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d) Single matrix operations In this section we describe a few operations that can be done over matrices: d.1) TransposeA very common operation is the transpose. If you are used to see matrix notation, you should know what this operation is. Take a matrix with 2 dimensions:$$ X = \begin{bmatrix} a & b \\ c & d \\ \end{bmatrix} $$Transposing the matrix is inverting its data with respect to its diagonal:$$ X^T = \begin{bmatrix} a & c \\ b & d \\ \end{bmatrix} $$This means that the rows of X will become its columns and vice-versa. You can attain the transpose of a matrix by using either `.T` on a matrix or calling `numpy.transpose`:
m1 = np.array([[ .1, 1., 2.], [ 3., .24, 4.], [ 6., 2., 5.]]) print('Initial matrix: \n{}'.format(m1)) m1_transposed = m1.transpose() print('Transposed matrix with `transpose` \n{}'.format(m1_transposed)) m1_transposed = m1.T print('Transposed matrix with `T` \n{}'.format(m1_transposed))
Transposed matrix with `T` [[0.1 3. 6. ] [1. 0.24 2. ] [2. 4. 5. ]]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
A few examples of non-squared matrices. In these, you'll see that the shape (a, b) gets inverted to (b, a):
m1 = np.array([[ .1, 1., 2., 5.], [ 3., .24, 4., .6]]) print('Initial matrix: \n{}'.format(m1)) m1_transposed = m1.T print('Transposed matrix: \n{}'.format(m1_transposed)) m1 = np.array([[ .1, 1.], [2., 5.], [ 3., .24], [4., .6]]) print('Initial matrix: \n{}'.format(m1)) m1_transposed = m1.T print('Transposed matrix: \n{}'.format(m1_transposed))
Initial matrix: [[0.1 1. ] [2. 5. ] [3. 0.24] [4. 0.6 ]] Transposed matrix: [[0.1 2. 3. 4. ] [1. 5. 0.24 0.6 ]]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
For vectors represented as matrices, this means transforming from a row vector (1, N) to a column vector (N, 1) or vice-versa:
v1 = np.array([ .1, 1., 2.]) v1_reshaped = v1.reshape((1, -1)) print('Row vector as 2-d array: {}'.format(v1_reshaped)) print('Shape: {}'.format(v1_reshaped.shape)) v1_transposed = v1_reshaped.T print('Transposed (column vector as 2-d array): \n{}'.format(v1_transposed)) print('Shape: {}'.format(v1_transposed.shape)) v1 = np.array([ 3., .23, 2., .6]) v1_reshaped = v1.reshape((-1, 1)) print('Column vector as 2-d array: \n{}'.format(v1_reshaped)) print('Shape: {}'.format(v1_reshaped.shape)) v1_transposed = v1_reshaped.T print('Transposed (row vector as 2-d array): {}'.format(v1_transposed)) print('Shape: {}'.format(v1_transposed.shape))
Column vector as 2-d array: [[3. ] [0.23] [2. ] [0.6 ]] Shape: (4, 1) Transposed (row vector as 2-d array): [[3. 0.23 2. 0.6 ]] Shape: (1, 4)
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
d.2) Statistics operatorsNumpy also allows us to perform several operations over the rows and columns of a matrix, such as: * Sum* Mean* Max* Min* ...The most important thing to take into account when using these is to know exactly in which direction we are performing the operations. We can perform, for example, a `max` operation over the whole matrix, obtaining the max value in all of the matrix values. Or we might want this value for each row, or for each column. Check the following examples:
m1 = np.array([[ .1, 1.], [2., 5.], [ 3., .24], [4., .6]]) print('Initial matrix: \n{}'.format(m1))
Initial matrix: [[0.1 1. ] [2. 5. ] [3. 0.24] [4. 0.6 ]]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
Operating over all matrix' values:
print('Total sum of matrix elements: {}'.format(m1.sum())) print('Minimum of all matrix elements: {}'.format(m1.max())) print('Maximum of all matrix elements: {}'.format(m1.min())) print('Mean of all matrix elements: {}'.format(m1.mean()))
Total sum of matrix elements: 15.94 Minimum of all matrix elements: 5.0 Maximum of all matrix elements: 0.1 Mean of all matrix elements: 1.9925
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
Operating across rows - produces a row with the sum/max/min/mean for each column:
print('Total sum of matrix elements: {}'.format(m1.sum(axis=0))) print('Minimum of all matrix elements: {}'.format(m1.max(axis=0))) print('Maximum of all matrix elements: {}'.format(m1.min(axis=0))) print('Mean of all matrix elements: {}'.format(m1.mean(axis=0)))
Total sum of matrix elements: [9.1 6.84] Minimum of all matrix elements: [4. 5.] Maximum of all matrix elements: [0.1 0.24] Mean of all matrix elements: [2.275 1.71 ]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
Operating across columns - produces a column with the sum/max/min/mean for each row:
print('Total sum of matrix elements: {}'.format(m1.sum(axis=1))) print('Minimum of all matrix elements: {}'.format(m1.max(axis=1))) print('Maximum of all matrix elements: {}'.format(m1.min(axis=1))) print('Mean of all matrix elements: {}'.format(m1.mean(axis=1)))
Total sum of matrix elements: [1.1 7. 3.24 4.6 ] Minimum of all matrix elements: [1. 5. 3. 4.] Maximum of all matrix elements: [0.1 2. 0.24 0.6 ] Mean of all matrix elements: [0.55 3.5 1.62 2.3 ]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
As an example, imagine that you have a matrix of shape (n_samples, n_features), where each row represents all the features for one sample. Then , to average over the samples, we do:
m1 = np.array([[ .1, 1.], [2., 5.], [ 3., .24], [4., .6]]) print('Initial matrix: \n{}'.format(m1)) print('\n') print('Sample 1: {}'.format(m1[0, :])) print('Sample 2: {}'.format(m1[1, :])) print('Sample 3: {}'.format(m1[2, :])) print('Sample 4: {}'.format(m1[3, :])) print('\n') print('Average over samples: \n{}'.format(m1.mean(axis=0)))
Initial matrix: [[0.1 1. ] [2. 5. ] [3. 0.24] [4. 0.6 ]] Sample 1: [0.1 1. ] Sample 2: [2. 5.] Sample 3: [3. 0.24] Sample 4: [4. 0.6] Average over samples: [2.275 1.71 ]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
Other statistical functions behave in a similar manner, so it is important to know how to work the axis of these objects. e) Multiple matrix operations e.1) Element wise operationsSeveral operations available work at the element level, this is, if we have two matrices A and B:$$ A = \begin{bmatrix} a & b \\ c & d \\ \end{bmatrix} $$and $$ B = \begin{bmatrix} e & f \\ g & h \\ \end{bmatrix} $$an element-wise operation produces a matrix:$$ Op(A, B) = \begin{bmatrix} Op(a,e) & Op(b,f) \\ Op(c,g) & Op(d,h) \\ \end{bmatrix} $$You can perform sum and difference, but also element-wise multiplication and division. These are implemented with the regular operators `+`, `-`, `*`, `/`. Check out the examples below:
m1 = np.array([[ .1, 1., 2., 5.], [ 3., .24, 4., .6]]) m2 = np.array([[ .1, 4., .25, .1], [ 2., 1.5, .42, -1.]]) print('Matrix 1: \n{}'.format(m1)) print('Matrix 2: \n{}'.format(m1)) print('\n') print('Sum: \n{}'.format(m1 + m2)) print('\n') print('Difference: \n{}'.format(m1 - m2)) print('\n') print('Multiplication: \n{}'.format(m1*m2)) print('\n') print('Division: \n{}'.format(m1/m2))
Matrix 1: [[0.1 1. 2. 5. ] [3. 0.24 4. 0.6 ]] Matrix 2: [[0.1 1. 2. 5. ] [3. 0.24 4. 0.6 ]] Sum: [[ 0.2 5. 2.25 5.1 ] [ 5. 1.74 4.42 -0.4 ]] Difference: [[ 0. -3. 1.75 4.9 ] [ 1. -1.26 3.58 1.6 ]] Multiplication: [[ 0.01 4. 0.5 0.5 ] [ 6. 0.36 1.68 -0.6 ]] Division: [[ 1. 0.25 8. 50. ] [ 1.5 0.16 9.52380952 -0.6 ]]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
For these operations, ideally your matrices should have the same dimensions. An exception to this is when you have one of the elements that can be [broadcasted](https://numpy.org/doc/stable/user/basics.broadcasting.html) over the other. However we won't cover that in these examples. e.2) Matrix multiplicationAlthough you've seen how to perform element wise multiplication with the basic operation, one of the most common matrix operations is matrix multiplication, where the output is not the result of an element wise combination of its elements, but actually a linear combination between rows of the first matrix nd columns of the second.In other words, element (i, j) of the resulting matrix is the dot product between row i of the first matrix and column j of the second:![matrix-multiply](assets/matrix-multiply-a.svg)Where the dot product represented breaks down to:$$ 58 = 1 \times 7 + 2 \times 9 + 3 \times 11 $$Numpy already provides this function, so check out the following examples:
m1 = np.array([[ .1, 1., 2., 5.], [ 3., .24, 4., .6]]) m2 = np.array([[ .1, 4.], [.25, .1], [ 2., 1.5], [.42, -1.]]) print('Matrix 1: \n{}'.format(m1)) print('Matrix 2: \n{}'.format(m1)) print('\n') print('Matrix multiplication: \n{}'.format(np.matmul(m1, m2))) m1 = np.array([[ .1, 4.], [.25, .1], [ 2., 1.5], [.42, -1.]]) m2 = np.array([[ .1, 1., 2.], [ 3., .24, 4.]]) print('Matrix 1: \n{}'.format(m1)) print('Matrix 2: \n{}'.format(m1)) print('\n') print('Matrix multiplication: \n{}'.format(np.matmul(m1, m2)))
Matrix 1: [[ 0.1 4. ] [ 0.25 0.1 ] [ 2. 1.5 ] [ 0.42 -1. ]] Matrix 2: [[ 0.1 4. ] [ 0.25 0.1 ] [ 2. 1.5 ] [ 0.42 -1. ]] Matrix multiplication: [[12.01 1.06 16.2 ] [ 0.325 0.274 0.9 ] [ 4.7 2.36 10. ] [-2.958 0.18 -3.16 ]]
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
Notice that in both operations the matrix multiplication of shapes `(k, l)` and `(m, n)` yields a matrix of dimensions `(k, n)`. Additionally, for this operation to be possible, the inner dimensions need to match, this is `l == m` . See what happens if we try to multiply matrices with incompatible dimensions:
m1 = np.array([[ .1, 4., 3.], [.25, .1, 1.], [ 2., 1.5, .5], [.42, -1., 4.3]]) m2 = np.array([[ .1, 1., 2.], [ 3., .24, 4.]]) print('Matrix 1: \n{}'.format(m1)) print('Shape: {}'.format(m1.shape)) print('Matrix 2: \n{}'.format(m1)) print('Shape: {}'.format(m2.shape)) print('\n') try: m3 = np.matmul(m1, m2) except Exception as e: print('Matrix multiplication raised the following error: {}'.format(e))
Matrix 1: [[ 0.1 4. 3. ] [ 0.25 0.1 1. ] [ 2. 1.5 0.5 ] [ 0.42 -1. 4.3 ]] Shape: (4, 3) Matrix 2: [[ 0.1 4. 3. ] [ 0.25 0.1 1. ] [ 2. 1.5 0.5 ] [ 0.42 -1. 4.3 ]] Shape: (2, 3) Matrix multiplication raised the following error: matmul: Input operand 1 has a mismatch in its core dimension 0, with gufunc signature (n?,k),(k,m?)->(n?,m?) (size 2 is different from 3)
MIT
S01 - Bootcamp and Binary Classification/SLU07 - Regression with Linear Regression/Example notebook.ipynb
claury/sidecar-academy-batch2
numpy
def add(image, c): return uint8(np.clip(float64(image) + c, 0, 255))
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
matplotlib
def matplot(img, title=None, cmap=None, figsize=None): col = len(img) if figsize is None: plt.figure(figsize=(col * 4, col * 4)) else: plt.figure(figsize=figsize) for i, j in enumerate(img): plt.subplot(1, col, i + 1) plt.axis("off") if title != None: plt.title(title[i]) if cmap != None and cmap[i] != "": plt.imshow(j, cmap=cmap[i]) else: imshow(j)
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 2
def imread(fname): return io.imread(os.path.join("/home/nbuser/library/", "Image", "read", fname)) def imsave(fname, image): io.imsave(os.path.join("/home/nbuser/library/", "Image", "save", fname), image)
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 3
def spatial_resolution(image, scale): return rescale(rescale(image, 1 / scale), scale, order=0) def grayslice(image, n): image = img_as_ubyte(image) v = 256 // n return image // v * v
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 4
def imhist(image, equal=False): if equal: image = img_as_ubyte(equalize_hist(image)) f = plt.figure() f.show(plt.hist(image.flatten(), bins=256))
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 5
def unsharp(alpha=0.2): A1 = array([[-1, 1, -1], [1, 1, 1], [-1, 1, -1]], dtype=float64) A2 = array([[0, -1, 0], [-1, 5, -1], [0, -1, 0]], dtype=float64) return (alpha * A1 + A2) / (alpha + 1)
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 6
ne = array([[1, 1, 0], [1, 1, 0], [0, 0, 0]]) bi = array([[1, 2, 1], [2, 4, 2], [1, 2, 1]]) / 4 bc = array([[1, 4, 6, 4, 1], [4, 16, 24, 16, 4], [6, 24, 35, 24, 6], [4, 16, 24, 16, 4], [1, 4, 6, 4, 1]]) / 64 def zeroint(img): r, c = img.shape res = zeros((r*2, c*2)) res[::2, ::2] = img return res def spatial_filtering(img, p, filt): for i in range(int(log2(p))): img_zi = zeroint(img) img_sf = correlate(img_zi, filt, mode="reflect") return img_sf
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 7
def fftformat(F): for f in F: print("%8.4f %+.4fi" % (f.real, f.imag)) def fftshow(f, type="log"): if type == "log": return rescale_intensity(np.log(1 + abs(f)), out_range=(0, 1)) elif type == "abs": return rescale_intensity(abs(f), out_range=(0, 1)) def circle_mask(img, type, lh, D=15, n=2, sigma=10): r, c = img.shape arr = arange(-r / 2, r / 2) arc = arange(-c / 2, c / 2) x, y = np.meshgrid(arr, arc) if type == "ideal": if lh == "low": return x**2 + y**2 < D**2 elif lh == "high": return x**2 + y**2 > D**2 elif type == "butterworth": if lh == "low": return 1 / (1 + (np.sqrt(2) - 1) * ((x**2 + y**2) / D**2)**n) elif lh == "high": return 1 / (1 + (D**2 / (x**2 + y**2))**n) elif type == "gaussian": g = np.exp(-(x**2 + y**2) / sigma**2) if lh == "low": return g / g.max() elif lh == "high": return 1 - g / g.max() def fft_filter(img, type, lh, D=15, n=2, sigma=10): f = fftshift(fft2(img)) c = circle_mask(img, type, lh, D, n, sigma) fc = f * c return fftshow(f), c, fftshow(fc), fftshow(ifft2(fc), "abs")
