over pixels\n", + "for u in range(height):\n", + " for v in range(width):\n", + " # add to list if local maxima\n", + " if check_if_local_maxima(H, size, width, height, u, v):\n", + " max.append([u,v])\n", + "\n", + "for i in range(len(max)):\n", + " plt.scatter(x=max[i][1], y=max[i][0], c='r')\n", + "\n", + "plt.imshow(I,cmap=plt.cm.gray)\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [] + }, { "cell_type": "code", "execution_count": null, @@ -90,7 +236,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.6.5" + "version": "3.7.1" } }, "nbformat": 4, diff --git a/stitcher.py b/stitcher.py new file mode 100644 index 0000000..4c2bb32 --- /dev/null +++ b/stitcher.py @@ -0,0 +1,144 @@ +import numpy as np +import matplotlib.pyplot as plt + +from keypoint_detector import * + +class Stitcher(object): + def __init__(self,image_1,image_2): + self.images = [image_1,image_2] + + def find_keypoints(self, img): + """ + Step 1: This method locates features that are "good" for matching. To do this we will implement the Harris + corner detector + """ + # import image and convert to grayscale + I = img + I = I.mean(axis=2) + + # detect_keypoints(I) + g = I + + h_sobelu = sobel_u_kernel() + h_sobelv = sobel_v_kernel() + h_gaussian = gaussian_kernel(2, 2) + + g_u = convolve(g, h_sobelu) + g_u2 = np.multiply(g_u, g_u) + g_u2 = convolve(g_u2, h_gaussian) + + g_v = convolve(g, h_sobelv) + g_v2 = np.multiply(g_v, g_v) + g_v2 = convolve(g_v2, h_gaussian) + + g_uv = np.multiply(g_u, g_v) + g_uv = convolve(g_uv, h_gaussian) + + # Harris Response matrix + H = np.zeros_like(g) + # Determinant(g) + H_det = np.multiply(g_u2, g_v2) - np.multiply(g_uv, g_uv) + # Trace(g) (small number to prevent division by zero) + H_tr = g_u2 + g_v2 + 1e-10 + # H = det(g)/tr(g) + H = np.divide(H_det, H_tr) + + # Find local maxima of Harris matrix scores + height, width = H.shape + max = [] + # size of neighborhood + size = 50 + + # iterate over pixels + for u in range(height): + for v in range(width): + # add to list if local maxima + if check_if_local_maxima(H, size, width, height, u, v): + max.append([u,v]) + + for i in range(len(max)): + plt.scatter(x=max[i][1], y=max[i][0], c='r') + + plt.imshow(I,cmap=plt.cm.gray) + plt.show() + + return max + + def generate_descriptors(self,img,points, l): + """ + Step 2: After identifying relevant keypoints, we need to come up with a quantitative description of the + neighborhood of that keypoint, so that we can match it to keypoints in other images. + """ + l = int(l/2) + img = img.mean(axis=2) + + descriptors = [] + for i in range(len(points)): + x1 = points[i][0]-l + x2 = points[i][0]+l+1 + y1 = points[i][1]-l + y2 = points[i][1]+l+1 + + if(x1 < 0): + x1 = 0 + if(y1 < 0): + y1 = 0 + if(x2 > img.shape[0]): + x2 = img.shape[0] + if(y2 > img.shape[1]): + y2 = img.shape[1] + + descriptors.append(img[x1:x2, y1:y2]) + return descriptors + + + + def match_keypoints(self): + """ + Step 3: Compare keypoint descriptions between images, identify potential matches, and filter likely + mismatches + """ + matches = [] + m1 = myStitcher.find_keypoints(self.images[0]) + m2 = myStitcher.find_keypoints(self.images[1]) + desc1 = myStitcher.generate_descriptors(self.images[0], m1, 21) + desc2 = myStitcher.generate_descriptors(self.images[1], m2, 21) + + for img1 in desc1: + Evals = [] + for img2 in desc2: + Evals.append([[img2[0], img2[1]], sum_sq_error(img1.flatten(), img2.flatten())]) + Evals.sort(key=lambda x: x[1]) + + matches.append([[img1[0], img1[1]], Evals[0][0]]) + + + return matches + + + def find_homography(self): + """ + Step 4: Find a linear transformation (of various complexities) that maps pixels from the second image to + pixels in the first image + """ + + def stitch(self): + """ + Step 5: Transform second image into local coordinate system of first image, and (perhaps) perform blending + to avoid obvious seams between images. + """ + +im1 = plt.imread('class_photo1re.jpg') +im2 = plt.imread('class_photo2re.jpg') +myStitcher = Stitcher(im1, im2) +matches = myStitcher.match_keypoints() +print(len(matches)) + +I = np.concatenate((im1, im2), axis=1) + +plt.imshow(I, cmap=plt.cm.gray) + +# for i in range(amt): + # plt.plot([x1[i], x2[i]], [y1[i], y2[i]]) + +plt.show(block=True) \ No newline at end of file From 584402725841fb3fb8692e5d0bb1591ebb56d011 Mon Sep 17 00:00:00 2001 From: BradlyShoen Date: Mon, 25 Feb 2019 10:18:21 -0700 Subject: [PATCH 2/4] Deleted Unnecessary Files --- project_description.ipynb | 146 -------------------------------------- 1 file changed, 146 deletions(-) diff --git a/project_description.ipynb b/project_description.ipynb index 2944d50..be28190 100644 --- a/project_description.ipynb +++ b/project_description.ipynb @@ -66,152 +66,6 @@ "As a test case, apply your stitcher to at least four overlapping images that you've taken. With a stitcher that works on two images, more images can be added by applying the method recursively." ] }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [ - { - "ename": "ValueError", - "evalue": "operands could not be broadcast together with shapes (5,5,3) (5,5) ", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 77\u001b[0m \u001b[0mim\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mimread\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m'class_photo1re.jpg'\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 78\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m---> 79\u001b[0;31m \u001b[0mH\u001b[0m \u001b[0;34m=\u001b[0m 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range(-size, size+1):\n", - " h[j+size,k+size] = np.exp(-1 * (np.power(j,2) + np.power(k,2)) / (2 * np.power(sigma,2)))\n", - "\n", - " # Calculate Unity constant\n", - " Z = 1/np.sum(h)\n", - " h = Z * h\n", - "\n", - " return h\n", - "\n", - "# Sobel Operator kernel (u), for Edge Detection\n", - "def sobelu():\n", - " return np.array([[-1, 0, 1],\n", - " [-2, 0, 2],\n", - " [-1, 0, 1]])\n", - "\n", - "# Sobel Operator kernel (v), for Edge Detection\n", - "def sobelv():\n", - " return np.array([[-1, -2, -1],\n", - " [ 0, 0, 0],\n", - " [ 1, 2, 1]])\n", - "\n", - "#Generate Harris Matrix\n", - "def harris(img):\n", - " gauss = gaussian(7,2)\n", - " su = sobelu()\n", - " sv = sobelv()\n", - " gradientu = convolve(img, su)\n", - " gradientv = convolve(img, sv)\n", - " Iuu = convolve(gradientu * gradientu, gauss)\n", - " Ivv = convolve(gradientv * gradientv, gauss)\n", - " Iuv = convolve(gradientu * gradientv, gauss)\n", - " H = (Iuu * Ivv - Iuv * Iuv) / (Iuu + Ivv + 0.0001) \n", - " return H\n", - "\n", - "# Check if a given pixel is a local maxima\n", - "def check_if_local_maxima(H, size, width, height, u, v):\n", - " # test pixel Harris score\n", - " px = H[u,v]\n", - " # iterate over neighborhood\n", - " for j in range(u-size, u+size+1):\n", - " for k in range(v-size, v+size+1):\n", - " if j<0 or k<0 or j>height-1 or k>width-1:\n", - " continue\n", - " # skip itself\n", - " if j==u and k==v:\n", - " continue\n", - " # if pixel of greater score found, not maxima\n", - " elif px < H[j,k]:\n", - " return False\n", - " # else, is maxima\n", - " return True\n", - "\n", - "\n", - "im = plt.imread('class_photo1re.jpg')\n", - "\n", - "H = harris(im)\n", - "\n", - "fig, ax = plt.subplots(1, 2, figsize=(12, 8))\n", - "ax[0].imshow(im, cmap='gray')\n", - "ax[1].imshow(H)\n", - "plt.show()\n", - "\n", - "\n", - "# Find local maxima of Harris matrix scores\n", - "height, width = H.shape\n", - "max = []\n", - "# size of neighborhood\n", - "size = 50\n", - "\n", - "# iterate over pixels\n", - "for u in range(height):\n", - " for v in range(width):\n", - " # add to list if local maxima\n", - " if check_if_local_maxima(H, size, width, height, u, v):\n", - " max.append([u,v])\n", - "\n", - "for i in range(len(max)):\n", - " plt.scatter(x=max[i][1], y=max[i][0], c='r')\n", - "\n", - "plt.imshow(I,cmap=plt.cm.gray)\n", - "plt.show()" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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ks8QBRBmYpjmQ8KDDTb1eD8Mw2NjYCLD0SCRCt9sNeFSU0TAfm6YZxJ10YSHjIfcrJMpDj4W12+0A3pTzJD7T6XQol8u0Wi16vR6VSoWvf/3reJ7Hb//2b/PpT3+a3/md3xlILNAxbGBA4er8PQzdyDjrFq9+T2IQDN8jQLlcZmtri8OHD7OyskK73SaRSNBoNMhkMmSzWVzX5eLFi7TbbdLpNJZlkc/ncRyHF198Ecdx+IVf+IXAGJF70D01nedCoR4jIyVGRjZJZGpc7xzh2bV7uLx9As83GTVb3NHt0bn6GleufwUrYgRxmlAoRL1eH+BZy7ICOXPmzJlACabTaVzXJZFIAPBXf/VXL/q+f+8PtHi/C70llMDY2Jj/iU98glgsRjgcDt5F+OtKIB6Pc+LEiVvwbCHXdVleXubatWssLS2xsbFBrVYL3NrhoJEumHUFIAtVvusYrky+bdvs7OwEyqndbtPtdgNlcMcddwQeirjxQrqSEQHiui62bRONRm8JhInwr9VqOI5DMpkkGo0OZKXo92EYBpubmxSLxQFXU+5N7j+4R8uiY5g4uwrCDUewTZOeGaIDrFaqPPPyK5y5734cK0TL8+kY8/jGP2GoLVzzGK3oB4hHD3CqPceF1nXuqr/BXfUrTHU3AXAwuZqY4WLqJC+nTnIxfYrZ2AyWYRLFJ4pH1PeJKQi7LjHlE/X9vteCR9TziAIh1yauwHIcmuUtMuEQI7EYlutgDsECtm2ztrbG9vY2iUSCgwcPBnwiAlCUQ6fTwTRNvhH+BjfVTT5hf4L56/M4joPjOEQikcDjME2TWCwWKAGZBxlPXXBEo9GAhwTy1L0EgeqkLcGBJRYlx8p9dbtd2u02tm0Tj8fJZDLBetjc3AzgHrkvCdhLf2Te9TgJEHjRetBav66sHT2AKXEBz/OCa8uYC6QiAXrdCBsW8Eop6vV6MKbD63PYgxmOM+jK/oknnuDBBx/kySef5NChQ2xubpLNZslkMoyNjbG6usrCwgKZTIZSqcTMzAyJRIInn3ySn/3ZnyUejwcZiPpa0flKqS7Z7BbZ7Dq5kU2iiRavlU/z7Oq9vFo6jeOHSPs2J7sRZlodtreeZqH2MsrcixN1u11u3LgRrGNRxCIrHnjgAXq9Hs1mk1KpxMMPP8xTTz0VoAutVovLly//eCiB8fFx/5Of/GQQGI5EIgEGL0FicQ8TiQRnzpy5JaMF9iaq1+tx48YNrl69GmQJiTegp5fqbpz+0oW+uPn6gtQzKxzHodlsBqlnkUgkcJd7vR62bTMyMhK4/sMKRRa4MAD0mURwZtH4MAhP6feuLxZdGYh1WK/Xg8DpMG6uB4nFOtVdbwlsOY7D5uYm/+E//Afe9a53EQqF6PV6ZEey3IjfoHlXEzfkkl5Ic2z9GP/8T9/hjnPnieZGMJ0aZ3I9zqSbnNraJPFyi9RYm8R4F6vos5g9xtXEcd7InOK15AluRKfoGgYtH7rKoIPCv43ndzsKe25fcfh9uCvseQH0tQeD7UJivovlOER9j7Dn0iqXycUi1KwN/qv1Jd7Xezf2K72BMR0eL906l/dh2Mo0TZLJZDA/eqbWcBvS/ubmJpOTk/172oVF5Bw9mDwM7SilaDabpNNpWq0W1WoVwzDIZrPEYrGAL4CB2IhY4dFoNFBEupEiQkoPhkqcQ5SBBKnFAxgWzsOWdK1WC5SOaZoUCoUgIUNP69XjRsMBfel7u93m85//PHfeeSfj4+NUq1XC4TC1Wo10Os3MzAyNRoMXX3yREydOUC6XCYVC5HI5nn76aR555BEuXbrEe9/7Xur1ejDforza7RrpzBYHJnYojG6TTm/jobhUOsW3F9/O65VT9PwwUc/meM/grB0j3d7hSunbLNReBbUXH7Btm5MnT9LtdoMx0RM5lFKBd/roo4/y8ssvs7W1FRzz0EMP4bour776Kt/4xjd+fJTApz71qcA91pWBWLyJRCJI+ztz5kwQEB72CIQpK5UK165d4/r165TLZcrlMvV6nXq9HlgywG2VgG596ZaaBCVFMUjQuNVqUavV6HQ6QWZHNBoNctdFKQjuJ66/WJ9iRWaz2QHloJSiVqsFAgT2hL9YeboClP9161bur1arkc1mgT1BpWeGiMUn3ooEPOv1Oul0mmQyie/7lEolfvd3f5cPfehDdDodALLZLPPr86Tfl2Y2O4tyFNmrWSKvR6iUKgGkt7Ozw8/OHObB1VXSK8tYKDAV4TGDdLFGaqxJJOvghJLsJI6wHZuhkTnBVmSaTnyMcqvNzZUVbDNE7sAB/GiMnW6PrmHSUYoOqv+Z3c/KoKOMvXej/9n+AaEvfBfLdgjtxlQs2ybk2oQcZ+/dcQj7LhHPI+TYRPF2g/guMfz+Z88lriCkjXm328W27cCL1AWtfLZtO0g4kJiBzJMoDN1bBQIBMjo6eguUOLzWJdALEIvFcF2XfD4/AJFK2wJ/CM9LX+W37e1t0un0AHx3O0hqGLoRb028LOHhdrvNzs4OnU6HTCZDoVAIjhVlEPY73L04R2G2yr/PRNgqlThy5Ai1Wo1YLEa5XCYej1MoFIK1uLa2xrFjx9ja2gr2Crzyyit84AMfGMDeTdMnk9kmm90gm9sgkylhGB6Oa/DKynmeWb2fy/VjdPwIlm8z1alxwc1xxInTcsosdV5mvXOdZrMRXNs0TQ4cODCQeq57d8lkklKpxObmJh/+8Id54oknaDabNBoN4vE4jzzyCNeuXaNer1OtVrFtm2efffbHQwlMTEz4n/rUpwLrRiLs0Wg08AAkXhCJRLjnnnuAQctISBZPr9ejXC5z/fp15ufng0yHer1Oq9UawI5vpwR0q18UgMBU8hIN3mw22dnZodVqBW664NbSP7GaxDOIRqMDHoYoB7m2WGjSx3a7HWxW09MlhwNvOjwkFr0cK+mccpyeUZXNZoOsk3A4HCgH/SXtlMtlfu/3fo+PfvSjVKvVAKMslUrc88g9fMv4FrXRGmbdZOLqBNaCRbvVz1+v1WqMjY3xznvv5acPH6b6zW8SvXqN8Npav1+xEIyZZCe7FPIbROL94Fc7NEI1foRK4jA7iaNsx2ZwzHighOPxeGAAiLUomLHcryhH1/fpGSYtn13FYdD0PbomdA3oKp+F8AbrVpl0aRSUiWMpPMvEs8A1FZ6p8EzwTEB54Dso3wF232/z3fBtDM/G8J3+OzZhO8m/KZ0lkUjcEugTeNEwjCBhQheuw6m+whcbGxuMj48H86mvEz14OuxNbm1tBRk0YhBIwFnSsCVjT08/lSC0bvXr2UzfTQnI3Eh7ujejxwl0WCtKl6P2Fe5oXyP8Uo7W7BIqnuVvzp/kmY0NKpW+0TE9PQ0QZElVq9UACjp9+jSXLl1ifHyciYmJXWVrkkpVyOU2yY1sks1uYZouvg/1+giX1+7k+c3zXGsfokUE03eZ8Erc0fO5szdO1I/RoswWb1BjNUhmETkisT7ZWCnKTBRspVLhYx/7GE8//TQ3b94MFPwnP/lJNjc3uXz5MnNzc7iuy8zMDLZts7W1xRNPPPHjowR++Zd/OUj1FCErglL2DohSECWgQzdCIgQES9ve3mZ2dpabN28GcQERfOIOy7vQMBQkqWyCvyaTSeLxOKZpBlBQvV5nZ2cnyBGW9vWAplg7ejpcsVgMPCBd+egpj3Jfkjoni1NoeNHI8QIxyYKNxWIYhhFY9/p1hoW9QBCwB33IYgRYX1/nM5/5DD//8z/P+vp6kHIajUZ529vexnObz+G/y6cWrpGtZ8m8mmE6Oc3xU8dxfAcMmJiawAyb1Ft1zJ0dMtfmyV5bJH99hWijDUCrEMM+GCY21mEiW6ZILejXWijFXDTLVSvJXCLHbDhBy/fwlIfjO7i4OL6Dhxd8dnHxVP+767u4ysVXP6I14BkoTPBNUCZKWShlgQrhKxNUiDAF/uTs/8758+exbZs//MM/HIAIms1msCFpmCTLRnLtJUtGDJThmJd4GJJ+CwS8JJi87NzX14DEPAT+FO9WoFfJKur1eoGykB23OvSk90V4VQK2wwFundeifpuj9hWO25eZ8eaorxxg/YUkfrtO99g9PHbuMN2oNQCpSFtA4G13Oh1u3rzJjRs3uOuu89x77wS53AYjI5vkciWsUN86bzTSVLbHmC0d55XKSW66YzSIYeAx7m8z5Wxxspti1J3B8EM01AZbXKHpb+L53sA968aa3i/P81hdXWVqaipIYxUj4Ld+67dYXV3lS1/6Evl8ntnZWc6fP0+73WZpaYlOp0MkEmFnZ4eXX375x0cJfPKTnwwsFdmUI0ogGo0GjBWJRHj7299+ixcwjDeKFdVut9ne3mZ+fp7Z2VlqtRrNZpNutzuwi1LPBNLhEulHMpkknU5TLBYDRSBZG6VSiZWVFSqVSqAIbNsOtL2+2UPahb2YQrfb5ciRI4H3I9a+LD5dQYnrXSgU8PFRpqLn9mi0GxghAyti4Rs+tmfjK78v8JSLhwcmePSFpO3ZGCEj+A0TfMPHxQWDvnA0/L02doWnh4dn9N+7TpfVjVWyI1navTZYEI6G+23uXte/dbP49yffZ3oLzs35nJvzOb3kE3bAMeDmJJSmXMITNofSXe60OxRkByowG45zNZLkajjBFSPOspXAsiIYvtF/sfvu9T/3b93E7tiEjBBhM4zyFbhwNXWVltdi+to0pm+CC4ZvoHzVf/dU8N1SFr7tYxm775aFaexlFIkQkLnU4y7iIRqGEcSPBAaSZIB0Oh181yGe75bYUKvV0EuxGMZeaqlscJS1JhCO7O7Vjath6FM8bcH9dVho2HrXhaCQHCt7LwTq0nF/3/eJ0ea4c42T3hUOefOYeJQ7WdYvnsJYWIDUOJfvfyevF/dy8qX9YQ+k/79HLFYnnVllfLxKJrNOOCzWeZJSqcDqSprZjXHWwidYsw5QIQH4FP0q0/4mU84OB41jhBtjGFg0jDVK6ioNbyvot+4JDWesKaXY3t4OsnyKxSLPPvssruvy0Y9+lNdff51SqcSNGzc4ceIER48epVwuB7LFMAyuXbvGe9/7XqrVKpZl8fd///c/tBL4UWwW+++i2wU3hbEkPU4YSNLogIBJgcBCsW07+Oy6LpFIhFwuF+SfD5eC0BWhbkEJXKOXsRAMN51OB1k8YjVLIFg0+rB1I/ck19RjHxsbG9TrdU6fPh1YZxvxDVbvWMX2bGzPpuf2qDVr+If7gvlHYcEqX2FgYPpm/x0Tw++/m8oEB7yeh6UskpEkx8aOETbDhGIhDAwsw8LCwlQmISPUF474LPqLLLqLmJictE5yOnaaiBEBD6KhKL7jEzJCfYGKBWmwjlp0PHil55FZWiV1bY6DN+c48fQ6YNKLZHh9aorOoTHMMZ/RRIVCb5H3NZZ41O9nJPUIs2lOsGZMsMo4q2qCspuAIcEk1pVuuSlP8VzhOcJumNTOXmBdSIfIAAxz97/w7f+X+Zf/JDYkPCzCS89Hl+MbjUYghAUektdwlpPADwKxDGcA6SmmOg4va0a8x2azCb5Pejf7SA9gCh9Xq9UgZiXrCfZSe+V3PQkD9vYx6Dtfo26DE/51TvnXmPEXMPAp+2m+452nunKAYy9ex+gt0T75Hv75/BRNywUt4BzAfbtjFok0GMlvkstuMJLfJBLpx7A67Til0gHK5VEq20V2uhmWGGWBUUrxfnmLPDXu8m4w6W2Q9i2KxilCrbPgK9a711mzX0PFev18fn8v3qJb/aJ4Lcui2Wxy//338+STTzIzM8NTTz1FLBbj5MmTvP766/zt3/4tjuPw8MMP8853vpMvf/nLQcmO+fl53vOe97C2tsZDDz0U7JnS+eqHobeMEtCzHmQyYa+uhqTMAQPaVhhXD6ZJ2pou4CORCCMjI0EAVy9FIEyoW9xisUscQqx0yVwS5SCLqdvtBoE2UQaiuCSnXdoVEutP3P1oNMr8/Dyu6zI5OYkX8Wgvt8ln8uQyObbWt8h1coFFqzxFyAhhd2zCZhgTE+UrlNe3ZC1lBdarqUyUqzBVX6hbygqEe7PWJJfptxsJ9wVhpVKh2+1SLBaDwKUImQCLtvtztr21zejobg0rdzegiCJkhgaEUEVV+Fr3a7zuvM4BwPB7AAAgAElEQVRqY5X3x9/PSesk8zfnmZmZwfc0IaF86vU6lUqlHxPJFqm/5zBLP+Gi6nXS8wtk5ubILiwwdvMmAK1MmstTM2xOPEBvNMSotcm4u8YBb5UL7vPcR38Omn6MVTXGsj/GCuOsqXHq9p4yF54ZrY5iZk3KE2Uy9Uwwf8OGgvwuAdvheZbvOo/rbQ3DF2L8GIYxwPPDO1Hr9XqQ7aZb37KexPiIxWJBDEGylqR93euVHfkAI1aHc+3HibbW+HrsV4I9LKIExRiT8/TU2OFsIB2mFIhL9gJEnBonvOuc8q8ywxIGPttkeVrdzxXzFDvtFA8++wrHly+istNce/cHebXggvJot9oDsFYk0iab3SCTWSM3skks1h+bbjdCtTpOuVygWhmn1YrT9S2WKbBAgU2y+CgyfoMz/izTbJHw24TcJCPuGaLdIgCN0DI74Tm6iTopL4znWQMejKxpeYXDYV555RUajQYHDx7kC1/4QrAX4aGHHuLpp5/GcRyOHDkSJF488cQTRKNRZmdnefTRRwOorVwuBwpeD46/GfSWgYM+8YlPBDikCFmBROQlKaIXLlwIGE7OkckQiEUUgVj+zWaTer3O0tJSsIFEjw3IgpGFIVaWpKlmMhny+TyFQoGxsTGy2SzJZDII6kjhuuXlZVZWVqhWqwEWP+wm6tCQTKbct1hGnU6HSqXCyZMng/+ECfTsDdjL99/Z2QkWl9DtcGHHcQLIKpVKkUwmabfbKKWCnYoSVNQ9LRlr+SztAezs7DAyMjIQbBQhqccbAOb8OR7rPcaWt8WkO8kj1iNMRaYGAo3yEsGkQwu6x+c6DsmdHeI3bjBd3mZ0c5OQ4+AB5Xye9bEi62PjVEbSFM0Kk2ww4a0ypTYZM6oYu95U2U2wZhxgVY2zpiZY9Yu4VozHQ49THi1z73P3YvmDNpN+r0IiDGXshz2HYeErn/VjxJvUYY1BaGMwmUGfYzFs9ACsDpnKb2L8yPXj8X6Q/UghytvdZzjbewkDj9nU21g4+++IxFMBHi1jv7q6SiaTCdrWeV2uqxtZkuAwnjQ4pW5wyrvKIZYx8CmR4w11gjfUHWwwilKKYzfnOfviSxiuS+/0+/jW+XEaIUcrKtgilV7r5+rnNojH+/Ei2w5T2R5lq5Sn1z3MxoZBt9vDisZZN0aZ9wusM4KnDBJ+m4P+BlPOOmma+L5PxM8y6p8k2h3Fw6UZXWbHmsWmHdyrDnfpSSbi4bfb/WP1vRDiyQk/y3y12202NjZYX1/n4YcfZnt7e4DPdEWqV+J1XZcvf/nLPz5wkI53DmOf8l2wfj2yLpY2DOKNogjks1hSuVyOZrMZCH5905AsIL36o+CmkUiERCJBPp+nWCySTqeDhSxZNvF4nJGRERqNRlDTRs8F1jeCSP/FtRdmkmwQiTmsr6/T6XQYHx8P8FtdWenWlwTjpCYQ7JXjGA5SSVVHGVdpu1KpkM1mAzdW8F/xxsQTEBhB+pJOp6lUKuRyOZTq56r3er0gmC+klGLSnORj3sd42X+Zp8yn+DPvzzhVP8Xd7bvJRXL0er2BBaZj2XIP+sJrhkJUJya4eeIEnUaD/PY20+VtDm5vc+flNzh7+Q16lsV6ocBacZTXR+9jJ5EganpMGiWmzS0mWGOaDc5wHfx+2dstJ89D7RhPxptUC3N0SkdxMW8R7Hpqof6bXupBxkqfd+Gz4aC8Pu467i73O4x33w5uut1/koEmkI9+TNLb4Sejr3Bf6zIKeNG9g8edu2k4eXjyO0E/xNOWBAPpiw4xybueIZQ22hzpvsY9iWWmvWUMBVuM8KR/P5c4Ttko4vk+vW6PRKPET758mezmCkb+ODff9pNczDUwrBqZ9CbpzCrp9CqJRGVXPljsVIusrh6lsl2kVksTiyVot9u4vmLDyjFvFlhhBBeTKF2OeMtM+5tkvB1Mw8B2bFQvzYRxJ3GviIvNTuQmzegSDrv1qZQ5UL9In3vdQpdMIDGwZYyED2RsZC4KhQKhUIhDhw6xs7MzsEFPlKh4fGIoCj+9GfSWUQIi/IddyuEAmljJMgACtcgACwwUWIq7zCuDGg6HyWQywTE6zgr9gRWcVpRAJBIJcpUzmcyAMFaqX99mfHycSqVCPB4nmUzSaPTzg2Xz1TA8oF9PrgkEmUVSPVHgKIGxMpkMvu8HSieTyQwwhdRdEaEtQT1hPF14DI8/QDqdptvtBuWthalFgBhGv9aN3JMOFUUikSD/WikVpDRKdsawNXuMYxzwDvBS5CXeiL7B1cRVzjXOcbR2FMM3AstHKonWajVardYAJi73JnWdPMOgXCyyVShw0TCwul0OlMtMbZWYLJWYXl8HoB6NslIosDiS4yuxAqSP9Bdxq8yUscmRSJUTyQYX4lu8q9wF60XssYssOznm7TyLTp5Fd5R1O4lhDGZyyfzq0I++EUxShy3LIplMksvlAg9M9rPoSlcEwfDc3c7aHybda9A9SFkPWaPJe6yL3G9d6Qt/7yRP+vexozKosCK/W8dIvGYdat3c3GRjYyMwbnQYyDRNxuIeFyKLXIgsMsM6RgzWvRyPe/fyun+MTT+/l+DheRi+z7m5Rc6++iqGMnHv+hDP3edgFL/JmcwaiUQJpXx6jREa3Sirq2colwq0WqMYRt8QtG0b0wox344w702ySB4bi7Bvc4gNpv1Nck4ZJWODItTJMe6dIMYIjtdlO3yFZnQZw9pdn+5ePE+sfNnbIPeqQ1/D8yPrS/dw0+l0ENxtNBrBGMr5+oY5pVQQd5FAutSnejPoLaMEhISZ9JK7wIDr2ul0BrIadAElAl+sSRESev59PB6n1+sFx+jXFctMNoVJIDiVSg3UVJGYglxTnn3QbreDDW6ioIaVgHwWyEvSTwWzlQeZ2LYdbMhSql89tdvtBkpQhKCMk45JS9Ct0+kEtVxkjGBvP4Ewqux0lpdeDlfakzZ0oSMejw4BbGxsDDwrQIeChiEMpRRnamcoOkUujV7iYuYi1+PXOVM+Q7FeRNGvgikeVDKZDPrcarWCtqLRaLA5SFfqnudRTad5wbJoZdLkuj2O1uscb7c5vLbGyeVlHgHW4jHm0hkWshlupqa50TvCN3ZMot0IrbGr5PJzPLyU46ja4YHoLO8xrgHQ9kIsunmW3FEWnAJLboEdkii15xnotYREsadSKYrFIrlcjkKhECzyTqcTVK5cXl4OjBWxGnXBPww9iVDQ14E+3vqO9Kxq8G7rJe4zrwDwoneKb3EfNZVBGYrQbtsPP/wwmUyGp556ilKpRK1WG4DoOp1OEB8zDIOsanB3bIW7IwscCW0BsGxn+Yf2WV7uHmLVTu32zcNx1oL+T7guP331JrlqGXPsLLVHjlC9/2+Zsnp4nqJWPobR/beUbh5ka8GjNfYGHXN7dx16uK5HmRSzjLDoFOgQxvIdDvglRtuLJBtLREL9GJ8yzX7mViNLUZ0i6mexabEVeo26tYQywTIswAgMTN0YjcfjtxTxGyZR3vruagnm+r4fWPaiNPUkEj3WJLJFLx8uaMF3M+j+W+ktoQSGtacOA0kkXAYVBgtLDQsUGfjhnFxdGEvOvuxH0D0O2MugkL0KIqClT/rOSd0lS6fTQRAnkUiws7MTBM1kAeuWoVwrHo8Hm3vk+QfDykkUm2zY8X0/qOEvzCXCVpilUC4zUm+AoajV6/3gEwrbdfD9fjaLYZggWSymgef7gEIZCtf1aC0tEU/sZdP4/UHH9TxM08JX/d8Mw8BxXUzLIo2i2eqXLjBME9f36XZ79OzdUuCpNKFwiCPGNSz6+L2P4tGFKC9ZKf5pps0z489wJBHhp5azjLYsPPr98Xev7aPwUPgoerZNt2fTcxz8DviGAcoAjP69KYVnKPwEkDSwR8JcNqJcUXmyjS7FaouxaocHNtZ5x/o6jqHYyMRZzSYpF3NshnK8Mr5MJZFmcv00ylDkVY2D4R0mzQpTVoV3Ry5hRfs8V/eiLLt5lt0CKxRZY4yOEccyFPFEnEw2QzqToZDPMTpaJJcbIb5bw1+ylMQblU2OujK9nUegex3DUAzseZ5Z6rw7/CL3GHvC/0n/PupGP53UNPbKh/i+z4kTJwiHw0xMTPDMM8/w7LPPBvwocNZEzOGe2BXuiixwJFQCYNnJ8eXGeV7qTrPhpLS1vhcPC4dN8pkq9y3Oc/SlGsqKE3r7/8LG//wcq+oxNi4fZ2fxLszGCZJqnHWlsM0avUSJtrNDp9umSpxFisx7IzRVDMP3mKDMQW+DorOJuZvS7Kf6pb091yfWLVLkFBFS9Giwop6n6i+ACyEjRMgcDMYL5KwLa30PxLAHoMujRCJBp9MJFIkeINe9dL2+k2mapFIp6vU6SvU36+kpp8OG2A9Lb4nA8Pj4uP/xj398QICJ1S7Wsv4wD720sF7nRLd0BF8Xgaqnb4o1LTWFpCibCFLZoZxKpYIHlkhaqJRQkHLXEo+Qa5TLZa5du8bc3Bzb29tsbW0FZSpu55WMjo4yNjbG6OhoAMHMz88zNzcXuN+6ItCVidRqkUfjCfb+B3/wB7iuS/mzv8/2bv3+tyIde3SDUOLWuug28J9TSf5jLkPdMPjX9Qb/trLDyJtk+Xw3cm1FazNMcz1CcyNCr7ZbQiPqkhjvkhjrEh/vEor9aPoRLEVf9ZWtL7+rof/7SlP/TY657X8oFD6hkItpSQKFQa8XwvMU8jDA/nkiWBS+D9FoDJT0R2E7DrbtgO+hPJuw8jDZbdM3sH2Lnm/hYuxeX+Ht9sND0clCexTaRYXTVGT/Moa17mJN3Y/3tmlqxtepls+w6d5DlWOgDBKsUPRfYpSLxP11Vow83wxf4JvhCyxb4xi+y7nedd7Ruci9ndeI+12UseslKQPPB1+ZeKFx/MhBMGL4bhPVXcJ3ygP3rwwTf/d+lTL6Y6IMlDLwAMfxWPbTvBg7HKx/PWalp9jCXrVRPVajw2b9efJJpVK0Wq0BD05XOnKcnkFmmiZ/93d/9+MTGNYDXrqLpWOZejaNPlC6la57BLrg1X8XISrBXoGGRAnEYrHgJcpHtLVsQxfrQH/usGC4mUwm2GUsFQJ1y176kkqlyGazgZKRzXFK9eu/lMvlgeA17Fkg4iUppchmszSbTba2tnAch1/5lV/pW5O2Q+RdP9EXJr7XZ3W/b9S3Gg0SErD1fZQPrudiCty1G5g0dsdE+dDt7Jau2D3HUAa+72EZJord4JdSGEqhAEP1S1XEIlEMpfB9j5Bl4dg23U4H3hjHcx1CpkHIMnfPBeX74Ht8KOLxwok2//mw4r/E0rztapS7ZiOE/P5xvu8GYkvhYex+NhTAbl92o7ym0ReESvXvVSl2v4PBbsCc3TpKGYXKgtl1iNRcQjsO3WWTnfn+eLkxhZMxcdIGXkqhLLXbh10xqvrvluGRiPaIR3rEw12i4S4hUzJlwCOO6yfw/ASuH8fzI8F8+P5uhU7XwXUcXNfGc112J7O/HnY/ByJMxm53ohVgWQ6JRJdorA9LtNth2s0Inq90cS+OXn88jN15ANyus3sd+rWUPAfLd/v8pNj1yAz83YkI4xBWTh9zx6eTMtgpWOwUTGojFk7YQPUg9yWD6LcsVCSFcf8HqIxUWaqOse7+e8BgxFzg3vDfcCT8HUasFdb9HF/h7fy9/0Fe4ygA96k3+BX1j7zffJZ8pA7pge0ft6HZ7/XnD0xzq1luZO66xWMXNEEMt06nE8Cl4p0J6dCOlLXQEQ7dq9cTY+S5CQKPvhn0llECsOey6jCLvutOBlg0r54iqWckCFQjwVbBs/WsDHFnZSNYo9EACALBetaGnhUhOLtMuv6QG9Hc4XCYXC5HrVYjGo0G3ofuvUj6qQR+Y7FYUDE0k8kEmQKSSbSXFreXVSLtSd8ky6hUKtFqtSgUCrdkpsh4qHCYmhb0NUwDT2kP9d7F9AfmJxoZyMzSyXVdbNel3WoF8xfUTrJ7AcManocZDmPGYvh+Nhg3medhfJQbcGytw/qJdb51ps6zh10mrk6Q2kohYux7xRt03pLFKL8Pe5B6OrLEZyRLx1MuqxPf4W1Xotx7I8T4ZpXIuoNrKNZzI6wU8qwUCpTSaUwtqUD4KZlMMjIywkwhxh3JJqmda5gbr2CuvAid+X4nrRhMnIPJe+DA3bgTd7HajnD12jW2t7cplUo0m03a7fZtrUT9c44dfkI9zwV1BQ/Fs/45vs291KIpiA7ukDcMg0gkQjqdZmxsjImJCQqFAu12mzMTMbj8X+Dy/wdrrwDQzt/JXOwcf/LUFg0r3y9HogzAJx5vks+XKBRK5AtlotG+Rdxsxiit5vFejXLuyS2irTbtgw/x+uH3UzPSqI6iq3aom1dpmGvctFo8ZeRZMz7FoldkkzSgyHg1TtlXKHaWCNsNvuln+Wfvkf59uy6e62AohemHKIZOMh6+k5ARYsdeZKN9kZa7juc4mIaBgY9pKEy1p8CtXQVoAJ7nYvg+nufgOQ4hy8IyDOxIgoW5ObLZLFeuXAm8egkUy9jKHAnso0N5Oo+KkNd/c1032MEtiRbyGs46+2HpLaME5MZFwOg4m1i+8ru4Wjrur2dniGBuNBrBROgBF91zEGtdz04SCEr6JBCMCEx9x7EeiNVL6crGMrmepNXJgtNLZufzeQ4cODDglWSzWYrFYlCXXc/oAAaUlMRMpIqp5/XruG9vbwfF4eSe9fHV7+O7BbcEVpOx0Wsa6YJE5ks2JulurR7PGU5v1JWUfBdhLfec7CY59uoxavkay8eXWbh7gdR2islrk8SasQEeut27HksaTuXUIUgR2KOjo4yOjgaQnlIKE4t2eIK/fs86y/n7iNqKiUqVqXKZqXKZ+69eg6vX6ITDrI2OsnXgAKWpSexYjGg0SjabZXp6mrGJCcyREezQv4JQCNMwUNV5WHlp9/UivPCn4PxHTGAqmqUwcooVxlkyRlmMFdjwowNptDpl/QrvMp7nPG/gYfA8Z/mWfy91+pi4YERBVs4ubi2wZ7FY5ECkzejsX2Fd/Qco7T4Ideo+eN9n4PTP4Zg5ShcvUv7W/0su3WXq4Dajo2Xy+S1isX5+fKcToVQqsLWVp1wexa6YPHhtllMri3RjBV46/2mquTvosEPDvELDWKVnNHCNEJuhcZaME6yTxccgozrcba1xSJWI9Hbo0sWxXBxCA0kkWBYhI8G4dZpR8w5MFaJkz7HSeoWG149V+EY02NE9zBsACoW5W2XW9V0Mc2+PjmmaQdq55/XXRS6XC9a8pIPr7fq+z9ra2kCyiG606jvFBRYSHs1kMnvGk8ar0u6bFRN4SygBWZw67DGcey3fdaa/XXkGsZAlV3d40002mw3S3SR9U98YBYPpfCLM5DVcFkLvo2zAEiUkUX3dstQzj0KhUBBjEMUjC3J7e5tMJsP6+vpAdoKQeATCoLBXRlsUlmEYQYGuZrNJoVAIzhVYSY6FvdRFmQP5rHsecg39OBkP/VkEoiz0dsRiEobW3Vn9gSP6+MqiMgyDbCVL+rk0W5NbrB1e48rbrlBYKTAxN0HY0Va2NkbSjm5U6P2SvlqWFQjBYrHIyMgIq6urAwrlwPYBVkdX2chtMLU9xepYkdWxIi8YBvFul4mtLQ6Wt5nY2uLwygo8/zyNTIbG0aOE77+f1LFjA1Zh4J1lDmGOHIGz/7rfcdeBrTfwll/EX36B8MpLHC09xzG/7y3VVZpVNc4yYyxTZI1x4qrFQzzLefUGLgbPc55v7wp/FLtw3GD5cbFeE4kE41aNo9XvMLXwItGdG/1+HHwb/E//N5x6FLL9h/F0eyWa298kFvsa/+oDL5BO97PXer0w5XKBGzeOUy4VaDaTeJ6PRZTja13uu/IU0W6dhYPvZe3I+9mwVtlSX8c2GrgYbFlFls2jrBsFPGWSoMu9yRr3FRVTSUWnY1KtRmg04gNQb8BXboxx807yoSMoFCV3ltXeq7S86oDRMSw49ecWiBwSL1bnP1kncl3btonFYkEmn6wffR+BnJtMJoPYpd53z/OCyr6yNmReZG0MGy7DQeg3g94SSgAGBao++LoLJB6BeAIyobKoDMMItLJE5Ictz1arxezsLLZtUywWmZycpFKpBDW/ZaL1a+pBWYGA9OvqwlDakcDtcMxB2hUFII+2k35KTEIeK5jL5SiXywNWn7STTCaZmJggFApx/fr1AUEqzChKMJFI0Gw2B6x53QLW24VBwa3nl+v3O+wNCOlt6Ja+LASB2+T6juMESlLGTiAi3QPqW+QmYytjFDYLrM6ssjm5SWW8wsT8BKPLo/3SGUMLXe5Dt570e4/FYhQKBVKpFKOjo8Fu8OHn/KZbaeLtOGv5Naa2pwau0YnFWJiZYeXYMUKWRa7RYKpUZnxjg+Jrr2G89BL+H/8xzZMnce+/n8Q73oF/5k7Cu5VddSjL9XzIn8TNHoczH+2XJNneYOfqt+nNPU1y5xrF3iIn/Gt7/aOPzy8wyXe4h3kO4SizH+/R5kPGw7IsJkM17uQGx0qXyK6u4qPwD74NHvhUX/BnJrHtHarVZ9m+9jkqladpNq/vjl+SnZ04s7OHqO1M0GxmkQCrckKk3QlG2mnOXvs645sv0kocYPPC/8pm1uGi+xieUpSMPCuhw6wZRRxlEfF7HDc2OZ9zuOtgltFCMXgQjuu61Ot1Njc32draolwu92VGL0beuIOsMY2PT8m9wZp7iY5bC+5VTxe+HQmfypqQbDsdDdArqEp7ejqynvShp23r15T1qZepEYNQ5kRXBjpf6OtOX2NvBr1llAB896qIetAFBncQy+Do77rFo29uEctZJmtra2vgiT35fJ5Dhw6xvb0dBH51QaXn/srky4TJMaLh5XgJEMtD50WwiXsoAk/ce0n/lAfVC6w07PrHYjEmJycpFAokEgk8z+Py5csDT2oa9pqEQYexcvmuQ0bfTcAP45DD3sntzh/egS2VWGWBNxoNSqVSsMFueO7h1jRiwzU4dPMQxbUiS0eXWD62zNaBLaZnp8lVcij2sFU9HiKLTSC2ZDJJJpMJFHI+nyeXy5HL5W59fKcPB7YPcGPyBs1Ik5S957qLZyY8Y09MUDl1Ci+ToR6LkVvfIHHjOv5rr9P+/Odp/+mfopJJYvffR+LBB0m84x1Edh9qL7wkG8Q6nQ6OCuNP3U8lPMOl1VWMyix373yVO5w38FHskCJMj8Msc5hlXAw2GGVF9esjrTJOyc8xZlS5U93glHOVfK+Ej6KSOknpro8RvfBhQiNF6vWXqGz9OdtXn6bRuAz4GEaMbPZeiqM/Szx+N5Z1mM//6f+5Z7CYMaLdAnF7nIiTZXzzRY7f+DMspwsnHsU4/iDfdl7iDRQrkdOsmmP0VBjLt5n0NpkxSkxHOhTyI/1d+aMFxsfHGRkZIR6PB2VUgixBJ427liPu93f3lrjGunuZrtsM5lnH53WZoMsNkRmyZgSyCYfDjIyMAFCtVoNYpLwE+tThS92Q0yFW3eBRSgV7KkQOeZ4X7ATW+el28Sv5/GbFA+AtogRk8PSdd8Nuj+4lyGPwYPBZsXKcWJF6PMB1XWLxFWzbIRpt47ghHDuE64ZRqs8QlUolKFgmA33XXXcFk65bFIZhBBpdF7C6xwAEgkYsXIEddAaSonOyM1OYNJ/PUyqViMViweMmxcOQlFVRAr1ej/X1dVqt1oCQ0+9FdzeHBfawoP9uTCbjOyxY5V0fJ7mmWDyjo6N9zPnAgQHsUypR1mo1KpUK29vbt1hNMvd6HwzDINFJcPLSSbaz2ywdXeL6metkKhlm5meINWMDGKx+X7FYLHguhGRpFQp9wZPP54OA/bCHM749zs0DN1nPr5NaTwXtSoxGEgPkSXhKKVyl6Bw/BmfPEP+FXyDS7WK+8QbGK6/Sff55Wo8/wRYQmpoi9va3E33g7UTuvRc/Hg9Knss45LwSJyp/xUT5O7hYvBR+O0+p+6i5EXzPI0WDCX+NSX+dA6xzlivcx6v98YP+82+AbXOUlzLvZ3vmp8gdCmFZN2kv/h8037gEuCgVJp0+z+HD/46R3AOk0+cAK3hmQKfTI6zi5DnKSHOGsJPtK97eMievfY6J0hx+bprYXb/MPyR7fNlfYyl8no4RxfRdxt1NJr0Nxv0y8Ug/JTuZ7Ff6PXDgAMeOHQtKpQiNjIzQ3lKszlpENhW+4VAN32DdvkzPa+PiDsgNXY7IZz2OpxsrYqgUCgUOHz5MsVgMYJxms8ni4iJXr14dsNQlG1AP0g8bsvq6gUFDS37X65/p3rd4CPq6HU6IeTPoLaUEZBB0PH4YKhFhLfj28MNPdME/HPhMJr9KNLpGvjB4fdc1cd0Irhveezn9942Np/D9KEolcN0wJ05ewLFDQAzbDtHrRVEqGmDwegxCNL1sCJMJlI1A/Wv3XU0940OUiQiTer0ePK5SdjzLxrRDhw4FJQc2NzeDB7zoglJnFt1r0uGd4ViAPp63QDJDi0hfZLdTAIlEgkKhQD6fD6y7ZDJJOBwO4ifi9ch4VavVoHSGbhHp0JSO9Y9UR8hdzLExvsHy9DKv3PUKYxtjTC9OE3L2YB25ljy3Wso2HDx4kHw+f8vGwGGKulHy9TxrI2uc2DoRLFToL3C5Dx1r9jwvKOscDocJJZNY73gH0YcfJhOJYKyv0332OTrPPEP9q1+l9sUvgmEQOnkS85674fxdWKMGU5c+R2bx63hGiNni+3kh8gCbzb4wCu1mMjVIc81LUlMZ8BUZv0aUHh5QJ4WvDFJ+nby7RX7nq/Qu/1dqSxa1ZJjI6FEKhz5KdvJ95LL3Uq02A2u4z6c9dkpNrjy3wcrlGufCH0L5Cocm7eQi48tPcu71F7B8WL/wMb42fZ6v0qGqUig/R9Erc2fvGuPuFiG1l6Ydj8eDuTh06BAnT54kt1uuQq49/2qJlx5bZHO+TiRpMXrOYcudxatuYW0rnI2bmxEAACAASURBVM7gJjrdA9BJ5yfdAEomk4yNjTE5Ocnk5GTgESqlaLVaQcr4wsIC5XJ5wJPX146OWgwLbH3d6IiF8IhkAuoKQI4TfhqOD7wZ9JZQAjAYCB4uG60Pxv/P3ZsHW5bVdb6ftccz3nPuufOUefPmWJlZWVQWVBXFUIA2FGCBDQWGgaI+h1Zbmhe2rba+MOjwRduGhkPrU9sRbeE12ICIUFiFFFDznJWV83hzunnne8498x7Wen/su/Zd92RCoRDxCFbEjr3PPntce63f8P1NprqlP5AZlq9VaS2962tIKVleup+vfvUfiaJ1ut0q/ZUM09uHEVaHQsFmeKiA7QTYdhfPq+M4AbYdYFmbgR6NxhdveHalBIgcUmWw7CyIDJmsj+O6ZDIuQejQbgv6Wgoh8rhuA9suIESZKBIby9ZqUPr98vl8Cinp0HO9DA4Opu9rYtlmyl9zEvQSc1My7lUxeyV+/b+pcZmSlUmoTfW6VCptWSqVCuPj41s8H1ZWVlheXsayrC0BfsCWZH/6OXUzU3foNj4/ztDyEFe3XWV+dJ7lwWWmrk4xNj+W1DjYiO3QfVgulxkfH6dcLqfXNiPOTeaj+2FibYKX+l5iubDMWGcsNXLrtVmtyyRMOnurdsfM5XLJs8/MkN+9G37oA8ggoH30KI3Hn6D95JN0PvZx+J9/i3Ak68MR1QP3cP3V76I+Oo29vk5WJuU9LSGYsJbYE57gFnWGClUkgotiimf6DrJSzpArL1MszGMLh3wjpq9RpNz0KDdaDFyeR1w+Cs8fRZU+AxOHsXIzRHvfSCN3C+ePtbh4ZJnF2QYoKAy6XI+P0vYXmemzuPvxx4nXAz5z8Pt5bOpOztkWKMWQanF7dIGxeAGPDaa64YpslmrN5/OMjo4yMjJi5NEKufjiMi8+dJnVuRb5fo/XvHuS8YN56o11Xn55hXa3kRbgMYlvr+Bjegia+y3LSp0x+vv7qVQqDA4Osm3bttQ1UydD1GmgtWZbr9epVCosLy+nY8ScZ73QdO88M+e5Od80PTPnl3l+LxT9rbbvKCYAmwnVzEmoUzvojmg0GlvgFE0MzImq29YMlCWuXy/QallAmbk5yfFjSRZCgHPnXqJSqXDHHXewvLzMrl272LFjB1HUJpsF35dkMhLHCY0lQFgdLNHB8yX5vCAIasAqrtvG99sURJdXYtrtjke7k0OIHELkgQyKDOWywHZiyuWQVguk9PEz/YyN5oBr1OtdHKeIUj47duzg5Zdf3mLo6pXwTQnIJO43O+ZmUkfvwOuFnEzmoqOutdYyOTnJzMxMirvq++ikfDozq3bD09ftjZzWzcyEaT6jF3vsnN3J+OI4F7dfZHZ6loXRBfbO7aUiK3huYqMZGBhgYmIixf61Z5LWRrU9qZdhjjRGcCOXucoc49fHUw+t3vgS0xPEDGRcWVlhZWUlZUTajpBKhZUK9uv2MVh6jMKeOZrLeVaae2hejeHhC5Qf/j36+vup7NlNdzRLPn+ZaXWcsqoSYXEmP8HT5e20yopCaRnPOcUY0Gn3U68fAvbRdA/QHB9mPZ9nJZ+nlHUoNs6TXT2Js3gUceV5+ut/D8/9DiVlsSOaoOzsI7r1Vth5K/b2fXztN49y8GqD+myZ/7r3/ZysbAdgnA6vkleZkAtkCZAqKYCk1KYmqTViz/Mol8tMTEykyRDDIOLEkTmOPTJPfblDaTjDa9+3nYkDRYKwSzdI4nTGx8dpNptpzV7ttaPHgjlWTOnfFIS0+26lUmFkZITdu3czNja2yaBJ0sFMT0+nsJyUkv7+fk6cOJHa+3TqaPPavdpz7/1NYq/HnDlu9PzqpWk3E/C+lfYdwwR0R2k82yQoZsi1zuFhwkfmNfR+jdfBJoMxg8ZMWENLpLfeeitxHDM3N0cURbz88st8/OMfZ3JykoMHD7K4uMjdd9/N9u3TaXZL8wObH8eEABIUtkMcNxCijZ+R+J7E8yJ8X+J6Ea4bYlkB0EKpDko1UGoB12sxUGkzOHhjeoVukCwbbw/keOO9Nq2mot2BTsei27Xodiw6XYswcGi1SW0hYegSRS5h6BAENkJs1i421WZzMOt1r9Gql5Hocpx6mZmZYXh4OM1samo8ps1lcHCQMAy5dOlSmpxM319HV5qTpPfbm/BXvpPn0NlDrJXXODd1jiMzR5hrz/H64PUMFAYYGEiyWJr5+/WEM4PzTOnStpPCPeO1ca70X0F6WyFME9o0tVcTJviTP/kTtm3bxr59+5icnEw1uiAIcNbOMXzyo/TPfQVpZ5jf+wCzb7qfjp0Uolfz85SPfI3SmWMUX3yafJD0+bWhHKf3lGjfFhLvbeO514jbRZaXp2k1p+h0tuG6g2nyOiG8Ld80FB4rmYMsNXdxZfZeFmfrZKgxPXSJHUOzDDln2VF7DnvxYWoLOf7hodex6t7DH+zbjRQWO2XADzoSyz6DiNcSbY6YKNrq5QdscRIol8sMDQ0lDhsxXHyuxrUj83TqMZWJHPf+8E7G9hYIwoB2p5UKBHrMDA0NpQ4Fpk1Oj0NTczXHsYbutD1oenqayclJCoXCFihVt2w2y7Zt29KKbRMTE8zNzaXZa33fTwUV00vIdDHX40PTHW0Q7rW/6WNuZof8dhqEdfuOYAJ6omgPmd5waHPC64mkU61C8lE1UTY5aC+hUEpRKBRS91F9rv7PZAyaGR0+fBiAxcVFwjDk0Ucf5aMf/SgTExNMT0/TbDa57777Uk8XTSA1pJEQMYAsSrmEYZE4tolCj3bb2hIxrCEFPQjDMEx9/JeXr9PtVslkFBMTFfIFi1wWhGgjRAepmijVQql1ut05BE36+gJcN8L3YzxPvqI2kuSTsQkChzBwCEKHMLAJI5egayfMItz8L4pcwsCh27WIY58osrFtJ41+1q6XExMTaV4k83vqvtKeMJoY53I5RkZGtkjQm8+4WZijF7Ix1WrTNjHSGmH8wjhzw3OcqpziM5nPcLt9mLdHbycb5rCEIuxGxJYCKVCxII5iVCSw8UCCI5K8CJZM1PCd1b0sFddYylYpdQexYhshLaR0AA8Z20jHIYwEylFIN8a2BZEj6c+OIlsuj33pOVz3JWzLZsRe5h19L7I/e4FAuTxUv43PL+5m7YiFUP/Izr6I2/ub7Mms4JcbNO6LWevvQ7WaZM4G+Kcsik+F9D0OsZ1hbWiE+ak9LI5MocazaVCkFlx0P9VX26yckaxerFG9lrhel0YyHPqeMZoubD/wfcRKcb4b8uSlBl89vcjzC5LQtRnLLPPjrS/yQPkR9trXCESG69YolxjkihrkkhpiGRftOmrGieg02oVCAWKL1dOC6rmQuBvSP+lz+P4xJvaVsW17S7U+nVlX1w+PoojBwcE0747O3dMLB+uxZkKVmgmMjIxQKBS2wEa9cTmaYI+MjBAEAaOjo5TLZZaWllKvw974Ft3HejHtgBo67JX4TS3SZAS9WrnJ4L7V9h2RQG5kZES9//3v3/Lypl+5SZwhmdgDAwPpB+/FonXnmB9C/75+/TpPP/106rL59YwtphTcK2Ga2KOWbE+ePMn9999Pq9WiWq3y3ve+l/Z1FzvOAEYucbl5H9vSk2LTbz8Jv0+0hzCMiGOJ3IhN6HaDFMpIvBm058uGpColMpasrq4lBTViQwpR4DgChMSxBbYNtp2EyNu2SkLlN5JvWmIjp44AYSX/CaGfSpAmitGJzfS2EihlpYsQNoIkJa8QNpAsgo0Mn1jGOST9JPUk2pCgpUrgBJncSSk20qGlXumb387IhvP1fnecJs9NPsjx0cdxY59XX7mPAwuvx1b//8hDFecSryl8gl2ZJwlklqOtd3KkeT9d1Zce42Sq5IZPkRs+TW74FF4hwaCjTpHW4j6ai/toLe5DVvso185RXj1Jvn2CwdVFnj54O4033bPFDmJLn+6ST3veobOSfMtcxWZkT46pgyVKw8mxzz7/Atfp59FLLZ651qETKSpBg3svP8+9VsThye9lzm4zN3KMIf86lfYsQ8ElBqL5NKncuspxJR7iihziqhphjhFUppx4Z2XLOGtDRAtFVGyRH4XJ230Gt+fJ5/NpIXpNlHVEbqfTod1u02q10hgcM4ZAwzYmIzCFPK0FaAFFG4GLxSKlUolCoUA+n09dO4EUaqrValSrVUZHR3nqqaeYnZ1ldnaWlZWVtC5zryDYarVSyM8k7Johm3CgyShNGqibPr/ValEoFPiDP/iD754EcrCZRE5LedoIo1Ur3Tl6UNi2nWoEGjYyCX5v0x2voRrzo5jRribMZHp59BpVNROSUnLgwAEuXLiAlJLTp08zNzfHu279ECP5rUFFm59TEQPxVjrVI61vwEuAIIevFKIDUVMQCbFxrF5biYEam6wawLYCpNgs1ajvqZRKahBLUGHPM7ApECg2z8H4XwiJsJK1ZSUJ2SxLYtkKy1JYVpgwGAdsWyKEBBEDEUJEG9czkqDp7XRtIbABC7nBIKQURLEiikBKiGOBkoJICuI4+S2lRSwFKDt9XstKUmJblo3rJhM/5zq8Jf43HF45zNf6HuSJHZ/h9PbHuS96L/vErclYEkm66tnZzbQRUml7E9i2hbAslnNLXC1c5WD9IHmZQ1gWtr05eS07+Z2WSnUdLEtw/MQJxt0l7lYPcSh3jo70eaR9D08Fd9JHl+nyJxkbuoQcqNPq7xIWNlyRA4+1lTHWLu6mujJOo963wRAVUp6BPLwwUOH0e9/L6ZF/x8TyMj/1zOPJvJE+wfUC7dUcYdUBBF6fYuigoLzdpjKWEF3bkzwzW+WRiw0eORPTilcouHBv+wpvfvofORBVyR36AO7AAb7SOsIRdZEd/gxruUlk5o6EAHeaFJuzDIVXmBQLTFqLHHAupWNrVVVYqu9iceEAi8EuapVJirttCkMObi6Z04ODgyiltpSANV0nNfyoCa1SSaGWer2+pepdbwJJbdTt6+tLPZC0dmEGaWlaoYmwZipCiLRWhs4VpOMKNC0y4WstJJr0w3x2E70wtVfdtGHYsizaTpv18jpu4FKKS999NgEzZYEO7DLxPc1dTbXJdIU0JXezk29mLDaLrJjXhk08Tn9cHYdgagym3UKf08so8vk8T17/BO994L1bng+2ulNqtdQcePq5zGR5etuyrFSqMyUby7JYX19PpYTTx46xtraWajtmuUj9/poJ3szopLeFECi5OdiEEKho0/PBNGh5nkfGzaTFUnTAlVaXHcfG8yS2nXhdKVpEYY0wXCeK6kRxgyiqo2STKK4jZQNUC0QbIbrYdgfL+sYqsFIkto7QIYp9ZOwRSx8hcqCyCCuP4/QxLHLst1/FWbmDz60/w8esP2Z/dg8/MPqDTGa20e2GiOYa9eal9HuZRk0hBFkv5tTwU8jsKne270z6MVGxsD0Py3WxbBvLdZOkcp7HYDTHq4c/xY7OMVrS4UvhYa5ZFWZGZ7m/8lc0+wWNgsMaICOLanWIlblRVleHaTTKpIKBUpBppu8dKTgzcCcnDo5R931yoeQ9Lz6OLO2DC0