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 8
def periodic_noise(img, s=None): if "numpy" not in str(type(s)): r, c = img.shape x, y = np.mgrid[0:r, 0:c].astype(float64) s = np.sin(x / 3 + y / 3) + 1 return (2 * img_as_float(img) + s / 2) / 3 def outlier_filter(img, D=0.5): av = array([[1, 1, 1], [1, 0, 1], [1, 1, 1]]) / 8 img_av = convolve(img, av) r = abs(img - img_av) > D return r * img_av + (1 - r) * img def image_average(img, n): x, y = img.shape t = zeros((x, y, n)) for i in range(n): t[:, :, i] = random_noise(img, "gaussian") return np.mean(t, 2) def pseudo_median(x): MAXMIN = 0 MINMAX = 255 for i in range(len(x) - 2): MAXMIN = max(MAXMIN, min(x[i:i+3])) MINMAX = min(MINMAX, max(x[i:i+3])) return 0.5 * (MAXMIN + MINMAX) def periodic_filter(img, type="band", k=1): r, c = img.shape x_mid, y_mid = r // 2, c // 2 f = fftshift(fft2(img)) f2 = img_as_ubyte(fftshow(f, "abs")) f2[x_mid, y_mid] = 0 x, y = np.where(f2 == f2.max()) d = np.sqrt((x[0] - x_mid)**2 + (y[0] - y_mid)**2) if type == "band": x, y = np.meshgrid(arange(0, r), arange(0, c)) z = np.sqrt((x - x_mid)**2 + (y - y_mid)**2) br = (z < np.floor(d - k)) | (z > np.ceil(d + k)) fc = f * br elif type == "criss": fc = np.copy(f) fc[x, :] = 0 fc[:, y] = 0 fci = ifft2(fc) return fftshow(f), fftshow(fc), fftshow(fci, "abs") def fft_inverse(img, c, type="low", D2=15, n2=2, d=0.01): f = fftshift(fft2(img_as_ubyte(img))) if type == "low": c2 = circle_mask(img, "butterworth", "low", D2, n2, 10) fb = f / c * c2 elif type == "con": c2 = np.copy(c) c2[np.where(c2 < d)] = 1 fb = f / c2 return c2, fftshow(ifft2(fb), "abs") def deblur(img, m, type="con",d=0.02): m2 = zeros_like(img, dtype=float64) r, c = m.shape m2[0:r, 0:c] = m mf = fft2(m2) if type == "div": bmi = ifft2(fft2(img) / mf) bmu = fftshow(bmi, "abs") elif type == "con": mf[np.where(abs(mf) < d)] = 1 bmi = abs(ifft2(fft2(img) / mf)) bmu = img_as_ubyte(bmi / bmi.max()) bmu = rescale_intensity(bmu, in_range=(0, 128)) return bmu
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 9
def threshold_adaptive(img, cut): r, c = img.shape w = c // cut starts = range(0, c - 1, w) ends = range(w, c + 1, w) z = zeros((r, c)) for i in range(cut): tmp = img[:, starts[i]:ends[i]] z[:, starts[i]:ends[i]] = tmp > threshold_otsu(tmp) return z def zerocross(img): r, c = img.shape z = np.zeros_like(img) for i in range(1, r - 1): for j in range(1, c - 1): if (img[i][j] < 0 and (img[i - 1][j] > 0 or img[i + 1][j] > 0 or img[i][j - 1] > 0 or img[i][j + 1] > 0)) or \ (img[i][j] == 0 and (img[i - 1][j] * img[i + 1][j] < 0 or img[i][j - 1] * img[i][j + 1] < 0)): z[i][j] = 1 return z def laplace_zerocross(img): return zerocross(ndi.laplace(float64(img), mode="constant")) def marr_hildreth(img, sigma=0.5): return zerocross(ndi.gaussian_laplace(float64(img), sigma=sigma))
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
Chapter 10
sq = square(3) cr = array([[0, 1, 0], [1, 1, 1], [0, 1, 0]]) sq cr def internal_boundary(a, b): ''' A - (A erosion B) ''' return a - binary_erosion(a, b) def external_boundary(a, b): ''' (A dilation B) - A ''' return binary_dilation(a, b) - a def morphological_gradient(a, b): ''' (A dilation B) - (A erosion B) ''' return binary_dilation(a, b) * 1 - binary_erosion(a, b) def hit_or_miss(t, b1): ''' (A erosion B1) and (not A erosion B2) ''' r, c = b1.shape b2 = ones((r + 2, c + 2)) b2[1:r+1, 1:c+1] = 1 - b1 t = img_as_bool(t) tb1 = binary_erosion(t, b1) tb2 = binary_erosion(1 - t, b2) x, y = np.where((tb1 & tb2) == 1) tb3 = np.zeros_like(tb1) tb3[x, y] = 1 return x, y, tb1, tb2, tb3 def bwskel(img, kernel=sq): skel = zeros_like(img, dtype=bool) e = (np.copy(img) > 0) * 1 while e.max() > 0: o = binary_opening(e, kernel) * 1 skel = skel | (e & (1 - o)) e = binary_erosion(e, kernel) * 1 return skel
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MIT
util/imutil.ipynb
shoulderhu/azure-image-ipy
MethodsWe've already seen a few example of methods when learning about Object and Data Structure Types in Python. Methods are essentially functions built into objects. Later on in the course we will learn about how to create our own objects and methods using Object Oriented Programming (OOP) and classes.Methods will perform specific actions on the object and can also take arguments, just like a function. This lecture will serve as just a bried introduction to methods and get you thinking about overall design methods that we will touch back upon when we reach OOP in the course.Methods are in the form: object.method(arg1,arg2,etc...) You'll later see that we can think of methods as having an argument 'self' referring to the object itself. You can't see this argument but we will be using it later on in the course during the OOP lectures.Lets take a quick look at what an example of the various methods a list has:
# Create a simple list l = [1,2,3,4,5]
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BSD-3-Clause
notebooks/Complete-Python-Bootcamp-master/Methods.ipynb
sheldon-cheah/cppkernel
Fortunately, with iPython and the Jupyter Notebook we can quickly see all the possible methods using the tab key. The methods for a list are:* append* count* extend* insert* pop* remove* reverse* sortLet's try out a few of them: append() allows us to add elements to the end of a list:
l.append(6) l
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BSD-3-Clause
notebooks/Complete-Python-Bootcamp-master/Methods.ipynb
sheldon-cheah/cppkernel
Great! Now how about count()? The count() method will count the number of occurences of an element in a list.
# Check how many times 2 shows up in the list l.count(2)
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BSD-3-Clause
notebooks/Complete-Python-Bootcamp-master/Methods.ipynb
sheldon-cheah/cppkernel
You can always use Shift+Tab in the Jupyter Notebook to get more help about the method. In general Python you can use the help() function:
help(l.count)
Help on built-in function count: count(...) L.count(value) -> integer -- return number of occurrences of value
BSD-3-Clause
notebooks/Complete-Python-Bootcamp-master/Methods.ipynb
sheldon-cheah/cppkernel
Exercise 3: Order of ExecutionThis Jupyter notebook has been written to partner with Lesson 1 - Machine Learning Toolkit
print('Hello World!!') print(hello_world) hello_world = 'Hello World!!!!!!!!!!!!'
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MIT
Chapter 1 - Machine Learning Toolkit/Exercise 3 - Order of Execution.ipynb
doc-E-brown/Applied-Supervised-Learning-with-Python
Task 4: Support Vector Machines_All credit for the code examples of this notebook goes to the book "Hands-On Machine Learning with Scikit-Learn & TensorFlow" by A. Geron. Modifications were made and text was added by K. Zoch in preparation for the hands-on sessions._ Setup First, import a few common modules, ensure MatplotLib plots figures inline and prepare a function to save the figures:
# Common imports import numpy as np import os # to make this notebook's output stable across runs np.random.seed(42) # To plot pretty figures %matplotlib inline import matplotlib as mpl import matplotlib.pyplot as plt mpl.rc('axes', labelsize=14) mpl.rc('xtick', labelsize=12) mpl.rc('ytick', labelsize=12) # Function to save a figure. This also decides that all output files # should stored in the subdirectorz 'classification'. PROJECT_ROOT_DIR = "." EXERCISE = "SVMs" def save_fig(fig_id, tight_layout=True): path = os.path.join(PROJECT_ROOT_DIR, "output", EXERCISE, fig_id + ".png") print("Saving figure", fig_id) if tight_layout: plt.tight_layout() plt.savefig(path, format='png', dpi=300)
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Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
Large margin *vs* margin violations This code example contains two linear support vector machine classifiers ([LinearSVC](https://scikit-learn.org/stable/modules/generated/sklearn.svm.LinearSVC.html), which are initialised with different hyperparameter C. The used dataset is the iris dataset also shown in the lecture (iris verginica vcs. iris versicolor). Try a few different values for C and compare the results! What effect do different values of C have on: (1) the width of the street, (2) the number of outliers, (3) the number of support vectors?
import numpy as np from sklearn import datasets from sklearn.pipeline import Pipeline from sklearn.preprocessing import StandardScaler from sklearn.svm import LinearSVC # Load the dataset and store the necessary features/labels in X/y. iris = datasets.load_iris() X = iris["data"][:, (2, 3)] # petal length, petal width y = (iris["target"] == 2).astype(np.float64) # Iris-Virginica # Initialise a scaler and the two SVC instances. scaler = StandardScaler() svm_clf1 = LinearSVC(C=1, loss="hinge", max_iter=10000, random_state=42) svm_clf2 = LinearSVC(C=100, loss="hinge", max_iter=10000, random_state=42) # Create pipelines to automatically scale the input. scaled_svm_clf1 = Pipeline([ ("scaler", scaler), ("linear_svc", svm_clf1), ]) scaled_svm_clf2 = Pipeline([ ("scaler", scaler), ("linear_svc", svm_clf2), ]) # Perform the actual fit of the two models. scaled_svm_clf1.fit(X, y) scaled_svm_clf2.fit(X, y) # Convert to unscaled parameters b1 = svm_clf1.decision_function([-scaler.mean_ / scaler.scale_]) b2 = svm_clf2.decision_function([-scaler.mean_ / scaler.scale_]) w1 = svm_clf1.coef_[0] / scaler.scale_ w2 = svm_clf2.coef_[0] / scaler.scale_ svm_clf1.intercept_ = np.array([b1]) svm_clf2.intercept_ = np.array([b2]) svm_clf1.coef_ = np.array([w1]) svm_clf2.coef_ = np.array([w2]) # Find support vectors (LinearSVC does not do this automatically) t = y * 2 - 1 support_vectors_idx1 = (t * (X.dot(w1) + b1) < 1).ravel() support_vectors_idx2 = (t * (X.dot(w2) + b2) < 1).ravel() svm_clf1.support_vectors_ = X[support_vectors_idx1] svm_clf2.support_vectors_ = X[support_vectors_idx2] # Now do the plotting. def plot_svc_decision_boundary(svm_clf, xmin, xmax): w = svm_clf.coef_[0] b = svm_clf.intercept_[0] # At the decision boundary, w0*x0 + w1*x1 + b = 0 # => x1 = -w0/w1 * x0 - b/w1 x0 = np.linspace(xmin, xmax, 200) decision_boundary = -w[0]/w[1] * x0 - b/w[1] margin = 1/w[1] gutter_up = decision_boundary + margin gutter_down = decision_boundary - margin svs = svm_clf.support_vectors_ plt.scatter(svs[:, 0], svs[:, 1], s=180, facecolors='#FFAAAA') plt.plot(x0, decision_boundary, "k-", linewidth=2) plt.plot(x0, gutter_up, "k--", linewidth=2) plt.plot(x0, gutter_down, "k--", linewidth=2) plt.figure(figsize=(12,3.2)) plt.subplot(121) plt.plot(X[:, 0][y==1], X[:, 1][y==1], "g^", label="Iris-Virginica") plt.plot(X[:, 0][y==0], X[:, 1][y==0], "bs", label="Iris-Versicolor") plot_svc_decision_boundary(svm_clf1, 4, 6) plt.xlabel("Petal length", fontsize=14) plt.ylabel("Petal width", fontsize=14) plt.legend(loc="upper left", fontsize=14) plt.title("$C = {}$".format(svm_clf1.C), fontsize=16) plt.axis([4, 6, 0.8, 2.8]) plt.subplot(122) plt.plot(X[:, 0][y==1], X[:, 1][y==1], "g^") plt.plot(X[:, 0][y==0], X[:, 1][y==0], "bs") plot_svc_decision_boundary(svm_clf2, 4, 6) plt.xlabel("Petal length", fontsize=14) plt.title("$C = {}$".format(svm_clf2.C), fontsize=16) plt.axis([4, 6, 0.8, 2.8]) save_fig("regularization_plot")
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Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
Polynomial features vs. polynomial kernelsLet's create a non-linear dataset, for which we can compare two approaches: (1) adding polynomial features to the model, (2) using a polynomial kernel (see exercise sheet). First, create some random data.
from sklearn.datasets import make_moons X, y = make_moons(n_samples=100, noise=0.15, random_state=42) def plot_dataset(X, y, axes): plt.plot(X[:, 0][y==0], X[:, 1][y==0], "bs") plt.plot(X[:, 0][y==1], X[:, 1][y==1], "g^") plt.axis(axes) plt.grid(True, which='both') plt.xlabel(r"$x_1$", fontsize=20) plt.ylabel(r"$x_2$", fontsize=20, rotation=0) plot_dataset(X, y, [-1.5, 2.5, -1, 1.5]) plt.show()
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Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
Now let's first look at a linear SVM classifier that uses polynomial features. We will implement them through a pipeline including scaling of the inputs. What happens if you increase the degrees of polynomial features? Does the model get better? How is the computing time affected? Hint: you might have to increase the `max_iter` parameter for higher degrees.
from sklearn.pipeline import Pipeline from sklearn.preprocessing import PolynomialFeatures polynomial_svm_clf = Pipeline([ ("poly_features", PolynomialFeatures(degree=3)), ("scaler", StandardScaler()), ("svm_clf", LinearSVC(C=10, loss="hinge", max_iter=1000, random_state=42)) ]) polynomial_svm_clf.fit(X, y) def plot_predictions(clf, axes): x0s = np.linspace(axes[0], axes[1], 100) x1s = np.linspace(axes[2], axes[3], 100) x0, x1 = np.meshgrid(x0s, x1s) X = np.c_[x0.ravel(), x1.ravel()] y_pred = clf.predict(X).reshape(x0.shape) y_decision = clf.decision_function(X).reshape(x0.shape) plt.contourf(x0, x1, y_pred, cmap=plt.cm.brg, alpha=0.2) plt.contourf(x0, x1, y_decision, cmap=plt.cm.brg, alpha=0.1) plot_predictions(polynomial_svm_clf, [-1.5, 2.5, -1, 1.5]) plot_dataset(X, y, [-1.5, 2.5, -1, 1.5]) save_fig("moons_polynomial_svc_plot") plt.show()
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Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
Now let's try the same without polynomial features, but a polynomial kernel instead. What is the fundamental difference between these two approaches? How do they scale in terms of computing time: (1) as a function of the number of features, (2) as a function of the number of instances?1. Try out different degrees for the polynomial kernel. Do you expect any changes in the computing time? How does the model itself change in the plot?2. Try different values for the `coef0` parameter. Can you guess what it controls? You should be able to see different behaviour for different degrees in the kernel.3. Try different values for the hyperparameter C, which controls margin violations.
from sklearn.svm import SVC # Let's make one pipeline with polynomial kernel degree 3. poly_kernel_svm_clf = Pipeline([ ("scaler", StandardScaler()), ("svm_clf", SVC(kernel="poly", degree=3, coef0=1, C=5)) ]) poly_kernel_svm_clf.fit(X, y) # And another pipeline with polynomial kernel degree 10. poly100_kernel_svm_clf = Pipeline([ ("scaler", StandardScaler()), ("svm_clf", SVC(kernel="poly", degree=10, coef0=100, C=5)) ]) poly100_kernel_svm_clf.fit(X, y) # Now start the plotting. plt.figure(figsize=(11, 4)) plt.subplot(121) plot_predictions(poly_kernel_svm_clf, [-1.5, 2.5, -1, 1.5]) plot_dataset(X, y, [-1.5, 2.5, -1, 1.5]) plt.title(r"$d=3, r=1, C=5$", fontsize=18) plt.subplot(122) plot_predictions(poly100_kernel_svm_clf, [-1.5, 2.5, -1, 1.5]) plot_dataset(X, y, [-1.5, 2.5, -1, 1.5]) plt.title(r"$d=10, r=100, C=5$", fontsize=18) save_fig("moons_kernelized_polynomial_svc_plot") plt.show()
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Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
Gaussian kernels Before trying the following piece of code which implements Gaussian RBF (Radial Basis Function) kernels, remember _similarity features_ that were discussed in the lecture:1. What are similarity features? What is the idea of adding a "landmark"?2. If similarity features help to increase the power of the model, why should we be careful to just add a similarity feature for _each_ instance of the dataset?3. How does the kernel trick (once again) save the day in this case?4. What does the `gamma` parameter control?Below you find a code implementation which creates a set of four plots with different values for gamma and hyperparameter C. Try different values for both. Which direction _increases_ regularisation of the model? In which direction would you go to avoid underfitting? In which to avoid overfitting?
from sklearn.svm import SVC # Set up multiple values for gamma and hyperparameter C # and create a list of value pairs. gamma1, gamma2 = 0.1, 5 C1, C2 = 0.001, 1000 hyperparams = (gamma1, C1), (gamma1, C2), (gamma2, C1), (gamma2, C2) # Store multiple SVM classifiers in a list with these sets of # hyperparameters. For all of them, use a pipeline to allow # scaling of the inputs. svm_clfs = [] for gamma, C in hyperparams: rbf_kernel_svm_clf = Pipeline([ ("scaler", StandardScaler()), ("svm_clf", SVC(kernel="rbf", gamma=gamma, C=C)) ]) rbf_kernel_svm_clf.fit(X, y) svm_clfs.append(rbf_kernel_svm_clf) # Now do the plotting. plt.figure(figsize=(11, 7)) for i, svm_clf in enumerate(svm_clfs): plt.subplot(221 + i) plot_predictions(svm_clf, [-1.5, 2.5, -1, 1.5]) plot_dataset(X, y, [-1.5, 2.5, -1, 1.5]) gamma, C = hyperparams[i] plt.title(r"$\gamma = {}, C = {}$".format(gamma, C), fontsize=16) save_fig("moons_rbf_svc_plot") plt.show()
_____no_output_____
Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
RegressionThe following code implements the support vector regression class from Scikit-Learn ([SVR](https://scikit-learn.org/stable/modules/generated/sklearn.svm.SVR.html)). Here are a couple of questions (some of which require changes to the code, others are just conceptual:1. Quick recap: whereas the SVC class tries to make a classification decision, what is the job of this regression class? How is the output different?2. Try different values for the hyperparameter C. What does it control?3. How should the margin of a 'good' SVR model look like? Should it be broad? Should it be narrow? How does the parameter epsilon affect this?
# Generate some random data (degree = 2). np.random.seed(42) m = 100 X = 2 * np.random.rand(m, 1) - 1 y = (0.2 + 0.1 * X + 0.5 * X**2 + np.random.randn(m, 1)/10).ravel() # Import the support vector regression class and create two # instances with different hyperparameters. from sklearn.svm import SVR svm_poly_reg1 = SVR(kernel="poly", degree=2, C=100, epsilon=0.1, gamma="auto") svm_poly_reg2 = SVR(kernel="poly", degree=2, C=0.01, epsilon=0.1, gamma="auto") svm_poly_reg1.fit(X, y) svm_poly_reg2.fit(X, y) # Now do the plotting. def plot_svm_regression(svm_reg, X, y, axes): x1s = np.linspace(axes[0], axes[1], 100).reshape(100, 1) y_pred = svm_reg.predict(x1s) plt.plot(x1s, y_pred, "k-", linewidth=2, label=r"$\hat{y}$") plt.plot(x1s, y_pred + svm_reg.epsilon, "k--") plt.plot(x1s, y_pred - svm_reg.epsilon, "k--") plt.scatter(X[svm_reg.support_], y[svm_reg.support_], s=180, facecolors='#FFAAAA') plt.plot(X, y, "bo") plt.xlabel(r"$x_1$", fontsize=18) plt.legend(loc="upper left", fontsize=18) plt.axis(axes) plt.figure(figsize=(9, 4)) plt.subplot(121) plot_svm_regression(svm_poly_reg1, X, y, [-1, 1, 0, 1]) plt.title(r"$degree={}, C={}, \epsilon = {}$".format(svm_poly_reg1.degree, svm_poly_reg1.C, svm_poly_reg1.epsilon), fontsize=18) plt.ylabel(r"$y$", fontsize=18, rotation=0) plt.subplot(122) plot_svm_regression(svm_poly_reg2, X, y, [-1, 1, 0, 1]) plt.title(r"$degree={}, C={}, \epsilon = {}$".format(svm_poly_reg2.degree, svm_poly_reg2.C, svm_poly_reg2.epsilon), fontsize=18) save_fig("svm_with_polynomial_kernel_plot") plt.show()
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Apache-2.0
task_7_SVMs.ipynb
knutzk/handson-ml
Create TensorFlow Deep Neural Network Model**Learning Objective**- Create a DNN model using the high-level Estimator API IntroductionWe'll begin by modeling our data using a Deep Neural Network. To achieve this we will use the high-level Estimator API in Tensorflow. Have a look at the various models available through the Estimator API in [the documentation here](https://www.tensorflow.org/api_docs/python/tf/estimator). Start by setting the environment variables related to your project.
PROJECT = "cloud-training-demos" # Replace with your PROJECT BUCKET = "cloud-training-bucket" # Replace with your BUCKET REGION = "us-central1" # Choose an available region for Cloud MLE TFVERSION = "1.14" # TF version for CMLE to use import os os.environ["BUCKET"] = BUCKET os.environ["PROJECT"] = PROJECT os.environ["REGION"] = REGION os.environ["TFVERSION"] = TFVERSION %%bash if ! gsutil ls | grep -q gs://${BUCKET}/; then gsutil mb -l ${REGION} gs://${BUCKET} fi %%bash ls *.csv
_____no_output_____
Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Create TensorFlow model using TensorFlow's Estimator API We'll begin by writing an input function to read the data and define the csv column names and label column. We'll also set the default csv column values and set the number of training steps.
import shutil import numpy as np import tensorflow as tf print(tf.__version__) CSV_COLUMNS = "weight_pounds,is_male,mother_age,plurality,gestation_weeks".split(',') LABEL_COLUMN = "weight_pounds" # Set default values for each CSV column DEFAULTS = [[0.0], ["null"], [0.0], ["null"], [0.0]] TRAIN_STEPS = 1000
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Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Create the input functionNow we are ready to create an input function using the Dataset API.
def read_dataset(filename_pattern, mode, batch_size = 512): def _input_fn(): def decode_csv(value_column): columns = tf.decode_csv(records = value_column, record_defaults = DEFAULTS) features = dict(zip(CSV_COLUMNS, columns)) label = features.pop(LABEL_COLUMN) return features, label # Create list of files that match pattern file_list = tf.gfile.Glob(filename = filename_pattern) # Create dataset from file list dataset = (tf.data.TextLineDataset(filenames = file_list) # Read text file .map(map_func = decode_csv)) # Transform each elem by applying decode_csv fn if mode == tf.estimator.ModeKeys.TRAIN: num_epochs = None # indefinitely dataset = dataset.shuffle(buffer_size = 10 * batch_size) else: num_epochs = 1 # end-of-input after this dataset = dataset.repeat(count = num_epochs).batch(batch_size = batch_size) return dataset return _input_fn
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Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Create the feature columnsNext, we define the feature columns
def get_categorical(name, values): return tf.feature_column.indicator_column( categorical_column = tf.feature_column.categorical_column_with_vocabulary_list(key = name, vocabulary_list = values)) def get_cols(): # Define column types return [\ get_categorical("is_male", ["True", "False", "Unknown"]), tf.feature_column.numeric_column(key = "mother_age"), get_categorical("plurality", ["Single(1)", "Twins(2)", "Triplets(3)", "Quadruplets(4)", "Quintuplets(5)","Multiple(2+)"]), tf.feature_column.numeric_column(key = "gestation_weeks") ]
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Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Create the Serving Input function To predict with the TensorFlow model, we also need a serving input function. This will allow us to serve prediction later using the predetermined inputs. We will want all the inputs from our user.
def serving_input_fn(): feature_placeholders = { "is_male": tf.placeholder(dtype = tf.string, shape = [None]), "mother_age": tf.placeholder(dtype = tf.float32, shape = [None]), "plurality": tf.placeholder(dtype = tf.string, shape = [None]), "gestation_weeks": tf.placeholder(dtype = tf.float32, shape = [None]) } features = { key: tf.expand_dims(input = tensor, axis = -1) for key, tensor in feature_placeholders.items() } return tf.estimator.export.ServingInputReceiver(features = features, receiver_tensors = feature_placeholders)
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Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Create the model and run training and evaluationLastly, we'll create the estimator to train and evaluate. In the cell below, we'll set up a `DNNRegressor` estimator and the train and evaluation operations.
def train_and_evaluate(output_dir): EVAL_INTERVAL = 300 run_config = tf.estimator.RunConfig( save_checkpoints_secs = EVAL_INTERVAL, keep_checkpoint_max = 3) estimator = tf.estimator.DNNRegressor( model_dir = output_dir, feature_columns = get_cols(), hidden_units = [64, 32], config = run_config) train_spec = tf.estimator.TrainSpec( input_fn = read_dataset("train.csv", mode = tf.estimator.ModeKeys.TRAIN), max_steps = TRAIN_STEPS) exporter = tf.estimator.LatestExporter(name = "exporter", serving_input_receiver_fn = serving_input_fn) eval_spec = tf.estimator.EvalSpec( input_fn = read_dataset("eval.csv", mode = tf.estimator.ModeKeys.EVAL), steps = None, start_delay_secs = 60, # start evaluating after N seconds throttle_secs = EVAL_INTERVAL, # evaluate every N seconds exporters = exporter) tf.estimator.train_and_evaluate(estimator = estimator, train_spec = train_spec, eval_spec = eval_spec)
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Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Finally, we train the model!