XadR8Q2PmIvl0BhQlJfkBXOLM4udjmiWvrPHWty1pHknEE+0sx92UbvOaT/4PM0hLq0JsoTn2YoOzx0sQSTz13KjWqa8EMQNkeS/52rqgRnokiZCzx6TItGkyrBuNqnnHnHHuLzwAgsVi7MsrK0jSrmWlW8jOcP3uayuBwSg/MuBulVCp11+v1lEG4rsv4+Dhzc3NpiVVTcNPfT0v8pgOKacBvNpspAzEFPlO70BK+JuQa4tLHaw89M8Gk+RymV12vm3Gr1UoSWmYgHo+55lwjHAtxhhNyPbQ8xEB9YMu8/VbadwwT0MRcEwzY5OQmwZFSbvHmMAmsnpx6UMJWX3bd4YODg2nW0N5jddMc3SR0+nzTwHwzJtPtdhPDl+cgpU41K7EsGw0N6Xtr+4bp8qWZjMnpTS1Gv7fWhLRGolVWy7LI5XKsr6/fgG+aA7CX+PcaopLn3qzp2yupmPiqdr0slUrk8/n02fQxejuOPSwrj2UlE0cQASFSdnGQyDgglCEyTmInGo1Gms4jmRxVomgdpVoI0Uldel03Ma5nMgrfi3G9OLGFuBGe38Jxath2F8va6ql1K7A/B481HL5YO81/ufgR7iko7uvz2LnTYWw8MaRHkUccu0Qb8SRyY/16q8Ri5Rzeyg6EyiOlj2Xl077TY6TYvMirrv0TE/UXCe0sswMHuZ6vURyYZbJwiUAIFqWLbFZYmd9JrbGdWq2fJN9/wluKRblF8tXjYJE+js7cxcXpPtxYkY0UP/uVY2RWX49cFZDpYo2tYldaWNmQ0LJYa8OZCy4v1zMcW/ephjaOUOwuBHxvpcNee53tD32RydOnaZXKHH3L91MbGKWbOUbXiwnmE5dJIQS1Wo1arXZTg31qMMfjIkUuArAbeAMFGkywwDgLTITzTIXPs6f+BCxBoByunhhgNbOdWmEXnYH9yNJ2Oht2I20fMCsE9qZ9MXNpJc9AmijvZgkVTRpiZv3Vdis9L7QNK00uuOHppJmRpl2aWfR6B5lGXiGS+J5arcZ6ax1rysLb5cFhYJgEdQ0U4rIgPhpTPVrlrf/mrURW9N2nCZgfArbGB/QS2d6ykL1uVZowmceYhLOvry81PpsupJ1OZ4t3iAkFwY2h6PraJkyln9l1XQ4dOnTDe5r2i95nMz1Veu0UJlPSA173k35PPTiBtM6wJhr6uUybiynhml4L5qA1maDJTPV52tVTB8SZkdw6x5PWdkw81vO8LW6i2uuj0WhQq9Xodrs0Go20zKVelLKJohxh6NLtZrZOcrVZj9U0hG5qIg6OY2Pb4YaxPMbPKFw35A25LrdnqjzcOMnjjSs831C8JZPjVhnjOhI/08G2m1giRlgJ/KSkzYiyULKAHHsGKa0NWMrZCDjMUGi2OVw7x47udbrC5Zn8Xl7MzdAlg2xaUHOI4yyBLCJlBoWNkhuCgjI9S9RGnYHNGgISi6cyu5g7uJeVPo/+TkTTtfm5Jy7hrPfTKlyim1kidtoJBVyBdelzUVa4GFeoqhwCxZi1zgFnhW1ODS9WTBy7yuFnnsXvdji9/1au3HIY6bjU3JiuEMjQJog8uhvwo42LwiIWyZPFJAVkZGwjIxcZu8lvOyJ2JMoSxAgUFli3ESNA2EghGGWZXeoyE60T3GJf5UD4ItnqM1CFqsxxPJrkZDjJ6XCUc+EI9SiDqwKEZ0PGRWbzxGWPaMwnyGYJCnna+QKtbJ5yvcaOF7+WMgvbttNcZJlMJoWFdPSwdvs055FpZ6zX6ykt0nNAX1MzIU0bzHme2hqRxAMxwY6AeCAmM5JJKHIMYkHAUxCcDYivxolzguMQrUS0W+0bhLhvpX3HMAET2uklUqZh1uTYmvj15uo2Oxq2YvlSyjQ52Gb8QPK/rhOgP2CvtV9/1G63u4UompqEloj1Wj+PCS31upLqd4ZN6drUQswEefo881wg1QhM90SNU/ZCN7qZ2kEvs+3FKc379sIi2stCq8Xms+mketo4Zhr79bfTBF4zQB0nYCbuMnFWzWR7x8ScNZQwFCsxCduBQgRs5IfvYtHZID0btgw2F4GFRZkKd/Nu7kqK0QBn/5XjeYwF3sRT7OUCbXy+zGt5Qh6m3cgQN6yEKCKIVbId3/D7GxyDRRhlaYxOcf5giVynxa6q5GKfzw8+f4YvtyW1PklMBhlvI4xsOjh0cYk34CQLiU3Sp9dlkTnZx4lGnZ85+ve8Ye4oV0oT+Hf/CK8uT7MYB/x+3KHVJS02o5Qu7gl2nNhKBCBUUrQHaWGppMaAsCTCirCJ8IIQX3bxVYAnQ3wZkpddPBXixgGe7HJdhsy1RzmiBsB9FQOFLpO5dSb9Ktv9Je72zqWG5+vuIC/27eOFvv0cKe7jpeJe6k5SrzkbdMh1O+SDDpXFOfo2Mvqaxl6da0tH7Ovxp4UU3UxsXjMInbrdnJ+u66baiDmPICnaFBdiwvGQ7kiX7kgX5W54B63YiJcE8qLEW/Kw44SZOKFDsa9IEATkcjmGh4fT633XMQGTwJmlHk2CYRIoEy4x1Ta9z0w90WvsFUKkBFobkZRSW4LStMRtXtNM57AluEfKLRigZSV+8uazmNKqCbv0QjCa6Pe+j8mQTOZjHqs9KbQdIJfL0W63b2r76NVIegeUqSGYzdQWNDPIZrM3eDJo99hut8uJEye2+NHfDDb4l7TeIDHdplU9JZxyg7RrUqVEsp2QPwspBBEWiA2JVIjENUok27FUdAhYkzVCK8KRLrmogCUTo6raMMqDYNVbI/DXmFZl9tiz3B88yYHgKi3h8XD2IC/YM3SjCl17gKY3hZfNIuMuqyvX6S9n8F2FJQIsEWBbEZYVYFsBluhiWwGCDpboIgIba3mKlcXbeOLQGKcmPO44cwq3MMFT4xl+du4fmNj9ZfbvUbRDnxMr+zm+eguL6xMoBGP5NW4bnONVQ0sMZAWWyGJbWWyRofTcJQYe+goiiIjf/G72ld5GZAsWD1scGMvyx5GLjEKCdpu42+H4Sy8RdFq4wqKcLyDDgLAWEdUUKoiBDsppJus4hChMrPokSkng+TRyfTTyRRrFjXV+gGahTCPfx3omTytXJL7Jty42Vjm8+jK3V09wW+sMt66d5B0rj6X/L4oKV6IhzjULHKv6PHu5Q7F/kN27d6MMrN+EVs16H6ZNUQtksIkwACwsLGyZa+Y8Mg3SqqBoT7SRk5JwLETmNoJiGzbFa0XyK3nKtTLXL1yn0WggpMDNuGBt0g1zvPcWsfp2tFdkAkKIKeBvgFFAAn+qlPp9IUQF+AQwDcwC71dKrYmECvw+8A6gBfyoUuqFV7hHujYl+psRoptxWG0kNuGN3mAPUyXTH1kHrej/YWu+GDNzKJCmg9YShA54MbUJKSWVSoXJyckthNp8ZvN5tXFq03B8o5vqzfpAG3s149ADT2Ol5nubfav3mX3zSqql+U30eaYdQDNEE6/WkJq2DdRqtdQDo9eQ3/s9Te3KZJ7mNrBFPe/r66PdbjM9PY1lCTzP2cKYtJZiGvD0O+jxYPZNvV7HdUucObfG2dx5TpZPElkRM/UZDtT2U/Y7lMvzlMrzFEtzDLZa7LjcYnA1JLaglnOZYxeRdwdDuX04mcKGpKjI5wVx7LJoZ9i9e3fKvE1NS3+zoClZvwqt6zadVYtLwy6ffVOBlgc//fd/x+VDb+EL40V++uoLHCzbvLTybp5dKHNqbRCJxWiuxv07X+TO4eMMedeRQZc46BKvRcSBBUuCkS9FFK/ENAZd5m69nU4noB39FW13geiLAhlYRIEAabrjgq49t27sDf08zXKZZqlEozBFM99HPVegkS1Qz+RpZHI0/CyhfSPpyciYvjikL44otRr0rdZxG3XGMh7b+go0r1ymYkPedanXodHYxtPhGE8DGdVmMLjCaHyNSbHITneWO/q6/EAfhJNwudvHkn2Nq2qEeTnGajREaBB80ybWG/wJ3ADRXr58OXURNxGF2I1pVprUyjVagy2iYkJPRFvgzXtkFjJkFjN47U1X7yiOtsQu6W9vavpa89ZpVXrn8LfSvhlNIAL+o1LqBSFEEXheCPEw8KPAPyul/psQ4peBXwZ+CXg7ieVnN3AX8Mcb62/YejvAJEomNq0/kkl0Teu7OYlMTqk7TXNvnfzJhJW0Oqe3e0O2tUuYJhKauJjSdRzHVCqVlDiamoUpfehmGnXN4/Uz9GKJ+h31wIuiKHVz0/iklmxg08ANW72BTFc7815622TEJuPstQfo9++1G5ga2OjoKEePHk3LZZr9a36zXjiql1HcbMzo6/m+n+aR0iq/6a3R+031+DCNd70wnW3b2MJmb2MPe+UgpypHOdZ3nrnSOe4rhdxWiBhYidlzpE6xFVG3BAvWKM9l7+WiuxfLyyb9IhyEobFpxvOTP/mT6f2CWHKt2uDU4jwnr8xz/myDpXlFo2XTFJC1WtRvK3Fxb5GpWovf/P3f5NHv/2m+sL3Cm4+d42i1wMeahwix6KPD7Z0z3NKdZXh5BXm2y0LQZYEiUNQThe3L6+yeXwHg+MQgVwcHcMMAO3cdKy8RIkehYmP7EukpGoUMjWyW9UyWdS9L3S9Rc8vU7DI1u581+mmL/A3fyVNdyqpGWa0zKq/TF7UodVv0xV2KcUBfFFKIYjzpolQGpbK023D8+EUGB5PgrMLEBH4cUl2psmLMVz0nOyGcU9s4wyQylsRBRFHWGWee3NpJDo/Cq6yz3C2OA9BVLvPBCPNyglW5nVV20JZD6DgEEzbS81I7rDiOw+zsbKJ9E7GcX2ZxYJGVwgqNXAMEiEjgL/rYx2z8eR+35mIJIw7A2WQ+tVotzYxs0ilTC9DzwfM8Wq0WxWLxpgkO/zXtFZmAUuo6cH1juy6EOAlMAO8G3rRx2F8DXyFhAu8G/kYlM/cpIURZCDG2cZ1vdJ+U2Giuq4m9UmpLZ5jSfi+R6MW09bFaUjW5vj5XX1sTOk3AetO+ms+Zz+dptVpbJGN9rMbtWq3WlsRkvdKtvp9+X+3G2Xs/8z1MKEVvaw3FxCL1NUwc05Rwet1DeyGjm0FHelsTf9OV1mRYvXDP+Pg4J0+eTG0CpuRtXlt/b02Av1l1V+O3WjMxoUQzl08vBNfL5M3+dZw6vn+KXbuOUCpdx880eR1wtenx+TWb8/OKd63VuaPTJcLmwewOPjIc8ubq/YyKUQAcKbEdl1oArY6iHoasRi0alxusdRW/+cLfst61aEY+gcrc8F62kuSsOp4XMnd4G42BMt934iL/7s//K3/6A7/KF8Ms+X++xpMqSzZuc6B7hkPMM5PpkO3PU2tArrgDy/NxfB/b83H8DNl6k6EH/4nM3DKdvXtZv/MD5MQopSGXub0+S65gTQku1Zu0M1lWFdTVjZqiHSuKQUSFgHHRYb9aoSRnKal1xv4bUAAAIABJREFUSnKNfrVGWS2ToYa1EdluWZ1k7d3oqWW2IMhQKI6zutJgbW2M+fl5QFIo1inka+QLLTwP4sihG9i0W9ANbFotRRx5tNuCatNmKZziWtXmK84gI8NDDIoq250VpuwlJljgjug5nOhpaELbyrPsbWM1O81KZppqboauU0zHjJRJDqSr8irPu8+z1rfGWnYNZSWxN/n1PKMXR8kt5bAWLFqNFuvr61iORUyM5W4tsqTnjLZHmI4hpoAGm0Ls+Pg4nU5nS26jb7X9i2wCQohp4HbgaWBEE3al1HUhhLZYTABXjNOubuzbwgSEED8F/BRAsVjcYkw0w6tNQmUSJzM3kLnfxMs0Qe/9baaYMCVg49luUMt7CZsmaF+PW0MSj2DaFbTm0asJmOfqOsYm0Tfvb0rkQIplas3AhBX0QNPvaGZbNaMSTcaq31c38/6aAZjXNY1s5nMIIVKm1ul0mJiYoNPpUCgUiOM4lXpMQm+6zunfN/uWep+W9qMoSssk6r7X1zA9kMy+ML2fkv1NHPc8vncRxz1PxU6icjNZH1ktkJ0VTC2vcHu7wQN2TN4JWcfhr9QMX+q+Ctan6FsOeE72EyqfpsjSsnK0rSxKbJ2sQklycYt83KIcNZmMm+TjFvk4oKBCSp5kuOTQVBZfLk9x4s678JTgJ/7hcarX5vjgfb9Gu2rh1Vu8c/8g737VBG/cN4brbk7nWCm+8NgTdPMFFoOIFQlrQcTuf/oCr//cp+n4GX7/gz/NZ+96A8okJjFYMQxYipxlMW7BrRb0RRHO9Qh1PiS7LsnEawxPtekbcyiXS9jCJow8pOwnjvuI47F0PLblZhyBqcUqJYEOjhOiaBF0O7TbklZb0O0k7tSOE1Hsq+H7ZyiXl+jrS+JMhGhjWV3MDL83a1JCGDqE4QWU8pMYktjjXOxzRu5CyAOUg5ChTpNKp8pQsMDk2sk0PrLhVLjmj3LKz/FsRvJVt0bVCmEMiu0iU8tTlNZK5Kt5CDdje0Ir3CIkmsnh9HxxXTetE2K6xesxLYRIvZb0mB8eHmZlZWXL/PhW2zfNBIQQBeBTwP+plFr/Bhjyzf64QZ9XSv0p8KcAo6OjyiQApgRqvqi+Z6+niPnf14MRTOlQ/+4leua9zWcw920lHDfPYa5dS8102L3HmtqIGRCnjzON2SYDMmMUTANXr+HZ7Kfe4DbzGU2CaxLGXghKM7BeLNKU/PUk125y2l6i87uYEJQ5KUwDne4PE1a6mbFeN/2/GYKv/08FCKVwANVpE0chxBFB1MTiOpZaJorXUFGbuGsRBy6tzijr3V004yzr5KhZRaYyazxQeIpX++dZlUX+IHgPfyPfRosNCX6jrIUv2mRUg4xqMKDm8VWLjGiTt0OKjqRie0yqcexqP7JZQDBAZbzCrlePs+uOESpjeV68vMbPf/oopwcdVNFl9EQdcWWZv/WncWa20x3Osqsk+Y/veDXrUvJSEPJPF66zEITMd0MWuhFLQUhMHmoKsNl9+SL/6X/+D3ZfvcSzh+/i4e/7IIWowI9fCylM2JQLFoO2xaANJUvg2janTl1lMjvN9aNd5k90kSGUpxzG3uDzxJFjZAam8bxsKgRp4mV60pjE34RjNb7dbkOrFdLpxEiZpBVxXZd83ttwF+5y9WqIlAPYdhI8Nj4+nsbB2LYijutEUR3b7qLzaGUz4HkRrhuRzYHrhGSyCscJyWaaOE4Vxw2w7RAhoEGyXMai3h2gsSpx1mOGGm32dk/z7mbMu0mMoiuZDAtOgb+c+96N1C6JLSyMN21xWlA1oWqTxulxrt2oTTpmwpQmXdHHaaeWb1f7ppiAEMIlYQAfU0p9emP3goZ5hBBjwOLG/qvAlHH6JDD3SvfQBNPE/nuhHxP/11j6zaAgs0NNCVof2wsRmITMJPq9TKFXa9CVwPTz6Pv6vn+D5tAr1erjTbuEflcTtze1HVPaNp9LD5Zeact8R52292Z2D/Pdem0A+h6630zsvjd3k76myZz02nEcMpnMFluMCb/pa2hvizQOIo5RcYyQMXEQoGSEikKIIogjVBhAHGGjGGq36b68DlGIikJUtHGsdiXGounkaNr5ZHH6adgTNJ08TSdPy8nTsPIEOQ9yyfu8Wpziw86neYN9jGVV5Lfi+/g7az+dbAfH+mdGMiGe3SX0V2j4cwg7YrwzyT3teyhQwHUKiNjDqpegVkRuRO46hZjD797FzsPDVMaSkqKLnZBf+OJxPnF6ATIWzoU6ViumpmLuWJnl3ukx/u61t7Cj2+ZkscBPnNxMxVBxbUY9lxHfZX8hy4jnUL98iZ05n13/+5MM/uPnoK+P6Cf+A2/s3MqbjyraeyXt2zIoaytsqpSiU4+pn87x4iPryBgqMw7jt/nkKpuSrdaGexOjmcZ/DW1o4t9ut1lfX6der6dzx7I2EylqDz0pJSdPniSfz1MqlVIbVxRFXLt2bcv9k8DDIcBKXTxXV4LUiDo6OroFatQtkbptRLbLamGJeX+Bq/YiNZFI57mcy45igRk7y0EbZrrrVNpVyq0GA0GbKNrU4vUz67mi5+LN7G7mfDL3a63eDLQ0Y4P0dTOZzA3oxbfSvhnvIAH8BXBSKfU7xl//APwI8N821p819v+cEOJ/kRiEa+oV7AEb99lC8HshCpMYmi6XupkMopeImxCAXpuGH43FaQJrXt9kJCax09KnzidiEk2zOLbJHHqJ7c3UOdNu0Qt/6LX+Tw9yEwLq7RPNBHK5HL7vU6/XU2ag76PbJh7ubCHM5vcxGaxJwE2pxUz5oZTCEYKo1US0m8hOC6FkEgglY4gj2CDWMgxRYZCsowAVJlK70JL91xk7sbDouAXqTp4FKrSyBRpOjpbj0bQ9mvisqxwtdaPRUhBjO+vg1sC5gnDqeM46d3KBD3VOcle4yqrl8tHsHr5m7+Shzz1GuPIV4rUY0UmY2S/+4i8S1SPW2mt8ofIFrmau8jX1BG9YeAeV2na6QY5GxqZRlrR2hjCZZdW2eGGbYOH6HPOXQq6vtYmut7Cvt7HrIQqwixYfOPcQbz3/NJfe80P8X3cfYKrdZE9U55cOHGTUT4j+sOfg93zHT3/601x68Ivsff45Ku0O8ZvfjHf4fRQvOMgsrL85SziywdTZFKCaayFXX2izcLqDUj5DezwmbvPJlLYybB2I1wurmWNbE0JdtrVWq6XMXWeYNauw6ePr9TqtVotKpZIGZOXzybcznQ9MJmIKTFqQ0Jpop9NhaGiIer2e/C8iVrOrrORXWMotUfNrIMCRDqPhKHvDg0zJKQYYSJMQrgL1DeEpW8ly5MgRoqizpRa0Znqmhr1lrImtzge9Wrt5jimApU4KGxr217v+v7Z9M5rA64AfBl4WQhzZ2PcrJMT/k0KIHwcuA+/b+O8LJO6h50hcRH/slW5gMgDYSvB7pUwTKzf3m4PPxN5NY6gmUEBal9esQWveSweRmNfTz6qZhgk/mAxHn9dLSE2IydxnvqfJHExGoAeZZW11hzWlZvMeZtMRuxof1xPvZs9hqqJKbQQDoSCOcGRirLRQWFJiKZkMIBklv6UEpSMr41Rab+vvBNwMwRW2jXA9hOMiHAfb95HZHLguoZuj7RRouUVadpaGlaUWOdSlS13a1KVLM7Y3wpbMJvGcBra7Ds4ysV3Dc9YR7jqWs45w6lSsVSblOmNSUHBGyGR2MSMz3Lv0FOON83ScPv6+fSdPhrewf/sdzP71X9N6qbXJqDMZxOAwjy2tUZ7ZScveQcW6g8Aqs17u4xNjNutZCN0b2ZcTR0ws1XEWOqxdqCJqAS4gSy6jUwV+YfYauz/521gWzL3r/fyXu17HQLfFoUc/y5Dv833veftNehLq9Tp//t//O9u+9ihvv3SJNc/joUN38raxB8idd2hMQvfOPPhJ5S/dGssRV55vsXw+wHJg/GCWqH+Rmb39W8aIlk51RLo57oGUiK+urrKyssL6euJA6jhOWl2uWCymcJC20a2urvLwww9z7Ngxbr/9dqanp9mzZw9RFHH8+HFarRa5XG6LBqzHvp7XJkys0zhkMhlc32Utu8YF7wLLuWXWMmtISyKUoNKpsL+6n7FgjM/88WeY78zzrl97F+2gTWxtwpI675b2xNPvas4b/S6wWRoXbg49aw3KDOg0BVBTGDaRARMW/gaQ/L+ofTPeQY9xc5wf4HtucrwC/v2/5CFuRrj0YIOt1axMDtnbsbrDzGuaDEDjaeVyeUsxBy2BaBfLTqeTqqW9DEnfS0M4uY1i4Pp5TR9eXaCiF+LSH/lmzO5mGLspoZu+8SbUpSMXhdgsiIJKomFVFOLFEY6MKERd8p0mQsbYqMR1UcYIGSHiGNLfyWK9gtqpACwbZW+kDnUc8DIIzwPHwfZ8MvkCMQLL9fDzeXJ9fWRyeQrlfrbtmKG/UkkTZ/3FPx/lK5cjqoGiFggiJRLOYXCPvozDaMlnwmtT8lY51nqZmloGt75B4NexnAZ9lk9JVOinyFTYZVdrgb3NK0xGXcoUWC7ewVz/nazkdjHcOsu+hc8y2DhJxy3z1cEHODLxTj712LNUdu/mKBlO3vsOnPt/EKd/AFEZRBSTdM9PGP1hx4p8JyQbtojXr+LIq3hyjfKy5JbGMOXY4+zVBnNqiKXCBFKBsgVqpog1kuWXLke85cVniJ78cyiXaNz/Ln7+Vd+LHwds/+zfEMYh1Q1iaBKBRqNBoVDgrz/8Ye55/nmK3YDHKxVaO9/Cu8bfQtSUfDl7nIsrCww8M8A999yDbdusz4dceb7N2uUQ2xNMHc4ycVuObNHl7NnFGwiNvq9ZlyCOY5aWllheXmZlZSWFbgqFAtu2baO/vz+V5PX4n52d5fd+7/d43/vex6FDh3jqqacYGhrilltuoVqt8uyzzzI5OYlt2+zfv58LF87TaTfJ5TK0ww6OFeNmuriFJvWqR9jpS6N1EdDINqgN1Kj316kWq8R2DApK3RIztRmGWkNU2hU8kdCBT3ziE/zKL/8K7Xabj3zkI3z4wx/eIkDq+afnl/bE04bgXrrVa6s0aZE+TsO0uhaCrqWhBT8NnWoaZVlWmv3429m+YyKGNcftldpNadw8zoRyTKJq4tkmAdZSSy6XY+/evWkB92q1mnqqdLvdNIOfJqQmFmcWgtY5R0xpRC+aifSqfCZj6rVX9BrGUw0gDLFkjKUk4XoH4ggZBCgZE3e7iCjEjkLsOEJFESKODMIeb3Lv1WS1HWCxlva7QqBsG2Ul2S+lZSFdFykspGWDtbFPWCgrOU4TfOF6YFnYhvtpam/ZwGyFEOTLZaSUfPCDH/yGY6BcLtNsPs3KSg07bLCn6HPvXa9i/44JRvo8is48TvQsrfpTVKtPE0WJev9oZ5S1Rgax3sdk8R5K1iiV2GFb/SiT688z3HgWW0WsuwOcGHgbj/TfxeXcdqrYjDdP8c7Z3+FA/ThLXoVfn/k5/mL8XXTsjVCo75tJxpmSFEa3U7t4nszqGv3zdbbZg4zGJfrakkLcIees4ueq/GPlf1OrrZH7W4fKcJnggCKY2Mvxeo5aZxsyZ5EVCqnAminQ2l1iXy3m/36pTf+JL6Fe+iTO4BTh976Vn7v1TURC8pHHrrGzcB+ucPBsl/WvXqHv3ql0XtSvXeNrH/oPfM/lyyx4Hl/YfQtv3PYO9hWnONs5xf97+UGyJR/PsfDrReToGHPH6rSWu/hZyYHbHPqnLYQtUWsRwaokt75IcOk0yAipYtRGYj8VRxTrdVZWs6x2POqdRBt2VES/26TsNilZdbygA9ciuBxBHKNiuTFuQyYl/Pbb+lHVL8FX/5n3lUBKQTwBbWGx7ijWL32Kuquou4pGSdEYkjQ9RcuPafsxHU+CgLfO51i7foDTwWnak22i8YjIT7TjTDvDeG2cKTlFab2EF3tbaA4k0NTevXtTyPRXf/VX+cu//EseeOCBlMaY8SiWZaVePSYNMmmFbiZMbe7T1ykWi1SrVXQSOt2iKEp/a6aiVJI9tVAofNtiBIDvjKIyfX196oEHHmB0NPGvNrno19MCHMchn8+nRFQXmKjX6yilGB4eTl00TQOW67r82I9tIlTtdjvF8PW1Af7sz/6MVquFUorZ2dk0IdxrXvMaFhYWaDQa1Ov1NK+Nvr+WyNfX16mUy4gN3Ftu4NsqChMJO443fmsJPNq6bEApr9SUtUmcE8K9SbA3svgjhSBXLCFcl+W1KqVKBWU7CMdJ0yTodzehNlNrMVVt/Y1Mhq2ZgBmkpbd1Wckf+qEf+sbvohSf//zneeihh+h02uzbV+H+d+2h0znC2tpThGHCybLZbfSX76a//7X099+N6w3x0U99hnNzl9g2GCODRVqqy6JX4VpmnKvZSRa9ClXLQ4nEW+h11Rf5hUt/xWtrR1nwBvjY+A/waOWt9EnBYBhRbNQZkxJnYZH86gpjXpHVepaVTpmuNQBCkBMNJjIrTHjLDPgdiEJskSSq6IqYJ1WJh9QQj8oh2jgM0OG19hUmOY/MSz516Pu5lh/iA7M1fua0Qp35f4hOHMMazyDeeDv/x+F/z7Us/OGJ3+FQ6zSWijcyB0VYIsYmxpIx4SXB2tMuMhCUbmnRv69JLASRsomURSStret02/4G/209JlQ2beXTkS6hcpL04kqm9ppXalIoOl6cEnC9dDMR7Uyy3fIlLS8muomga0koRIJCbJGPBLnIIhcrMlKx5kQcqWwc2ALnmoN91WaXvwu5JtmxYwe5XO6GyH09vh988EFmZ2exbZuf/dmfZdeuXUgpOXXqVJr4UCcgzOVyuK7Lo48+mryXvDF/l6ZP168nplDtVm3ay/r7+1M04tSpU1uCO6WUqTu1CTcBTE5OMjExwSc/+UkAlpaWvjuKygRBQCaToVqtMjAwsEXSNyEZ0wBlugrqfU8++WRa9s30PtD30IahPXv2MDg4SF8+x5Mf+ysOvPEtzNzxGlzPT+9xfW6ObqdDuZjHlxFnXnqZHZUSYud2+sM2ubhDSXXpdpt0Wy06zQbdZpP1tVVkGOCsrycG0I12MzOOArDtDYLsJtK1n00gFTtZpGWhLAvheMm2bRB8keS70YzITCOhtzWO6BTLOI5Ds1qn6Gdv6kG1tLTEk08+SSaT4f7776fT6TA/P58yZ1DYSBwLhOzi2uBsGH5dBTYSK5L4WFhIfGXhC5v+5gpx2IFTnwcZQRyCjFBxAGGYGIDDgKC9wv4rR5jZdo2cG+BYisYXH6XmjFD172TZHWLJ7WfRLrC4kGfRESy6J1hyikQDMzAws6V/K0GN4WCNkfZ1DtWOM9JZ5nDjBHfVjjAQ1YixiBGMBCv8/Owf8fOzf7Tl/Gbcz/nOaznXvYdjjVsAi4p/idsyD7Mz8wQV5+qW42NX8LS8hc/Je3gweg1VipRo8E7xGG/jaW5T5+hGNh+fehd/vO9HyIddfu3RY9y6MM+Fq58jWukS7+/H37GP3z70M8zmBT/x+EdZml/iYTVALAVSsrEI3E7E3ourDFdbVHM+L+8epO5m4Pw3P/fM0WjZCsuWWE5SJAhbEOMSSZ9Q+ijLRljg+QFeto2fbyMzES1f0XZi1uImQcaiZUe0bEXTUjRQ1EmMgzfabSArBCXbIy98Jtwis8cvMDOyk2BVcuHlqzhBgZ2jB3GEw5K3xMnmSTJ7M8iBCARYkUU8q7CP2tjXbMLrIUtrS2SzWc6Xz7Nz584tThtak9c05OTJk1y6dClNWvhbv/VbfOhDH2L//v3s27ePM2fObKlw5jgO3W53S84x2HQC0cS614Br2ghMxKPdblOv17d4y0ECBWlXWg3z5nI5HMdhaWkJpVSaDv9bbd8RmkChUFC33347i4uL9Pf387a3vQ3YjCA1mQJsaggmd5dS8hu/8RsMDQ2RzSa+y4VshlKhQCmfo5jLUshkyHguriCRxrsdnPpaIs0IkURUbhh6u63mK0o5lm3j5wv4uRx+roCfz1Ot1+nrr3Dx8hUszyMmIeLYTpK8agN+sVwP2/WwDRcyrf4ppXjhhRfSKkmWZXHgwAF83+d3f/d305wjAwMDlMtlBgcHyefzFAoF3tN/kqLVQSiJpRIyZyHJeg62gLDTJOu7CcFGputOq44tFJYlKOYyqDjEEcl/DhJLRdjfHjsUCmjYOea9QRb8Aea9Qeb9QRa8gS37FvxBupZ3w/nFqMFgUKUSVqmE6/RHNcphnVJUpy9uUIxa5OM2AgiFTYjFQFjjYOMcI9EaDSvLc/5eXnZnCJQLmrgqCwIHa72AXc9hdRwgIrbbBF6D2O8QxG2IJSJOqHHGdViQJc5705zPTNOy8zgyZKZ1kT2Nc2xrX0kzXrYyOb74pvdwfnofM5dOc98jnybfaW55t3J2G597x4/yzKDLv/3K37H36vMIWyWE2VEIW2JZkrG5NtPHG1hScfVQloX9HpablCyNhEXHsoiFjYVLFgcblxCH1TgiM1DGdj1816Evb1HMWggREUtJtSpYWXWZq1qsx5KO3UHmqoj8MlFmjY7doSFhPRasS0F4s0hioCAc/MhitG8IqyWo+IOMFicRrQx//Uf/i4IoENZC9szsoVxOBJTDhw9TLBb5wz/8Q5ZXl3EmHcbvGadRadAoNpBCQgTymsS55pBbzuGuuLSb7bS4jBaIhoaG0nk1NTXF7t27U1gniiIefPDBVJvXacxN4+uv//qvI6XkxIkTrKyscMcdd2DbSUGaK1euMD8/n9IekyGY9HRpaQnL2ozWN+He0dFRMpkMZ8+e5fLly2nArIadzJrFOqPArl27cByHRx55JM019F2jCcRxzNmzZ8lmsxw+fDjBzDwXFUUpbGKpxPskxbrjmHjDa0VFISKO+PG7DpHzPXzbxrVMb58udLrQ2XpfiUBaFq7vI+OQqNsh7naSjJNehsDLQLZAqBTXl5bJ5Av84n/+z5QHh/BzOWx307is22c+8xmGhoY488gjlEqllGsHQYCMJJYliIIuecvBERHC2owA1hHSSim+/OUvUywW0+s+/eTT/NgP/whjfcO4lkPW8ckEPplVQVxvEDohbafN3nsuUMl0kcrCsj2EcFHYJMV7baSTRSiPZKo6oFwENlnPIrRdvjyWJxQOkbCJhJ1sW87GPmO/lfwOe/aFyqVtZ+lYWdpWhradoWt7dCyfru3RtRwCJRAyxokjnCjEiSKcOMQPA7KdAGetRSW4ynh4npJtMZzLkIu65JpLZOtz2M1lrDhGCA+8ErGV5erVeaooalGEI8CSgqznUrLqvGP4BOO5ddZDny8t7+RYbZRYWcBS2r+66rFuCsMWbUn8QGF1EiJsO4oVv59T3l5OOvuoijI2EbvFeW51jrPXP0NmIEQKwfHqPk5U99Ke6GP21QfpOFl+7NQx3nfaorltGvXUF8ktxpx7p6IytJ2PjXyQp4Y8/u3q19i2r8XCzG3Uui7Vrksz9MmvdXjgscfZNb/IyeEpPv7qd/D2/DRvbZW5TsTvLjxE077C3kKRfYPD5HIhVm4Ft7yKchZxuqu0vZjIF9RlxGrbZ2U1RzV0aChFx+7S9btJusielotd+uinz8ozGAhuyY3S7w3TZ1coWEWmB6dpLjZ59EuPMjE+wejoKGdfOEuhUGBqaop+2c/o9Ci3/ac709iAD3zgA4nnULnES3MvMfKaEUZ+ZoS1xhr4MKfmcFYdKrMVlp9bZuXlFYJmQLFYpDBeoNlp4nleipU3Gg127NhBt9tlYWGB7du3Y9s2R44cYf/+/ZTLZb761a+miIO2/5leeZ7nkcvlOH78OLVajcOHD2+BZa5cuXKDm7pp7zMFUzObcW8GXq2962YKutoOkAaHCkF/zmUo43K+UuD0tfZNHWr+Ne07QhPI5XJqZmYG13V56+Qgg/nMN+WVIrQ3iuOCZXP2wkWU7WC5LhFJyb0kZbBACmvDyWQDXnFdLNuh2WzyhS98AYBOu8Xxx/8/7t48yu7zrPP8vO9v/9391l6SSqVd8ibFSuTYSWyCWZw4OEsz0AydNEsPCR2GBjLpaWgIZ0gfOJkhbIFkOKQhJJiBTLcTAumxQxwTJ9iWY8ubZEnWViVVlWqvu//2950/bt2rW5bSh23OYfye86vfe29V3eW3PM/zPt/v832+wZknHufq6ZcQSqFMi6RQIS1VUW4OhMDzPEZGRhiqDjFUrjJSHaZaqFDy8nzxv3yBol9gfnaOoVKVxnoNkYHIwNQSA4mJgWs4WNLElhYWBiYGpjAwtcTWiqgdYEoHSzrY0sKQ/zBGQKJTEp2hpCYVGWESgSlIhSJDkeiEpfUlNpobpDacHHIZKuTJ2QZsrgayKESnES+/9DyZa2NXy5SHq2RoFLob5+pujliqDDNNsDYNvJGlWGmCncaYWYKRZn/nPPKNhpQKaQoMy0DaEmlAnAZomSINhWF1jbRpawxLYZsp35vNcN4uMeMUwBJd8FO5hLU9hGv7iRs7QNjYhTVyE2fJbz+LlV/DMB2uzC91f2fnWe5U+dbSfi5zB4tBFYFid26J79wTE138KlPj43zuc3/Od3/3/bz53f8z7//8acJ4iMkjZS6N5phuZXzkhTaHmppvtp7m0JN/hhUn/Ke73sHBvS9TG/tf+L+n8oxfeIXGhRyjXsS2XJvxXJthp8Hh505w4LGTYAou31tC3DrN9KV3EqQ2M9v/mivbHqWhMxqZoKlEN1rf3JqZILlBOkZqiZu5eMqlKHOUrDITxe1MDU1xaOoQM6dmyIs8vvZRiWJjY4NGo8ETTzzBgQMH+gJuX/7yl9mzZw8LCwtkWcZP/dRPcenSJcbHx/F9nzAM+0KCruuSy+W4tHaJZDLhkTOPEIwEyHzXDRezIuKKoFwrMxQMYWc2GxsbLCwsIKXsty4VQrC2tka5XKbRaFAul4FuKqXVam3BAXv59UGZlGvX1EBf6Bvw7y3LwnGcvkF+/PHH8X2/zxSKtx34AAAgAElEQVQapG/3hlKKtbW1/kqgR83WWiO0Zs/4ONHaGq3FK7iyzehInupIAbeYQ3pltF0mlXkS7ZJgdRv1iK7TKbab/NpnPgvA6urqP3ol8M/CCeTzeX333Xdz4MABRpJON+q37G4axbQQhonezJEbtr3JTLG26MIAfPSjHyWfz/epZT0K1qBOzuCwbZvz58/zrW996zrO/B99+tN8/UsPcWi0itGqIwHbzFMsTyMLo7RtSU20CcWAJ9eSkvYp6xxl1d2XtE9J+5gDpU6JzshERooiE4pMaJTU3edkRjmZwUuXUDoi0yFxFtNKYlLDYKXRoBElNOOEVpLSSjLaiaKTKlINaZaQL+RQWYJWGeOjo0g0pmEgtEalCYYQoBRCq2/L/f27jFQaZKaJMgy0IbtURxJMK8M2U1w7wTYjTCNBGGC7DoYJwlAgE5AR0syQpsZwU+x8t4QfoenCHRo2G9gLqREGCGGilIHrFjEMn5WVButrLTqBIgw1KjMJI0WaGJhWjr17bmJlpU6nk1LK76LM7bQXqkTreUBgFWL8iQh/PMMqGAjRPU+XL19mfHycn/uPvwJTr0NOH0NVpgCoZOvcPqR457F9fPOJp5g6eJgvPvIYY7sOMjS1jxNzLeY2AnQhwz1cop4v844rET93JiLRKS91vsBtjz1Gahq89G/uoRzN8Uzhp/mDPWW+u/PXfJ/5+1gSgs20C/OCmz8vGb4iOH8AHnq7YNEu01CahnnjvLARC8pWiapTpbnUwUkc3MylaBQ3jb7HkDtENVelkC/02WyGYbBjxw6Wl5eZmZlhamqqXxDVo0ZGUcTy8jK5XK5//507d67PlNu/fz+O4/RxqV5+PCDgqnWVJWeJZW+ZttVNhbmpy0g4wmgwymgwip/5f+9rsbeS7hnkQSG2Xg4/l8v1ZRqCICBN037nusGufDt37mR6epoLFy6Qz+f7oG0vjfPUU09dK14D3CTBTRJySuGnKXmR4ZhtvAJ4RRuj4CI8h8xzSS2X2HAJdYEoy5FkdjcNed0XEkhlIzNrc82eYqgQnTY5d/4lPv/4Mz184LXhBDzP08eOHWNiYoLdu3f3EXi4nmc7WLk6KDVhGAa/9Eu/RLlc7i8BX10gNch+6YEu586d4+mnn77OQXzqU5/i85//PLt27eKV0y9z2/YJ3lCeYKN5ZRPdn2TP3tezbc+tpK7DSmud9U6NM5deIUgjMMS16gq9eZGmKXGa8OxTT/LGsotEY4iuTotpSMx/RBWgFApDKKRQIDRaKDKdYbk2WgqEZYABqdAYtkSaCmEohEwI4hbIGD9n4voCy9EYdoppZVhONxfd/XvNujlMZDhUjHUKsnljoSityTJBmkrS1CFNPcBFCgelLWwrjxAuzVZMtTKOK8CNT9LyZ/7B3z+Ou31L0lQQb+5N0yMMFKYuYFHEooRWFkgLwzUwfQPDsUCbaCzAQmBTjxz+5qLD6c4OZho+CIGd1rCiFRwjRdslAqOEkIKc3aFgtyjaTZQSXGzsppX47DjY4MrUHiyd8nNXTvPAmf3Uqy8xy6fIHklZm4D5+zMi5fFycCcvFiMqyTwuKzTSlJRuzcG7n9C85wlFx4E//m6DFw7kGUmqjKYVZGbRzBR24uOmHo4yyFseYS3A0MaW4qr/L0bvXmy1Wn0yQpZl/XSMdCSr3iozaoYlZ4k1oyt8ZimLiXSC/HqeaTHNnsoewiDk7NmznD17Fq01+/fvx/d9Hn/88X4dTKlUol6v90HdXqtS6NZJDA8PMzs7S5IkFAoFVldXGR8fJ01TNjY20Fpz8803k8/nOX36dL8z2K5duzh//jxvPHyYsmFAs8m2YpFweYWiFOSVpmhr8l5Cqmv4IwWMsofK+yQ5l9D2CE2PSLrE2iNKPJLEQ9/AuAstkJmDVA4ys5HKRiiTripRQpK1idqrrK/OcOXqWV68dImWMvv00EGGURiGhGH42nACtm3ro0ePkiQJx44dY2hoiHw+fx0YPFiw1Yvye7m2LMv4yEc+wtDQENPT032tmt5ysAfK9Lx9Lx+3vLzM17/+9eukHT760Y/y8MMPUyqVOH36dB+5L3oueypFdpdzjHrdC3CpHXJ+vc7Z1RqNIOwX0hSLRR544PvQOgUitA7xPIkpMuTsMsIATUaqIhIVkekYpWMyYoRMMCyF6xsUKx6OC3HaxPXAsBJcH9ycxvVBGhrx9/AfMtPIDISSpLHeFO+yENJn/uoGbn6URHucvbDA9PRBrl5dY3WlwcpKjb37RrjnnkPE8UV8v4aUGVpDkozx6KPzvHLW5Px5aLdTjhw50q/HeOihh/jEJz7B1NQUQRBQNQLunWzR/taDDLXPo4ENb4Jz1gEu+wdpOUNYlsZ1DWxbIESKUhFJ0mHbthG2bR/jt37r/0DrGCEShMjI52xc18AyBaVciXKuiGMZCDNBiwAlO0grxnEliBQpEnoqlGFq8/zKbRy/ejun1g6RaYMxf4k7xk9wbOJZJnLLNzyWvdsnyGw6qUtLe/xX54c5YbyJ3eoUP9j5Axy1TlskBGQkWpDobqqyN49x0drBDgVGZiNSh+HVjDufXWR0NePpislTr7uJ742/lzfEe0nJ+FvjHJdFHbQEQyHMlExf6z43cG/RaDQYHh7mxRdfpFarcfDgQe69997r+i30VsyLi4usrKxw+PBhPM/jZ37mZzAMg9/8zd8kSRIuXLjQN0i+7zM9Pc19991HEAUM3zrMm3/4zaz6q1zlKhkZBgbb5Xb0Jc3tw7czlA5x8fxFdu3axfLyMsVikR07dlAul/nTP/1TLl++jOd53Htvtxb14x//OFprhoeHqdfrGIZBGIaMjY1RrVap1Wr9wkzTNLkyO4sRBJSlZCKfxwxCDm7fRmN+nn3j4+SyDD9TiLhJpWpSqhqQF0Qll6DoEvouoeMSWB6R9IjwiDOPOPZIkxuLt0lUt52mchCpj5H6GJmLsWnotbJItEIabRxznSSYxTVqnHvlKV6eu8LZdUU9vlbn9GrBxx6u+Gpb2G63XxtOwPM8vWfPHjzPw/d9JiYmOHz48Jaetb0xWHH3atDl53/+5xkaGmLfvn39fKDjOFtWDr2ijp4TaDabfOhDH+LUqVMopfA8j2q1ihCCUqnExYsX+djHPtZ3AoO5v4JtsadSYP9QmdG8h9aay7Umc0HM+bU633t/wvfeB0L8/Y6xUpIsM0kSQRyLzblEa5MohIsX54giCENFnAjCzVRIECoM6VEoDFGvhywurvPWN72FvFAURMqILZCtVSbykqJoUzYjzGCFETfDM67XMYqUQVO4hKYksjNEUZH5ksiWNHQZ5R/ixRmX9dYO/uiPPt93zJVKhSiKGB4eZnp6mhdffJFqtUqaphzZM85d+cuMuCkZBkuhzYWWz0zHpZmaW6hygzUIvfnevXtZWloCroFnUnY5MG48ihOOYCVFBILUbJHl56E0i5lfwbLCzS3CtkIwEs61dvD8xk2cXDtErGwqzgbHxk/w+vFnGfbnCBB0MkmQmkTaIMogRZPo7mpLC40pNZaAFWMfD7s/TVMM8dbk83xX9pd4CAyhsFWGrTMMS3Z15fm7F/t84tlJfjx4H6/rHGRGbnB6I0egU1aNl5lrn2L33ul+cGMYBiMjI4yPjxPHMUEQ8LWvfY277rqLz33uc9TrdR599NH+8Xy1sGGPZffGN76Rt7zlLfzu7/4uX/3qV1laWsL3fR555BGeffbZa/eP2+RSdokvPvdFzGkT6UrQ3Z654/E4txZvZTQeJQ1Tcrkcvu+zsLCAZVkcPnyYZ555homJCarVKo7jMDMzg+/7fOpTnyKXy/GO7/kefvfXfo1txSIlIXGSmKlKlSKQ15oh2yavdTcVoxUFR+PkNboEWQGisk2n4BLkXEJv07Cbm4Y97UbsceyRZdYNjnyGNGKUzohjgdA5DFlBRT5WmsePPRzlIJWFQKLQxDJAGnV8Y5myvcJwvkk5HyKKOaLiNJ3cFM1E8qUvfYnnnnuO+fn5LaksYIuNGcxeJEmypcAUoNPpvDacgO/7es+ePUDXuN955519Shdc3/Ckd+P3VgA9Z/ALv/AL5HI5brnlFnq6PoOrgJ7OzyCVrG675H/2PxJ2gk1RM4XKMrI0JU1iOp0OC3Nzm4AO3QIZAK3RSvX31bDNwfoShxorVJOADMFGxSWbCFivGJj5KkECG42YMJGEqUGqbYJYE8TdxzIzyGNRNgwqhkHFlFRNg6I5IEerNY00YyPNqCUp9TSjnmoaWUaGwHddfN9DZRlpmlAtVzAMSZYkGNJAAKaxyUdW3e+rlcLTIRNWxKi5ynS+xoixyohsUEw75OMIP4wpxBG2vt54hdjUZYG6KFAX+YF5gQYF6jJPU+QJdXeF1AOGBbqL8G8eQ62yrmroZn2DStP+5/NzPiOjJZqNRRw3xbFjRKaxa6M4jWmM5iQgMPKL+Nuep7LzKfzy/JbPqTW0MslzKzfxzOLreWX9JpLMxTbbDJdfIV96GeXN0lIRbR3d8Fr18CjIAnlRoBYUWGwWyZsVpm5+M8fFGCNhwodfqXH3okPkKP7GeZGdj/0VO67McfXoUb7jjz/DzJNf5dSTdf7d7bs4JAI+d+cBPJHQfu5bLH3yt0nXFxFvvoM/vHKR7f4I32f+BBYun6n+N57zz7C7uZdyVOwb7Z5AW6vVYufOnbzuda/j6NGjfP3411mL13jmzDNM3zLNQnOBXeziw//qw1uc7CCuFkURTz75JPfeey9hGPKRj3yEs2fP9gOtX/29X+XE2gm+cfkbXEov0dbdvL7dsrl7193sMffwmV/5DHcfu5sg6KpGeZ5Hq9nk4NQUZhDgpRkHt01y+vjTjHouk8Uia5dm8FWGn2W4cYJuNFD1OjYa7YIqQlbQqCKkRegUHdo5j47vETousekRC48k80jirmGPYxetrydUCJEA3RofLRT1TkKYemhGSJIyjqiQE2XKwqeSSeyBpKdCk8gAw9ggbywzYl6hpC8hkgVWog6XA4dLTYevvTTPb3zy0/0IXgjRD0jX19f52Z/9WeI47mMsURT1g9aebRtMhfcA6EFhS3gNOYF8Pq8PHTrUN9Dve9/7+lV3sFUgbhDZ7+lqa60xoogv//qvcyJJOHT4cB8n6OntiE1Wz6Dsg9aapl/gzL3fh5CyX8yixSbZRQgM0yRTCiEl3eoU0Z0LsbkNzrs302hthQMzpzkwe4ZCp0limFzcsY+zu27i0vZ9ZJtYBkJ2G5Z30dDu+27OGbgAzCyl3GlR7jSpdJqUOy0qnSaloI0xUJDWth1qfoGaX2DDz7OxOW/b7pbX+wcPrclnHcbiNcajVcbite62OR+P1xiLVxmP1vBVeN2/t6XHojPEsj3Eol1lxSuz4eZoOg6hbRJbEm1qHBlQok6BBkUa/b1JShKUaM4dpXnlKMHqXkBilRYwt79MvGOGZjGlQYkmRVZSg4u1lwnTmKg5RFLbS9q4BZ3lQYaYhVNYxeeRuVkwCyhZRhslMEpoo4SWJTIKCKOEMCsYVhkpLbL1iPhUHd3JsPbkiXYXiaWgkCj+11Md7lvSfHMIPrWtxU9/7pPcdOk8/+e73sHT9/0gu+IaP3ZiifcfvQlHp+yslChEHe5/8I849thXWB4d49ff+jZmJqb58EqFQ52QF5w1zllreEkXBO4YAYv+Ilf9PHPurYTSJFYx0gJhgekaKJmhhdrMV+lNh6uZdnayv7KPoNPBNAyKhQIL8/PYVjc1ND01RZamuI5DFIYE0TrLG8+z1n6J9fZJgmQFI9MMJWWGw0nG43FGkmHG8LGbdZxmi9blGXJhSDFJ8IMOfhCQj6M+40+j0R5kRVBFTVbQRFWLTsWmnXcJPYfM9UgMm1jZJKm7adS7Bj5JunLc112eRKTERElEK4xoxQnrzYhm7NDMLJBlfHuEijPKkF2hhENFm5QzgfMqQx/JAGE28K1VKtYCE9YMvr1BYGkassyaLrMU+zz+0hUibWwaDNBZRqfT5uf//b/HiCOCIOgHoY7jEMcxH/jABygUCiwtLV1XiT8oMQ9bJalfLc8thCAIgteGE6hUKnp6epp8Ps+2bdu48847+1SuQX18uFaZl2UZBw8e7NO6Ci++yPifPEgsBLPVKheHhpgZHiZyrjUYf3VqobfvgcSDK4x/EpEmrTGCFmZjHbO+jlQZSkgCN0fT9gksl3RzVdID1QbTVWmWkaQpk9u2EUYRpXKZJEl58eRLpJlCaYXjuPieRyGfI+/nmBwfwzZNjIF8YqYUiVLMzi/g+BLTr1GqbnDLERvTaXeLt9oGhtzHlx8+Q6c9yrkL6ximyZ69ewHBwuIi7U6b2w4fYXhkhLNnzxKnKYVikedfeBEhNBMTJX7r13+ZMyefxJd1WosnSRpX2DZsYeoNCr7CMCKklaJNdeMyasBINSIR6NQkzVzCcJLV+VvpLN+Cam5DIAjcFhsjIa+YG/zN6edwXBelNUprKtUqqVJo00AUEtLWzeisCKTkyzVK1TblMthWEUMUkcLd4tTL1SpLS0scuukmLl+50nXuUpJlgtlzLa7OBji+wdDtFS773d4RxxqKXzwdMdLMePiQx8PpBT74h59ktLbOn7//A3x2t8ddzig/dXyZ/+noEZShODhU5LYT3+L+T3+SQn2Dh469iT+7/Y28KTV5faPFChskIkUBi7kcVypFrpSL1N0Mt/M1nOAZtPAICt9F5N0BmGglQIEhLSzTBi1I4hQpTTyvS2sU0iDdvK/sOCLfbFDstMm3mhTbNUqNi5Tqlyk1rlJsNSkEkA8F+dCiEChyYXLdOdNotA9hxaQ54hIM24RVk7gkSXMGqWOiTaMLliqDJNlq2OPYJcuuLwzUQpPZgtg2CGyHlu1RtwvU7CJt26Nju3QshzA10IEi10ip1lKqrYxqR1ONNJVM3tDQ12zBuidYL0jWiybrVZP1kknNl2j5jwua9qQh/yFc6ducnrFfX1/nwx/+MG95y1s4deoUc5tZhhvpigH9gLW3iuj1HOj97WtmJbB9+3Z9zz33sG/fvn/wa8gsY3R5mcn5BSbn58kFAQpYGapyeXyc2dFRan6XetZbVvU8a6/8ukcrS5Kkb5R7j3sysT0jPSgw13ucpimTk5MEQdB/vtcKbn1tjX1jw7xuapJD48PYhkErijm9uErNdHjs6WcR8loTmN7qJ0kS7rvvPtbW1qjVapw9e3aLpvqgnhLQX+1s374dKSWjo6Ps21eiXC7gulWSZJB+p4iiOqZpc/LkedI0xfM8Ll26xLvf/S5mZk7Rbi+Rz2tuv30fWVYjjtdI0g00HfIlSalk4DoRxbxGihu3+uskLs0kTyvO007yRGmOZktiW1VsbApKUc4SKiqmGncoZQ0IM9Ya0yyHt7EY7gYkVXOWve4TfcmGUFt0ZJ5a5vH8hSWWO4JzapIrO97OSeMAHW8MicZev8Dd0zmGgjkO7JneIjcCW9Udp6amyLKM2dlZxsbG+IEf+IEuvjRxkPx3fgBZGkPMPkHu9btYvf313FzL+NdPn+MuNYJG86j5EmFrhru//jimUpx+97toTu3gL9M/5CNXf4gfP/Ym2kbCOy5+iXu/+iR7Tl1lrmjw5TdOI0b2UcpKADjaZMFf4JXCBVbdVYJaAE1QDUWylqAaiv0H97MyskJSTWBZ4f21InupRtWyKEuD9//w/4ibpFQMA6PTQTca0Goimi1oNruPk+sNem8EniQb9pCTBayxAqpiosqCLK9IvJTQgLVOmwRJqkzSzYg9if2+gf92KRmlE5I0pBN0aHUCaq2A1Y02QRwTRDHCsmiHERvNJjt27OC224/x8ONPg1umUt3BSG6SoixStUtUhEtFSSo3MPQdEZLKBrazwZC/TNVdxHbXMcwmq4nJxfWUKw3NXMdgrqFZz1xqrZCh4WGCMMSybZTWGKaFkIJtO3Zg2Q5RFLGyttbNRmxmDIQ0MG2Lubl5rHYT+fQ3+/fUj/7oj3LnnXfy3ve+lzRNue+++5idneXEiRNbj8smNjMo59LrXdJjYA3e+6+ZlcDU1JTet28fd9xxx5aoH7ZqcwzqaQP9PBt0Czo2NjZ48MEHef3Ro4wHAbcGAbdFMTs3vfCClLzoujxvW1wyTRTdXNvS0tIWkLn3Xr2qvkHFwBtRVnsnRCnF/v37+yJ2SqnNBtkwPDxMo9HoStBmGQfGR7h5fJj9o1Usw6DWCXlpYYlTV1dYanX6NLgoipj+xB+y0QkoCU1tdoZsbRVV20DXNxCNGm4UEi0vkUUhH/zgB6lUKvzyL/8yR48eZW5ujo//hk2pZNJubeOxx5Zpt3fy8strVCoVisUiY2NjlEql/ncrFJc5fPgr3xbQ7iQezThPM8nRjAvdeZwnSjxsZ4Q0ddhYCXDMAiOlcXaPj/Hi8ce5de8O/od3v5NyuczFixcZHx8nn89vOdfLCxs8/icXWLrUQCBwy4Ll6DzrnZOEjTO84eAO7GidnGpgR+tMFiWtzOSxYA/fsO7kNLsQKO6Qp3lAPsnbjKdxdcB8Q1HZcYjALBKYZUKzRMco0ZIFQrNEkxwxNvv27eOWW27hc5/7HLZt87/9p18jveUdOLd8D2ltkfYrf0Xl/f+WYGSYHzzXZN9Xvs47930HJ1fO8TtX/oz7d07x5iefoi4zfvHmkPlJyeiwx+/F7+Xf3v5dXHUS7n/0F/ixR5ZwYs3Jmw9y7uDNZIZkSBXYk41xsTnLNxt/w8HqDiZEnlIqOf6Vv8ZJYooIilJQ0F1gtCglRVNQUOLbLaxIdVe/py0EkWsTDkmiSQhHFUE1Ji0qZE7jezae7WLjoZWJyiRx4pLE7oBR94hj/9unZHRMkkSEUUirGVCvt5DSYHl5mZWVFT74wQ9SLpcZHR3tCzeurKzg+z7n51f41ulL2OVJFjdi1pZCKv4oOZGjImwqqhvRu4OGXis6qo3Sq5TMJXYY57kpd4kh+yoFYxl0xqU6vLyquNS0eXlFcanl8Mq6plAd5ezZs0BXHbQnNtloNPrKwoVCgSRJKJfLfbuwf/9+oijqE0hWV1eZmZlheXkZz/MolUp9uwT0c/6WZbFz584+5fXChQvUarUtPU0GpagHgeJexmNQPXSzsdRrwwns3LlTT05Ocuedd24BbgeB38HobRAozuVyW3S/f+d3foebbrppSyVfOUk4kqS8XiluplvgUQOeAZ7MUo4HAfe/5z0cOXIE27ap1Wq0221eeOEFwjDkscce679fbz8Ipg1+tt27dxOGYf97XL58GdjKahpcHlZKRXbkPQ6NVtk7UsWQkrV2wMmry5y6usr8+gY7//ffo1Mo44yOEboe6bepHnbShFyWUNQKo9WkvTBHvLqM1VmiInOcePybOMKiWqjiF4aoR4L8yDaUW2J42zSNeo28JZh0Vzm24zikFkZioBObJHFJEpcg8YjxSZC8cu4ct958M4f2TjM9MUyjtkGtVuOb3/wmruviOA4f+tCHGBoa4utf/zqXLl3iK1/5Cn/+53/+ba+Fv/zSX/HcQ2vkxmD6cJWIJqdPn6bRaHDu3Dls2+bo0aM0Ys0rQZ45Ocqa7DY+yVYuYl0+zu32PDdVNfHaLAXa3HXrbtYvv8y9x27GiTewozUMFV/33qnhkbhDrEYmc/WMp5K9/GceoOWOMbL0VdIdguW7f5hqIvjXz73C/nqd28VNPOz/LX9dPMHbT7i8/lvPcGUEfvUHJOuGpriU8vvZD/Hvjn4ftWSNX/n9j7FnboHVoSGeOXwYJ7GYWq2zc3kJo71BHNZxrm/J3R+h1jS0pgE0taauFHUUYVGQ7QdxqwUlUPWEbC3EzQv8IUF5xMd3clh4pMlgGqa7RVF3r9QNUjJakSQBURSxvr7BxkaTm2++meHhYYQQPPbYYxSLRTqdDkEQ0Ol0qNVqfe37+fl5fvu3f5tcocjMcoON1KCROXRiG5W4JE0NHShmoh/RbzX0mkhGWE6HYP0U26wZ9vqX2V9YoGwtY4iUVMFs0+D0qubMmuZ83eSFqzGX2xaNTtyXZu4Z10KhQKfTodls9uspekb+lltu4eTJk/171vM8crncFtrmnj17iKKINE3ZvXt3n9nYbrfZ2NjoN4wZbGsZhmEfx+x0OjQaDRqNxpYmNYuLi33HMCh0N9h2c5A59JqpE9i5c6ceHR3lnnvu6X/RQdZPL8ruecNBY3zp0qU+E6hHC+1VCX7hC19Aa83ExATvfOc7OX/+PIf37mXH6irbF64yNjeHGcco06Sxezfre3Zzddt2anTBl0ajweLiIg899FD//QaxhMHRS9/s3LlzS/XhlStXtqxmhBBg+1gTB7A2Zglbtf7r5hybAyNVbhofZmely/642mixISxue+t3oS2HQqHAs6deZjEIWU8VseezrjSrqcDbNkWUKyJKFWS5DDkf7Vx/U3c/jObo2YC7z4abcqYaiUDrru67FCB0VzHUEAIhQCtNHEdYts3mP/XNlQCkca0qW4hulGbbNrlcrp8iKxQKr8a9+8cyTVMuXLxAmiZIaeD7Xvf1RLfXcJplXI1CnhupcsWQaCEoJyk3C8EthkkhTbly+QqT2yb7/R/m5+fRdEkCBw8e7H82oTOEiiEL0FkAWQgqQmYRKk2Y1xPM6TF8QnZ5V/gvt+/lpbFRjiws8r6nz+Nne0A4RNElsnAVMxQYcUYmNLHWCCFJfY/S0DDHh6bwN65yaOY8UisC18XIMqwkQ0oTaVgEKmUj6RCoFK9YwvRdcA1wYKW+TKRCpK2RRobrChwXbBssq3u9Z8pEZd19lnXnqTLJUpNMWV22A8DA6k6pjDiJiaOIMIpRWUYYhX1BtV7EGkURpXKJlZVljh49iuu6mwWdJgjBqZMnqQ4NMTc/RxDFKMtDWT4jO3YjrTym9NGxwEgFvhb4SpDTAmvA0Gs02gJEhNQbTBQ6+NkiRb1AiVW0zfYAACAASURBVMVucyQEmYLlQLLQgJXQ4GoTNjKXxC5Ra7aQpkQYAm1qMro2o+jl2Z4bZm7lMleTGS5fvky73UZK2afR9gyxbdvs37+f559/vn9f96SgBxvHFwrdKutLly7h+z7bt2/HsiwuXLjQv/d7TsdxnL6kRRAEWxQMet3KequiXir47NmzfXvRI7n07OBg8PmacQJTU1P6Pe95T3/plaYpYRhuydsPouK90Sv57gG5PXXNHjX0wQcf7Be0vO997yMMwy0Nz13TZHR1lZFLMwxduIDbbKKBq8UC89u2MTMywivtNl977LEtKH/vJAzm7nvefv/+/bTbXdqcYRicPn2aBx54gC9+8Yv9k+jsu4vK/R9CZynJ1bN8500TvGFHnhEzwrEtbNtm8fIsC6deQKyvkNukZS5nJs834JwcIcwNI/wKMldF5qoIy7nuuIqohaUCgs4qUdJCmF25itEd40RSsy0tciAZBstGmdamBpPctBObXCm9aeCzFAdwpMTSCluDSFMKjk3cbmEqRadexxYCU8p+b1boaqRLw8CxHXw/h2Pb2I7d10Nqt9ucPfsKnU6HYrHI6spqF+jNMnK5PL7vb1J6FbUo4v8ZGWKqE7ArCCgEEaVSiVwuj2kaJElKmlxrvacMxVptjfHJcVKVkekUpTJ0lnadndIYuis4J5XAyAykspAKDDLOT7j817dsJ7Ik9z+9xB0XQqRTBDQqrHclsbtHGy0FqWWRGQaZMMihaUoHJ+xgZilaCLRldntAIDBk17QlOkVphSHFJgFNdI9+ly52bY7YLE7bZJD15zcam4HSP0oY5P9fwwAKhqBoQEEKikZ3czdB3hfVKr/+zCc4ceIEY2NjhGFIrVbD8zxqtRpKqT4mtL6+TqfTYWxsjMXFxb60M1zT/Pc8jyzLGBoa6rfUHAxQLcuiUChs0S6yLIvZ2VlKpVK/MK/3moPy+IPsILjWLnOwq6AQ4rXjBEqlkv7xH/9xkiSh3W73jf+rkfJXR9+1Wq1/QGzb7q8GpOy2kfzsZz+LYRhYlsUP/dAP9b2v4zj9Rtm9/1NZxplHHuEez2fiyhXGNsHiJcPgiSThiTThnGGQDXyW3gnqrT5WV1e56aabaLVaSCmZmpriAx/4QC9319dn6UQJ85HNiasxzywENOiCtVIlWEmbONiUkPZKCL9MKWuzv32Ofa3zDCfrKARXzBHOUOVcZBF2GjhZiBE1sFXAlbMvMlpwWV5c2NL1DLrA5+TkJPV6nXq9zuzsbL+h9+uPHWNho858u8N/+NVfo2mYhLZLYDk0hKQpTWoa2oZFQ0iib1OmLKMQs93EbLcYsS12lAoY7SbUa9hBBz+J8OKQktZk7SZLVxfZ2KjhuT4jQyO0WwHf/MY3ue9tb6fT6uA4LpZp0ekE1DbqrK9vIJGsraxQsiz8LOW23buZLBZw4ggnifCzFCNokxkbmGEHP0rxwhQ/SrCy6wvjeqNjOrQsH2yPP33nv+Av7ryLqeU13v8Xj3HA3M705M0sNpb5xvxJzHKRWy8+wtjKLK/ctouZuyax7AhXRHznYpWvrIxx7BtfABNa71Q078hI0hulYnJEYb77XOqglIFGE8uYwAywlEUuyW06JwehLCIZ0bBrrPmLrPgLdKwOiUgptyeZbOxjW2M/I63tSLqvpURGKmJSmZDJhHRzuzZPUTIhlTGpTElERCrS/t+AwM483MzHTXK4WZ58XMSPizhqoCkTirZVp+Gu0XTWaDjrNJ01mu46LXuzt2/PQfVlqMW1n1pgaBNTWZjKwlAmhjIxlY2hLAxtYmcOY2mZybTKuCozlhUZU3nKeP3XTnTGUtpkMa2xFDdYTprMh1d56Cv/F3Ecs23bNhqNBu12m/vuu4+HH36YVqtFqVTqB6K9tPT999/fxxynp6d5/vnneeGFF7r9izcDTn+TdNJL27Tb7b4UfE8W2nVd4jju9yvu2bjeqmvQ1g1WDgsh+k5gkB76msIERkdH9fd///dvqeQdpEj1ANpXg8K1Wg2gb+ht2+53AjJNk+PHj7OwsECxWORtb3vbFrVAx3H6DqCnEvjVr36VO++8k8uXL/PsV77C6zW80ZAcFhJLCBpa8wzwLQEvIAgHfNIgYJOkKfnyEJld5Od+8VdY62SsBxnroWZpI2C1FdOMBamw+2CeoitdnAq9WSsARhRgNdewNq7irF3BjNuUdYfdJcGYl5K3BUrDSkewGrkEsoQ0HDbWN/C9HGEYkc/lkcJgfX2DfC5PIV/A9/OoLGNjo45WGtOwMAwT27RI04xu/CiRQmIa3WPjOh6e65HL5bFMG8MwiaWgYxt0HJO2Y9B2JG3HoLM57zgGbVfSdiSBLfrfa3BIpfDiiELYZri2znCjRrVRZ6jeotIIKLUCiu2IfDvEDwPsuIOVtrGSNmbSQXJjg64RJFaOxMx191aOtP84338usXJcdh0eLros2B6HM5tbTMVf3FXlatnjTVdmeNfcM+wphTh+myW5SOCu46UtJj/TwZyHlR+0qB9x+lTHoRMT2M8sMLE0x8kD+7l88x5adh69ebYzkREYAYEZEMgOoewQmh0ic/M5M6JjxqjN1M321QIb8xZROUCVE1Q+7Ya9GogEMpQQC8hAS4UyNZgaacsuFdfk2y8YBoadepTCEUrBCKVwuDsPRyiGI3hpbuDYajp2g7ZTI/Tq6EIHs9Ak0Vcw5Cpm2MRLFXZmIDIPshw6y5PqKkpVSJI8OiliKL9v3K8Z/W6SSBsplifJW4KSJfC1Iqc0JWy8VGBsBiCZylhOaqxkNZazDWpGwNee/wZnr15AGJKeOvHx48f7ef2VlRWUUn0l0J/8yZ/kYx/7WD9ybzQa/QDvrW99K8vLy+zdu5c4jvsdxnqj0Wiwe/duHn300X6r2h67sLdS0Fr3JeUPHz7MyZMnt/QWhq1SEIOqpL3f93qZ94r2ekHdPwU76J9FPwGgn0cfpGIOpoF6YEgvsh10Eq8GXXtGfs+ePTQajX5urnfyoiiiWCxy7Ngxdu7cSbFYJIoixsfH+aVf+qW+0uB/A75murznyE9REAYFKfGRvFUa3CMkoTAJDYvIsEGaSCExhLG5WO/GJJ0vR+SAAoKdCMDf3G48NJoVqblkZcyYOeaHPMLh7QR738D2VDKRGowlkmoGZEtk8VnG5FnGcm0gRdp7MMaPIK1peoqYAOy5NlW6e2FmQ93USKYztO7WHYAmzRIylaFUhtJdADvNUjqtiFYz2HxeoXVGpnqC0hpLZRRVRjEJ8FREyQIzbFG0NAUDco5AZCFZu46nEtw0JJ9G5KMQL7lxhS5AZFk0cgUauTzNSo62W6JtuzSlQVsY1KKE2mZxkOV5lCplbjl0iO1joziOTRSHuK5Bvqj5zH/+OA+88x4KhQ6WscL5ep0sa/P9bp0hr8Fx6w38ofmvMIn5l63fZ9p5hcUdHlcSjyT0yaISsj1OYc3mhaMu4V0OQkt4DkSWsvP8S8SLz3BxzOOT73gDHWeNjnmC2IyJzZhEJn1J4L/rmBtuwvDm9aF119h3NCpQ6ERDAjrR/U3FCs/0qNWblMrjxJmNtApkloM31KFqQzGYoFC7lVJnO+XUpZza+PqaOVBa04jr1DurLLdeoNFeR+iQIV8zmhMM5wtMOiX8uEK4XibISoT6Xr5tDz0jQ1gKYSnyZZe5xVlGJ0tYnkQYKTlbYAUBo46J1VYUYhe3LREZsInht2RE02qxmE+YC5Z54uy3ePL0MxQrJd7+9rezsrLSBVxlQLFcYnJysq/2Wa/X+yQSx3H6GYckSdi3b1/f3vQo3VJK9u3bRxAEBEHQJ4ns2rWLbdu2da9LJZCjezkdlyje82NIo8BI6wLe8kmeeuqpPgFkUHbaMIw+5bPZbN6QXDJIfumNfl8Bea1T2Y1kr/8h45+FE+iVVmdZ1u/TO9itZ7BcuncgtdYUi0WgWzlcLpdJ07QPBg4NDTE0NNRfQrVaLT7wgQ9QLpcJgoCnnnoKpRTLy8ucPn2ad7/73Xz/D/xLlFdBlgpkThG8EolXISuOUTNtVhFoaZBLAqphnWqwxkja7eJVN13WvSHc3Pa/43dWKJ2RZgmpSsk2N02G1BnTOmWHSolRLHs2c7bFousx43nggZNEVJod8oGJuOoyZmsmChlD6gxWfIYoVZxfbXKlHbHYCTnzyhmOHDlCvpAjDEPSNGVlZYV8Ps/8fFdeoVgs9nujStmVmigZBhXTpCQNdlYrqHqdkpRUTJOikJQNg7KUlAyDsiEpSQP7v1Od3FSKhla0hORqEhPbDla1ijuyk9RzSXyPIOfw0N9+g2XXJJsYhbER7KESslxAFHxEziG1DZSRYsgOlmjjaoGtMyy9QagXWNEnMHSEUDHaTMmSjGRFoO+3+OPwUWTTx0wdrMzDSV0M9vLy1Hcz7+9mYmOJ7zrzHLl4mhrT3etOpLTNNm2jgZmuMVduMVcJaTghsRGjdUIqFWovdA1hBDwHGixl4mkX2YaklcAQ6FhjXjDprHQwgi5AuPvobjaMDbKhDOVvRoiBwJg3qL9YJzmXoOrXcLIwDMnsPFZ5AlkcxShPYJTG8EsTePlxthfzVFJBORNUYkElE/hrWw1Hy6wRhHWa7ZSNtAt8OqaNb3uU7AJlpwyVvdedR1M0wApRTobvSkzZIQpWyVyXse0jXJ6/yO4DO7F9g0LJ49LMFer1OpYycI0yN2Gyw/WwG+AFOZwBB5SYirQkeKp5ipnGAre99SjmqM9ybZW1tTWmp6eZLt9MYzzj/MZlpJScO9dtXtNut9Fa4/t+n/bcSxf3JKWDIOjn5+M45k/+5E/oKQ33DLdSiiNHjnDmzBkyYSKHJjG8IWaL48yY46jCOPiV/meWKsVP66ytb7Df97n33nv7hvyll17qB6/PPvssUkry+Txra2tbgN5X71/9u1enxv+psjj/LNJB5XJZP/DAA32N795JGoz2e54vSRI6nQ47duzgXe96F2NjY1vElwAefPBB2u02hmFw4sQJ7rjjDn7iJ36CVqvF5OQk5e37eOT0CouNiMV6yGIjZLEesta+njaokwgR1qGzge5sYERNCOpsq/jMvPwc+7IO/+bgXrwXX2Sf5RG6FZaFxYsYhLv2sOLmkMIiDGKWri5jmQ6WtDFNG8/2u48NB8uwMISF6/pIbaAyMA0by7AxhIVt2piGTUMoZizFjKmYNTNCCWgYzwTTqcGuWDMWzaHjs6j4PJCA8EFOI9UojvYwojpm0kKEdRwVIDo1nCzAzSLsNMBTMZ6KcXSKlhBbEJsDmwUdE5qmoGZCw4C6oWgaio4FLakITGiRElmCxBLEJmS2RNoSTDA9k0xkeHkP6Ui0oVFCoeTfL0runiRwMxc/c8grFz9zcTMPN/OwUw8787BTBztzMF4l76tQzJQ9ntgzRSLa7Fg5RaV1icgISYyYUEa0jQ76BgJ7bqgZakG1qak2oRi7/O0tb+Zylif8g8/wE7vew4/t/xdcXJvj57/2G7y8cp5t27bRvKlJ5YEK/t/6NK0mcloiRjdv/ECRW8thLpjkVnP4cR6ZH+b4qYsYpTEojKBzw7jFcareCBXpUlFdA9/b+6+KxhOVAhpTGIjNNIpGM1N5iSemv0jTXWN67SB3z76ZqVRSNBt4so4nGxi6Ti1ssthscrne5Gqk+OmP/gYdu0IuX+DChQscP36cN7/5zZw7d66fbtk9tYti6uJHFp0rNSadYfKRTZ5r+EEiMhbjNazxHB03ZUO2CHOKJ547zrZt2yiVuoVzYRgyOjrKmTNn+sWSYRgyMjLCgQMHeOaZZxgZGWFjY4PZ2Vm01oyNjfW5/fPz8xw/fhylFLlcjnq9jtaayclJZmdn+xRM0/HIciPkJvcxfuB1bCgXe2Qnyrtm7MkSjPYKorGI2piHxlVEYxHR2SCJI+655x6SJNnCVOwxHYMgwHEcPvvZz3Lrrbf2RSv/ewa9l/4ZbDc56BxeM5jA5OSkNk2Td7zjHZw/361cPXDgAN/xHd9BuVzeghH0vnyPtvVqcbk4jpmbm+PTn/40c3NzJEnSF3Dqefv83tcT3/V+Kr7FeMljvOhs7l0+9fFfJawt4RPxhlv2s3dqG6973RHe+973MjQ0RJqm/MiP/AgPPvgg4+PjLC4ukqYp+Xwes9nkjYbBG6XBESmxN3GE40nCN6KQueFhWptU1zAMGR4exrIszp8/TxAE/V6kcE3W13EcFhYWGBsbI5/PY7k2pm13u3pJSIv/L3dvHmTJQd95fvLOfPd7Va+urrO7+r5bRyNZrQOBQFpxiis0YIxBoAGz3vFMELueWOyYHcfMGlhm1971zOIwIRh2zS2BQUIIELrVaqkP9VVd1VXVVV13vfvIzJfX/vEqs1+1ZMYR6/VOkBEZ7873Xh6/4/v7/r6/AVrprbi5cWytFwQRwbcxnEUSzhW2OlcYbln0NL22sqbkUIs3KCXr1GIOLQVsRcRWBFqKGBl6Rw5wJJ83m3fxD1oCoV3U82RET0QKROSgnXrKBKhigCy4xDURTfbRZAdNdlElD0Voq3IqgYDsGkiugdc0cJo6nmngWhpeSwffQBIMZMmIjFv09QQ03SZ1oY6t2DiqQ0P1WJHAkkxEpYIn13AkexNtEtrTtrJuCl/KshzvxpMy7L6yzv0vvEotPsBfv/fT1JVujp2b4nM/eISuSoHinjv5xCc/Rqpe494nnmDvwB2Mqd389JXH+Itffw1BFxG3iIzfPU4xXUQdbneA4oKwJJFo9CGU+1DZgS2msJUUjmhgiDEyvvRfNPT+BpsrLIzajontNSnX1/CDOoZUJy6W6FIr5JV1tqaqDMQqCFKVH2QCvpZNYiNwZKZO36s1Ls61mGlolLwYgihF19pLL73E1NQUmqbx+uuvk0qmcNdNpLJH0tHpkTJIFY+EpyNu/BY38GioLcpyk7LYZMleR+jWODn1OiMjIxw8eBBJkpiYmOC5557j4x//OLZts7y8zNTUFLVajRdeeAHDMPjoRz+K4zgMDQ2haRrHjx9nYGCAF198kZWVlTb7boP4EWLy5XKZ1dVVFhcXGRkZ4eSZs8T6xhAzA/jJPtT8CHrPGEGiKzqPhMBDqK0iNdagsohfWkBurCE0Ckhiu0ap6zqe52FZ13Sywkyi1WrR09PDjTfeSLPZjK7ncMZxrVZDFEXm5uZ4/vnno2LvpnN4w+aFn+2kqIavtVqt3w4n0NvbGxw7doyxsTFyuRxHjhzZNI+zcwm5s9d7z5AlFDZgyLKMYRgkEgnS6TRdXV0kk0l6e3txvLbGjK5Ib9j2bbfdxtLSUlTVLxQKxGIxuru7o86/sGehu7ubQqHQZvw0mySTySgr0YKAo5rGTQgM9EksDolYMszJATOCx1UpwGxbRERVxMVFjalRpCwoQnTri370/G9aAk/HbWzDa2zHbewgcHLtfaisE9MuMt6YYLxUo6+kIiJQ0lvMZprMJJssNIpIgYSCgt208Vs+QQtEVyQdy1At1tFFg6AFkqeQ1HQShkhcCcimZFKGQMLwSCd80gmPdMpDj9kYcQtFu1Y0DwLwPIVWy8CsZ7GaWWwzTcuOt1kzrorjyXiBgP9mTVMB4EvYooctOjQFk6ZkYkomTblGU25gqnUsrYEnv1HxVPI0Yq6GGiQoJIdoGH301AX2X22wzc7zdmcPSTfOY5VXOFefoXtogBsunefQudd5IZnikd95gN7ucd518nFuOvccjXSS2q2f4vfvu5GWKOC9ieaM4FkIfhXRryJ6VSTTRrJlRDOJspoiXoSMv9Eo5Qt0bTRNGdcNcXcDD9e1MVt16laZ9coyO/eNoqYEHvm//ppsvEVOXGUkXmFXzuHQFoOxRIsu49p+rNgB59faDVWXSgKTZZnLVYWrvk/inUniR+MEzYDy35UxXzEREaOO1Zefep7y9BpiyaV8eZW8mCbeUhE3fme7YOxgxTxW3DKXS3MUhTpNxaG3vxfXdZmfn2fLli14nodpmoyOjlKpVJienmZmZoZ77rmHIAhYWlpClmV+/OMfk0qlePDBB1lYWCCdTjM8PIxt25w5c4YjR44wNTXF1q1b+Yu/+AvS6TSxWKzN1hFlXp9dITW4g1asG1vLUvINSOYRNujJgefilhaR6qs0lqZwC/PcfnCcM8//glw2s6nxE65h8SFuH7KCOofCh+8Ni8Ib8g4cOXKEfD7fPg83IO0Q7i6VSuzevZuvfvWr7XNmw8aFtqazYBwWjTeC3t8OJ5DP54N3vOMdEW3zySef5Pbbb8fzPHbv3s327dsj2CfsC4Br3jCcCxCme8lkMnpP6H2z2SzxeJze3t6/t6Di+z5Hjx5ldXWVIAjYtm0bFy9ejLYTFnfCgxJG9KG4Uyj2FHp7RVHwPA/td1T0dxqbvkt1AiQHAhccN8A0XWRkBK8dHYar4ArUyjWSehI8kHwJ3/ERPRG89uuO6aCKKoInoAgKUxenqJfraOkh1L6D6MOHEXp3IqoG+B7x4hRbCyfZ7q2xxWh7lqvlKhPrayxaBZSYSzYnkkmLpNIC6RRkczLZjEgmK5HJCOj6dZF3IOA4GsWCRrmsU63qmGZbbsD1YhDEkOU4ihJDkt7cm7UzFY+W2uLi1QmaYhNLsvEMj5bWwo95uDGXIOa9ge0ieCKaFUM1DQwrjm4lifsJBDmGoKj0BwFxX0fyFGZzO/jlnu0ICNx3osm+uRY7NZGdukjFg1eaLk0fBN9h98X/TN/qCa4OHGNi+wfIr59i5+T3UFoNmlt3Yt78e/zBDV0kGiafP1tClwNmKLLAKi8PNlnKQaqZpb+aI2F1oXopYi2VrAnZukfS2nz92Z5F0y5TtQrUnRK33X0jq7U5WkKdL/8vf44sS+R1n22pFru6BD717tuIm/MopWlyHadYxYbLNYWLBYHLVYWJIkxVFU5Pt4fjSJIUTdtTFCWqw8XH4gy9e4Dt/aMMrfQyMN3NuDLM7t5tKB24fR0T0/CoqjZit8qCtY6TAD1hMD09zcTEBH19fYyNjdFsNikWi1FRNhaLsb6+jqZp3HLLLfz0pz8lCAIOHDiA4zgsLS3RarWYmpqiUCjw/ve/n1qtRnd3d9RUFcIjZ86c4cChw5Qdma/+zd9i9G1DyA7QkFKYShJCckTgo7YqVK5cxCtdxS3M4azPY6/PIwReNA5TEAQefvhhHn/8cVRVxbKsTcXY6ymcIf/fcZzIMF+vLXb9LJJms8mBAwfo7++P3gfw9NNPs7y8/AZNsJD2fv33b9BLfzucQDweDz772c9GKdLPf/5z/uAP/oDvfOc7EasnhEpCgxtSO/v6+ti7dy87duxAluWIYRS2W4dUrUQiQSqVYnBwMNqplUqFb3zjG8zMzESNIz/5yU8ithBc8/yhFkjntoMgQNf1SAs8rPyHjyNhMg1ETaRarHJg9356bJf9TZM9jQY7aWu+rPg+J0SB1ySJ84KAtwFdybLMxYsXGR0djdrOO2Unwvtra2usr6+TTqfbo/02/t/QUDeG4ZBMS+R2HMHO7qak76IsDAHQ7a9ws/sKI7UF5GqbHRTvb5Idr5IZq4HiUyzqVMoG5bJKo6FjWQa+H8f3DQQhhqrGUVXjTZ2raZrU63UajQaWZWHbNo1GI7otFouoqspNN93EwYMHmeqZ4vng+U3b8OpeuyBa9XHLLtShVWzhll2ckkNztYlf99F1nX379tHb28vIyCjpdJs4UHZlZi9Pcu7sSSrveRDx7neyr+TyvifP8KMXv80/P/whbuzbwYvLk/yqeIWegR7ihsX+15/GsCvMjLyF9e5BsuWLSH6DeiKNmUnhqjoW7puyLwVfQC6PoLT6ibN5YIlqlxGba5RSZa6qJax1F0dqMrdymXK13aSkqgpifYWPvfMmbhnPIqxfIh+sk3VXyXQMtypZcLEAFwqw4mewkqP8+sIqVwomsVg8Oib1ep1isRjBjrquE1cNxrMj7OgeZSy1hfHcCNtzI3QZmWj7VanOvLDCwOgoTcGhrrV45fJp8oPtYGpmZoa5uTmOHTtGq9VienqaeDxOIpGgVqsxPz+P67ps37496pU5efIkN9xwA/39/Zw6dYorV65EUHAmk+Fb3/oWqqpy9OhRbr31VorFYnvYU1c3T594Hb13K5dWaviJXq6UWzSkBEFk7ANUp4rcWMNcnmY8HyevutQWp3Btk3g8ztNPP025XKa/vx/TNCNKqKqqHDt2jNOnTzM0NES5XI6uL0mSouJuGMWHQev1RtuyrOj6DPd/q9XaRHAJtYpkWebgwYOsrKxw/PjxaHpYuK1OhYLO3qnw9d8aJ9Df3x8cO3aMeDzO66+/TqPR4H3vex+vvPLKJhU927aZnJyk1WpFaV/YIBZy/cNaQbjGYjHi8TiaplGv16PRdGE66nkeS0tLLC4uYllWRCcND7jneZHjCZs8Qo8evg7XYCtNaysMhs+nUqlIN2R8fJylpSVmZ2e57bbbKJVKaKbJDQHcGPgcREADmoLAGVnmXMzgjCxz5vLlKIUWBIjHRXp7DRYXLxKPe2RzMl05mVRaIJMRN1aJTEZE095oojwPFtfTnFzax6Xqbq7YW2kGCTJOmX21s2xvXCbhNgkAL57CSXfhJjKwkV35vk+z2aRer1Ov1zfpxYTPNRoN6vU6sVgsUmndv38/ly9fxjCMqLfDsiwajUYEo6lbVGKDMdyyS1AN8KpeOwPawKTDTCw8bxOJBIODgwwPDzMyMtLOwjyfZS/JPDnqV9fIX5nFGxzi4gN3Uk/HuONShcPn5jEU2GL4uGKLZd+mRgtXbhIIzhtgSADB9xEdF1kQySh5jueTlDWdwzOQaMjtweC+guip+KKLL1lYQZWqXaDUWKFmr+OYa4w3KtxsWmytV5F9aKoyKzkNpy8g1tVgQKsyrDdJqh0wjiNTUft56swCF9cDLhbhUknEM3IUiyVSqRSHDx+mNk/DfgAAIABJREFU2WyysrISneue5zEyOAwlhx4pw9bMEDu6RtiV38ZAsifavulYTJXmuFye53JpnvMrk0zXr1I91GDog0M4vsPh4DCHrcNIrhQ59eHhYXzf59SpU+TzeWZnZxkdHcX3fc6cORPh5SEvvq+vjy1btlCpVBgdHeXZZ5/l937v95ibm0PTNCYnJ6nV6+SGtmP0beWFszPEt4yz3lJYboLbAZFlFI9e3cdcniYjNBnvSfDC498ncFtUKhVmZmY4dOgQ/f39dHd3I4oipmny2GOPsWPHDqanp7Esi1gsRqVSAeBP/uRPeOSRR6LrOFw6WUNhVJ7JZCIjHwagnUsQtOcCd2YEoihGagiCINDV1cXIyAhPPPEErutG9ctOu3y9ZESnc/it6RjO5/PBrbfeSiwW48SJE8TjcW677TZefvllHn74YR599NHIaDzzzDOb6KNvFn2KokgsFiOVSkURfHj/4sWLUaEmXELv+8lPfpLp6WnOnj3boY+iRI1lYeF5bW2NQqEQRdyh0wjf08lWyuXauHy1WmXnzp0sLi4Cbafx3ve+lx/+8IeRI+tJZ9jruuxp1Nln2aSDgOrbPda3ethZEZIBRtxHVd/MsAdUKlAqaVQqOs1GDNMysC0Dz4sRBDqCoKNpCTTN2NTwEgRQDgzmnARX3QQFIUPOKbOjfokd9UskfRPXD1ixXZ6/MMma41PeUETt7L8IO6U7j0sikaBaraJpGr29vSwuLnLgwIGoA7JUKtHd3R2JeoUU4fPnz7c7JWWdhJ4hpibQ5QSKZLBlSz/d/RmSXRpKbGNfOAqim2BBMFiQRDKBy5jvoQkOr44N8PK2cYyWxd0XX2WgUti071xPpO6LmKKOajscXLmC7MoUjCzbFi/Qtz6PpfQyve0jePE+DmVk/ugtca7ERD7zTBVpepKZ5jQNt8SIVEZVW7zu+jheOzvp6uoim82iKNcyAilwyAQVupoFUut19MUmyVKNpF1F6heoDSa52tVFUe9nXezm69/+MR/+8Id57bXXePnllyNKdVdXV9TpWilX2JLo4fDIPrbnhhlO9DOeHabfyEfNVY7nMl2aZ7a2yGRhlsniFS6sXmaxtookS5uYeM1mk6eeeornTj7HRH6C11qvoQc6e0p7OBo7SmGtwLZt23Bdl1/96lfs3buXer3O/Pw8iqKQTqfJ5/M8++yzDAwM0NXVxcLCAuPj45TLZQJgy/heLixWmC3ZCJktzBQtvHget6PwnRAdBuJgrszgFebZPZDBKc4zPjJEOp0mmUzyla98hYMHD3Ly5Mk2rLXRGBYGDaFabjwe58SJE4yNjfHMM8/QarWi6/z+++/nZz/7GV1dXVHXcMjuATZl4LFY7A0CcaHt6ZSSCZewJ6HTsYS9CIVCgVdeeSX6bJgxhe+9frZJqCW0gXT8djiBVCoVvO1tb+O1115DEATuvfdennzySY4dO8btt9/OwsICa2trvP/5FyiUyzR8n2YQ0Ah8mgE0g/ZjE6h7Ps3AxxQEmkEQrY0goOF5WBsDssOGsrD1O4SJQg8bGrJQ5rVz6Mz1kq8h9SuVSlGtVnn88ccj5kB/fz/QhkXGxsa4evUq0D6wAwMDlEql6CCnUqko7bRNk12SxJ13L9I7KiNWYzg1g2JDp+AmmW8IVD0dUYwhyzEMI45hvDkkY9t2pFroum4ExViWheM4TE5OUq1Wo5Nu74HDWKlBGokhgr5dDCU0djSmGK9PEvctbC/g4mqRC8urTK5s6PxsRCnlcnlTFL1nzx7Onz+PruuMjY2xML/Ezm17aFZbjAxuJZ/tR/QVdCWBLsfRpDiaFMN3IBaPISoBrtTA0crtmcGy2a4HBLR1dYSANwna8TyfkqDy7L6bWMn3MrhaYOzsNFUH7hZS3OLHmXfguFUh4bhkUDGCGMhJCHwGF37N1ukfgQBnx+/g9bFhjNYyH0rfwh/eNMzZtMy/eu4K3/zGF1lzymzdupUBGW7oSvDMpYuowRpHBg0ODejszPkMaA0cQWWdHOvkWAx6WCLPupjEDa514+L7JOp10tUq8VodXxQox+N87de/5t4HHkDXdb761a+SU1PsG9jJh9/2PuzFGqPJAUZSA+jyNQ2pxcYa881lTs2d4/zyFDPVBSbXZglE6OrqotlsS5Z/7nOf4+tf/zrVapVPfepT+L7PX//1X/Pss89i2zbHjx9HlmWW/WWeU59jUVwkZafYs7KHYYYxTZNMJsNLL70URcSappHNZtsY//IyUjxHdnQPtp5jsdEOOhpSEle4FozogU2fESDWV3jLrmHymodqFqist/V1crkc6+vrHDx4kPX19Wjmw8TEBAcOHODb3/429913H1/60pdIJBKbouZarYbrujSbzWhoVS6Xw7IsTp48yeLiIl/4whf49re/HV3znbh+6MBDJ5nJZN60qatz4Ev4eugkQocBbRXRfD6PKIq88sorWJYVbasz6w37ojoLxVJHRv6PQRH9r6JZzHEcYrEYrVaLoaGhaOdls9koZbsyO8uMZSEAuiCQFUUMQSYuCMQEAeU3NCh1LqGzMDccg6eqeIqCValiCQKWKGIS0BIlLEnEFgRsUcISwFEUbFHERMDX1LYg2MYBrtVqVKtVTNPk6NGj0TDu8L+ErKawvqHrOrVaLdIe13WddDodSTDXajViiQTnW8eYnusAgTfuJmM+OdvGaTYpN5tcXSvQuA5/D2/D6MVxHJLJZJTOhhlMyHAKnV2luMbaxPmotlFK5JgcPYI6tJ9tfb3saF1llzzNwf4uzEDkQrHJhblZZteLb1A6DP+v7/u8/8C/JHtLD77Uwhc7VqmFJ9h4ooUn1mlJDkhtueTrF9d123K95QqNloeJipPbRis5QMMNaLZcbDWL05OitS9LIIvsPFnhyGSVLidLj5zGQeLMxva2EyMQmkjOOvnSDKo5S6J2kv5inRPpgP+ZMpd//TU+Ye3hn9/wWf7FwSFOZ2Te+cRzPP6rv2BPV5F9vTLj2UkWWvvo1is8+u61DcdkUnR9FuwkvywOsOCkWGwlmbdi+HqawcEeLugXmOqZ4tjlY2i21oYENI1GTw/BwACaoJINEvzxh4/S7RpkzAQPfvp7xKRr50Sxr8JsbZEfTv6C1xcnmGss0btrkBOnX+Puu+/m/36prZejKAqCJOBsZFudTJewyUrT2r/hoYceolgs0mg0WFxcJB6P4zQdjrhH0F2dxfFFXhp+iUvFS/Qv9nPXyF0cO3Y7azWLydU6XnqAU3UPO9lFJRfDFTayIAs0qYVYXWFQr9AXC+iPQdytcmDXOKqq8tOfnmJ/PItlWUi6jJdIUCqVqFQqHDp0iAsXLkRGWRRF7r33Xl544QU+85nPcOLEiU0GOIzk4/E45XKZVqvF2bNnN42ataz2HI6//Mu/ZGBgYBPUG26nc/pgKpWKCupwzTGE9zup66HRDzPf8D1ANLsgJLt0XqfhYhgGfX19zM7OAkR1x3/MjuH/KjKBnp6eIJlM0mg0uOuuuyKFv3q9jud5nD17lv7+fqrVKlevXm0PZrnud0u+j2jbJCWJtKqSkGQSkkRW1zCAoGnSk0gQEwQMICGJpFQVww/QgwAtaN/qvn9dGe/vX2xBwBYELEFoOwcBGoCp65DLcblYpGUYqF3dOKqKnsviyjKiriNpGuKbjLAMjVy4WpaFaZrUarXofn8yycjaGrfKMocR0AETeF2WeKJY5NlGg8ZGMTs8GcNJaaGqYTjkQlVVpqengWtNKAMDA1EhK2RdhZIcPb19+OkB5C17Ge7qZrtQZdSaQ5YEGpLBXEuiYps0mjV0XSeZTGIYBtlsFkM33lTDJpQOh2tTvkJHtV6usVhuMtcQWfaSDO4+QsVXsQUNKdigVnoCGdcnY5okETh/Qw+ndybpLbm8/8U63TUfAou0pJKQBJabE1yVL7OSW2K2e5ZbJyp85BmfJd2n22pnkF+tVHlWFNA1hfeManzhLf+C/2HfDTwxoPJHJx/h88W/wegIoR6d287lRg+qdZLpcouFVpKpisj+m9q1rtCYhPBiWI8yugx+vu3n7Cru4HcKN5P146Rcg7yYpktIkeCasXd8m0pQZV02KUgmJbFOSahTc5pUKhWKxSLr6+usrKywdetWzpw5Q6vVolQqRQYRrkkThDW0hx9+mD//8z9H0zQ+//nPI4oi99xzD1NTU4iiGJEOXNdleHiYWq3Gcq3OcfEM1ZEr7VnGa4cxC2/HFa4VlSXPIiOY9Ooe5vIMYm2ZwaTEsZsPc+bMGVKpFCsrK5tqbAMDA+zbt49yuYxpmiQSCS5fvszo6CiLi4ucOHGCvXv3Rpnt7bffjqZprK+vUywWmZqa4vjx49FvCOt8YT0vxOjDc61YLNJqtfjABz7AiRMnIiXiUO4hZE5Vq1VEUcQwjIih1EkCCc/fkGUUvt5Jde9kDsmyTDab5cSJE5imGTmdkBLaOVAmJKaEtYRwexvXzT9dJiC0hWhOAAtBENwvCMIY8LdADngN+FgQBC1BEDTgG8ANQAH4cBAEs79p26F3vf3223Fdl4WFhajJa3Jykl27dmEYBuPj41QqFUqlEkHQHgsZDm/wRBG9u5uWILAGrIYRuOO0D2wm3d75kkQikSAej0dpXnhRRIbI81A9D8V1EUyTjKYTV2QMWcHQ2zNlk+kMgiKjxOOg6/iqim8YOJoGGx5a3VgB4q0WumlhWCZ6tda+NS10y8IwTSTTBLOt494MfJoEmAiY0M5QNhxNzXMpLSxQ830eF2y+bTsMyjEO6waHA4UvptJ4yRSvex7P2hZPN5tcdRyGh4ejZprQ2Idpe1dXVxuj3WivX1tbizBdWZYZHR1FlmVuu+02zp8/T3d3N7ouoSh1DCOBrR4kRDqHN27b6bRHrWlSKhYobDTEKYoSMTKapoktGgzuPsLQ4BZGYw5WILPkJrji5LgaZHBjUiS1JNUL9Lck7rV1NEckJSibpJKX0yKP3pplLatz47lp7jj+MqXqVUhv4f6++1gVi/xPI/+JGWMR1dXJN7N89OcCN1/yqXoe/ZbEedlkpq/KB4/4/OtswFhmKyaf4N/uOMITAyp/MPF1bjz7Tb5RUZiuqpTVPs7NVnjfvj5eW1rnqQkfQVDIZg0OHTrEqVOnOHToEMlksp0ViRLdYgrFS9GvdpFvpHlw8nbyXgZxAwd3JY+y0GCmtcxSa52lVoG/e/FJ9h89yJkf/5i3J1PcksnQGzOoplJcSSSRUkmSg4Ps3Lkz2h/79++n0WhQKBRYW1ujXC5TqVQol8vUarVIvyYcoRrWtN73vvextLTEq6++ytZd+5iuCVT1Mepigl9ecWjIQ9RdATiKMF3FyP8MsedVYrlz6DO72NnagWFXUAObaqVCLpfjytqVtvG0FX7xi1/Q1dUVzdft7+9ndXU1yk6mpqZYW1ujXq+za9custks3/nOd7jvvvuiORHVapVisciZM2dYXFzk3nvv5ZFHHuF3f/d3OXnyZBRMpVKpSNlTVVXy+TzNZhNBEKKJYfv37+fFF18kHo9vonKGJBPP88jlctH8gbBeEkLJId4fUm47M+3Q4XRmAWEHdKVSiX5L+L6wnhk6q+sVlTtreSEk/f92+QdnAoIg/BFwI5DacALfAX4QBMHfCoLwH4HTQRD8lSAInwUOBEHwsCAIHwHeFwTBh3/TtnO5XLB//35GRkZYWlqiu7ubYrHIpUuXeOihh5iamiIWi/GTn/yEHTt2MDExgW3bJBKJN1TkOxdZlllbW6O3tzfaiZqmkc/nN+28zuH14U6fn5+nr6+PgwcPMjAwsGlcXLiE1f/OwRTNZjMayjE5OUm9UuHwnj0U5+fZPTrK+VdfJSGKGIJASlH44ns+i7RcJ3BMcG0C1yJwTQLPaq+OBa5F0DIRvM3zYAfeUiI9auI7Aq4l4loSrinSMkVcU8K3JFxLpGFKlFoyiy2JK56HbcSw4zGaskJDFBCTSTAM0HXkWAxtY/376guh/kq1Wo1w5bAgqCZy7Nq2i7zXYDCoIhKwruS4rA9yRcphiiquIOEoKRwtBWL7pFZwSWDjiyJJoUW3FmAVFjj+y5/gV1fRrRJ5XeGWOz5FT/woRVnEcBYZaJwHr8Dx8VGeu+2dxFyPD546wfmF7zPbU+S/kz/K22pv4eX4Wb6VeI54oYt4rcRAcphbf/0rtqyVCAiQdZ/+GyskB9tslisVibp7P73Jg/yvY7fxtXGNBxMCn+9O8dhjj/GlL32pXRMSBD52ZA+6LPLIaxdRdL1N8VRU3vPW++hVcgzH++kWkuSlDF1CKirS+oFPKaizqK5zKnMOoazRrLos1Ffp7euNxpqGdaZbbrmFRqPBwsICuq4zLMtsLxQ5GgTs3jAOM4rCyWyGS8kkVVWNRnheXy+q1WqUSiVWV1c5dOgQ3/nBY9hahvd/4vPM1zxWLJGCq9EMruXFqhjQZwTodomYWyEdNOhWWgznM1yxZnkt/RoFo4BRNziwfoBMLUMmk4mi/kqlwrZt25iZmaHVapHNZiPqtq7rnDhxgh07djA3N0cQtAc0Xbp0iV27dlEul8lkMoyNjWFZFl1dXTz33HMUCgWWl5fZv39/1BH8k5/85A3U7Z6enuiaDYIAwzAiHF6SJBYXFzfRL8NicsjND51GaPTDz3Yy1TqbWENaaaedkSSJer1OT08PnudFmVr42TDKlyQpmjcQshlD6nsYuIbwcrFY/KcpDAuCMAg8AvwZ8EfAu4A1oC8IAlcQhFuAPw2C4B2CIPxs4/6LgiDIwDKQD37DF2maFgwPD3PkyBFWVlYAOHv2LHfffTee5/H888+Ty+V461vfysDAAPPz8zz66KObTuxOnKxTVbTTG09PT3Prrbe+6fzPsCofpo0hHjg0NERXVxeVSiVqEQ+b1gqFQiRrEdIdw98RBAHJZJLJyUnK5TJDQ0Ps3r2bZ555JsJdf/jDH+KVbSQzQHIFZFdEdgVkT0R0QHIElI37iicitAIkywbHInAtdPE0ijSDIJSwJQtTdjDlAFOUaEg6dWLUiVMnTo049SCGI7xx0pgQ+BgtC9020ZsWWtPC2MhSlKZJYDbBshFch0qtjqeqUVbS8Hya8RSzgcaakcPMDlBPduN1bQE9zkhrmR2NKfrt9nFd0nq5FN/GrDaALHh0ByW81Wlyqk8MC1VRUAVISQLdMY1zr7xMfypJPJHmua5bOZ/cTdousGvyRzQXJ4iP7+C1e95NddtBuuqXkQv/G75QpNfq4k/nHmbEG2BGOk7K/gkJ7xJnk2/hQms77/zlE+hVCxCo5Ru8qJc4W/Y5vx6AvJV/e+cnOJBv8fXBu/jybp37Eyr/Y0+c9fV1vvGNb/Doo48CsLc7zX+zczfnFh3SsX7GUlsYTvSzNT1ITLkG5azbZVa9MmWpSU2xWHFL1GQLQRZBhJ+N/YxcM8cNCzdExqder6NpGo899hiu65LP56lWq1iWhWEYEZxn2zZZz+OYqrK/0WSrZSECNUnjRQVOahonanVarkM8mSbbP0S+t5/uXJaMIaN0+Ho7kKgGOo5kEIgyQuAx0penLykzP/E6qqqwY8cOFhYWiMViHD9+nOHhYRzHYdu2bXz39HeZG5sjSAVsaW5h9Moo5dky+XyepaUlenp6IuG0RCKBZVn09fUxPz9PT08Pw8PDTE9Ps3PnTiYmJhgcHOT1118nCALGxsaYmJjg5ptv5urVq4yOjlIqlXjppZcwDIPu7m727dvHl7/8ZRRFiXj8sViM/v5+5ufno9ojQDwe5/Dhwzz++OMYhrGpGzeRSGxi/oTKoyFUc32hN7Q3nV3A4dJZIG40GqTTaRqNBrOzs5HD6Cz8BkFAOp2OMoCwrymEnULHEgQBy8vL/2Rw0H8AvgAkNx53AeUgCMIw/CqwZeP+FmB+40e6giBUNt6/3rlBQRA+DXwa2p7v4MGD2LbNysoKKysr7N69m7m5Oebn59F1nQ9+8IPous76+jp9fX3ceeedEWsh5PSHqdL1B2fj+9i9e3cUGYQePExBw27BcrmMpmnMzs4yNDQUCVaFXj1MLfv6+tB1PRpKbZomly9fZnh4OIoaisUi0GY1NJtNJicn+dSnPhUpDFqWha/6SIa04XSuSc2GJ03Yc9Bqteek2paN23JwHZdWK4Pj7qN1XYYQLgoicdpa7HnfZtQpknBWUUolvOkggqM0225PD5N9ZMNH0j1ErX12BLqIY0BTkCmLBjV5lKt6L1eUAS5rw8zF+qlr8U3fm7WqbGkU6F+bo79RoL9h0W25tDQPMmv02yscQ2BBH+BSYpx61xFoLpEzr9LfXEYSNqKnIuzoznE2yPNK3zuxtRSxiz9n/cK3eW5cJP2x2ynv+zS+lCRe+hZbVp5i63qZB5z97G49jIBATvlTtoivMtFQ+ZF6P2I5yX2/+DGq51P0fP5NvcbxFQvLcpFEiQf3v4v//tgHSSvn+H7v2/nybp074wr/ujfBytwiV8/MEJ/x+cJbPslooo+d2WF0Oc57NnCwolVhqjjH987/jLn6ElPlOebqy+w7vJ/t27eTz+fxfZ9q0eLxxx/nAx/4AJVKhYHKAFdyV6h7dagSnVerq6ssLCzQ19dHb28vqVQKI1Dp1bvoM9prVkrSJafIySnSSgLfruEtn0ZaPMnda+e5x7IpqzFe3HKY54aOcKZ7G9OiTOA5CCtLGPUl0s46H3rH7bTKy6QdC9suEHgbHfmLa8xDRJu2bZtSqcTc3FwUlMmyzPz8PLu7d7P8rWW67ulieWyZxZ2LDKQH0Gfb9aHp6WkajQYDAwM4jsPc3Bx79+6NGGyapnHo0CF834+6jbu7u1FVlVKpRL1e54knnuDGG2+kXq+TTCb5kz/5E/74j/+YK1euMDQ0FPX6OI5DvV6nVCqRSCSiWkl3d3cUYYeBX+cSGnDbtjFNM8oawuK6pmmbeok6P9c5A+B6cTjbtiNl4xDyDm1TpzPYsJ3R/4Brcjmh7QqH1PxjLP/FTEAQhPuB+4Ig+KwgCHcC/wr4BPBiEATjG+8ZAn4aBMF+QRDOAe8IguDqxmuXgZuDICi8+Te0C8N33HEHhUKBU6dOsXfvXiYmJlBVlQceeCDC25aWlhgbG+PJJ58kn8/z4IMP8sUvfjEyzOHSWYy5fPkyW7duBYhkI4DICYTFZlEUicfjzM7O0t/fv4nBExpjwzCo1Wp4nkcikYgwQMMwWFpairx3Z9dyqVSit7eXL3/5yxHcFBr1sKO51WpF/PgQn32z4nf4n8Ju6XCITudYzfB+ONs3GsYTgCJI7SyjbiOePIl69jTS9HkkpwYKOPEkvqSA6yJYNpLlIrhvcn4IAbLmIxkeog6+LuOparsuIqh4ok5LNmgGKpanUmv4mKZDIHq0hBa2ApYq0VIUJHx8BK4YQ0wkdjCnDzJaX+Lw6iUOrlzmF8M38dTIzXTby+zRvs3V4QVW4wqN9PsxU/eTbi3yh1P/ng+VzpFzAkrWP8MUPoTvLjE1/R956dJ5Zqw4Xffdz77VVQ6fPoMQBDxvWXy1WqEqSZi+T1pJ8u/u/iNuG96OwvO8lLmPx7bI3GoLvN0R8VaaKB1ThJqORdFexfQL/N35V5k116gqNjPLVxgcHKRWq0U9EUA01yLUkQmnWj344INtBpZS4pnRZ9i5sJPx8jbyeg65ERBUHLYkeuiSU2SEBBkxjipcg2j8IKDkNVjHYSFwuArMIHJF1lgQAgLH4salc/zO3AluKs5g+C41QeRlRF5omZz0PdA0du/ezWc+8xmKxSLT09NkMhnS6TTLy8tRJ384TP56CDbEysPJgK7rcvbsWeI9cZo3NCkPllFdld5LvWiTGgIC6XQaSZKi7tx0Oh31HIiiyK5du5iZmaFYLDIwMADAzMwMi4uLzMzM0NfXR71ej7T99+7dy9raGhcvXuShhx6iUqmQyWQ4f/48L730EnANykyn05imSU9PD5cuXYqKtWGEHxrX8HFoX0LDH6IHYbNYeM13ytl0QkvhdizLIp1OU6/XuXTp0huYdOH1Hg63CZsqQ2gp3GYnwjExMfH/PRwkCMK/Az5GW81GB1LAD4F38I8EB2Wz2WDv3r2Uy2Vs26ZarSIIAm9/+9vp7e1lamoKWZY5d+4coiiyc+dO7rvvPkRRRFVVvvKVr0RTejrhIUlqdzaG+h4jIyORLCtc8/ShKFzYsedsFJND3vzKygqZTIZqtRpxixOJBI7jsL6+HkV3mUwGVVUjNszb3va2SJMlNO5/Xw2jczZyaMTD2/C+YRiRIQlPhuslMsLoIUxrOzMLyw1YaXismgGrzYB1M2Cl4bNabbFuC/gdUY3mOfQKNltisDUOg06NIXONvtoKqXoRr7CKVV5FsRxE00Owg2jqvC9AXVOpxDRqMZVqXKOianghTBcEpMWAjCijKgY1ZNZbJi2/hS9IXDWGOZPYyZXYML4gIqrLKLlnycUusE+QOd3/h8zFd/LhxeP84Wu/oDB5GdHuITX0AEb3DhpXj1M9+Qia26La1cXLR2/mpldOkF9f37zTBREhnkcZvR117I6N+b4WvpCKys1B4OG4ZZqtIucun2SxssBsYZb8eC9GXGLiyhKXS3ViuRzp/n6eePppBjeK8LlcjqGhIRRF4cyZMxw9ehRJktozLaoN9mzZQVZKYrRkUoGBmPTpc7vocXOIHaqoLh5Ft8Y6FiuBy5zvclVWmEZmWtRxhHBco4/h1siKFmmhSdypoloFZKuEuTEHenuzye5KlR3lMobn4QgC8z15su+8F2vfXs7NzmKaZjRNa3p6mkQiEQU+S0tL6LoeDWxZXV2N2E6dXPfw+nJdF0d2WEgtUMqUsCyLgYUB7Emb1dVVxsbGWF5epqenJ+omNgyDycnJSI+nUCigaRo7duxg165dnDhxIoJ+5ubmyOVyLCwsoCgKtVqN3t5efN/n0qVLxGIx+vpy4NnDAAAgAElEQVT6uOOOOzZh95qm8fDDD0fGP+xwByJRON/3ow7ekB4KRM4gxOqTyWT0v8PpYyEDKHQAYSCrKArnz59nx44d0TbCJfy+6+UlwkbZzm750BGcOXPmn7ZZLMwENgrD3wW+31EYPhMEwf8hCMLngP0dheH3B0Hwod+03UwmE3TqZYdwSRg9SZLEqVOnSCQSfOADHyAIAhYXF3nve98bYWh/9md/FjFc4Fpq1mkom80mu3fvjqQkQlrdxYsXURSFgYEBLl68SFdXF5qmsba2FuGd+XyeeDweUcTCCDx87vquvo39FUXsnQa+M5IPDXzYJKYoyqYUsFNBEN5Y5whPiPC1sulRsAXWzICVZsBq04/Wir35WCcUgd64SG9coicu0huT6HNrjMxeJPfaS6gTEwieh59K4R8+TOvQQZw9exA2MiBJkvBdh+LCPG6pwJPf/Q75uE5MucaTFoOAhOuQtm3STYtM1SLRaL1h/pQvBKxmNaa7sqzFMyiBiy0orBjdnE/uYcoYxx2I4+1JIwfwe2erPHDVwUcBQSQl+iiixAsLJ3l27gTL5TWkLpV7hnPcfOIEsutSDgK+XKtieh4JUeKBmz7GbXvfFe1HgSo1Jc33ByUW/Spv/8//gVG/imA2ES0r6kXxged2DuEJArdPzCNddw01fR9XURBT3QipfoJYN0qiByXWjaRm0bQsirx5upztWZSEInP6Ip6bZrEFlwmYVw1mfZUKOn40izcgLTkkvSqHt/Vz5tmfsX75dcTGOo5tRk1O4fUkCAIf+chHEAQhUrv1HYehapX85Wl2lcuIlQqBJFEcHGRlbJRXBIHxG27g/PnzlMtlPM+LDH8ul6NcLtPX18dzzz1HJpPhxhtvRFEUVlZWIjpps9mMOPph4AXtAT22aNMsNqmuV6Omsmw2G8m0yLLM8vIy3d3d1Ot1Wq0Whw4diuCo9fV1hoaGaLVaWJYVCTnqus7ExARra2scPHiQVCrF6upqhCiIosjJkyf5q7/6K06ePMldd90VZfvhfguz8LAZFK6pCoRU1k66bbPZjDTKwuc7oSDf9yO669zcHIcOHYq+M4SFO9mJndlFuITU09BphdffpUuX/n91Alu5RhE9CXw0CAJbEAQd+CZwGCgCHwmCYPo3bVfTtOCmm27i1Vdf5dChQ2SzWWq1WqS1LwgCY2NjHDhwgHq9zu233x5Rv8JCTLPZ5Hvf+x6nT58GeAOGH1Ifh4eHIy3y8CRtNBqIothmt6gqd9xxR6Q39GZLZyNWtVrlrW99K6JoomkLyLKKoujIShxRMBCEBBBHFK9dBJ0Fp/B3ho0n4YlzvZGPIhFBoGD6LNc91i2BdYvIyK80fazrEo2cLtATE+mJieQN6E/KbWOflEio1zRJOpkJ4e8TTBPp9GmUk6eQT5/GtW0qyRjlsWGquQxVz6FZKbV1J4Bmy2G13sSSFGoeGN15Gp6P47hRVgOQUGSQKyhaBUWpobgmqWZAydvFz7s+QFOO8eGZn7K3MsFaKk5DN/jFbe/i3M5DZFYK2OdMAkdA92wOWescNYa52XcZKPwARTSRtB7mBQ/rwmnyi+3oX8xtR3vL52gEPmWzghf4DCb7UCSZVXeVXukp5hIf5fdv1vBch73/539i+uRx3v3B97JWK2LEDVzLImg0iFUL9OkiF6+soNoqh7buIy0lGcmPEpdSaHISTU5tOuZB4OPbVfzmGn5tFb++StGzuCLAJUVjMtHFlWQvVxM9uBsqq0Lg09csMtRYY9AsMGAW6G+VGRAtBElATad55ew5Ki2buu/T9APqvkfd9TAJaPg+jY3myLJt84f/8l9G1Mcw4922bRuGptE8fYahq1fRTp0iVq0SANUtW/hFMsHljZpWGLH39PRQr9d59dVX2bt3L/39/fi+z+DgIHNzc1y4cIFjx44RBAHHjx9ncnKSt73tbXiex8r6Cv0H+0GDpJsk5sQ2wSEhKSM0qtlslrGxMYrFIktLSxiGEdFHb7vtNprNJufPnyeXy5HP5zFNE4Dl5WWeeuop7rrrLg4fPgy0dYEkSYq6hl944QUeeughUqkUP/rRjzZJQF9PvQyvydBBhEFcCF8FQRB14MPmbKLRaGAYBr7vR8EkEMFnIaJhWVYUTDYajYiOGr4WOpjweYBTp079dshGZDKZ4NZbb+W1116LZBbS6TSTk5OIosihQ4fo7u7GsizuueceFEWJvG5osBqNRiSB8N3vfjfylJ3UUM/zqNVqHD58mHg8jm3bzM7ORtF5KIp2880302g0ME0zwjiXl5cRBIGP7hlDEKBs2ozv24+eyaKls1wt/ZLDt579e/9jEKgEQQwwCPwYATEC36DtIJIIQhw/MBBI4Pox1psaa1acNTvOmimw0vBZM9sQjtdxyCQB8jGBnpjUjupjInlDoC8hkY+JqNI1XLIzYwj51p34ZfgeQRBoVso011epry7RWFmmsbqMVS1H36u3XFKWTcpIUDVivFSp841fPxPBaJIk8YlPfIJvfvObKIrCXXfdhdvvsti7SCPXwFXa3irWiCEuJGi576YgjGPYJbYs/JIrJ59l/969rCsGi//sIZrJDLee+BVHTz6N7vkE6Mx1/Q4vpXdxdWMoTE+zxJGVi9w3+xLjlQUEAkBAUHzknAeGjKvFkfseQM8ew3WK+O5pcvF5ppWP8smjMSxR4mvHm4w2N18XHh6+CE23ys/n/oYeY5Rjve/f1KfgE9BSPFq6j6V6rHll/LTCmuwzj8hcw2dytU6ZGNXA2CSGlg5Mtkg2gTNBPJjnLcUEg1aJhNtCaTnYlQqq56IHEBcEBNsiLohY5TL/0PKgL0m4ioKrqriKgqcqxLq6MQEhHkMwYtScFoLjkChXEObmcG+8kSv9/cysLDO3uspKtYoQj+MAS0tLmKaJqqr09PSQy+Ui6DQejzM6Okqj0eAHP/gB/f39DA0N8fLLL3Pvvfeid+ucjJ+k0lchWU+ydW0r3c1uNFV7A/wC1+DS/v5+bNvm9OnTLC4ucuTIEYCoqBxm/AsLC3z/+99n165dfPKTn0SSJM6fP8/s7CyXLl3ihz/8IR//+MdZX1/ngQce4Oabb+ZLX/rSpgleiUQigplDIx/WC8IgLrxegIg5GH4+VPwN+2OKxSJ33nknjuOwtrYWQUFhsTiEjkVRjOowIQQUQkdhnS98fPHixd8OJ9Dd3R0MDQ1x9uzZCA5JJBKMj48zMDCA7/tUKhXe8573RO3eYVE0pHSG3XuhYf/Rj34U8Yk76wSvv/46N9xwA4ODg8TjbcpfoVDg7NmzjI+329YvXLgQtYaHnn51dZX+vj7+zec+jVOrItgmpeUlfKuJKLTFbCTVR0mIaFkdNa2ipRSUuIgcF1CMACQbUWgiCCYBTQKaiEITSXxzdg+AHwg0nRi2F8P1Y/jEEYU4shhHV5JokgEkQIgDcRCTQBxRSuH514ZfSBv0MmHDAfh+gCgKyKqKUy1TX1rAWlvBWlvBXF3GbdSi36CkMxg9/Ri9/Wj5PtSuPPFimfjpU/jPPktubQ2Aq4LAM67HU7ZFbWSUeCqFoqpRoXvnO0aYSLyKUU4Tq2ZJ1rtpCFuYUffgCBoD7gz9rWmuzl3h6tIiiXd9kOqtd9FlB/y3EzbBco3XZh8nbk2xRW/v8wCdF6tNZuMjdCWH+OTk8xxYn+Z09zZ+PHYrA611DjUm2Ve4gq4OoO/7faRkP62pp7Av/ICe24ZY6vkCn75RY1mF//3rf8qu0jyCpiHpSWQ9i6DlQOsBrY/jtXPMNla4ceRTSFoGVxRxRAFL5P8h782DI0nP885f3ln3DaBxo4G+e7pnpufonuaMSJErDkWRHJEUJdKUacm2tCGJlqXV2vSulrRk0xJFKSSKlleKEENrO1ayHKItDUVS5IjDITlXz3T3TB/ou9E4CygAdR+ZlZXH/lH4sgs9Q+5GbMT+MftFIAAUCllZWV++x/M+7/OyScC677PueRQ9j3Xfo+R5DA4tTSkSORUKhkzelDCCDmbQQTMVIqkYqxR5XnmRQ85R9pozOD2XWKwfLS8vr5DJZAiARCJBNBblP/7H/0TPcVB9Hx1QPA8dMAAt2GlYlKT+Y5LE0f37UYMAueegIdGuVomqKvR6KK6H5N8TAQNI0s7cMhB+y5dkXEXG8ny6QYAjS3QDkE2DLqBEo1ieh2/IJEZNNqrLbLy0xrVr1/jZn/1ZNjY2+qoA8RYrcys4BQe1rJI4m+BI6gi5XI6hoaGQiCEMZKfTIRKJ8MorrzA2NkahUOD27dtYlsXExATNZpNyuczp06eZmZnhH//jf8xTTz3FiRMnWFtb4/Lly7RarVABNZvNcvPmTVZXV/nUpz7FsWPH+LM/+zOuXbsWFryTySStVusNfQGDmbyoPwpYRxhukTWoqsqv//qvs2/fPuLxOL/4i79ILpdja2srRCUGITPBBjQMg0ajQSQSwbKsMOgVzXDz8/NvDSeQSqWCkZERRkZG8H2fjY0NUqlUqAS4b98+9u7dGxZWBP/3XrxceEdxAf/zf/7PodMQWPqdf/FZXFUbqOT3z8ELRDv2TvQhRMrEB79zrgGCA7xzNwwUwsK0VpL6B+76SB0X2XKROh5Sx737NcC6UeUe0ahNNNElFrOIRLrEIhYxwyKqd4grbWK0idEiHjL/W8RoI7/Z9K2dZWPQCf8rQZsoPUdDavsoTRejZhOptJBbHl5XoeeobJnDFNMTlHKjlAqjbOb24Bg/ONbMV8s8dvE8j108xwM35tFdl3oszkv3PciLx07w6qFj2KYJwc51kyTo+WjXaihFCz+u0juaIUi9sYfh3nVfzeNzr1sYdpsvJRfwtq8wUVxEIiBhdRmpd3CI82rmEF878jgNz0QCdFnilK9wTFbR4wF72us87n6LuvrT/MKJCDcSOr//F/+BB25cwO06+JZL8GY1/B1mFBFwowq2adAyI9T0ONt6inUzx6pRYCExxnJqlEYsSZDU8eMqQUxjFyn//0fLDCycjz9FNJpgZmaGdDpNoVDoUzW7NmeqZ+CHIEgEJEtJ9q3to7HSYO/evdy+fZt8Ps/S0hL1eh1d10mlUiGcIuQgxP1nmia2bfPpT3+a27dv8/nPf55PfvKTPPvss2xubuJ5HmNjY4yPj1MsFsMJgiMjIzz33HOMjIyEnbuPP/44Q0ND/NVf/dUuFdhBuHawoHvv38XPnU6Hp59+etdjqqrya7/2a6RSKZrNJoqihLi/UCUW0JR4fwJuEn0Dzz///FvDCei6Hpw+fTqMWn3fp1wuo2kax44dI5PJEI1GQ60T4QRE5VwYfeFJxYVzHIevfe1rSJLEk08+yX/9r/+Vaw88hh6JkkqnyKTSdLs25XK5v6kch67jYFsWTz75JPJOxmFbFmfOnMG2LJCkHZgBQAZ0CAzAYGp6P52OT8fysSyfgT0BBBiaj6m46FIXHRtDdjBlB0NxUBUJxTBQDRMtEkXRDRTDRI9GUQ0TeQeykbi7waTAR8XCkDvoQQtN6qB4DVRa6EELw95C75bR3Bpa0ESTbRTdRTU8ZO37f+4BEi4xesRwpTgu8Z3vMXpBlEBNsbbZprRtsbLRpNr06RFDUtPEJY1j21scW13myNoKMcehJ8tcGxphfmqa14dHKGrDVP0pXF8hIa2T0zZRFAkJiWZqnOKRwyDLvK/YI1cs8+zG8zSsBj8eP8TPqEfYDjr8tnWGZZqkN9b5xeUFdA2WChk6et+568RIJA8zGj/Kup7mVcnjFVw2dz67SVqcIMlrs1GuT8aZe+ZZ2ldeZ+S+WRRT58UXXiAbz/CuE6eIV7fJ1jd5YOM1Yq5DR0qQtDtE7C5a10W2/bsh8sCSVR8l4kNExouo9KIGdjyKnUhipbJYmWHa6TGWexH01CSmrIPjs+EWqfUq7LNmSWlxDElHdkENZJQeyJ4UFtbvfVUpANvt0nY6dFwby7VpOm3aToeWY9Hqtnnsh07jqQG2Z7NVL+OrkMgmsJwuZ8+d5cCBA8R3mD+bm5v4O5FtqbTR7xbvdDh4cISZaZ1kqkM+10NRShiGHZ7T1pZHaUOitObTLht0axGe/85ZgiDgoYceYnh4mKtXr3Lq1CnOnTtHq9Uino4TeTzC5swmgRSQWcgQvRgln+xPFGu32+zfv59r165Rr9fpdrs88sgj4UjH2dnZEH5RVZVsNovneXzmM5+hXC7zgQ98gGazieM4RCIRfv7nf57nnnuOK1euAP0u6rW1NWzbZv/+/Zw9e5ZsNksmkwkpoK7rhng/3NW9EkzCwcaw8DORJL70pS+FQ6IGdYHEMf7Nv/k3YfOcQDSgXxsQneOCmSiKw4Zh8J3vfOet4QSSyWTw0EP99zHYhCGwNNEoIzS8BdYWjUZDDr/wmoPyq7qu4zgOX/ziF2m1Wvi+HzoTVVV59NFHCYKAarXKlStX+O3f/m2mpqbCAROf/exnqTY7BLEcrpmBRAFiOYJ4niCaJ4imYYDKp8kBeRNyBhTMgJzZ/30krjAUVZC4ywAIfA/ftvDaLex6lV6zjlOv023U6DbrDHoQWdUwUmkimSxmKouRSmGkMhjJNHo8gSJJNEpFOlsl2psbdLa36GxvEuyk9rKqER8ewcwWSO4ZIzG8By0ZQ1a6eH4TRbbxgyaybOP7TXy/CUEH328S0OrDV0GLIGjTl8j7/nvG8xRc18BxVNyejtIGrdolWXGQWvB85n7Oxw+hd1xyq5epNts0Wz4zY08wf//jXJxLcaDu8huvtzlf/C5nW1fRZY33Jx/jkeRhXqtc448X/hsdu8m7Wy3e23VwdZ2rU5McunELP5Fm6/DbWfbWaPbKSEgUzEk2aj3+7toliprCj/7Qw6wm3sWrEvgBEPj0itcIHItCLoMUTVHp6ciRRPi+TtVe4aHqOa4f+FGUdJYhwyMtW7S215mdmUG3bZyV2yhbq+yRPbR6BaPdRut0UDpdZMsDKyBw30RBTwpQDB85AoEp4UVU6jEPL5bEzIzj54bxh8ZpxPJIhUl6noQWKKzfWeXCmdeolSooPUgacSKygYlG2kySjiRJ6jGSRpyEFiNlJNC+z2hPAA+fltuhveM4pIhCs9dkzbpEZqaLnN7AyJTRk1sYEaGFA5WKwcaGTsTcj+MMc+lSncuXb7O4uBjSRDVNCwO82dlZoI+F79u3j5WVFTY3N6nX65imSc2tUfhggeZkE83ReLT3KOP1cSbHJ1lZWSGZTIaGfGNjg3K5zPj4OOPj42F9MJ1Os7i4GOLzL774Ysg0qtVqTE9Pc/36dVKpFEePHuW1114Lu4JrtVrYmPaRj3yEr371qwwNDYUFWWHEo9Eovu+HRhruFpCFIxDoxJe//OVd1G7xHQjrANCfyfHFL34xlH0XdYNIJBIaf/E8VVU5c+bMW8MJJBKJ4OTJk7soUqIpQ2BymUwm7NKNRqO7JIpF5VxU0oW3FgJQ1WqVL3zhC2GxyvM8rl+/zrve9S4s2+aDH/2HuGaa5YrFjWKFly/fIojlCWJ5MBO7T9ZpI7XLyO1t5E4FqV1Gsar8i1/4GdKGjCTdhYXEhy2K1ECo+zH4d4EhhoVswGk16dar2LUqdr3a/3nnd37AZyZrGpFMjtjQCInRCaKFERKFoZDupqoqjuOE0hWCfTQYvQi2kOhKFGmooiicOfMyy8vXqVbXyOejBLTYM5Kkr6Pn4XlNFMUmGgVJ6qCoXTSth6r30NU3F7taZop/z6+wJk3wfuebfKT9TbatFu0ueJbBAWU/mWCI+coGZzZvkykHvGO+SsHqsTg9yWIkxumrVykrKl9wTVacLv/To/+IY6PTvFB8lnXrJglTw/MDUobHscyT/McTx/nr8TQflVWKL1/mXLGDGx8B+hlWr17C31zgoz90hGmlgfPC19GHRtEPP8DQ0BCapnHu3Dl83+fYsWNIkkS9XmdqairEkgU1UFEUSqUShmGQj8dxS0XkjUWSVh21sonWbKB32qjtLrLVQ7J9Apvvm13IkQApIuGZCo6h0o2YrDRbFHsBV6tNVl2VG02XX/tff4O/+C//hfn5+dA4RfUIU8MT/Ntf/w2chs21i1c4NLOfmBIhHTVZXn+FZu8qsaE6er6MF18jUHY6Wz0NozWB0ZjEbE5hNKYwWuPgadhBl47fxQ4cMGTq3SZtz+b64k22mhXK7So1q0HdbiJHNeSoSt1qsu/gforFYthhPzQ0RCwW60O9eySKB4rYOZuUneJ49TiH4oeIRCJsb29Tr9fx/f5c8OXl5ZBP//zzzzM9Pc1XvtIfxCOUc7/61a9i23b4GQn7IpRSh4aG2NzcDA3w+vo6Y2NjrKys0Ol0wjnlg2ymTCZDrXaXMDHoAIR0+yc+8QlmZmaIRqOhAqkodAtnMIiCuK7Ll7/8Za5duxYiGoZhhIiHgJJardZbBw5KpVLBqVOn3jBfU8jtiuLs0NAQhUKBeDweNmWJ7stoNEoikQgzBcEZVlUVy+5y8dYKz529TGpsDsdIMnn4BDVXpWxLdP2Bmy3wwaojtbaRrb6Rl1rbyJ1y3+D7d7E/ERUEQcDnPve5XcZeLLFhBtkOg5tIbFxhpEWxSZIkep02VnlrJ7ov0d4s0R1g6Ci6gWqaIMkEnovTae/OIBS1z15KZ4imc5jpTP8rlUGLJ3ZtvntH54lzHDzXs2fPsrKywsLCQkjXFZ3WggctniuOs1FpcFE9wJo2Rk6q8zbtMqlgm7xrMNFp8vL0FH9+33uJ99r8sxv/O4el21QSHn5CxtB8YoaPr3VACpC6kPiKQuzbMn4Kah9z6R4NkBzwOhKVrormJxmWxlHdGFc217m8sUaj7mFt+ZzK7AGngO06OJrOdXQuv3yGW5tlovE4qYkDpPYew5y6n22tQKvXf+8Fr85Ee5ETx/eyL2+wunSHbreLaZrs3bv3LqV2Bz5stVq4rht2lYvMEvrpfTabDUX4BBNG1LIE7fli73XmG8/z8e7bGG+7aLVN1FoFrdVE7dgo7S6S7YHFD8wuMMEzoKtJNGWJmgQ1WWP2sVO4OZUL5XkyMwqFoS6Ksokk9fePZUlUKlEkpgiY4I//6G9xGmkOTB0gYcSxa23iapSkESOpx4mpEdJGgqFUnrgWJSqbxFQTUzJ2iBNvviyv24erPJu63aTVa9PqWfQUj5rdpNZtsDS6zp0H1+gYFvnNHLOre6mtNTh+/DhbW1vU63WOHDlCtVoNs44vfelLfOxjH+Phhx9mbW0NWZb50z/9U6LRaCjJIYJHEVyqqko+nw9nI4sAc3t7m2azyc/8zM/w9NNP7zLgohAssoJB+yXk8D/96U+TSCRC5yag7MHGUCBk64kgWFDcP/OZz4SS1iK7EFTav//7v39rOwEhyCY8oCzLYX0glUqFAnLlcpnJmVnaRCCep6PEsNUEFUem7mnUXTVstAFQpICk0qO5fge/XkLqlKG5hWJVoV1G8t1dbd9AiAcO/i6Kzb/0S78Utq8P8ouFl7+3B2DQwAon4rZb2JVtrO0SVnmbznaJXrsVHstIpYkVhokP7SGSHyKSK6BGouF5SDvF6G6rQadSpl3exmnWcRo17FoFq1YlGDw3RSGSzqInU0SzecxUGikSI5Efwkym8HbOSziuV199lZWVlZASKJrlxKzm7e1tJicnURSFWCyG67rcaJu8EszSDVQmWleYrF9jInKYEeUwXSPKXz+iszAa47GSzb/81hmaC8+Q3Vwm0nNRD7wH8+D7aTkVXk7ewNm+xYkz54i1LBYPDrP0+Dijm7cZsctU8hGWc1GmkxniJthKnbZaRdN7aNquwgx/67+f5zce5103v8bwnTW8roKkuSiFBr1khWbQoNnyaLRg0x6jcOjHuVXLsSpN4CGjST4Tps2J0RjTEZu418L3vXAynWCfiEhQwJSi6VFkY3v27KFQKOC6buhMhTOORCJ0pS6fLn6aB7UHeY/+nlCCOxKJsLi4SCaTCSW/58bG+fZf/icSzS0yTotRTSYdeGQlBdXqonV9pG6Ab0s/ILvwkaISfkSha2hs9XzKgURF0TEn59iQI/z7//Z1kpk8kiT1MfwddVIhRy1JUpipF4tFTNMkn8uTS2TIRJJUN8qonoyJTtpMsCc7zOzYDBFJx7dcMpEUUcUkqceIqRE0+S501ZUc/lv2W/xl/ht4+Hyg/Hbeu/EEKiqO7OLIHkpUo95tcWd9iUq7xv5jhxjbO8F6tcSlG/N89Vt/x+yhOaZnZrhy5QqnT59mYWGBpaUlJicnyWQy+L7PmTNneP/738+f/MmfkM/nw4whm83y2muv8XM/93N87WtfI5FIhOoGQp5FSIaLhrmPf/zjuwLUQTkIIfMifhf7Q/Q2DWqgGYbBxz72sVBaY3Nzk1gsxje/+c23hhNIp9PBww8//IYGDSGeJiiGkhHDUmKo6T140Sx6dowgmqVnpnGU3R2YuuSRUnpkVJeM7pGSezjVIq8//wytzdWwuDvYUSzWm0koD0b9g2wjWZb5rd/6rV1Yn3AWgxpG4piKotCtVbHKm3S2N3ei/E287k77uCQRyeSIFoaJ5oeIFUaI5AtEE0mAMBoQ1LNBTRNRHDcMYxdVTUT23WaDxuYG3XptB1qqYNdr2LUqgXfXwUmygplOYyTTGKkMm40m260OHc8H3SSdyRCJRMIJTRMTE9TrdcrlMseOHWOj0uBVb4YFP0eaFqeCBcbtDAlnGiXQubKnzTdOjtBVFH75hsPbVkq8YF6j7rUxA5V3NPcyYU7R2TiP98qXwO/DEZau8/Kpk2zn85w88woTq6tc27+f9cOP8w7/PqKSybOt8zzfuUQ2n6PdbtNoVPjR/Dan8z/Gl0cm+J3ZWSZWXuGJS39MPOIT8yJojQh+2QRPRjZdktMN8gfqxIbtkPxluzrXq3PMlw8xv32QjU5fgypjNDiSX+VovsTBVAUNH0VO0HN1FDlJqx0gS6IwaYIAACAASURBVHF0PYNlSVSrNnv3zu0yHKKvQuxzIQ3y5e6XueHc4LenfhvJ7wcMlUoFz/OoVCpMTk5SLBYZHh7mueee4/LlSzSbi+QLFh/9qdMU119mZkYhk9nZzz7UFwMi5QyJdgq9rtBdq6M0LBKBhGa7fSjqB2QXshHsZBcSXU3GiRpUkWiZMa5Xm9xodJmvO6zVOyGBQ0zOEkVN0XRlGAbj4+NMTk7SarXY2toKo+98Pk8mkSamRNhcXqeQzDGcymOkdW4eWWJhfJWYE+GDlR/hHe1H0XoKRqBiBBq69P3rHn7g03Q6dDyLerdF27Vo9jo4sst6pUTLtXAVn0g6xq3VBR5626N87dm/Y6texvH6FNXR0VHOnz/P29/+dm7fvh3KVg9CQUEQsLKywk/+5E+G0iGxWCyEskUz6qCSwKBzMAdGtg6Ok5RlmT/8wz+kWq3ieR5//dd//dZxAidPntxV+BBpj6i+B5JM6Yl/tasQ67erRIMOeQNigUVGd8nqPnkjwJQ8otEICwsLnDt3jmKxGF5MoacDu3H7wch/MAoWzxt0AqIG4bouv/d7vxdCOyIdDYIA33Nx6jXsyjb2jtG3ylv4Qj1QVojk8kTzw8SGhonkh4jlh2GnQ3gQShLOcLDBC9g14m5QM0gYk0GZ2kE6rXh+r9dDVVU69Srt7S2cZh27Vu0XqGtVOrUK0mCaK0m4skrb8/FUHSWWIDBMAiNCPJtjlRzPNoexA5WTsRrHax6x9h5kVCyzzHceivHq2ChTzR7/7mKX7do83+1cxOk5TMRG+GDkNMkgwqv6Ao3NV3jg5ZfQ7S61VIrvPfE4rqbx4CuvMFKtUZqYQjnyIQ55E9SkNs8ql1i2S2E07Xkeh9rzPJn4MN8ozPKp++Mkl26h/sG/RdshHsiyTDqdJpfJsDebJOF0SOMjS+ASoGs+wyePUTgwRru9Rb1eJBIJsJUoV6sprjf2cLUyiuUaSPhMJ1c5kr/C0dw1ZlKLqPLuTCQIJMAkCKLoeoZuV6HR8IhGCgREUNUUtq0gEWVT7vBM5QV+LPWTSM04yWQupEVLko8kbdJ1btFpX8MwS8TjVWS5H0x4XsDams/yUkAydZRnvnmNK1ea1GoOH/3oR/nQhz5EuVxmenqaT3ziE0xNTfHUU0+RSCQYHR3lzLe/RcFr07j2OtFmhYmIzpCqYHYd5HYXxfaQunzf7EJSfYKMxC9qoxQKBYrFIpVKJRynKKQSBPtG6OeL2SHdbpfJyUm2t7fRNI16vU48HicajfLYY4+xqWyyMrdCNVIl7+VJnE1wPHecO3fuYKg6CT3G7PgMMcVE8xUSegy71mFqeJxWuUG73EAPNEw0ElqUmBohrkV3aTbduzo9m2avjav4FCsblNs19ITJ7bVFuvToSj3qdpOa3aRU2+LgA/dhaTKxiEwiHg/Ri+HhYUzTJJlMUqvVQkUAwzBCOFvc2yJbENpBg3WDF198kU9+8pNvDSeQSqXCwvCgoQ2CoJ9S5vNcvnyZJW2SXEwjIXWhtU1lc51Dhw5x9OjRsJtPiKxdvHiR8+fPh40cg0sY0EEJ2XudwL2PDWoRDUJFJ06c4Kd+6qfwXRerskWvVsHa3sIqb2JXyrsYOgLGiQ0NEyuMYGZySDuORjShiDRwcMA0sKuYLN6DqCWI7EBgi4POa5DPLLIUgVcLGd1BmEs03/V6PS5evMjy0hLFpUWOzO3F77SJSOB1Wuhej8C2kHb6KyzZ4Lu5x7kR30euV+Hd7dsM2zEkJYulO5QnAr5+9DBbiTQfXO7y8zea/L19hrWgT88dasR4t3qCru/wsvI6I68+w/TaGvVsltcee4xSPIYM5G7dZuL2bWZJEX/wZ1ESI5Q3X+GsO898RGOtVkPTNB588EFGt17jHTzO85lD/LMTMSbdLlu/+k/xOm2AUD58sAayb98+RoeGGFE89rh3MwEjnSXIDrH34VNo8QSWZWGaZp+loRtcWmuw7MRY6OjcrnkESJiKz6Fcl2OFNgdS66TUTUzTJwiaSFjIsoUftAiCFgRtkKwQk3+zFQQyffX3AHCRJPHZSgRBkiDIcu7cGqYxx9NPv0azKVMs1gmCCE899eP81V/9FY7j8Mu//MtMTExg2zb79u3jj//4j7l16xaFQoGPfOQjOI7D1NQU29vb3Lp1ixs3bnDx4kVc1w0j262tLUqlEn/3ta8ymzA4lo/x8MQweVzSXg+91QbT5N+nDofMn83NTTqdTqig2+l0woHvY2NjWJZFqVQikUiEBXUBn8TjcTY3Nzly5Ajj4+PYts39D9zPi+UXORc/hxtx0RY0Rm+NMleY4/r16+zZs4cHH3yQb3zjG7zjHe8Ihz8FQV/5VxTvxVSxx049xt/+96/wa7/yKZ7+m28SjaZpt3vEEzl6vkKAjiepoJnosSQdN8BVNBxZxpKknfZPaO+0goppex9oPcs/+Ic/uStjF41lYu6xgAsH1YBN06TX65FMJkPVg0H7KEkSx44de2s4ASEbcW/DxdmzZ0OmiojeJycnQ+2NZDLJxMQEyWQS13W5efMmpVIppE+JY4kLFvLrB9g7g9/FGqSBCYVO8X+KoqArMllTJ2fq/MjbHsPa3qQ7oKGjGCaRXAEzV8DI5IgP7yGayaHvVPjhbgQ/qBMkXuNe5zMINYnHRNQvIn3hBAbF5YTRF3UJMTxHZFeD3Y6DmY5t21y6dInV1dWQhSVeZ7BtPhaN4toWnhvwF73jWIHGQ43rPFK/guxVgX7Gc+nAg3zrbT+GGch8Zr7H7NoCZziPlIwhR2JMbg9xQp5jI6hwY+MrHL1wDsVxWHj4Ia4cOIDlOKiqSqPRYCg/xBFrlCPWGLbbYWP1qySvv4Bh2fiyTHl4mBvpNOk5kyfUxzifvJ+fe8gk0e3wq611/u2/+lR4DUXQIaAZsU/e9c53Mud3MD2Hoz/xD1m/fpX2ygK9Sl+HKLFnjPyBI8i5YcxkikqlQjQaZWlpqc8gyRS4UYMLmz2uVqHu9oOQnO5zJC+zL97jviGDntWfMvXyyy8TBAGHDh1EUVpEokXgDt3ubTStjCzXEbTcIFCQiOAHonPVQ5IcZHmwL/mNq90KaLZ8YrECrWZALjfB1nYHXcvQaLpcmV9CNzLMzR4jFisQBDFMM0ujYeF5fYmRy5cvc+PGDcbHx0mlUui6Tjwe5+zZsywtLVEul5mYmOCRRx7hgQceCLthr169Sq1Wo91uc+HCBdbX1/v3yQ5ENDU1FUbAtVotnBMg4LKZmRkajQbvfve72djYYHx8nGg0GkpWt3sdmgfblCaKIEuk1yZ40HiSesNlq9rEV3RGxqdodV3ajke1aaFG4+jRJLYHvUCh3XVxApkebxSCfNPluSi+g+Q5OO06hgzj+RwGPqrTw6nXyJkRDoxP8PaTcUz9rsSNuM+ESGW9Xg/7IMT9K0QnVVUNKe2i8VUEr5Ikcfz48beGE4jFYsHjjz8epjuCAvXCCy+gqiqJRIJUKoVhGDSbTU6fPs3IyAg3btygXq+zvb1NtVoFeAN+9v3wffE6388BiO+mopCL6BRiEXKmTi6ik9Tvdg6q0RjR/FA/yt/B8NVoLIzsxYcmnIrA6cU5DmY9g3COkJ9VFAXTNMNoffB5QEjfFBtGwDviucLAiSUMv3A+9zqFbrfL/Pw8y8vLtFqtsFgmJlm5rsvy8jKRSCSk8wUdg/P1MfbbSYYCaOtrrNqvU66skomY3Hjix1HTE/zGRYvi9ve4XTsLnoshRzk19H6GI1Pc2n4eLv81w7UG5VSC64+/ja1MFrvXf9+1Wo3J5B7eFRwn24txR9vk2/4l1rbXyWezHJAVxtbWMC5eZDzaJPa2n+Nq7BQ/+5CK0rP5yM3z2BtFnnnmmVBtVuDTg+/f932Ojg7x3gPTNHN7OPGe97O0tITjOBRSSYxWjdLVSzjV/niM+OgE0Ylp3ESGg0fvo1QqhdfKtm3S6TQb7YBnLq+yQYb5rR6ODzIBI2qT/alNZmNXOTq2jK6tY5qNgd2YAiawrSE0bRbPG6PXS2KakbCHRmSCnU6DIGhTLq/w3e9+HVm2SKU13vH2R3jp5W+Ry5ogddi3b5QgaJHJ6Kiqg6p2eZNbJFy+r+B5BrKcwPNMfN+k0fDodhUUJUk2M065bLO2ViUSyeM4GhsbDRKJYZrNdqjCK2aFXLt2LdTY6fngyxq+opMbGcOIp5H1CK2uRyKbRzXjDI1N0rAc1EgijMI9WcNFxfElnEDBk7V+E6daxyj8HVr6NXw3Tnfz3bj1E7DTWicRILk2Gj4xXSamKwQ9m7ipYsgB7VqZfCpOOmZiN2sEPYuxoRxWswq9LnFDoWe16FlNxkaGWV9fD+8P27ZDvN9xHKI741kFfVgET+L+q9frITup1WqFA3ByudwuaYp7FYeBkLYtyzInTpx4aziBaDQaHDhwIDS+hUKBZDIZ6oCoqsq+fft44IEHCIKAW7ducfbsWTY3N0MDe6/xHpRcHkyfxBqMrMX3mKZSiJpkTY18xCQX0YlpdyGjhtOjYjuUbYeK5aCmMvzqv/zUG6L1Qe6v7/u7PlTY3VIuMg1BERXRwiB/X2iIDBYNB7n8gk0g6hKD2YF4PeEMxOuJ6H8QZrJtm/n5edbX17l58yYPPfRQyP4RDK2JiQkajUZf48mKEWlNoHez+PToRIu0zWV6QR/vlZB4m36U/e4EnaDDpeEiN6tLJBMJck6EU/V96IHC9Wv/B6O3ziMB10fzLOZTWBNzeLEk2nYRs1ljNvEA98dO4uFzKXqTS84SejxJJBZjZWWFqakpTNOk9Mrf8nO5R1g0nuBnTkj4nsMXf/dfk243KY6NsrJnD1949lmsgRGig9dLkyX+yaPHMBNJ6mNzDI+M4Lou09PToYihbdtsLi/SLa7gb63jthogy0RHxpDyI6SmZkmk06ytraGqKuvrRfbvzxGNbuNJ61zbanG7Pcy12hzLzQkA4lqHw9kN5uI17htOEA2ymOZwuE9ERLi2thY6LVGXqtfrjI+PY5omr776Ko7j8Jd/+ZdYVl9W+hOf+AS///u/j67rHDt2jCeeeIJr167x4Q9/mKef/huKxQUcp8Z99+3FMH00tYtuuMiyhao6xGIQi0kkkwqm6SErXQzDRVO//3xvAMvRsd0o7V6EpqXT8WI0uhHabpy2n6TjxWn3orR7UTo739u9GI6vEfZCBz6S56BJPjgWit9DlTw8q4XkOf3Z224X2Xc4NDdDs7pFesLnTuZ52tEyvWLAD2vvoXm5zNT4GK+//hq5XI7Dhw9jmiaLi4tks1k0TWNjY4OrV6/y4Q9/mFKpFM41brfb5PN5arUaw8PDFItFfL8/+ezOnTsMDw/T6/VYXFxkaGiITqdDLBaj1+sxPDzc78COx8NAUFVVOp0OtVqNW7dusbGxERbPx8fHmZubC5llg/fv4EhRAF3XefTRR986TmD//v27OOme53H06NGwq3djY4PnnnuOYrEYbn64C5/cS6m6twHjXieQjUbImRr5qEk+YpCLGJjqThYRBNS7vb6xH/hy/GCXk/nCF74QHm+QFTB4DoMZAbDLEA+eo3jf9x5vsKgLhKqCwK5CsagjDB5rsPYhmu8EpCWulzim7/uhA7h69SqPPPJI2MkoxPnW1tYIgoDjs4+h10ZRu0k8upTlWwSZCoHs0mw2mZubw6t1eaQ2zYQ6xIKxyTPd87Qdi3gszlF5ike7c3Ray9Qv/hmpzXW2x8d47eRJ7rRaRE0DzTCROk2SHZfTxklG9QnWrTu8svU1bO8uddbXdPRECl830J0SH0nfRzf4H/ijqU3+fHaCf3LzPPsvvY5x8SJzzRZKr4ctSbzqurzY6/Fyz6G+41A9z+Od+6Z4eGKE//P163zgYx8nm80SiUTYv38/vV6PjY0NstksS0tLxGIxZmZm2F5e5M7ZMwTbG+DYIMuYIxFG74uSmNgEeQlJsnY+FwnfH8ayClSrccqtca5Wx2nGZrhahcYOqpNVbCa1No9MJhiWm0yNj4bDWwbljEWwIIrhYkjSb/7mb4b4u9PrkcoNE0tnOXzsBHsmp8kOj6IYMW4trfLdl17BcgNkPUp+z3gf73Z8thstAsVA0iKokRiupIFyNwtWJJeoZhFTO8Q08dXuP6Y0iMlNYlqbmNomqnaIGRYx3SaqO6jK97c7PRfabYlOB2xLxrZl6vUeliXjugZWR6LecLFtBd8z2dho8sgj78BxVPL5AvV6nddef43YgzHW5tZwIy7DtWH23NzDY0cew/M8bt26RT6fR5ZlGo0Gk5OTnDlzBsuyOHr0KPPz80iSxMzMTChgKcsy+XyeiYkJrl69yvj4OK+99hqxWIz9+/dTqVRIp9NcvHiRw4cP4zgO29vb4Xx0SerPcxA1Cc/zWF1dZe/evdRqNZ5++mmCIOB977s74wLuQsLArgKyoig88cQTbw0noChKcOzYsdCQfehDH2J0dDSEhT772c+GcMggn1qswWxAYODhRZMkUqbOUNTsG/yoSS5ioCs7g1v8gKrtsG11qXQdKnaPstVFVCbejCUE/TTtd37nd0IDPOiIhJMS0bn4GjS6IlsYjNwHz30wuxhkBAkce+e67YKHRGQ7OJB6kBUkMgDBYReKrTuStGxtbbG0tMTU1BStVitMO3VdZ3l5mWQwxrh5P5EgQ48OynCd5dZFqvW++Ja+oxi6Xx3ntL0fAviWd4E72iaFQoF2vcWJ9jRHpXFKN/87xrVv0ZMlXr3vKOX77sOMRMJZs4lEAnPF48cSJ1ECmZeU6yyYWzi2Ra9Zg65NQlOQujaK65Dxyrx/9H66wfu41fgO58ov006kiUkSajxBudVhZm4/wa0FtPkrzJQr5CQJLwi46Lq80HO4JMP7Hr6P14ubPHNziY9+9KPcf//9FAoFtre3MQyDXC4XNoq12zVisRrxeIXNrXPo+ibOdo3aQpTaQhLXUpG1gOSUQf7ANBU3wdy+H6JY3ApvZCGCNjY2RqVa48palWs1mfUgxWJbxQ1AlWEyITEWhYmkQkSFVtfF6gVYboAna3Qcn06v/2W5AV1fYqvaRNJM0P4fik17PWTPIRnVCRybiApOp8FWcQXFd9Ekj16nSUQFyXPIJqK0amWSpkZEk1m8dY19U+PcuHoZq93aFaCpqho2xPXndNik0xqa1iORkInFJKLRgEIhSiZjYJoeyaRCPCFjGF6Yjew03H7f1etpOI6K5xmsrFSQ5Bhe1qRktOj4EKxHmVWO0yj3aLUCUulR3J6OLJssL6/Q7XZ54IEHKJVKlMtlMpkM6XQaz/NChtPc3BzNZpNMJoNpmly8eJEDBw6E8KKAe/L5PKurq+EUwg9+8IPU6/VQyUAUx4WKqGiOFR3pg31EgwHuoF34kR/5kbeGE5BlOfjd3/1dJiYmwshZXMyvf/3rPPfcc4PPBdgVHYsNZmgaWVOnEDMpRCPkIjrZiIG68z89z6dsdfsGf8fwN3ourveD+wQGcXtB0ev1evzBH/zBrlFyg+nbYAFInK+AbkQkJz7Ye4314GCXwfmm9/YpDP4czhLeWeJ4Yjh2p9N5w2BqMU7zypUrbGxssLq6ypEjRygWixQKhb4jcX066yrD8mGicgZHatGOLlNjGd1Qw2EZuq7jOx4n/f0c6O6hqnV4Tp+nrfXpgGZP5b3ywyS3ttk+/ydEG1usT0/zyvFjRMfGuHPnDr7vc/DgQZrbdU67B5jq5imrLS6NbLBhl7Ftm4WFhX6tZme62fT0NDmpxVP1Fk7wYRbci5w3V5F7Nna9hu57+J0WQW934dQJJIKtCkP1NntthxE/4OW5URq6xubr13nesrnuefzRf/gPDA0N0WiU8LxFqtUL5PIdJGkV06yGbJ4giAAT2N1hOs4ojjfF8tUK0WaV3spNZK9HT9Fp52ewx4+yoWSQIzG2ay08WcOTNDpuQK3VwZN0uj6hfPMPXgExTUKXfKKaTMxQ0SUPxXd5/dWXUXFxrRZetw09G9du8/jJh4moMJRJMpxNMZJLc+7MC7z0wvPUajX279/Pfffdx+joKIuLi2xtbYXwazKZDKFIoeYpxNoMw2B1dZVTp05x6dIlVlZWwm7+dru9a9Sp6HoddBRCpkSw/ESzqOiW7QdRHomEQjKpkMkaJBIKjz5yhFw+gizbdNqbmKaHJFmomkMmYyDLFprm8CbD/+5eRV/B7sr4fgTfj1CrOchSIpz7oesZ7twp4fsREokRVC1FaaNJtytTrTbI5/OMjY3x+uuvh9TsXC7H9vY2nU6HXC7HxMQEc3NzqKpKKtUnFDSbTSqVSmhzhCOZmZnZVb8Tdgfu1js9z+Opp556aziBubm54POf//yux8RG+ef//J/vGrkI/YtgahrDiSj5qElG72P5mcjdFnXb9dju2JRth+2OzVbbptlz8XaiErHEhR4sIg9i8vcuAfF87nOfCyN+YXAHHZgwzsJwDw6ZF88T2cy9Xn7wtQZpokIoTxxH6P8M1hzuhZcEDVRcz0GmT7fb5cqVK+Hw7sOHD4fUvHgsAZUUMWsK1Y/gam1K/jwkmzSafTZDdmfilOu6jEbyPN45SJ4kF+UlvlZ9ieHRfvH+5NhxnpRO4F37O9xrX8HSda6cfoz16Wlu3rzJ8ePHw8KYut7jA/HTxGWT68kS36qfZ+/sXlqtFt1ul1wuR6lUolQqMTIyQooWP9mp4fj/gGXvCi8NtyhXyuzbt4/5+XlyuRzZbJbFW7cYL+TYXluhkIgxf+4sk0N5nEadqK6h9Vx6msrMZpUD6xVkwDYl2odNnAd9gqPNvjg/0HISrDdH2ehMsNqaYKU1yWozi+2B92YduYHHVGeZ/e1bzHQW0QKXlhpnMb6XYnoOPztK0OvitOsogcveiVG67TrD2RSGHKDhkYzquL7EqzfXqARxio6B7ctAwHRS4Whe4fiQxlTcx9Q1zp49y7e//W0WFhao1+tvyAZ93+enf/qnec973sPq6ipbW1vcuXOHb37zm6iqSjKZ5EMf+hDxeJylpSVs2+bChQvhXO1Wq7WL5DA7O4vv+ySTSeLxOMlkMqR8Liws0Gw2GRkZoVwu79IFE/CkkEj2/f6sblFYN00zZNQJhozY79PT0xw+fJhiscjhw4dZXFxkYmKCF154AV3XSafTPPLII3z3u99FUWSOHt1P0b1JZWYFN9ogbWtMNwtMJvLU60V03SWVUlFVB0nqEIkE6LqD+n9T++j11BCa8n2TjiXT6UAQRPFcg9Jmi2gkj+eZzM4eo683F0OSDDRND23F3/zN35DL5cjlcszOzvZnR+wEiyI4FHZKICPve9/73hpOYHZ2Nvj85z8fGl5hPF3X5Vd+5VfCMY++73N6Ypi9mSQp8672fNtx2bbsvrHvdClbNk3HfUN/gLgBxMYbnCE6GFkPGtJ7lyjMfu5znwsNq6Cowl2+vziuMPSD7CB4Y1/CIJ1V3FiDPQ7dbje8DoPwk+gaHqwfDM5DbbfboZie0BsR8tuiBnD79m0OHDjQ51B7EiPaQczWGLKv01VqUNimZ1YpV8rh9Kh4PI6maZTLZR6KHeBx/zBO4PIV62XW1Eq/WOb0mNhK8sPR+ykHTYrbX6V9a55nxsZgR2fo1KlTnD9/nspmmZ+a/BEeUGYp+w1eSd3By6lYloVlWeRyOS5cuMDExASu61Kr17FrJf63wnNI/C/cdKP8oX2LSCqLi4aZSFFr28h6FEmPUNyq9Fkkqkmn5+PLOp2eRy7RZjq2xImrr6EbDnvfu0IisDDnZcyLEsa8jNyV8FSo5g2W4xmupSZpJoewjSRuLIOtRlBSmb6RUiVGcmmCnoXVqJKOR9gurvD20yfptuu8/vILTMV1Wou36G2XIPDRk2niU3upoLL3yH3hDOxWq9WXkOh2w25Sy7L6g1WiUc4vlrnRULhjm9xp9BVRDTlgXypgJtLlnYf38Gv/4yfCgSiDRAkRYX7sYx/jJ37iJ2g0Grz00ktcuHCB27dvh8XmY8eOMTo6Gipw2rZNqVSi0+lw/vz5cP6vLMuMjIyEc7eDIGBsbIwbN25gGAaJRILr16+jaRqtVot6vR7CogIGHaSCJxKJcK+LrCGZTJLL5Uin04yOjhKNRikUCqHAm5jD6zgOxWKRgwcPhq+9sLDA2972Nra2tvB8j9ft16neV8XWbFLrKcYWxhiN9RvbFhcXKZVK4T1z/PhRyuUVLGubgwcnse0yQ0NxNkoLRCM+8biM7zfJ5kwM3UVWLDSth2G4yPIPkGwPZDwvgu+beJ6J5xlIUpytzTbx+MPEYqd22S5hUwTiIEkS7373u98aTmBubi4QRnUQB9N1nU9+8pO7eLGPjQ+RNHQ22x1KLYvtjk3X3w2DAG/IHN4M7hEOYTB6HzTgb+YoFEXhh3/4h3nyyScBBjo470JTIqoRm0g8PkhJFMcX5yf0ZQTtTzgLQcsUsM7g+xR0NJGdCEek6zrtdjuEgcTfxftzXZcrV66wvr7O0tISBw8eZGNtixHtEBl/FtnXsJRtatpttLSD3e238W9sbNBsNsNuT0PW+UDqNMfNWdakCs9p80TycVzXpby+xXuNR5h089ySN/ieeoWtWplas4On6ASKgeX6TM0dJGlpPOVMMYTJ81qNrxhNao67QwVUsH2JXqDQ9QJsT8KVVKJY/IX+WfZK6/zT7r/iJQ7wZhqlCgGG7GPIDiPmBrO5EiORRUYT6wzH1zG1foetY8msFSMsVySWVhXuLMKdOw6/9b/8azI35pHOvMRoaROjYxEA1XiUUiLCZipK29hp0jNMtHgSPZkiNbwHM51BjSWI5QsEUr87e3l5mZWVFd773vfidDqUrl2ieOl1nO0SQJ9qPDaFm8ohmxH27t2LLPcVL6PRKJVKJQwGBI6cz+fpSRqvLFa5Y5nMVwLKOyokQXMTd/UyWvkW/vpVep1muOfEGhkZgTCEfgAAIABJREFU4Rd+4ReYnp7mO9/5DouLi1y4cCEcoD48PMwTTzxBJBJhdnaWCxcuMD09zfLyMkNDQ3zve99jZWUlvIfm5ub6BWnHIZfLhTTR69ev02w2KZVK4T66lzAh9rvIdOPxeMiKM00TWZaZnJxkz549YTF8cXER6OvtNxoNer0e09PTNBoNLMsKs4VkMomiKCwtLVEoFFgqLhF5PMLt3G2QIHYtxgPOA1j1Pqtq7969lEql8N5vNBrMzs6GME6n0yGbzVIsFpmeng5hoOvXr2NZFpOTE6iqz/Xr53n88Qep19c58dAhPLfRV9qN0YepZBukDopio6oOimJjW49iGB8lHo+HdmOQQi+c+I/+6I++dZyAgIMGDeTCwgJf/OIXQycgsoTBSPfN1r3NXvcyZgYr7XCXiSN+Fn8bhG5EJCXLMp/97Gd3FYiBXXo9g1OBhKMR0Ywo+IgluifF88TxbNsmHo8TBEFIHxPX516mk3h8UMpCRPui30BQ1BzH4fLly1SrVUqlEqlojrQ3S8weQwoUmlKRur5ArCCErAKa7Q49SWVpbQPLBUmP8NDkUd7b3ENeivAVv8j3kj3qtkPH8RmSIvzP8hjDgcKfBnW+LLv0kOkFyq5JbArw0+j8IwzKBPwWFmfxkOlDIJrkEVElNDx02ceQAwLHJkmLfyf9ETPKOr/X+iB3so8S0xXa9TJRTWYoG8W3rzOSa2AYG8TjFaLRKooisjKFXm+YUknnzMvrFIsq1641qVSaGIYROjmAb3zjGzz33HPMzc2RTCSonDuHeeEieytl5MUlADqpFJ29U6ynE2wELjj2LvG//kbR8VQdzAhSJIaRSnP80ZMsbWySyubYLq4RsVvUF27S2Vxn9NiDDJ96O5OTk2HXrmVZnDx5kuvXr5PNZkMHMDU1xebmJqlUivn5ecbGxnjp8m2WnRg1cw8vLZSRNJPA9wi2FnBXLxGsX8HbWsD3PGKxWNj53m63eemll1BVlRdffDFsFsxmsxw+fJhDhw7heR7nz5/n2LFjXL16lSAIaDQazM/Ph/tbaErlcjkSiQSVSoVer8etW7dCaM+2bQzDoFarYRgG5XI5DMLa7XYY6Aj5Ztd1yWazIWOr3W4zNDQUNkkuLy8zMzPD5uYmQ0ND2LZNp9MJKZ65XC68dqOjo+RyOW7dukW5W8Y55VAZrqB1NbLzWR6OPUwsGqNSqXDnzp2wDnjo0CGGh4c5d+5c2Hnf6XSYm5ujVquxsLAQyk5Xq1UKhQIAd+7c4dixYwwNDWFZfaZYLBYLMx1RrxOkiKNHj6CqfTpoJpMJ7d4gPdxxHN75znf+v3YC319p6f/DNVgcHVx//ud/vgu/F1RGYTAHjf3gsQYLqYMOQDx3kFcv1ptRK+8tvgqmjG3buyr8otgrInnx2oPnJgppgpkj/tc0zV04rYj4xaYT12XQqYnvIlsQzqrb7YZMom7PpdX16foSbUeh27ZodV1uLq6yXfNpWUli0SOU3BiOJNGJNunIFq6i0Hb24tX60EkPGV/MservZz6CzsfbBhU54JfocFFJQCtAxeVdms6v+jG6QcBvSlssmj1GHAvXahHVZdJRk6gm83+1995Bcl3nge/vdE7TaUJPnsEAEwAMAgGCJEgaxYBlkEmtV6XVsxyWlvXKtnafSvazdiWXqtZ+Zbkka12yvbZL1HuyvPZKtkgrmFQiRVIUQcAkIQQihwEmh+6Znu6ezvm+P7rPwZn2UKQkggNI81VNTfft27e/+91zvhyciTS/KjbTKxycE0v849Ih2rx2HsxnCPq8dHV1quwJGUBsamqinE3yvvTf022J8tWVO8k0BdgXuoKnKY7FMo/TGcVuX0a2VCiXraRTQcLhYayWAcJhK2ZzN5WKwdLSErfc0scLL/wZHo+fzZtHePnll1W5vslkUozQbDazFI1i3bKFla4uTgLmWIzhZArTD4/SfOosLdUqWz1uVgYHiW4axXXLLpaWIhSTtW6uxVSScjpJNb5EaR6OXXgdgLjThd3rIy3MlKx2iqEezC3tFDIZvvnNb7J3715uu+02pqenMZlM9Pf309bWptbF8ePHKRaLdHR00NTURDAYZM9ggZFsFpcrz9nP/zFFbxd5/yaqbcPY9r4HeA9GPk1l/jyl+XO8cuo8Dz4Yp1Qq8cgjjxAOhzGZTBw+fJimpiay2Sw//OEPOXv2LHfffTcjIyP09vZy7Ngx2tvbaWpq4vLly8pvv3XrVu6++25mZ2cRQpDJZCiXy+zcuZNMJkNzczPhcJiuri6uXr3K3NwcxWKRVCql3LXSkpYV2R6Ph+XlZcULbDYb0WiU7u5u0uk0ra2tJBIJmpub1XW7u7uZnZ0lEAgwMDCgugksLS0RCARIJpP43X465zoJL4QZ7x0nsifCkcIR9k7uZWpyCpvNhtvtVrUyY2NjOBwOVaAqrZhisUhnZyeRSETNJ5D4WK1WlVa6vLzMU089RSaTwel0qgmJQgg6Ojr4xCc+oRTCarVKJpMhEAgoviV5gfPNUqXeItwQlsDmzZuNT3/606v84dVqld/5nd/B6611z3wjH71khpJRy+821hHorh79sze6dmPwWAiB3+/HZDLx4Q9/WHVIlK4WvU5BunfW0tbh2vhLKRQkGKBS/XJlg2LVRL4ChQpkSlUKFchXIFcy1PtCRZApVsiVa66SXKlaK4V/4xY0q+/TMLBQwm42EKU8FsrYTQY2k4HFqL12WKCSz0A5j11U+U/WEVwWK98qn8XRZMFhBq/Dzki8jW2FLuaryxxyXcTT7ufIkSPcddddvPjiiwwPD+Pz+ggtObnbtJ1ytczzldepDjjVFCo5MMTtdtPR0YHP5wNgeXkZczXGr1S+Qa+I8WpLJ0t9Ftzua1OdikUnqVQAIfpIpwMsRhxkMg5sttom0zOZSqWSiqn81V/9FdVqbepcc3MzJ0+e5Jd+6Zd4+umnefLJJ4nFYkCtatntduPz+YhEInR3d6vnby2WcF28SP7wy/ivXMWUz1O1WEhv3szK8DCJLZvB76/1bMplKaaS5GLLOIRBPhEnMj2BpVyzIlatb5sdpz9YcynZ7KTLVVLFMq5gMyUD+vv7aW1tVW6UUqnEmTNnSCaTDA8PEw6HefzxxykWixQKhdqgk5YOcr4+qm0jWLpHES5/bX0m5rml3c4tHQ7u2NxCfClCLpdjenqaEydOsLKyoto6+P1+ent7KZfL7Nq1S1W2yyEoctDKysoKHR0dmEwmQqEQNpuNCxcuMDo6qnoJnT59GiEE4+PjJJNJMpmMsqhl0VQgEABqFrLs++P3+5WlLrXppqYmhoaGmJubIxAIsLKyQm9vr0rMyOVyLC0t0d7eTjKZJJ/PMzAwgGEYtdGTpSLWHVbiwTjmZ8y0NLdQrVaJRqPs37+fixcvqipfabU3NTXR3Nys2ta4XC6ltcfjcbXvPR4PHR0d+P1+fD6fEnTSIrBYLIRCIVW8JvmKnjHVyGN27979s+UO0l0yQgh+93d/d1VQWIJOiEaQbpPGLBmpnevxBQmNGTn6f91lZDab+ehHP4rX61U59FBj0oWqoFgVpAsV8hUUY86VDPIVg0yhSq5creV2VyBfNsjXmXq+TC23e+3BW/8GrCZwWgQOi8BhBqcFXFYTNpNR07ItYKGC22bGZTNhrpaILsySXYmRiSXoL9yOcEbJWsdZySzR2dlJKpVSJqnFYlFtCWQzK7PZzMTEBMVikVKuSFPAS1NTE/39/Vw+dYH/w38v3bQw7o5y1HaFCrU50SaTSblYeoKd3BLvpo82Fp1pvpM/SlbUukWGw2FVbFOtVujvb8JiWcDpXMTuWMRpj3DLWIS25SLnBz2M+5pJZ4KUih0UiiEWIw4KBbsKBGazWZVmKDU4p9NJqVTC5/MpRpZMJjGbzXzuc58DaiMDBwYGeO6557BarXz1q19d1YbDYrGwvLyM2+1WpfxSO5ODYuxmM8b58zhOnSZw5QqWWAxDCLJdXSxt6mehp4eY00mxVGLnzp2YTCZOnDhRq0qNLVNIrtDS5KbV4+bS6ddxm02Yy0XKmdWjPc12OyaXB4cvQKpUoW94hJnFKJ6WVgaGhgmFQkQiEb72ta/x4osvqnm1UvmQjMQU6MbUNYqleweWjmEwWzFRpcOSYcRv0ClW2NLiQgiUP1/ON3C5XPT29qq5ArKW5fLly2zatIlKpcJrr73Gvn378Pl8zMzM0N/fz8svvwzURkwmk0mq1Sqzs7OcP39e+fJlKrVhGIRCITwej2LcUgmTrqaOjg5yuRx79+7FYrEwOTmp2sz09vYqhrqyssK2bdvULGGp5S8v11KQU6kUO3bsIJWquQbT6bRKThBC0NfXRyKRYGFhge7ubiKRiJp+KKuOvV4vY2NjvOc972FkZERl+fj9fsXspaWp1/7ormfpqZAzG+Qa1PlRuVxmx44dPztC4DOf+cyqVgb5fJ4//MM/XJUOBdfiAqs06DUqbfV0T3lcfr/xHHlcv4Ye6AUou1rIjvwiHb39SkOXzPutUNAswGGpMW97nXE7zOC2WXBawG4Gl1VgNxm4bZb6ueC0mrCJKm6bGWf9c6t5db8fQLmSJG1kRWI2m+Xy5cvEYjGi0SiPP/44FpOVR979i7X7qrekkPcs//x+P21tbarbqJ7eKttlZ7NZXGkL/8G+H7fZyfcrp4iFSiwuLhKJRFRjsOnpae4O3cIvVLYiqnDCOcV8MMX4xDhCVHG709hsYUKhIv5AEp8vidksB3cL8jk/Oy4u0ZdO8HJ1kNea3k25YlNMeG5uTo0aNJlM9PT0sLi4SKVSIZ1O43a7CQaDyl0gmb/L5VJM8bOf/azq0miz2Th48CD/8A//wDe+8Y1VxXyyPkEqAel0GrvdztmzZ1VVqVxLdru95nNfitI1P0/rxAS+aK0JXdbvJ7NtG+b9d/CDhQUMkwmfz0d3dzder5dkMsn09LRi5M3NzWTTaTw2C5ZSkSvnzmA3KrgtZorJBKV0Gl1AWBxO7F4f/lAHnpY2Pv/3/8DVuXnymChWr7Vp19Ohq9UqZpuTgTseYMXZiaV7B0lRa9boNpXpNK2wrdnEYFOFNq+TEydOqLRQn8+n3B+GYZBOp4lGo6qWQKaaxmIxHA4HgUCA48ePMzQ0xPT0NPF4vNaOo752isWi6o4r+4eFQiGsVqt6tna7nWAwSLlcprW1lYWFBZqbm2lra8NutzMxMYHValUtnGWmXLVaZWFhodbXKRxWhY6ZTIaBgQGi0SgtLS1MT0+rNOtAIMD09DStra2KYcv1ZrPZeOmll9Q+2rlzJw899BBdXV2rrBW5NqRbWf6XPE8XAo01Q3JNSVeyvN7WrVt/NmICgPJ/QU3aPfHEE6uqY3WQgU+4lkap58k3MnQJepBY1/gb/e0yn163BqpC4Gzy47FbcVkFTqsJp0XUmLrJwOMwKwbvttVeWyjjqLtWbOZrDFav5pULQFo88vf1AhHDMGl4ilVFNjK9rjGFrNZULKtytKPRKM8991wtFlG9Vtm4ZcsWlpeX8Xq9GIahUuQko5fCRfdRSjN41NTHXa4RcqLIt2zHiZkzUPfOuN3u2rjJQpX/6LuHraUeFkWCI+4XcXfHaW9K0N07j8sVw2yWMw7MZDIBlhb7yOfbyOZaqJRC3DX/ZfrcCV5MjPA9x734KrZVg3tk6qBsTCYtFinAM5kMmUyGfD6vNHghhNL0HA4HO3fu5NKlSwghyOfzPP/88xw4cEAxo2KxiM/nU03hpL9amuj9/f04nU7OnTvH4OAgZ8+evdbYb3AL4hfu5mw4TLvVSvfCAqbXjtJy9CjiX/+VR51Olvr6mOvoILR9O9THo3o8HmKxGAcOHCCTyXDhwgVuvftATZu964CKQyWTSZIrCZwmQTG5QiI8T3IxTH4lQWT8CnNnX+ee3hD39NZ6EeXLZRK5ArFsjng2TyJfJJbNEcvmyRSyGPPnsOWPk3r1H+nZso20uxvfyH6mSl7GIlaIQIejzHDodtoqy9hFkrm5ORYWFojH4+zdu5fl5WWi0Shms5loNMqWLVvw+/0kEglaWlq4dOkSgUBA9dCRVsLy8jLZbHbVejMMQ7mInE4nfr9fBZelFl4oFAiFQmQyGdLpNPF4nLa2NgCVjprP51WmlXTtdXR0kEqlcLlc2Gw2pqam1IjQ5eVlFWNJJBKqMFQOxwmHw8oq2b9/Pzt37mRgYEC5yfTmj9JtqCeAyH0ks6J013VjvFMel9P89DjhTws3jCXw2c9+FrjGiD/ykY+sqhlYi2lLkMx1rYIr/ZqNMQDdKtCvLa8nf99sNvPYY4+xbds2FRDWe+8ASgvXcdOH5Oj3IAVV4xAa/cHq9yS1b1k7IX9fMmTJEPW4SCaTYWxsjEQiwdLSEkePHuXEiRPqnh544AE6OzsJBAKYzWZVBm8YBhMTEwwPDyv/rt7B1DAMHBY795h2MFLtYsGS4JDzIkVTDa9wOExTUxPF4gojnibuzO7HUXEz3/NdkoNfx1QfNl8u24gtuymXO0ilA6SSAczmLtLpLH6/vxYfcDi4O/oke8xneSU1xAu+R4klEiQSCarVKj6fj4GBAeWekGMa5bOUz0oOJZmbm6NcLuPz+SiVSoyMjFCtVlVO/p//+Z8rgSpjNn/7t3+r+tBLraxcLiu6lUolEokE7e3tan6wdFlUq9e6r0rmF4/HEaLWVfLkkSPsNZvxXryE+fXXsdTjCIWhIbLbt2O7606uxuOqt43D4SCVSikcJSPLZDJ4PB6EELjdbsbGxlSxVDKZZCWR4J/+1xcRhTxdzQE8VjN+hx2/047PsXoGcKFcJp4r4PAFuDAxSbJQwrA7WM7k6B7YTLhow9G/h5S7i4Q5gCFMmKolAsUlWitRBlwFLPk4He3tfPvb32ZwcFBZlg6Hg3A4rKwvGS+4ePEimUyGiYkJNWNAMv/GvX777bcTi8VUvCCTyeD3+1UGkWztkUqlKJVKdHR0EI1G2bx5M5FIBMMwcLvdzM3NKaEu8ZDJGgDj4+PY7Xb6+vqYmJhgZmYGq9WqYiE7duygq6uL1tZWgsHgqkJRPZVbdhKQKZ1yDrfOOxpT1tdi8PKZ6+6garX6s2UJSEJEIhE+/elPr8qm0atydaaq5/nDv03vhGt9hfTPG0FnuLorSAjB+973PkZHRxUj1s00qU3rAWng3wxpkcd0vPTfkfg3prVKDaJQqLlGZPaPvJY+u1i3jHK5HFevXiWRSBCLxZifn+fkyZMKp3K5rHozJRIJVXhz9uxZhoaGGBwc5OTJk9xxxx2qIliarY6ylUfFPlqrPs675jnjnCG+MkNbKE+hcIXto2naghX6599FYPoBCu55rgz/NYskiU9sJpMOUiq1Uyr5yOXySgPy+/31xIAi09PT9Pf3szf8VfbYznI8PcDRrvfjtVhYjEZpbW1VjFa6pTo7O1V1qaSXHCAiadrf36+0MWl+z87OqsBhKBRSIw5NJpPyGcsB5DJ+YLFYuHLlCmZzbZ6yw+Hg6tWruFwuotEozc3NKgNGFhMCXLp0id7eXoWTq6UF//79GA8/zNGjR9nndpN84fu4z52l+fx5+Od/ZltfL8ubNxOJx8k0NxNPJHA6nbS2tjI4OKjm18ZiMc6fP09bWxtbt25VWWoyvXGlUKJYrLAwG1EBUsMwMAlB0O2k2e0i4HQQqFfed9it3NHXuapxRbFSJGVkSU89TzyXJ2t2EHZ2E/f2k2wbYtm9k4uAiTiWs1doahlhfimKqVJgcnJSWUZSkDkcDi5fvkw8HmdlZWUVw5T7plAoUC6X2bRpEw6Hg8XFRYWP2WxWXTsXFxfJ5XK0t7crIeLz+VTDtlwuRzqdVhaF1+tlbm5OzUQ+ffq0cp/qLZuTySQDAwPcf//9tLe3EwwGaWlpUdak3HtrpaQ76haddB/pHQb0ZBUp7BpjnWspt7oHobEY9ieFG8ISGBwcNPbt28crr7yiCkjcbvcq6So3ps6g16rs1Y81EqnxXL0lQ+P3u7q6+OAHP6gGqsvaBBmkaXxQUkpLF1ajBSPNRvlfgpTwugtK3rNerKaX1etWivxdGWgqFAqrYgCpVIpKpcKTTz65ynr50Ic+RLVaJZvN4vV68fv92Gw2JWjMZrNiiHK8Xa+plftKo5iBc53fId32Kj5fEpvtWoZOLu1l87GP01Ts5GT1h3wz+iq5kl2NLZQgq1ilFjc3N0cmk1EDvQ8ar3Cf/QSn07281PWbzCws0NXVxczMDK2trap6ddOmTat6N8lNLLNTqtWqCvLJ4iWn08nMzAxtbW3Kv1+pVCgUCvzN3/wNsVhMaWxf/OIXVUW42+0mkUiQz+cJh8MMDg6qVECptKTTafXc5+bm1ISonp4e5ufn8Xg86vdmZmbYtm0bHo+HmZkZxsbGcLvdNHk8uGMxki+8QPv0DL56wVLG44Hb9lHcvZsZj4eSVlQpBaEUPrLpXSKR4NixYxw4cIDHHnsMIQTJZFKtH90ilfSS6+Q3HnuMTZ3tfOur/4ypVCDodhJw1KwHn8OO2XRt75QqFeYMN1dtnUS8m4g39VK1OMCoYk7MYiycwx4bJ0iKTDql4n7hcFhZu6FQiGw2q4L5slago6OD5uZmVfcilS+z2Uw2m+UjH/kIhw4dYnFxUbX6llazdJ3+KI+C3W5XVcjt7e10dnbi0cZByjkBMh4keYee2q67o0ulEsFgELPZvCoDUE81l7SW35FZQPJ1YwKLzqd0HAYHB382LIHp6Wny+byafKUXPemmkq4hwBtr9o3Mv9HP1iiNJZTLZdLpNH/0R39Ea2uryvyQWQryO/IaugZfKpVWdTrVF4fsnFgsFnE6ncq6kYxHBojgWs6x1ETlRDD9s8YFKO85k8koC0D+SRdCe3s7S0tL+Hw+Dh48uKrCOB6PEwwGOXbsGNu3b6darRKPR/F6s3i9CXy+FbYV9tI9vZuie4GZ3X+FwxXByPlZXAxSre5iOeqiWu2iWDQjHBVem3maK4U5rFYnhlHb8GNjYwpXwzDYs2cPuVyOQ4cOAdDW1sbmzZsZTR3iPtMJziRDfK/1/bS3trIYi2Gz2di1a5dqJy6nS+XzeTKZDD6fj+npadW+QDIAq9WqGpjJegrpTw6Hw/T09LCwsKAUD92PGwgEVExkZmaGYDDI0tISPT09KptJ5qgfO3ZMdZx0u91qLgagBpAcPXqUW2+9lXK5TF9fH5FIhAsXLpDJZNi9ezeGYdRm7HZ1cTaZ5HtNTXTfto+77A5sr5/E+9Ih3N9/Eb/bTX77Nk7Z7SQGBznw4IMcP34ct9vNysoKmUyGUqnEwMAACwsL9Pb2UiwW1ZxeqVhIy1aviZHuSYfTSSybZ+/9D3D06FFePH9epWhWKmXcFjNt3iYCTjt+pwO/I8UtzgS+8hVIWAjbQ8w4u5l09rC09SFyQhAu53BGx2D+HJlLR7FarWzfvl0pVxMTE0rQyj0+PDzMwsKCEgA1i9GiEiDuuecebr31VqVEyGpeXcGV+0k+V5lUIDV0t9uN1+tVfn/5HRmfkwFiu92+KvivN8WT1nJjjx+9zYMOugDW/8t7kzxP8i6Jh7zW2xUTuCGEgJSeemWwru1KIusCQIdGf5lklo1BYN1k091KchP8yq/8CiMjIzidzlXatyS8bL6mPzD5YKR5KHOIZaaADFDKhyq1LPm7+oKW7+Vi14dLy99pbFInBUoul2NxcVEFtGQpvdz48rzR0VFcLheAypf2+z0YxgT33mvB5z+KxxPD40mogG3o9G/hD99J1H+Ro02HKM/eRSrpxWJxcuXKFeUfN5mqpFIrnAyCbbOPwZILh8PB3NwcPT09ah5BX1+fyqax2WxqWEsmk2G//TJ3Zw4x4dzB18sH6GiutatIJBIkk0kcDgc+n49du3Zhs9mYmZmhUqmoYK3L5VKZPzJwLje71DArlYpyyzgcDuVa83g8hEIh5ZrI5XKkUqlVTEBWWnd2dqpCn3w+TyKRYNOmTWSztZhGLBajqalJjUPM5/NMTk4qt5fL5eL73/8+wWAQm82m0hlLpRLj4+PkcjkWFha488476enpqVsSD3Lo6FH22WxUXn0Nz/kL3JFOY/zrK2QPH2Fg21aKu3Zh83pVwFVaenqqr2EYSsGQoFu2km5f+tKXGB0dZefOnQwNDZFOp5mfn1funFihSLpUUS4RySRLpSJBtxu3ueZq2ux2sbMpQL55C8v+zcy0DJBp34ltz/u5N/os8fkr6v4zmYyqqDWZTOzatUtZdY0xN7mPfu3Xfo0vfelLSsFqb28Hrs2QlntQdyHLFOhGt6ws4DSbzaoWQGbkyP2pCxJA9faXTF1XOGU6qDy3ESqVyqp9rv/JPbtWzHKt2OhPCjeMENADsvJYowmnQyMj1ztpNvYEarQgGgNO/f39/Pqv/7pqtCavKRm3fJBykevBWfl7UmpLrV8KNumqkYJC3o8u4fXfkrhJ60LvJaS3k9UDyel0msuXL5PNZlleXiYcDrOwsMDo6OiqZm8AVmuZYDCKz3eVXbsMvL4LeDwpJInLJSvhsI35+Q5s1s3E415alqz4HWOcyc3hYHs9owYuXjzL4OAg8/PzDAwMqHTBU6dO0dLSgsvlQghBd3c3xWKRLVu2qCyd7u5uhZMchHJPcJE7l3/I6XyIv5jYhC+YozI7S1tbm+rhPjs7y7Zt22qzZTMZWltbaWtro1Qq8YMf/ICuri5aWlqUwJTWkP4MZBfLSqWifP2hUIhKPsd7BtpZ8tmoUms9fvXbX0OYzRSKJRwuF8uVKl63m/PPfhN/sJl8sYinqYnF5WWyuTztXV2UlhxgMhGORoivJPGYTfidDsp2Gx6vDyEES0tL5HI5Ojs7VfrqM888Q6FQoL+/n5WVFXp6ejCZTCwtLTE/P097eztbduxgIZ/n9Xic3vvvo3D6NNszGVxnzxH6l6fgX54Vv1kaAAAVmElEQVSi2t9P8ZZboLuLfz1yhDvvuovFxUW1NkulkrKicrmcKsaKx+OrgptSoejt7WVycpI777yTVCrFsWPHVCM5acnKWEu21iKTSKImSKcSqfozvoAQr9DW2srOrSOkKza8g/uwlZOMjIwwPT1NJBJR0wIlyMrftUDuJd0/rnfVlYxfMnJpVUtfvWTo0vKR50uL3e12r+IdVqtVuaT04i2ZhLCWdS4FkD4BUOIu93Zj0oiu0EqQe11efy1X9k8KN0RMwGq1GsFgUDFuSeBG5i2hUQo2Zv80ponqvXx0wiWTST75yU+qggydseoMWloW8sHJoJt8GJKBS0YD1wLXertomSEgz9f9fdJ0lBaRvAepIeRyuVWanPyejAEkk0kVBH7mmWfYtGkT9967l1CogGFMYTLP0d1dpaPjGj2zWSvLUTeZbDNzsybK5U7Gx1ewWGr353a7CYVC5PN5JejkfUjNUqajymOxWAyz2azK5U2m2rhQaaJLrd/pdHLx4kWg5o76hZYEvx18hYhjM98JfICKqBUjxWIxisUi7e3tWCwWlYVz7NgxHA6Hig/09fWpTV0oFLh06RLt7e1cvHiRO+64Q2V5SObmdDpVAza73U48HsdhNuFLLXPu9GnsVgsC2LVjlEqpBNUKpUKx1n+nXKZaKWNU3mJ131ogBCaLBbPFitlqw6i/t9rsmK1WTBYL5apBxTCw2u1UDPAHAphtNpaiy3R0dWO2WkilM6yk0/T09lGJRmmancN59SqMT2CpVik4nKQ2DZAaGuQz3/42kXp/HqlkSAa+e/duXnnlFbV25drctm0bzc3NDA0N4XA4cLvduN1uJiYmgFrw8/XXX1dtpqWvX+5Pq9VKc3Mzt99+u6qsbWlpIZvN8t3vfpddu3YxNzfH0aNHSaVSihFLxejRRx9V/Yn0vd2YDFIsFvnyl7+8SjHT96KuwcvUXtmTS6YWy2C1tIT0bB2p9El+VCqVVMGabnHqySISF931CqtT0XXXkrxnKZB0q0C3JnR+t2XLlp+NYjGr1Wq0tLSoG5aBGF1LhrVjAJKIusYvCambT7pgSKfT/N7v/R49PT0qCNoYsQfUw9UFinwQUlLrEX89aKW7pHThpC9iPfArA1n6IpWDqKHWWMrlcq0qDpPMLplcIZebBTFNMnmOvj7B4KADn+/as11cNLgyViSdDuByDbOwYKNa9agmWCZTbVatHEloNptVXvfu3bspFou43bXCIZl33dbWpvq6SFqk07XGaeVymXK5rFwjvb29pFIpmpubKZVKKjNjamqKvd4Y/zn4MlFbD/+r8kucG5vEZDLR1dWFxWIhXk+TdLvdyle8Z88exsfHmZmZ4dZbbyUej7Nr1y7F4GWTPJvNxt69e1c10HM6nTz33HN4vV6VJSW1PLPZzN/93d+xtLREKpXimWeeUVagYRiqbUJfX1+t/4zPRzqZpFjIU8hlaXK7SSeTVMslrGYzdquFarmCxSRw2G1MXLlKa0szsWgUj9vFwuwsHpeTfC5Ha3OQYj5PuVigmM8jgGqphNkkKORyGJUKwvgpXACGwf935HVmV1bw+XzKctVdlXr8TGrVo6OjGIbB4OCgyr6Znp5meHhY0eXYsWMsLCywvLzMQw89pNw74+PjHDx4kOnpaeWCMwxDVfROTU3x0ksvqb2l58CXSiUeffRRLl++vOp4Y9BUauN//Md/TEdHh/LjNwZT9X0oLYDGNta6K0b/jp60oV+nMb9f4qXzHakgSfeyzrOk0qcnk+itMOS9SbeW7KQqr/12CIG35A4SQviBLwCj1MoSfxO4BDwB9AOTwPsMw4iLGiX+EngXtdKh3zAM48SbXF8FhAOBwKqgUKMgkCCPr5WHLz+X39HTOH/7t397Vc8XnaDyO3o8QJqaevaPPC6zgqRmpfv+daGjZ1/obis9QKwLA2kF6ZtC5kHL71UqFcbGxlhZWSEej/KuX/wBFotBbaxembHLFgrFEJGwjanpKqdev0wmk2VwsItdu4L14ienClzLgqvm5maglpqXSqVoaWnh1KlTdHR0EI/HVYaPxWIhHA7j8XhIpVL4/X4ikYjKopHMwePxKD+yPiCktbWVeDzOwfvu4ZGZTzGTbuI73vcTbGrhwYFh5RrI5/Ns27aNSqVCU1OTqn0wmUzs3r1bNS87c+YMw8PDqnAoHA7j9/tVTERaKa+++ioul0tNyFpYWGDr1q2Uy2Xm5uYYHBzk3e9+N1/4whewWmvDWfr6+piammLfvn1cvnyZffv2qWDwhQsXCAQClKoG3tZasZKpyYevqUmlB6bTabLFIq6WFkY3DXH48GHMngBLpRK/+MEPMTU1RSQS4fz0NJ09g3R3dzMwMEC5XOb06dOqrmHnzp3k83mOHD7M/ttvQ1SrTE1O4nG7yCSTtASDTE6Mk0mlMGHgcjgwYTB27jyBfA5fpUK6rmSZTCZVACWZn4x5yfUsmeTU1JSqrp2bm+O+++7DbDbT29tLJBJhbGyMAwcOsLy8zC233ML8/DwrKyu4XC727NmjuoNK5aG1tZWenh5eeukljhw5oqxKuVfkXpL7Sw+y6l149YJOgD/5kz/hU5/6FF6vV93HWj51qSxK/39jYLxR2EiGrjeHhGvuIWkpSF7TGK+T/ETPTJLCR7rnGvmhTgv99xoLWd8OeKtX+kvgGcMwRoBdwAXg48ALhmEMAi/U3wM8DAzW/34L+Nxb+YEtW7awsrKiXA+NJpIu1fVYgU5Y3UzSA10mUy118mMf+5gaYalXI+q5+41ZP8AqrV0KA32xSAYvq0v1AfBSgktXigS50eRvyawDPR21MfYgF2OhUGB2dpZUKkUymWRxcZk/+x9xPvOnFn7zAxn+r/+yxFe+4mRyYjPl8gDlknVVVtTMzAzRaFRpgl6vVzVUkz5dmdYYDAYZHR1VQcuxsTGWl5ex2Wwq/VQKLT39VU6Xmp2dxWQysby8jNVqZWJiQtGoWCzyjae+yePpBzgy8FGuzkU5ceIE586dIxgMqh5Aly5dUptL5mqbTNe6NqbTaUZHR1VvHElzaaHIdgSnTp3CMAw1L7hYLBKJRIhGoxw+fJhQKKSsUHlPg4ODZLNZlWXT399PLpejVCqRTCYJBAIq9pFKpbDZbORyOZWhE4/H8Xg89Pb2YjabicfjqojL4XBw5MgRQqEQjzzyCAMDA+zcuZNCocDExASHDx/mzjvvBGo9/0+dOsX8/Dz33Hsv33n2e1y4Ok7/8AjBzm7ixTKRbJ5osULH1lHSNhdlfws7Dz4M3f3MdfbxLNZVa1y2vlgr2wxQzEmnVSKR4MqVK8zNzXH48GFMJhPd3d24XC4uXLjA1NQUZ8+eJZ/PEwqFiEajZDIZUqkUPp+PYDDI4cOHeeqppzh8+LASProFLhUj+V4+R12pkoxQ/umBV6mh68Fa3XcvA/FyrcrYlBSIMmOo8VqSR8g/vSpd8gJdc2/sOaXzLqngXRubeY3Xyb0o703ipyvCkie9HfCm7iAhhBc4BQwY2slCiEvAPYZhLAghOoAfGIYxLIT4fP31PzWe90a/YbPZDNka12QyKdO90V2i+9b0zyQ0mmtQYwAf+9jHaGlpWbVotPtY9X24NuRFgu6OksxaPjD5cPX2FY0FYo00lqam/C29oZQuZHSTUuJXKpW4ePEiqVRKlea/9NJLqiI1nU6TzWYZGhpieHhYlc9/73vfI5/PMzg4qIZnFwoFWlpaVI691Lx8Pp8aSylrG6R27/F4MJtrsx5koZRkfNK3WqlUCAQC9crhorqeXOCyWOeVV15heHiY3t5elcIpc/ij9aKwarXKwMAAzz77LP39/QQCATo6OlheXiaZTNLV1cXk5CS9vb0UCgV8Ph8ul0tNr4pEItx2221EIhGOHz+uXFJut5vFxUW1kVwuF7feeiuLi4tYrVb++q//mpWVFb7yla/gcDjIZrPK1QSsGuwiA4DZbFb5tQ3DUFWygFIErl69SiaTURrojh07uHz5MlNTU7z3ve/l5MmTLCws0NfXR19fH1evXlUurWQyyYsvvkgymeThhx/m0KFD5HI5tm/fzr59+/ja175GZ2cnPT09TE9PMz8/j8vlUoVhTzzxhBrmoqcfSm1TjwXIdSr3YTAYxO1243Q6VfZctVpVmTjSipqamqKnp0fFi8LhMHa7nS1btjA5Ocnk5CRnzpxRVdiyBkXfe3LNF4tFDhw4gMlkUimikuFLRuvxeFR7aKmQfPKTn1SCQ/KKxn0s700el7Etna9IWkiLYS2eoF9PCgz5HfmZ3jkAWFWPo39fv47c7/p7yRcKhYISVkNDQ++IO2gAWAL+TgixCzgOfAQIScZeFwRt9fO7gBnt+7P1Y6uEgBDit6hZCphMtRRHp9OpmJHuepHn6O0L4N9WA+t+vGKxyO///u/T0dGxyszTBUBjVlEj85eFa3r2gT6zV3+YUvJLy6Axiq9vMomrNO3y+fyqYdxSK9PvR1ouFy9eVJONJCMMhULEYjGFf6lUUtkP7e3tqs5ABq5kIFQIobR32UwNai2TvV6v2uiS4UnNcWVlRQV/fT4f1WpVMT9pZSUSCfVMI5EIwWCQEydOsH37dlwuF5cuXeL++++nWCzy6quvsmnTJsW4R0dH2bJlC9lslueff14JjcnJSRYXFzGMWul/OBxWTMpms6nWxLJeQPefVioV9uzZw+zsLLFYjFgsRqFQUM3a5GCW8fFxlSUjs5ZkLED6muXMh6amJiV4ZKwhHo8rzXdqagq3282OHTs4ceKECpDLTTwyMqKs1IMHD/L0008zMjLCgQO1/kAvv/wyO3bsUM3QmpqauO2229TzePjhh1VTNDlOUaa2SndnJpNRPXXkupRrOZVK4XQ6FWORGrKME8h1n8/nSafTKklBVkhLQSar1M+cOYPT6eTMmTO0traqjq5nzpyhWq3y/PPPq/YqQ0NDqi2z7tptFAYypiBpqefgm81mxsbGVKtquc8uXbrE6Oioah2uxwp1fqJbx/L+5Z7UA7mSBrr/X3ZRlXg0xiLlvpW/0Rh/0GeFA6vcXLrbV3crydeSR75d8FYsgVuBV4G7DMN4TQjxl0AS+LBhGH7tvLhhGAEhxLeBTxmGcbh+/AXgvxmGcfxH/EaKWozhRocWILreSLwJ3Aw4ws2B582AI9wceN4MOMLNgaeOY59hGK0/zcXeiiUwC8wahvFa/f1Xqfn/I0KIDs0dtKid36N9vxuYf5PfuPTTmjTvBAghjt3oeN4MOMLNgefNgCPcHHjeDDjCzYHn243jmwaGDcMIAzNCiOH6ofuB88DTwGP1Y48BT9VfPw38J1GDO4CVHxUP2IAN2IAN2ID1g7daMfxh4MtCCBswDnyAmgB5UgjxQWAa+I/1c79DLT30CrUU0Q+8rRhvwAZswAZswNsGb0kIGIbxOrC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    " - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [] - }, { "cell_type": "code", "execution_count": null, From c2351f7bbbd8be487dedd666fa56734bfb8dd199 Mon Sep 17 00:00:00 2001 From: BradlyShoen Date: Mon, 25 Feb 2019 21:39:59 -0700 Subject: [PATCH 3/4] Added Final Project Submission Files --- stitcher.py | 56 ++++++++++++++++++++++++++++------------------------- 1 file changed, 30 insertions(+), 26 deletions(-) diff --git a/stitcher.py b/stitcher.py index 4c2bb32..cdc3bfa 100644 --- a/stitcher.py +++ b/stitcher.py @@ -6,6 +6,8 @@ class Stitcher(object): def __init__(self,image_1,image_2): self.images = [image_1,image_2] + self.images[0] = self.images[0].mean(axis=2) + self.images[1] = self.images[1].mean(axis=2) def find_keypoints(self, img): """ @@ -14,7 +16,6 @@ def find_keypoints(self, img): """ # import image and convert to grayscale I = img - I = I.mean(axis=2) # detect_keypoints(I) g = I @@ -54,13 +55,13 @@ def find_keypoints(self, img): for v in range(width): # add to list if local maxima if check_if_local_maxima(H, size, width, height, u, v): - max.append([u,v]) - - for i in range(len(max)): - plt.scatter(x=max[i][1], y=max[i][0], c='r') + max.append([v,u]) + + # for i in range(len(max)): + # plt.scatter(x=max[i][0], y=max[i][1], c='r') - plt.imshow(I,cmap=plt.cm.gray) - plt.show() + # plt.imshow(I,cmap=plt.cm.gray) + # plt.show() return max @@ -70,7 +71,6 @@ def generate_descriptors(self,img,points, l): neighborhood of that keypoint, so that we can match it to keypoints in other images. """ l = int(l/2) - img = img.mean(axis=2) descriptors = [] for i in range(len(points)): @@ -88,11 +88,9 @@ def generate_descriptors(self,img,points, l): if(y2 > img.shape[1]): y2 = img.shape[1] - descriptors.append(img[x1:x2, y1:y2]) + descriptors.append([img[x1:x2:1, y1:y2:1], points[i]]) #Returns an array with [actual img data, img location (u,v)] return descriptors - - - + def match_keypoints(self): """ Step 3: Compare keypoint descriptions between images, identify potential matches, and filter likely @@ -104,18 +102,16 @@ def match_keypoints(self): desc1 = myStitcher.generate_descriptors(self.images[0], m1, 21) desc2 = myStitcher.generate_descriptors(self.images[1], m2, 21) - for img1 in desc1: - Evals = [] - for img2 in desc2: - Evals.append([[img2[0], img2[1]], sum_sq_error(img1.flatten(), img2.flatten())]) - Evals.sort(key=lambda x: x[1]) - - matches.append([[img1[0], img1[1]], Evals[0][0]]) - - + for p1 in desc1: + x1, y1 = p1[1][0], p1[1][1] + errors = [] + for p2 in desc2: + x2, y2 = p2[1][0], p2[1][1] + errors.append([[x2, y2], sum_sq_error(p1[0].flatten(), p2[0].flatten())]) + errors.sort(key=lambda x: x[1]) + matches.append([[x1, y1], errors[0][0]]) return matches - def find_homography(self): """ Step 4: Find a linear transformation (of various complexities) that maps pixels from the second image to @@ -132,13 +128,21 @@ def stitch(self): im2 = plt.imread('class_photo2re.jpg') myStitcher = Stitcher(im1, im2) matches = myStitcher.match_keypoints() -print(len(matches)) I = np.concatenate((im1, im2), axis=1) plt.imshow(I, cmap=plt.cm.gray) -# for i in range(amt): - # plt.plot([x1[i], x2[i]], [y1[i], y2[i]]) +offset = im1.shape[1] +lengthOfMatches = len(matches) + +x1 = [matches[i][0][0] for i in range(lengthOfMatches)] +y1 = [matches[i][0][1] for i in range(lengthOfMatches)] + +x2 = [matches[i][1][0] + offset for i in range(lengthOfMatches)] +y2 = [matches[i][1][1] for i in range(lengthOfMatches)] + +for i in range(lengthOfMatches): + plt.plot([x1[i], x2[i]], [y1[i], y2[i]]) -plt.show(block=True) \ No newline at end of file +plt.show() From 654ee351f1abe553ab22a22ed35f73fc67ec6599 Mon Sep 17 00:00:00 2001 From: BradlyShoen Date: Mon, 25 Feb 2019 21:43:48 -0700 Subject: [PATCH 4/4] Fixed Comments --- stitcher.py | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/stitcher.py b/stitcher.py index cdc3bfa..5681edd 100644 --- a/stitcher.py +++ b/stitcher.py @@ -57,11 +57,11 @@ def find_keypoints(self, img): if check_if_local_maxima(H, size, width, height, u, v): max.append([v,u]) - # for i in range(len(max)): - # plt.scatter(x=max[i][0], y=max[i][1], c='r') + for i in range(len(max)): + plt.scatter(x=max[i][0], y=max[i][1], c='r') - # plt.imshow(I,cmap=plt.cm.gray) - # plt.show() + plt.imshow(I,cmap=plt.cm.gray) + plt.show() return max

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