# Run the model shutil.rmtree(path = "babyweight_trained_dnn", ignore_errors = True) # start fresh each time train_and_evaluate("babyweight_trained_dnn")
_____no_output_____
Apache-2.0
courses/machine_learning/deepdive/05_review/3_tensorflow_dnn.ipynb
Glairly/introduction_to_tensorflow
Compare different DEMs for individual glaciers For most glaciers in the world there are several digital elevation models (DEM) which cover the respective glacier. In OGGM we have currently implemented 10 different open access DEMs to choose from. Some are regional and only available in certain areas (e.g. Greenland or Antarctica) and some cover almost the entire globe. For more information, visit the [rgitools documentation about DEMs](https://rgitools.readthedocs.io/en/latest/dems.html).This notebook allows to see which of the DEMs are available for a selected glacier and how they compare to each other. That way it is easy to spot systematic differences and also invalid points in the DEMs. Input parameters This notebook can be run as a script with parameters using [papermill](https://github.com/nteract/papermill), but it is not necessary. The following cell contains the parameters you can choose from:
# The RGI Id of the glaciers you want to look for # Use the original shapefiles or the GLIMS viewer to check for the ID: https://www.glims.org/maps/glims rgi_id = 'RGI60-11.00897' # The default is to test for all sources available for this glacier # Set to a list of source names to override this sources = None # Where to write the plots. Default is in the current working directory plot_dir = '' # The RGI version to use # V62 is an unofficial modification of V6 with only minor, backwards compatible modifications prepro_rgi_version = 62 # Size of the map around the glacier. Currently only 10 and 40 are available prepro_border = 10 # Degree of processing level. Currently only 1 is available. from_prepro_level = 1
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Check input and set up
# The sources can be given as parameters if sources is not None and isinstance(sources, str): sources = sources.split(',') # Plotting directory as well if not plot_dir: plot_dir = './' + rgi_id import os plot_dir = os.path.abspath(plot_dir) import pandas as pd import numpy as np from oggm import cfg, utils, workflow, tasks, graphics, GlacierDirectory import xarray as xr import geopandas as gpd import salem import matplotlib.pyplot as plt from mpl_toolkits.axes_grid1 import AxesGrid import itertools from oggm.utils import DEM_SOURCES from oggm.workflow import init_glacier_directories # Make sure the plot directory exists utils.mkdir(plot_dir); # Use OGGM to download the data cfg.initialize() cfg.PATHS['working_dir'] = utils.gettempdir(dirname='OGGM-DEMS', reset=True) cfg.PARAMS['use_intersects'] = False
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Download the data using OGGM utility functions Note that you could reach the same goal by downloading the data manually from https://cluster.klima.uni-bremen.de/~oggm/gdirs/oggm_v1.4/rgitopo/
# URL of the preprocessed GDirs gdir_url = 'https://cluster.klima.uni-bremen.de/~oggm/gdirs/oggm_v1.4/rgitopo/' # We use OGGM to download the data gdir = init_glacier_directories([rgi_id], from_prepro_level=1, prepro_border=10, prepro_rgi_version='62', prepro_base_url=gdir_url)[0]
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Read the DEMs and store them all in a dataset
if sources is None: sources = [src for src in os.listdir(gdir.dir) if src in utils.DEM_SOURCES] print('RGI ID:', rgi_id) print('Available DEM sources:', sources) print('Plotting directory:', plot_dir) # We use xarray to store the data ods = xr.Dataset() for src in sources: demfile = os.path.join(gdir.dir, src) + '/dem.tif' with xr.open_rasterio(demfile) as ds: data = ds.sel(band=1).load() * 1. ods[src] = data.where(data > -100, np.NaN) sy, sx = np.gradient(ods[src], gdir.grid.dx, gdir.grid.dx) ods[src + '_slope'] = ('y', 'x'), np.arctan(np.sqrt(sy**2 + sx**2)) with xr.open_rasterio(gdir.get_filepath('glacier_mask')) as ds: ods['mask'] = ds.sel(band=1).load() # Decide on the number of plots and figure size ns = len(sources) x_size = 12 n_cols = 3 n_rows = -(-ns // n_cols) y_size = x_size / n_cols * n_rows
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Raw topography data
smap = salem.graphics.Map(gdir.grid, countries=False) smap.set_shapefile(gdir.read_shapefile('outlines')) smap.set_plot_params(cmap='topo') smap.set_lonlat_contours(add_tick_labels=False) smap.set_plot_params(vmin=np.nanquantile([ods[s].min() for s in sources], 0.25), vmax=np.nanquantile([ods[s].max() for s in sources], 0.75)) fig = plt.figure(figsize=(x_size, y_size)) grid = AxesGrid(fig, 111, nrows_ncols=(n_rows, n_cols), axes_pad=0.7, cbar_mode='each', cbar_location='right', cbar_pad=0.1 ) for i, s in enumerate(sources): data = ods[s] smap.set_data(data) ax = grid[i] smap.visualize(ax=ax, addcbar=False, title=s) if np.isnan(data).all(): grid[i].cax.remove() continue cax = grid.cbar_axes[i] smap.colorbarbase(cax) # take care of uneven grids if ax != grid[-1]: grid[-1].remove() grid[-1].cax.remove() plt.savefig(os.path.join(plot_dir, 'dem_topo_color.png'), dpi=150, bbox_inches='tight')
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Shaded relief
fig = plt.figure(figsize=(x_size, y_size)) grid = AxesGrid(fig, 111, nrows_ncols=(n_rows, n_cols), axes_pad=0.7, cbar_mode='none', cbar_location='right', cbar_pad=0.1 ) smap.set_plot_params(cmap='Blues') smap.set_shapefile() for i, s in enumerate(sources): data = ods[s].copy().where(np.isfinite(ods[s]), 0) smap.set_data(data * 0) ax = grid[i] smap.set_topography(data) smap.visualize(ax=ax, addcbar=False, title=s) # take care of uneven grids if ax != grid[-1]: grid[-1].remove() grid[-1].cax.remove() plt.savefig(os.path.join(plot_dir, 'dem_topo_shade.png'), dpi=150, bbox_inches='tight')
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Slope
fig = plt.figure(figsize=(x_size, y_size)) grid = AxesGrid(fig, 111, nrows_ncols=(n_rows, n_cols), axes_pad=0.7, cbar_mode='each', cbar_location='right', cbar_pad=0.1 ) smap.set_topography(); smap.set_plot_params(vmin=0, vmax=0.7, cmap='Blues') for i, s in enumerate(sources): data = ods[s + '_slope'] smap.set_data(data) ax = grid[i] smap.visualize(ax=ax, addcbar=False, title=s + ' (slope)') cax = grid.cbar_axes[i] smap.colorbarbase(cax) # take care of uneven grids if ax != grid[-1]: grid[-1].remove() grid[-1].cax.remove() plt.savefig(os.path.join(plot_dir, 'dem_slope.png'), dpi=150, bbox_inches='tight')
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Some simple statistics about the DEMs
df = pd.DataFrame() for s in sources: df[s] = ods[s].data.flatten()[ods.mask.data.flatten() == 1] dfs = pd.DataFrame() for s in sources: dfs[s] = ods[s + '_slope'].data.flatten()[ods.mask.data.flatten() == 1] df.describe()
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Comparison matrix plot
# Table of differences between DEMS df_diff = pd.DataFrame() done = [] for s1, s2 in itertools.product(sources, sources): if s1 == s2: continue if (s2, s1) in done: continue df_diff[s1 + '-' + s2] = df[s1] - df[s2] done.append((s1, s2)) # Decide on plot levels max_diff = df_diff.quantile(0.99).max() base_levels = np.array([-8, -5, -3, -1.5, -1, -0.5, -0.2, -0.1, 0, 0.1, 0.2, 0.5, 1, 1.5, 3, 5, 8]) if max_diff < 10: levels = base_levels elif max_diff < 100: levels = base_levels * 10 elif max_diff < 1000: levels = base_levels * 100 else: levels = base_levels * 1000 levels = [l for l in levels if abs(l) < max_diff] if max_diff > 10: levels = [int(l) for l in levels] levels smap.set_plot_params(levels=levels, cmap='PuOr', extend='both') smap.set_shapefile(gdir.read_shapefile('outlines')) fig = plt.figure(figsize=(14, 14)) grid = AxesGrid(fig, 111, nrows_ncols=(ns - 1, ns - 1), axes_pad=0.3, cbar_mode='single', cbar_location='right', cbar_pad=0.1 ) done = [] for ax in grid: ax.set_axis_off() for s1, s2 in itertools.product(sources, sources): if s1 == s2: continue if (s2, s1) in done: continue data = ods[s1] - ods[s2] ax = grid[sources.index(s1) * (ns - 1) + sources[1:].index(s2)] ax.set_axis_on() smap.set_data(data) smap.visualize(ax=ax, addcbar=False) done.append((s1, s2)) ax.set_title(s1 + '-' + s2, fontsize=8) cax = grid.cbar_axes[0] smap.colorbarbase(cax); plt.savefig(os.path.join(plot_dir, 'dem_diffs.png'), dpi=150, bbox_inches='tight')
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Comparison scatter plot
import seaborn as sns sns.set(style="ticks") l1, l2 = (utils.nicenumber(df.min().min(), binsize=50, lower=True), utils.nicenumber(df.max().max(), binsize=50, lower=False)) def plot_unity(xdata, ydata, **kwargs): points = np.linspace(l1, l2, 100) plt.gca().plot(points, points, color='k', marker=None, linestyle=':', linewidth=3.0) g = sns.pairplot(df.dropna(how='all', axis=1).dropna(), plot_kws=dict(s=50, edgecolor="C0", linewidth=1)); g.map_offdiag(plot_unity) for asx in g.axes: for ax in asx: ax.set_xlim((l1, l2)) ax.set_ylim((l1, l2)) plt.savefig(os.path.join(plot_dir, 'dem_scatter.png'), dpi=150, bbox_inches='tight')
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Table statistics
df.describe() df.corr() df_diff.describe() df_diff.abs().describe()
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BSD-3-Clause
notebooks/dem_comparison.ipynb
pat-schmitt/tutorials
Created from https://github.com/awslabs/amazon-sagemaker-examples/blob/master/introduction_to_amazon_algorithms/random_cut_forest/random_cut_forest.ipynb
import boto3 import botocore import sagemaker import sys bucket = 'tdk-awsml-sagemaker-data.io-dev' # <--- specify a bucket you have access to prefix = '' execution_role = sagemaker.get_execution_role() # check if the bucket exists try: boto3.Session().client('s3').head_bucket(Bucket=bucket) except botocore.exceptions.ParamValidationError as e: print('Hey! You either forgot to specify your S3 bucket' ' or you gave your bucket an invalid name!') except botocore.exceptions.ClientError as e: if e.response['Error']['Code'] == '403': print("Hey! You don't have permission to access the bucket, {}.".format(bucket)) elif e.response['Error']['Code'] == '404': print("Hey! Your bucket, {}, doesn't exist!".format(bucket)) else: raise else: print('Training input/output will be stored in: s3://{}/{}'.format(bucket, prefix)) %%time import pandas as pd import urllib.request data_filename = 'nyc_taxi.csv' data_source = 'https://raw.githubusercontent.com/numenta/NAB/master/data/realKnownCause/nyc_taxi.csv' urllib.request.urlretrieve(data_source, data_filename) taxi_data = pd.read_csv(data_filename, delimiter=',') from sagemaker import RandomCutForest session = sagemaker.Session() # specify general training job information rcf = RandomCutForest(role=execution_role, train_instance_count=1, train_instance_type='ml.m5.large', data_location='s3://{}/{}/'.format(bucket, prefix), output_path='s3://{}/{}/output'.format(bucket, prefix), num_samples_per_tree=512, num_trees=50) # automatically upload the training data to S3 and run the training job # TK - had to modify this line to use to_numpy() instead of as_matrix() rcf.fit(rcf.record_set(taxi_data.value.to_numpy().reshape(-1,1))) rcf_inference = rcf.deploy( initial_instance_count=1, instance_type='ml.m5.large', ) print('Endpoint name: {}'.format(rcf_inference.endpoint)) from sagemaker.predictor import csv_serializer, json_deserializer rcf_inference.content_type = 'text/csv' rcf_inference.serializer = csv_serializer rcf_inference.accept = 'application/json' rcf_inference.deserializer = json_deserializer # TK - had to modify this line to use to_numpy() instead of as_matrix() taxi_data_numpy = taxi_data.value.to_numpy().reshape(-1,1) print(taxi_data_numpy[:6]) results = rcf_inference.predict(taxi_data_numpy[:6]) sagemaker.Session().delete_endpoint(rcf_inference.endpoint)
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MIT
code/sagemaker_rcf.ipynb
tkeech1/aws_ml
Predicting employee attrition rate in organizations Using PyCaret Step 1: Importing the data
import numpy as np import pandas as pd from pycaret.regression import * train_csv = '../dataset/Train.csv' test_csv = '../dataset/Test.csv' train_data = pd.read_csv(train_csv) test_data = pd.read_csv(test_csv)
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MIT
notebooks/.ipynb_checkpoints/pycaret-final-checkpoint.ipynb
ChandrakanthNethi/predict-the-employee-attrition-rate-in-organizations
Step 2: Setup
reg = setup(train_data, target='Attrition_rate', ignore_features=['Employee_ID'])
Setup Succesfully Completed!
MIT
notebooks/.ipynb_checkpoints/pycaret-final-checkpoint.ipynb
ChandrakanthNethi/predict-the-employee-attrition-rate-in-organizations
Step 3: Tuning the models
compare_models()
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MIT
notebooks/.ipynb_checkpoints/pycaret-final-checkpoint.ipynb
ChandrakanthNethi/predict-the-employee-attrition-rate-in-organizations
Step 4: Selecting a model
model = create_model('br') print(model)
BayesianRidge(alpha_1=1e-06, alpha_2=1e-06, alpha_init=None, compute_score=False, copy_X=True, fit_intercept=True, lambda_1=1e-06, lambda_2=1e-06, lambda_init=None, n_iter=300, normalize=False, tol=0.001, verbose=False)
MIT
notebooks/.ipynb_checkpoints/pycaret-final-checkpoint.ipynb
ChandrakanthNethi/predict-the-employee-attrition-rate-in-organizations
Step 5: Predicting on test data
predictions = predict_model(model, data = test_data) predictions predictions.rename(columns={"Label": "Attrition_rate"}, inplace=True) predictions[['Employee_ID', 'Attrition_rate']].to_csv('../predictions.csv', index=False)
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MIT
notebooks/.ipynb_checkpoints/pycaret-final-checkpoint.ipynb
ChandrakanthNethi/predict-the-employee-attrition-rate-in-organizations
from google.colab import drive drive.mount('/content/drive') pip install nilearn pip install tables pip install git+https://www.github.com/farizrahman4u/keras-contrib.git pip install SimpleITK #pip install tensorflow==1.4 import tensorflow as tf from tensorflow.python.framework import ops import tensorflow.compat.v1 as tf tf.disable_v2_behavior() def cross_entropy_loss_v1(y_true, y_pred, sample_weight=None, eps=1e-6): """ :param y_pred: output 5D tensor, [batch size, dim0, dim1, dim2, class] :param y_true: 4D GT tensor, [batch size, dim0, dim1, dim2] :param eps: avoid log0 :return: cross entropy loss """ log_y = tf.log(y_pred + eps) num_samples = tf.cast(tf.reduce_prod(tf.shape(y_true)), "float32") label_one_hot = tf.one_hot(indices=y_true, depth=y_pred.shape[-1], axis=-1, dtype=tf.float32) if sample_weight is not None: # ce = mean(- weight * y_true * log(y_pred)). label_one_hot = label_one_hot * sample_weight cross_entropy = - tf.reduce_sum(label_one_hot * log_y) / num_samples return cross_entropy def cross_entropy_loss(y_true, y_pred, sample_weight=None): # may not use one_hot when use tf.keras.losses.CategoricalCrossentropy y_true = tf.one_hot(indices=y_true, depth=y_pred.shape[-1], axis=-1, dtype=tf.float32) if sample_weight is not None: # ce = mean(weight * y_true * log(y_pred)). y_true = y_true * sample_weight return tf.keras.losses.BinaryCrossentropy()(y_true, y_pred) def cross_entropy_loss_with_weight(y_true, y_pred, sample_weight_per_c=None, eps=1e-6): # for simple calculate this batch. # if possible, get weight per epoch before training. num_dims, num_classes = [len(y_true.shape), y_pred.shape.as_list()[-1]] if sample_weight_per_c is None: print('use batch to calculate weight') num_lbls_in_ygt = tf.cast(tf.reduce_prod(tf.shape(y_true)), dtype="float32") num_lbls_in_ygt_per_c = tf.bincount(arr=tf.cast(y_true, tf.int32), minlength=num_classes, maxlength=num_classes, dtype="float32") # without the min/max, length of vector can change. sample_weight_per_c = (1. / (num_lbls_in_ygt_per_c + eps)) * (num_lbls_in_ygt / num_classes) sample_weight_per_c = tf.reshape(sample_weight_per_c, [1] * num_dims + [num_classes]) # use cross_entropy_loss get negative value, while cross_entropy_loss and cross_entropy_loss_v1 get the same # when no weight. I guess may some error when batch distribution is huge different from epoch distribution. return cross_entropy_loss_v1(y_true, y_pred, sample_weight=sample_weight_per_c) def dice_coef(y_true, y_pred, eps=1e-6): # problem: when gt class-0 >> class-1, the pred p(class-0) >> p(class-1) # eg. gt = [0, 0, 0, 0, 1] pred = [[1, 0], [1, 0], [1, 0], [1, 0], [1, 0]]. 2 * 4 / (5 + 5) = 0.8 # in fact, change every pred, 4/5 -> 0.6, 1/5 ->1, so the model just pred all 0. imbalance class problem. # only calculate gt == 1 can fix my problem, but for multi-class task, weight needed like ce loss above. y_true = tf.one_hot(indices=y_true, depth=y_pred.shape[-1], axis=-1, dtype=tf.float32) abs_x_and_y = 2 * tf.reduce_sum(y_true * y_pred) abs_x_plus_abs_y = tf.reduce_sum(y_true) + tf.reduce_sum(y_pred) return (abs_x_and_y + eps) / (abs_x_plus_abs_y + eps) def dice_coef_loss(y_true, y_pred): return 1. - dice_coef(y_true, y_pred) import numpy as np from keras import backend as K from keras.engine import Input, Model from keras.layers import Conv3D, MaxPooling3D, UpSampling3D, Activation, BatchNormalization, PReLU#, Deconvolution3D from keras.optimizers import Adam #from unet3d.metrics import dice_coefficient_loss, get_label_dice_coefficient_function, dice_coefficient K.set_image_data_format("channels_first") try: from keras.engine import merge except ImportError: from keras.layers.merge import concatenate def unet_model_3d(input_shape, pool_size=(2, 2, 2), n_labels=1, initial_learning_rate=0.00001, deconvolution=False, depth=4, n_base_filters=32, include_label_wise_dice_coefficients=False, metrics=dice_coef, batch_normalization=False, activation_name="sigmoid"): """ Builds the 3D UNet Keras model.f :param metrics: List metrics to be calculated during model training (default is dice coefficient). :param include_label_wise_dice_coefficients: If True and n_labels is greater than 1, model will report the dice coefficient for each label as metric. :param n_base_filters: The number of filters that the first layer in the convolution network will have. Following layers will contain a multiple of this number. Lowering this number will likely reduce the amount of memory required to train the model. :param depth: indicates the depth of the U-shape for the model. The greater the depth, the more max pooling layers will be added to the model. Lowering the depth may reduce the amount of memory required for training. :param input_shape: Shape of the input data (n_chanels, x_size, y_size, z_size). The x, y, and z sizes must be divisible by the pool size to the power of the depth of the UNet, that is pool_size^depth. :param pool_size: Pool size for the max pooling operations. :param n_labels: Number of binary labels that the model is learning. :param initial_learning_rate: Initial learning rate for the model. This will be decayed during training. :param deconvolution: If set to True, will use transpose convolution(deconvolution) instead of up-sampling. This increases the amount memory required during training. :return: Untrained 3D UNet Model """ inputs = Input(input_shape) current_layer = inputs levels = list() # add levels with max pooling for layer_depth in range(depth): layer1 = create_convolution_block(input_layer=current_layer, n_filters=n_base_filters*(2**layer_depth), batch_normalization=batch_normalization) layer2 = create_convolution_block(input_layer=layer1, n_filters=n_base_filters*(2**layer_depth)*2, batch_normalization=batch_normalization) if layer_depth < depth - 1: current_layer = MaxPooling3D(pool_size=pool_size)(layer2) levels.append([layer1, layer2, current_layer]) else: current_layer = layer2 levels.append([layer1, layer2]) # add levels with up-convolution or up-sampling for layer_depth in range(depth-2, -1, -1): up_convolution = get_up_convolution(pool_size=pool_size, deconvolution=deconvolution, n_filters=current_layer._keras_shape[1])(current_layer) concat = concatenate([up_convolution, levels[layer_depth][1]], axis=1) current_layer = create_convolution_block(n_filters=levels[layer_depth][1]._keras_shape[1], input_layer=concat, batch_normalization=batch_normalization) current_layer = create_convolution_block(n_filters=levels[layer_depth][1]._keras_shape[1], input_layer=current_layer, batch_normalization=batch_normalization) final_convolution = Conv3D(n_labels, (1, 1, 1))(current_layer) act = Activation(activation_name)(final_convolution) model = Model(inputs=inputs, outputs=act) if not isinstance(metrics, list): metrics = [metrics] if include_label_wise_dice_coefficients and n_labels > 1: label_wise_dice_metrics = [get_label_dice_coefficient_function(index) for index in range(n_labels)] if metrics: metrics = metrics + label_wise_dice_metrics else: metrics = label_wise_dice_metrics model.compile(optimizer=Adam(lr=initial_learning_rate), loss=dice_coefficient_loss, metrics=metrics) return model def create_convolution_block(input_layer, n_filters, batch_normalization=False, kernel=(3, 3, 3), activation=None, padding='same', strides=(1, 1, 1), instance_normalization=False): """ :param strides: :param input_layer: :param n_filters: :param batch_normalization: :param kernel: :param activation: Keras activation layer to use. (default is 'relu') :param padding: :return: """ layer = Conv3D(n_filters, kernel, padding=padding, strides=strides)(input_layer) if batch_normalization: layer = BatchNormalization(axis=1)(layer) elif instance_normalization: try: from keras_contrib.layers.normalization.instancenormalization import InstanceNormalization except ImportError: raise ImportError("Install keras_contrib in order to use instance normalization." "\nTry: pip install git+https://www.github.com/farizrahman4u/keras-contrib.git") layer = InstanceNormalization(axis=1)(layer) if activation is None: return Activation('relu')(layer) else: return activation()(layer) def compute_level_output_shape(n_filters, depth, pool_size, image_shape): """ Each level has a particular output shape based on the number of filters used in that level and the depth or number of max pooling operations that have been done on the data at that point. :param image_shape: shape of the 3d image. :param pool_size: the pool_size parameter used in the max pooling operation. :param n_filters: Number of filters used by the last node in a given level. :param depth: The number of levels down in the U-shaped model a given node is. :return: 5D vector of the shape of the output node """ output_image_shape = np.asarray(np.divide(image_shape, np.power(pool_size, depth)), dtype=np.int32).tolist() return tuple([None, n_filters] + output_image_shape) def get_up_convolution(n_filters, pool_size, kernel_size=(2, 2, 2), strides=(2, 2, 2), deconvolution=False): if deconvolution: return Deconvolution3D(filters=n_filters, kernel_size=kernel_size, strides=strides) else: return UpSampling3D(size=pool_size) import os import glob #from unet3d.data import write_data_to_file, open_data_file #from unet3d.generator import get_training_and_validation_generators #from unet3d.model import unet_model_3d #from unet3d.training import load_old_model, train_model config = dict() config["pool_size"] = (2, 2, 2) # pool size for the max pooling operations config["image_shape"] = (144, 144, 144) # This determines what shape the images will be cropped/resampled to. config["patch_shape"] = (64, 64, 64) # switch to None to train on the whole image config["labels"] = (1, 2, 4) # the label numbers on the input image config["n_labels"] = len(config["labels"]) config["all_modalities"] = ["t1", "t1ce", "flair", "t2"] config["training_modalities"] = config["all_modalities"] # change this if you want to only use some of the modalities config["nb_channels"] = len(config["training_modalities"]) if "patch_shape" in config and config["patch_shape"] is not None: config["input_shape"] = tuple([config["nb_channels"]] + list(config["patch_shape"])) else: config["input_shape"] = tuple([config["nb_channels"]] + list(config["image_shape"])) config["truth_channel"] = config["nb_channels"] config["deconvolution"] = True # if False, will use upsampling instead of deconvolution config["batch_size"] = 6 config["validation_batch_size"] = 12 config["n_epochs"] = 500 # cutoff the training after this many epochs config["patience"] = 10 # learning rate will be reduced after this many epochs if the validation loss is not improving config["early_stop"] = 50 # training will be stopped after this many epochs without the validation loss improving config["initial_learning_rate"] = 0.00001 config["learning_rate_drop"] = 0.5 # factor by which the learning rate will be reduced config["validation_split"] = 0.8 # portion of the data that will be used for training config["flip"] = False # augments the data by randomly flipping an axis during config["permute"] = True # data shape must be a cube. Augments the data by permuting in various directions config["distort"] = None # switch to None if you want no distortion config["augment"] = config["flip"] or config["distort"] config["validation_patch_overlap"] = 0 # if > 0, during training, validation patches will be overlapping config["training_patch_start_offset"] = (16, 16, 16) # randomly offset the first patch index by up to this offset config["skip_blank"] = True # if True, then patches without any target will be skipped config["data_file"] = os.path.abspath("/content/drive/My Drive/Brats2019/data.h5") config["model_file"] = os.path.abspath("/content/drive/My Drive/Brats2019/tumor_segmentation_model.h5") config["training_file"] = os.path.abspath("/content/drive/My Drive/Brats2019/pkl/training_ids.pkl") config["validation_file"] = os.path.abspath("/content/drive/My Drive/Brats2019/pkl/validation_ids.pkl") config["overwrite"] = False # If True, will previous files. If False, will use previously written files. def fetch_training_data_files(): training_data_files = list() for subject_dir in glob.glob(os.path.join(os.path.dirname(__file__), "data", "preprocessed", "*", "*")): subject_files = list() for modality in config["training_modalities"] + ["truth"]: subject_files.append(os.path.join(subject_dir, modality + ".nii.gz")) training_data_files.append(tuple(subject_files)) return training_data_files def main(overwrite=False): # convert input images into an hdf5 file if overwrite or not os.path.exists(config["data_file"]): training_files = fetch_training_data_files() write_data_to_file(training_files, config["data_file"], image_shape=config["image_shape"]) data_file_opened = open_data_file(config["data_file"]) if not overwrite and os.path.exists(config["model_file"]): model = load_old_model(config["model_file"]) else: # instantiate new model model = unet_model_3d(input_shape=config["input_shape"], pool_size=config["pool_size"], n_labels=config["n_labels"], initial_learning_rate=config["initial_learning_rate"], deconvolution=config["deconvolution"]) # get training and testing generators train_generator, validation_generator, n_train_steps, n_validation_steps = get_training_and_validation_generators( data_file_opened, batch_size=config["batch_size"], data_split=config["validation_split"], overwrite=overwrite, validation_keys_file=config["validation_file"], training_keys_file=config["training_file"], n_labels=config["n_labels"], labels=config["labels"], patch_shape=config["patch_shape"], validation_batch_size=config["validation_batch_size"], validation_patch_overlap=config["validation_patch_overlap"], training_patch_start_offset=config["training_patch_start_offset"], permute=config["permute"], augment=config["augment"], skip_blank=config["skip_blank"], augment_flip=config["flip"], augment_distortion_factor=config["distort"]) # run training train_model(model=model, model_file=config["model_file"], training_generator=train_generator, validation_generator=validation_generator, steps_per_epoch=n_train_steps, validation_steps=n_validation_steps, initial_learning_rate=config["initial_learning_rate"], learning_rate_drop=config["learning_rate_drop"], learning_rate_patience=config["patience"], early_stopping_patience=config["early_stop"], n_epochs=config["n_epochs"]) data_file_opened.close() if __name__ == "__main__": main(overwrite=config["overwrite"])
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MIT
test.ipynb
sima97/unihobby
![ejemplo.jpg](data:image/jpeg;base64,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) $$\vec{v}+\vec{w}=(x_1,x_2)+(y_1,y_2)=(x_1 +y_1, x_2 +y_2)$$$$\vec{v}-\vec{w}=(x_1,x_2)-(y_1,y_2)=(x_1 -y_1, x_2 -y_2)$$ ![ejemplo.jpg](data:image/jpeg;base64,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)
#Algebra lineal se enfoca en matrices y vectores en python import numpy as np #importar numpy M = np.array([[1, 2, 3],[4, 5, 6],[7, 8, 9]])#Matriz v = np.array([[1],[2],[3]])# Vector que es de una sola columna v1=np.array([1,2,3])#Vector fila print(M) print(v) print(v1) print (M.shape) print (v.shape)#nos indica que tiene 3 elementos v_single_dim = np.array([1, 2, 3]) print (v_single_dim.shape) print(v+v)#suma de dos vecotres #se lo suma a el m print(3*v)#multiplcaciones de un valor escalar #un valor escalar es un valor unico #multiplca cada uno de los elemtnos por 3 # Otra forma de crear matrices v1 = np.array([1, 2, 3])#puedo crear arreglos y unirlos v2 = np.array([4, 5, 6]) v3 = np.array([7, 8, 9]) M = np.vstack([v1, v2, v3])#losasi se unen y forman una matriz print(M) M # Indexar matrices print (M[:2, 1:3])#puedo hacer recortes de la matriz, SACAR ELEMENTOS v #Indexar vectores print(v[1,0])# de la posicion 1 columna 0 print(v[1:,0])#desde el 1 en adelante #similar a las listar pero puedo sacar filas y columnas lista=[[1,2],[3,4],[4,6]] #DIRENCIAS CON LISTAS #los vectores si se suman entre ellos en cambio las listas indenxa otra lista igual print(v+v) print(lista+lista) #LOS ARREGLOS ME PERMITEN HACER OPERACIONES MATRICIALES v*3 lista*3
_____no_output_____
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
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) 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) 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) 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0r0jWJHTduXJs2beKlrktUYDLWrHKXi+Wa5SbLTcTYgHSBGOuJEXgY+VYpF+EGs5lrMjaaa626os0GMNaTLhBjfWPEAsnt+rJyEa7JwbkmY+WWhuWGYSyuwMPIiQxQkQRHTD9Kdo4RwHITMRZXEMxYT66bsWaVu1ws12Qzvl+/fueee+6FF1541VVXqUrlYqyZ4rBAjE0aj5VrsmIQbjCbuSZj5Qaz3DDxchMx1pMiMBnriReIsW7XZMUgXJPdMWauyVgzpQQskNyuh7G4AqlHjx5Dhw79888/o7lWoBLcYDZzTcaW57m2VatWRx11VDTXmhycazJWbmlYbhjG4go8jEr+N/W2+rkW+OCDD5hrb7/99ocfflhVihFjPSluFoixSeOxck1WDMINZjPXZKzcYJYbJl5uIsZ6UgQmYz3xAjHW7ZqsGIRrsjvGzDUZa6aUgAWS2/UwFlcgnXzyyV999VW0r3XnItxgNnNNxkZzrVVXtNkAxnrSBWKsb4xYILldX1YuwjU5ONdkrNzSsNwwjMUVeBiFmWu30e8hI0bKPVi+Ys2BAHckrMJIkVDA9aDLxnOZedxIm1sbNmz48ssvP/744w8//PCjjz7C9u/ff8CAAe6z5pwUoByeoHLYpXIojRKWM1tWI0Y7EyZM4OLhykEAFw92xowZ8YjQKjI5O6JQU7pqg1luIsbiCoIZ68l1M9ascpeL5ZrsiQfef//9c84558477wzY13LO8vPzxU45ysjIgJ1vtTjxASzXZMUg3GA2c03Gyg1muWHi5SZirCdFYDLWEy8QY92uyYpBuCa7Y8xck7FmSgkYwHKRAO7bW1WArhDc9PR0d+0pp5zC03/8+PHRvlagEtxgNnNNxrr3tXXq1FmxYsXuu+++Zs0a52/ZEt+0adPff//dKXHmXVrQHoUYd7NhGIsrMBlb4s9rne4hdyTsxGDdLDcMYz3pAjHWN0YskNyuLysX4ZocnGsyVq7DGiVclXAeAW49d4yH5QYwbfbu3fvRRx91CinJzs7u27fvhRde6GxnnawAbbv72jBiZJ988sljjz2W20M65phjTjrppHXr1oUZ3EjbgrgSuE6mTZsWv0RcGjFihPvujbSlxDORhfWkjZo8efJ3332np7AUi8UWL178jy2W15w1FK8rB2JrTse4xpYsWeKedyN5xFlbtWrV7Nmzp06dun79+tLfejR41VVXccGgv22xqa1YsWIJWvafa+0rbetX0ldKAJf4hAkTWrZsyYK0VatWQPPmzZ21UqRtXM5lwA6JK0TiOqlXr97QoUOXL1+umdhU+OuHZysSMyU4HCmMGGdOAYNWqVKlxhvVsGHDRo0aad+jmDlz5lx99dUdO3Y89dRTmdj0JFVt2aoEzXLS33///bPPPrt9+/ZvvPHGZurYViDOGmN15ZVXdu7cuUOHDnqbN15XUnGR1KhRg6vFEbe2qty3NgdKqmhfm0SMY5MmTV588cWXXnoJ+/LLL7/wwgvct/HqSNu8uBvRjjvuyBUicYX06dOHxW88ohTSbYzlIWLd0+Hu6kjFEqPK6fvggw9atGjBTFylSpV4RfkQV9eFF154//33Z2Vl7b///loHRDLFeWQX9N577zHXspzinMYryloluw2juTZIXNZc6IwsFtZVzhpZtZEiIS4PpMtD4mqJ15VaOTk5LM+/++67Dz/88PPPP582bRol8bpIZSROGXbJkiXjxo3bZ5993O8tlwfp+TN27NgGDRrsvvvu6m0kU7oTWZWOGjWqbdu25W1H5P9QsJ8YW7/CvFJOXpw2yrkV5YqRGblFZF9vcalj8YpIG8+mTpak8lJKk2vc2SgaDxj84POSn5+fm5vLCv3oo48+8cQTH3jggeuvv/70009nW4OdOXOmXkI8OlLpxGCiyZMnr169ulOnTtZb9vYb9Ty1EVXxuLJQyVqjP0OGDNlll11q1qyp68rpWNl27z8thoI7cdasWZMmTWrXrp3zSR9jtblvFg6UVNG+tthiZLXNjfu2uBnitKXldAzQbSkbSedIj1GNkucklkw0IsV9Wx63uGLzetlll1100UXVq1dnkT548OBhw4a1bNly/fr1AwcO7Nq168KFC+OhkcpIjHPDhg3btGkzb968RYsWaTIrD+JaWrx4MXvuPffckwtg9uzZq1atolD3dSmvtK1JPJa5u//88881a9Ycdthh3COMFbeSc79vWUVzbdnIcy6t22DjBAfZjnfC21gUL/dWl1TOHajVnNyiUtGm49oxlmt1NF6MNlFR/g+LYUEaFhQvjQtXA7DlX+xnn332wQcfsDCfP39+dnY2sPPOOx944IE8TdD48eM///zzeGikshAXw48//livXr177733xRdfvPrqqx955BEKuVriEVtUU6ZMWbly5dKlS3v06PH888+feuqp7MKdKzketM2LoeDuGDt2bLVq1b766qs+ffpwNq+66qoNGzbEI7aoorm2hOK8soZiPvvrr79uuummu++++7HHHpswYQL7D4qtG4DtE0/tAjZSefkF+WyolGglEcB/7RZSCgsKC2LUlWYVrc7IZmVlvfbaazfeeGPPnncPHTpkwIABy5YtI4ZDxYjh0LG8PCsnN8U+br7VBUzMrqMF3brUUEHYRv7PimFBnKm8vDymqGuvvZaTxUz2yy+/zJo1a2OQtd8tKMzK1yjix1+7RxRpNNz/yl7ff/893aHDXF2vv/46TxAKK1euTOfy8/N5yJbgR+kjBYiNLEOdm5t7ww03PPzww7169XryySf1U7D25WPdWdYFshEQV5RjkdopWzmHGz16NHannXZiHdC7d29WXVzGLMJUKxEcT7MTnY5JlLgDtkrpBf78888VKlTo1KnTE0888dJLL40cOfKpp55SAOPAsCBuIliF/5r851qdmK1epXml5HLOmMlOOumkww47jAVUo0aNOMEsh9k+McPa01ZBYT4TWixm/84QSTeCfflb0xrMNaCqUoom165de9555w0cOPC222678cabevd+DJdtELUsgumY1beCXPvnB63j29J/6E9KvtWG7Vn7O6dXZdO9LSW9JO6ue+6556GHHrJXIT1/+OGH448//rvvvlOMLQYgJy/fWm/EC3yuDop8Skug4GvvoIMOysjIYE5lR9usWTNKiKeE16JEZgX3Bj1SacSQco+w+2GWbdGiBS4bo6pVq37zzTcwImbJkiVcLYw/w45FFGLnzp3LtWQ3E0pqLaScow8ePJj59eabb2YWoaR+/fq///77ggULVLtu3Tr6xsrMTrLE5bFw4cJPP/30lVde+fXXX3NyctThrVuMxrx58yZOnHj99dcfcsghuJUqVapbt+7w4cMZHJ4APLE5Xyyyy3w0OFZS+c+1XE/bgkr5SidNmnTRRRddc801J5xwAs/B4447jgYPOOAAe9tKy9yW/Ldg1ep1OdwFKel2knVvYGL5OYuXLs2jvrBsRptD0zKzCE+Np59+ul69enXr1uvQ4YhKlSq3bdvWmv1T2VvHmEdy8nJXrVlXmJpGEqc/ozCPyhXLVy5csGDDuqzU9FRrWk5Ns7vF5Gy3/h8Xg/Pyyy/37duXR0/z5s0rVqx44okn6mQ5Afw/Py9/9ar1jIoKrdfu+eejjcHFlHXExLrwwgv79et30003vf3226eccsqyZcs4pzxPVUsuDw7rQopUFmI8x44dW6dOncMPPxxOS0vLyspas2YNcxguU+ldd93Fyuy5557DlchiJqOcu/6dd94Jfy6UG1JqdsWKFSNGjGCuZaJVCbtwVgbMHBMmTLj//vvPPvtstrlafknjxo274447atasyVaYZXe3bt1Yhcfrtl4xOAwUw9KxY0cNFFPs4sWLOZtMrqyc7rzzTs7Xe++9xykOf8rCSFdFsKL3kEsoTlXv3r05rxdffLG+8DZ79uylS5ceeeSRescvO3vthL8mPP3U44ce2mnugkXxt2ZTUlavWjlm9Khbe9x63nkXZLOLSs2gkHMV6nQlFv3hxnvrrbe48Ro3bszpj8UK/hj7x6677l6nTm17Cc6abvaAbwae2uXUV1//oIDjWocszM9Z8+CjfR56pPcbr712TKcj7r//gazcPPutVKtRO6aUXdvy4n574oknODXO70RkW8DmYNddd2Vc0JLFS4YNGXrlZVffcduD3IN62QyBtdu3/3Gi5TEkNuizcGuENodYunXp0qVXr15HH300j3jmAHY2np/3cDMvwe7P5unN1i5OLlsfLga2s4whg/n333+zF9Q7Cvvss8+NN954zDHHsL5hzCnRyB9xxBFsNNu3b0+8+1yUoTQl/PHHH9nZ2YcddpiOTm9Hjx7dqFEjptKmTZteddVV55xzDuV67ADokUceodv0kFnnmWee+fbbb1m0qQqp8RJLjTiXnCBeZ9dS4oBYgq0EI6WsxPgwViymdadwlOnTp3PvM0rcUAcddFCPHj2wHJpaBagnjtVtLhtvtOwUzbUlFOvEr776ihtgu+2247RRMmTIEG6A1q1bc5ryC1M2ZK/5848/W7RoMn/+kvyC1MI03Y2FixYtmPb35KbbN2ArGWOHyx3CjimFzW6pRB9YaK9fv55NNncd2pCVNWr0qEMP7cDeK5ZvbbYnTpyYm5uXnpm+Liu3wDr11g77i08/njBl5gMPPdTz7jufffKx5595+p1+n9Ff62bRx5Yp8bnnv6uhQ4fOnTuXJS2rIg3OL7/8wlNSv2uNe2zWrFlLFiysmJmRtW49m/p4mvuu0xOkMKUgxiODIv7PrYlb9vekxJP9iy++YJbt2bNn586dP/jggx122EEPhXhEUVFl9TBS8cW+56+//mrbti0XhoaXCwZmOwhzg9erV489pW5z+/KxVLduXZXLtRraDOKg//zzDwfaY489dJQpU6b8+eefzBm1a9euXr16gwYN9EG+0we4atWqvCJdEk2aNGENMX/+fDjRxVNcOXMSVylAy/EK++hYlQP03zkoPSTF6YZTXlaiwUmTJjHR8npxOdywYcM2bNjAmgNX5yszM5MwjZU6M2/ePE4326Tly5ez5GK23nTXl6n8LxGOtC2oNK+Up7NzFnGxPL65XWvUqLFs2XIeytttV/Pcc8/tcNiBbJOs7x9tFMvns88+a++99mJ1ZZ3SjSrNoHN0rmn2tTwXuCdVMmXq3/PmzT7iiMPo57p1G1JS0jt1OqrLyV3q1qvPZjp+wJSUmTPm/jRk1Lqs7JT8vL333GXXVjv++usoJle70gqxI0vTuy0shoJnE5Y1vu6xFStWjB079tBDD+WJwA1GzH777nvq6afv2LR5CquM+MhYH9uyolq5YgVefl7ewvnzly21grk/uTOXLl2Wl5dvLURKJLoRJz/l5eU98MAD5513Hhusk08++f7779ezXjJznUdYpBKIq4Lh5VkMM7ZcEuwCu3btyq1Kie+AUyLF/dAqbgrxrAgrVarEg0W5gwYN4vK47rrr9Im+b4Mvvvji008/zcqSAFbYbIv33XdfXfzxiFKIRhALlBEjRixZssTTJpciK/5Ro0Yxh7mnVYRLT9iUM/F7sspEvFjOI0sQMc+9Dz/8sE2bNmeddZYGCgFOMO7q1asfe+wxpuQuXbrcd999FD7//PNPPvkkVQoLKbvtJPKfayMllU5Vy5YtNdbcn87ju89jjxXGClJSKxGVkZ5WwCYoTQPNKbH+m5qWmWJ9Jco5QzQVvxRKLPrAvbTTTjtxZ8KU/PDD9w0b1m/dutXAgQPHjBljrfNSrf/Zq1B22cynaZhLrrz8k4/fqFOzRkpG+pq16xYtXtS4YeM0a7JNZ9Nt9yvUleSWPSTWXTd+/Pg1a9aoP5KY24Dh0rc5VO5o4cKFU6dONctLI0aG5T8LEbqEy+qV9tnXMgd/9tln1qnkZaanpllvBlovWSdr5YrFN95y0xXnnvnSK6/ffe/9777z5kUXn/P+xx/1vPeJN19/+947b7uvdx/7u9pWMBvLEgxUIvXr169Pnz6MEh2+/PLLq1Spogclore69iQNFKuHc8455/vvv1dhpGKJfeEhhxzCGMLcv4888gh7wd69ezPmzrAHyH06ylycX1bPXAYs+7hxZ8yYwYXRs2fPAw44gFqze7o8uGD0K0KZS5hCzj///BNPPLFs7yku0aOOOuqWW27RPeWILn3yySesa2+44QZnrpXomN4LvOaaa5h046VlJ4613377rVy5Uu677747bdq05557jqHwPY8U/vrrr+3atatevTrrA1a3Bx98MJPue++9Zz0jy1rJr6RIvmKWZSGsXRFLvAcffHDZsmWtW7eePHlyw4YNKmVmFqZWTE2N8fhl1mWzlG5dcgX2T4hwZ2YylaUWWqPv3Kalf1QfdNBB3JD62e3ffvutb99XmjVrXrVqNVZte+21Fw+EjPSMlLSCNOsnfdLSCrHpTLfb1dqhw357Z6YV5scKHn38+SrV61zT/SJrx2113NW/4ogrlTvw22+/PfDAAy+99FLPhcsU++ijj3bo0IGlN4+2eKkt+n/88cfvv//+3CRldbkzGnSDeYvThPvPP/88/PDDTL2NGzf+8ccf99lnH+s+ZHTSCiqwLGL1bc+8hSmxTz545+KrL25ULfOZF145/7Lut956Y/sDdrn+xlsOOOyIHjfcfHbXzm9+9LV1gjeJQbOGtcTSgyk3N7dv3756F47HEz0HcNV/iT5TyBARgKV2wYIF7LXj1ZGKIwbztttuY13I0/nOO+9k18XydIcddtAnDgTovPhKVQEBpVfbtm25iW6//fYPPviA7Sz3DnOVc0QuAIEjSnR5cDfdeOONPBbYqHneFymlaJzlSNOmTdn643rabNSoUbNmzXbZZRe64aliVFu0aMFzMjMzs0x64hY3AgtT+vbUU0+xVPr0009ZSTP7OgfynCaeUTyFTj/9dLbabJP0aeDcuXN1x8WDyk7+cy2H3BZUmldaqVIlpgpO6ssvv3zTTTexSTrhhBNYteknzVPtjzg5gvWlVia0eJL1zeSNNsX6v/1PX3y15r2S9ocXwsXB6rV58+Y9evRgYc7SjKuNPeVjjz1Wv379WrVqWbef1SdrlmcRYKeRaPXCSi5Ief75F0eOHPXpJx/WbbhdWkZeYcqGwpR8u390ryTftmU+q1q1qrb+XNYqpKv0hLuRpTe7cD0UnCqeCNtvvz0dZqWJK6m2NDryyCO7devGGvzZZ59lmc8Clq3MSy+9xLy722672cewzwMTp3Xi4upw+OF7tNhx+KSZV994Y4sdm3IvT50wvVu3i444cp/UtNiff45r3bRVZlpBnjWajI++Zx52pHxfl9UTey3C5l7Dgku3OYmXXHIJVxcuhVSxCeNJunjxYjsjpWHDhj/88ANbW7uZSMUTA8jEwC2z5557Xn311cy4XH7OZVm24lhxCiH73Frxt95661133bX77ru///775557riYqjxQs0fl169aR1alTJzbBbPW++eYbCsvkRakdNrVsCnnacLh4hS0mPDa1I0aMuOeee9SZeIWdyKqXpT83oN7fLnNx4t544w36dtpppzHR2nsMS55OIkp4+PCAAn7++Wf9jBBr1pEjR/JMKG73yE2qaF9bcnXt2pUH3LHHHsuy8cwzz+QW5bJ+/PHHd9yxuf1rISxxEviXVmD/yooCFkuUxdgzaUtr+9YD3m6PlVQJN0U630yon3/+Oevfiy++mC7RPa6hiy66iPshfjVYR7LeF07duPuyjx9ji/3Ek0/9PWXqwG8HNtmhyddff1dQmJ6almlPxnaU9a8Y0np27733njdvHvcVLtduvM7uLctPqk466SRriFxXakZGBi9h4sSJTB7ONByvK6lohCmcNRCnhmXQq6++ygOIfT/PrGeeeYbHljbQBYyCtQiyM6y3vlJ32X2P2dOmzF0T63zcMRTnZa0bOWLS4UcelZGWU1Cwsv+nAzseeciKZcvWZ2fbZxTR15L3lkMKWAfwSNLLR3///fdDDz1Uu3ZtnUftZZl3eaCwllIKcj69i1Qy1axZc4899tD6z7Pr4iww7DodblHFIjLu2K5sGYpu6LnPdpANLp1UIQJ0XF0SzqEBlmJshdlEch8x7b355pts13hdqlVYaaQdP9ckd5aadaQq+qkvHsZLbdm9TmX7qPe3ra6X6XCpfRbxbdq04TxyHzkvWWKgkIIRwQRMnTp10aJF2qCPHTv2xx9/ZHWrgLJVNNeWUJwnbkiuNu4BFkdcYex0OcF16tThDDLX5uflW/OrNd3G79R8a7rFsX7I1drnsaeklspYfvyKK8Wjkg4gLmJuMETfePjWq1ePLsHx+8E6Woy5No0ndiyvIKb3TPP+97/Hp02fce111y9ZvHTAgG8nTphTWJiRUliJB7g9yRakFnMRwODQGTpAfzg6TImq6IndU2u4qEJOFUAK0g2MG+926cSxaIdm2TE3bdqUximpUaPGzjvvDOso1k+5s4u3fulIQX78qWq9h/7H7+PrNWnauEHtjNS0v/+eFEupuHe7XTJSMmdPGz9nwdpTTjrmqcefXL5sJSPLXM2xSvPkUE+wdO/hhx9mL87DgnX6Mcccwwq9d+/el112Gesnes7ThFmB1UOrVq2UuGDBgieeeIKllZqKVCxpzBHjj3SFUKja8ePH9+nT58svv5w8efL999/fv39/LhbEro41EDPZqFGjOF/fffcduyLrOiq7+YM+SFy96iGCdZ3wUGHB+vTTT7/yyitr165lhmBLRx8oZ8E9cODAXr16sZw94YQTHnzwwX322YcUJcZbL6loRD0RqD/xuo21FHIgxcQrNo4zJQiW4nVlIfVEY6UOIBhxUlheP/LII0OGDOHEcb70q9kQ5Q0aNOjbty+nmM3Siy++qB+7jzdahrIfK17RAweSMgpguQIUwHIFyMO+Ve5yMfJlO2QTY9977z1e/p133ulUCZAdFQ9jB9auXTvHdQOyol3lDsfy8tZnbXj44fuvv+KCug22P+uS65564pmlK1fk58ZmzZz88H33nXrycfUbNrnp9p6vv/paXl4e90e+lRv/tWpOO8hhu3lLAey4HuYRwE345Wdf33/f3Qfu1mav9sc++EDPkSPG5OTlvP36i1z/Kexi0yukpaYxy73Z76sNxMdi1mTMwoClgNW7eFMCZB/BezgB8rDjOixA7nLky3aIJV+2Q4owCmDHBRgWxv/X30b2fOC+Yw9qt+uuHW6/554BXw/YkJ2dk5d1yVlnXH7z7cTk5ua91fd/+x14xPpcFlGxGeN/3nP3vR7u88xjDz6akx/Ls569DJHzey4L5syZw0zJHAnr+Wsd1RYuT0CuPR7i8SJbTpewdCknJ2fJkiXLly+32o7FculBXh525cqVLMOz2Uzb3z3G4nIZ85TheWG3ZLXgQACjAHZcXxYgT7lYgNyMfKsAKSlb0bYCGK1evbply5bNmjVjAHEZQx6m11xzjWold3wwZ2VlLV26lJ0iI6+37nXNrF+/3ilftmwZlkKk86J0AVJT06ZN47wfffTR7kLkZuS4dlQRRmL6gOgbh0Z0A8vr5QqhA7jWN+WXLl28eDGWK0Rf45DUiGQ36T2cAHnKTRZIbteXAcmX7RBLIdlxwzBjxYljKHQSuSRwOVmUn3XWWddffz0DNWXKFAoZKAp1EpWLnKawo0ePZp/w2muvqVBSWLA2vfPgFsma2FUbzHITMRZXEMxYT66bsWaVu1ws12RPPKBPPu644w7WOKpSjBirsCuvvJLBHTNmjLspgRjrlDtckBsrTE+bNWtGhbScWIXqObGUtOycHZo3q5JRISdnzexZCytVTU9Nq5yVk5eZkt98px1TrI9rrXbJRZ5DuNtHuIkYK9dk7LLFy9etX1YhNXNdhaqZ2Su3q9Wweq1qa1csXrRktfWrLQqtbx6npxXWa9q8apUKmamxtMJMtoXsfcMfTmAy1hMvEGPdrsmKQbgmu2PMXJOxTgqXOrB27boFyxbVTC/YUFijIDW7Wmbl+o0asHP4Z9rsCrWqN6mzHeOzYunM5TmVW+ywfQbZ+ev+nDktJytz391ap1ZIT0u1bjZ2DSzr2Q3TLTYcrVu37tevX5cuXahiItRxddBTTjnlq6++GjdunPO7NZDTJQCL6JuW5CqnEefGRO5XNHPmzL322ostzsUXX6wqZTlt+rLcRIwNSBeIsZ4YgYeRb5VyEW4wm7kmY3liso3jScqdW7duXR6vu+222+mnn/7MM88oDCnF3WwiRgy7Rl6ihABKdHZ0cnk6A6qVYLUjxk6fPr1Vq1ZHHXWUftOyE0yYO9Fxle5mubCkckrcFxiiBNFDuU6M23UYK9dhpylPuckCye36snIRrsnBuSZj5YZknUFYgilh3u3QoUOPHj0uuOACShRAsM6sXJVgcYHff/+dlOeff/6iiy5SLXLGNkD+EfZBt35tvleaYb912rLlzk132m3HJs1aN2/WapdWVSpWTE1Pq1S1ZuvddmnarGWTpk1a77zTTi13TkvL4B7d9K7K5hFXT4NG9XdqucsOO7Vo3aRRy1a71qlbu0J6hbr1d+CJ33a3Xdruvuvuu+++y66716patUIqXapIUjx56xXDkpGRsV2t7XZt2Xr75q1b7rRDq51aNN6hsfU+VFpmy9Y7N6nfgB1/elp6/YYtWzXdIZO9P6eqQtU9d9nzgHZtMyrZ7zemZVj/rOFKCzlkwdcet646JpAo1/tjiHJJwRU3/qCXnR2pjMUIcz9r8OUC+vjDKdHJQlZCYpXVOeJAHJqDqldy7ePHwYlB6psSt1lpKJA1RvZosBq77bbbmjdvPmTIkNmzZ3NqKCeA4VJKeJGbVMln40gl0abBt7+HzP2lIvteszz93yqKy82bSxuPbh/LOfXAxoPzX7vW7uKmXm/1sl8y/+cOtF57vNC+iWzHJu5Eu9yO5rRawU7sxn+RIkX6b4g59Zlnnvniiy9eeOEFZlz7Ht+MiubaSJEiRYq0bUlvEVeuXJkZt1KlSjAlenNoM2nT++ZuUahJXrXBLDcRY3EFwYz15LoZa1a5y8VyTfbEA/369Tv33HOvvvrq2267TVWKEWNxCwoKevbsOW7cuC+//DJt4yciTptirFMewHJNVgzCDWYz12Ss3GCWGyZebiLGelIEJmM98QIx1u2arBiEa7I7xsw1GWumlIAFktuFFyxYoF/7ftRRR7nDpMsuu2zQoEHjx49P9HmtSjyM9bj6CCo/P//vv/8+4IAD7rzzzjvuuIMLlXK9S6Z4d67ZTiLGBqQLxFhPjMDDyLdKuQg3mM1ck7HF/bwWxezvr+lA6Rs/hQ1zODdj1YJKPIydPn36zjvvfPTRR4f/vFasD4M5rbh0jxKVC4gEFO+w3DCM9aQLxFjfGLFAcru+rFyEa3JwrslYuQ5zxgEGCsuIMVCArG88Vm4YxuICvp/XOpEB2vSa3XIO4xwjgOUmYiyuIJixnlw3Y80qd7lYrsmeeK7ajz766KyzzqpWrVqVKlVUpRgxFhetWbOGZ1mtWrXc5QIx1ikPYLkmKwbhBrOZazJWbjDLDRMvNxFjPSkCk7GeeIEY63ZNVgzCNdkdY+aajDVTSsACyeNygS1fvrxGjRr6+SVclStm9erVubm5Ad+NUomHsW5XJWjx4sVczFOnTuViPvXUU9u1a0eYIwVjTZabiLEB6QIx1hMj8DDyrVIuwg1mM9dkbAnm2nnz5rGqnjJlCnf6u+++y4njrOmpjQIO5zk0rtOmh7Elm2uBzz777KWXXuKFXHjhhVdccQUdUwBWAU68w3LDMNaTLhBjfWPEAsnt+rJyEa7JwbkmY+U6nJOTw8x6ww03cGdlZ2e/+uqr3F/lfa7l0aBk5xgBLDcRY3EFwYz15LoZa1a5y8VyTTbjBw4cePfdd3PV6jlIlcrFWLnchFlZWfpBRqdcIMa64xOxXJMVg3CD2cw1GSs3mOWGiZebiLGeFIHJWE+8QIx1uyYrBuGa7I4xc03GmiklYIHkdmGW1ZMmTWrevDlPbcopQaqVy4X33nvv6bqSzGY9jDWrnHKBR54YD8tNxNiAdIEY64kReBj5VikX4QazmWsytgTfQ+bRvGjRovPOO4+nweDBgzMy7L90GeJwbsbiCkzGlux7yIh1G8+riy+++K233mKHoELkHMId79tsAGM96QIx1jdGLJDcri8rF+GaHJxrMlauw3qSz50795FHHhkwYMCIESN22GEHT4yH5YZhLC5Q4u8hb3rNbjmHcY4RwHITMRZXEMxYT66bsWaVu1ws12RPPGeFpyHrINipEoixuMTcfPPNY8aMGTZsmLtcIMY65QEs12TFINxgNnNNxsoNZrlh4uUmYqwnRWAy1hMvEGPdrsmKQbgmu2PMXJOxZkoJWCC5XZgbnsf9G2+8cfzxx6vQEWEEoEqVKukWVaLZrIexZpW7XCzXLDdZbiLGBqQLxFhPjMDDyLdKuQg3mM1ck7El2NfyQFizZs2+++7bqVOnF154gVpJtQGHczMW12nTw9gS7GuxMA+i119//fbbb2f+8KzPnBism+WGYawnXSDG+saIBZLb9WXlIlyTg3NNxsp1mJMIo1NPPZXF05dffpm58df4ODEelhuGsbhAife1yWfjrVIMDeJhhyonVhX776uk27+PKV4UKVIycVFVrVqVC4xbHeYqilcUFQHxyzHSlhaPaSZCVkiHHnoo50U7pPIjuvTrr7/qF3TEiyIZ0uy4ePFipsO99tpL7x6XH/nPtXR6qxdngnk0+HmnWoIThakpQEsqWVVtKdk9svogQCrfZqURcIbCsZv1ZKl9gCsHMK8fSpxCgiNtQel0jB8/nrXRkUceqfOlywM5UCYq2elmz/3bb7+1bduWHrLHpYRelW3HtgJx1rCTJ09mum3fvj1DrSHKt39vpR2yuWTdxsnkP9daj4GtWppl3ZBIjAZDGXdcUrlOYVZW1sKFC/UXGXG5Gf7lMeRwjugA0q9t4yKLl24D5zSROEe8fA0LA7Jy5UpuRVjnLh5UpnLWcHIDlPTyi/QvSGdq8ODBu+yyy88//3z99ddfddVVo0eP5mop83u5BK1xlc6wtcMOOzz44IPXXXddr169eOZQpWtbYZE0FJy4ihUr1qhR45Zbbrnsssu++uorBnBzjxLtJ9W2u68tpRglLvTc3Nznn3/+tNNO++ijj7p37/7iiy/27t3b+ebbvyb7pMU1derUs84664EHHnjc1jXXXDNhwgTK46HbnpjPeGJyslgPMRo333zzq6++ygPrzjvv5MEaD4q0DYu7Y926dVwM8+bNA5jPunTp0rVr19mzZ1PLk1RhZaIS3Imk/PHHH1zDzCKnn376Qw89NGbMmB49emglHQ+KtPFMjRw5kpuds3nHHXcw3bJy+vLLLzf3QNF+Um2j+9qQYhB5UifafFB7//33v/TSS3379r3B1q233vrXX3+xZUqx/nBeSmphfor1V36sv/dj+Sn2OrQwllKYT3F+YWEu1TRkD7g96CUceZqmZQ40bdq0zp0777333k8//fQDDz44efKUd955b33WhkJCCmLWP7bd1p+uz8+zNnbkWZOQfjkSXaKAHuuatf5wDWl28/jWf/+b0p3AdvaMM85gbfTyyy8zyzZq1Oipp55atGix9bp5pdb54YQQnc9Gxh4n6w/3UGK9coAm9IuhKbAaLCyArAHiv96zRiyKO5HKgYJPB7WTJk1atWoVS7ELL7ywevXqbdu25bJhTUYtkJeXx7yrt0MIxjrAFLh06VLrJgqnYl0YzlGYPxo3bsyly86bHduhhx76xRdfOG/PLFiwYO7cuXQSFzk9XLJkyZw5czZs2KDuUS6p8a1PvEy2+8yyJ5xwwj333FOnTp1WrVptv/32bIRYlzAg2dnZnEeGhUEgGEthmQyINazJtI1+NyqkOBOcEp0Pjyjkcn/22Wd79erF6WS4sVWqVOnQoQO1BXnZsbz8z/p/fNNNt151xVXXXXnl+ImTs+0ftc7L3bB6xfJBA7+87qZb1+Tnx2h841+TpdX4f4sv+sNNdcUVVzRt2vTaa6/FTcvIaNZ8x9q16u7apk3M+ns9eX9PmNSz5wNX33j9FRdd+N77H2bl5xfk57E3H/TDzz1uue26a66+7NLLBv08dEO+/ZJZE1h/dddq2vr3XxYv56677uKR9Mgjj9i/7DRlpxY7pWdUOOTQwzi/sdzchfNmP9Kr103X97jywvOfee7F1WuyGAImXP5nn5sC7SCsEbH+RxnLKLFlIpVncfat6zlQbBwrVap0wQUX6GscOTk5PJfZ5lL1008/XXrppa+88sp555134oknTp482bpmYjHWtVQxN99+++1qZHOInrNA/Oabb5g/GjRooCf76tWrly1bxhacPrA+YGHNNrdjx46DBg2iY2jFihU333zzw7aYmN9++20aoTVNMFureHUsSphudR41Viyh5s+fz5gMGDDgkksu4Tx269bt9NNPZ3US5sIoQ0XvIQeJuy5gQP73v//Vq1fv6KOPVszEiRM5r/Zca30O98G7b4waN/mennc9+sgDGSmxried8M/cJbHU2B9/jH/m6effffeVYUNGWFtL63FdBuKIQ4YMGTZs2GmnncZTg4ssLz/266+/7b/fPtWrVEoryFu9YvFtd9131oXnPd7rf+ece/pd117zzKsfpKam/Tlq+Btvv3/jLTc/0vuxtq13OueUE4f9OjaWmlaYav0FdLtt1tfxv1v+XxRDMXPmTNa2PK3q1q3LQBWmpP7yy5CWLVs23aFxakF+fl7WLTfdctCRx/Xu/ci1N1/38hMP33J7z7yUdF4zZ97aXDC61i3JoFisfxlgCsXp1mzrJ45LTtyJtOUU5iyMGDGiefPmTGaajdiqsnJlB8mUxvqM9bT+ci0LNeZdZmKuolmzZvFYX79+PRtKsuINJVOxLgldQn/99RcPlv3224/5g0JKpk6dyj0O3HvvvUz2TKhvvfXWEUcc0b17d/ZtZNHhvffemwfU888/f9NNN1111VX6uIQqu+GtU5yUMWPGcI+3bdtWr5QtLMuOatWqzZgx46WXXmJRct999/Eo4Pxed911nLgSDIjOteeMcy6SKnoPOUgMRaNGjfQ9+3jRRnG2OK/HHntshQoV7DFL+eGHH3beeWfuWGvoCwu++vSjYWMmVq1adbvtajz0wF1LF879csAveQWF++6/z91397zworOs3RFn2nofsgwGnIN+/fXXdOP444/HBVasWD7291GdjuxIZ9JSC0cNHzb4l19XrV1fKSPz4I6HnXxsp1ff7m/NOt9/P2z4rxkVK1WsXKn75Rfs2rzxRx9/w6YtxkSbmm81Te+K2UF7PKxnimORu0pKVOWUS6otsWiNBw3PRE4WdyMNxvJjQ4cOP7RDB/uFFcydM+OHH3+eNXcFS+HWu7e+4tJT33rz/bU51jvtqSkMXczqgf3melpKPiNC53hopaXms1Bi36+jeJSZmckNrx/sibQFxel2X4fx0qJiWmU/xPnSppawX3/9lY3gUUcdNX36dNavrGIJ45HduXPnv//+e+HChcR06tSJe61+/fq0rHbCKFEffKU+c8SKFSvuu+++uIgnz9ChQ5lKa9Wq9e2337777rv0mUXAcccdRxUvhMRRo0a9//77mg+OPPJIan/88UctI4rVgUSiEVpWU3aTm9p0u25GchG58aIyFc3++eefu+66Kw9tvdjffvuN1VL79u2nTJnCWLFqIYzJmA3SH3/8QRUpRK5ZswZAa9euzc7OBshVm6aoxdqvw+elBch/ro0kMYjcV1oqxos2as6cOdj9998fy+hzZ3JP7rbbbqw3hw4Zkh8rPOf8i8458zTyCmIFuTk5DHWlShV0Dq3Pf629rzXLWvf2xt1zKUWXGjZsuMMOO9CfWEFs/Lg/169b2779AQsWLJg6fcae7fa9+pruTXZoxGFT8wtzc/IrVKyQkpZ6dOdjL7nswsqVrT/Kxh4vNz+/QmaG1TH7T9nEmy6mdJNjHcCqyurbxj9yjvLtr+OrClkJtpQVLy2dOHfTpk3jMbrXXnvp6JzTaVOndDi0w+o1a/4cN67xDk2uuvaKNru3sv+wUUpeQUbValXT05mSs+66/fbul1wy/q+/33rjjeuuv+nqKy4fN3Hq99/9cMutd91w5RXffPuD9a6ycaNxRI4yfvx4HuLxokhbSJwLbjFNouZdLHGyWIqxUFYA12S/fv3atGnD7MWU9t1337FKo5yLZ+XKlcy42223nRrURpMswG6pjKX+0DdmdFb8HAuX+YPt2hlnnEE3vv/+e7atFFK1evVqusQ0w8thO9unTx9cpJ03LcBWo2Uhhgixv+e5B7hvVY6OmLE4KFXqsyNcJwX21JZevNimTZsybmr8p59+qlGjxrnnnsuCY9CgQaxXiOHQbHYpZyME9+7dmz3ugw8+yIg9/vjjF110ESuVgIcP55r2pXhROPmPvjoaCSUaEBZHlDdu3BjLiZk6derEiRNZLrFE+m7QoJT0jOO7nnHpud24Hwl49rmXGzZreXznw9O5Ma2v28RSCpnb4ldb6cUhOPG1a9dmV82lYF3HBYWffPxRix13bNqs2edffbNiTVbdRs0eeqBnw5o1C1PyZk2Z8dmgwZefdzozfpv92t926w1VK2ayaRsw8PuZ8xefc9YJ6WzXCtJSCuk8zxL+laSrXNBPPPEEjwa6h+Kldm8nT57MZa1FDI+AeIVd9fnnn7/yyivcq1SpRFWlUYMGDerUqVO9enU9bj7+6MMaNaq3a7fPyNG//z39nwrVat597z1tWzbibli2aOlLb3x28cUXVq2Q+vXnnxzQvn16atrJXc/brmb1Pk/0qV+n+mmnnjfi198efOj+E446/LZb78u1HiaR/ttifbzLLrswQ3DjoP79++v3/HErUdWhQweuHC6befPmvfrqqzyLmeTimcVXsa5nBe+4445YOobL6u2xxx7r2LHjpZdeym51v/32Uy3lzK+sCQ488EAu8t13371169b0nxf1wgsv8OrOO+880q35YeM8VBrRlLYWTz75ZLxoo1S1xx57PPDAAxxLL8ER0xhL3nvvvVeup7aU4oUzGrTJq+bQ48aNe++99+68805mX2bWww47TL/6nofPBx98cM0113Baf//9d4bxiCOOeO6555iJ77777pNOOunWW28tbseITyr/udY+I5Hi8h0Qto977rnnhAkTWL5xZ95+++0s1urVqzdkyJBWrXZOTcuIWX82nCdxyvvvf/Tltz+9/d57jRvWSY//0dNYamGGNevi2P82/bdE0lk74YQTZsyYsWrVKm7Ll19+adjQoXXq1mGS/HP8hJ132b0wvUJaYX5matr8ubMvv+SK62+77fILTilISYulUs6FVfD76DH3PND7hdde36/dHumpBakF9jeSrU6JiiFucq4/brk77riDW45L3zOGffv25R545513YCJViNatW3fLLbdwG/zzzz9K8SSWQLTfqVMn1uCzZs2iJwMGDPjk009q1qzJ5nXgt4Pa7d++IDWTY1RI2ZC1bt2tN9y63yFH3dvzFnu1UXjoYQf/MXb8WWeffWKXE1i/rFy+svWuu9x++628xBUrllWvUSstI4VA+mj30/5vaU5kpC2hzMzM7t27Dx48eOHChd9++22vXr2eeeYZ1s1U6eLk5C5fvpwd5KmnnsqDWCX2Gdd597oBShrgloIPOuig7bff/sMPP6R73B08ZJjytbsigB7yCGJzBjOtVqxYUeVMPDwH3n//fW5DLHsDIiWr6VKIxtGkSZPmz5//xx9/xEtdmjJlCsvov/76Szc+ilekprIn4dZmFuRp6akqvXi9bGHpGPrzzz+vvfZaTtkVV1yhWh1ryZIlFOoL55QwSqeccgrbJB4Rhx9+uFYnjLNm60Qyu229kmQqs3cVtjUxvm+//fbIkSMffPBBLnFuzocffvibb74ZPnx4166nMnVlFMZSCjI+fveDfu/37//FgD1bN5m7dEl6Wl5uYUFOSoXMWFZKWmZ+QUpOrID1dEphQar1+W3JTwcXB3Mtl9dtt9121113Va1abdC33zZt1vTeB+494fija1auZH22GCtYOnfOZRdedtlNt99xx61zZ83hWZLKtjwle9io32++vdfb73586onHzZrKnFRYmM4Uy96WuYTdbfE6pvuZdeIZZ5xx+eWXU6JVuapQ165dTzvttOOPP94plypXrsy9QUqTJk3sazjURRwsGmnbtu2zzz7LTvq+++7jEfDVV18e1uGQXo8+2mKnnZo3aZqRmpZamLZuTdZ1112x5wEHvvXKM0sXzyvIL+xy6jnLV8yds2j9qWeflJFWWCGWM+yX4aedflLFSulVUvM/+/LLA/fePy0lti5WkGt/XTv+ze34YSP9l8QFyY3z8ssvMxN8/vnnXJw8dnkQa0rT13rZ8XCPs5bVR3pIVy8BMIArKCvRMn2oWrUqEy071zfffJM+9OvXT19I1juxLCIfffRRjssejmDnB1qopYQFxGeffcbGgP0AKWq2lOJYHOiCCy7o379/nz59aNbdMrVMeIzh008/zSLGc9Bu3bpRxRacNQGNeGpLKRrkmcM6/ssvv+SFv/jii+xT2cuyc+XxSMfmzZt3ww038JDs0aMHA8XQEc+ulw3SAQccoBi2T6xLOO/xRhOoJD2ndVMclbOFgKSMAliuAAWwXAHysG+Vu1yMfNkOKcIogOViWfDuvffejuuG3Nxc7rq1a9dyzriycdmWZWVlAQWxnFjOhvf6vnrtpVcsWbh09dr1X37+yUv9Ps7NXZ+dt2F9Xu6wgf322OfAhVk5a/Niedavp8nj7lCzyDkEch9X8mUOyvIW0Qd9QpOfl8f9uW792ty87Lzc7LzsrFl/Tzq9c+dhg4euXZe1cOmKy668Jpdj5ucMGfbjKaefNvHvGWvXrJ8xbfKdd/e2PlGJ5RTErJvZPnb8KJ5DO67DArIlqxu2VC5RqE96sFaP8/IodNqhHKnEinYB8mXAw8hdTgdok2FhcKzj5eZkZ2etWbN2Q3a21be87BVLF1x52UUf9Ht7zZqVK1asuvDi7qvXZ1P+6YcvNdxxr9U52fmxDTMm/NmsYfPRE//Kz8ufP2tyozo1hw8e9fQLr0yaNS+b6TaX4cqNWT9EZR2RdX2lSpU+/fRTHV3dkAJYrgB52LfKXS5GvuUmowB2XF8WIE+5WIDcjHyrACkpW9G2AhgxHbZo0YJn6OLFi3GXLVtWv379q6++WrWSOx7g8rCvROtyhXXFYtGCBQvOP//8L774ghl35cqVLNeWLl2qKsS68JxzzlEiUoOS0z6yj2Z90sQj96ijjnIXIjcjx7WjLKZldQ/pQIh+cj2zsGYjzszBzvuVV14ZNGgQ5dxZTDnXXXcdnafb33333VNPPeW0Jis5hW4WIE+5w3TDPWJIVVhY5QhWvJ0az9W9L0ZOuWJQSHZchwV6GgM6jyqnM6yiTj/99B9//JEB4ZJgGtbTYM6cOUzGo0ePhhctWtSmTZsnn3xSLdjNW7La3XiIUaNGsVB49dVXVSjFJ85ARe8hl1DW2NnLXh6pWFwKK9hiuZZSUPjRe+9de+3VI34dduJJnTt2POyKq67ZZefWKYWpa9es+2PMqMFDRsybO2v44CEzp89QrvXN1pJKpwxLU/SHPtjFaRkZmRUyK6WlpKanFC6ZP48N9/AxY3rc1uPITkd1OvJI6+eNUgp/GzHs1FNO/+uPPy849+yjOnU85qhj6zVuGEtNi7Gdtb4eRTt0ryTvO3FpYtWrja8xvhgENHqOqyquWlW5y0sp2uHotMkqm30zoINXqlQxg71LSmz9mhVXX9b940+/ePLp547sdEzHTkfNnTc/IzOjMDVt+OChhxxyUJWM1FhKxtixYyrVqL1Li+Y5qamLFv9Tt0Hjyhnpf/4+afuG9dOsLyajkp/BSFtQXCHav+pC1eUHYJlczzvvvG+++ebWW29t3779fvvtN3DgQLZKBDO3jRs3bubMmfPnzwcWLlyodLvJhCrZVW1ftPHds0QJ9xcT7TPPPPP6668fcsgh7MwefPDBJk2aUPvWW2+xER8wYMDhhx9+4IEHshrYcccd1RS1ghJLR2fENFBSvG5jV93g1Hoiy1yMDw8Qp1cCVXF2zjzzzF9++eWKK67gPDJWv//+O89JAoYPH85rweWE3nPPPVRdeumlygov+4BJVOT8OXI/JbGJ2ClRvEQhlnJ3gCCYsZ5cN2PNKne5WK7JZrzcRIxV7pVXXsmSZ8yYMXKdcjvQp9l4VV5u//4fz/pnlvUriYhPTcnIrHj+pd3r1ai6dOmSDz/6sP52lfLSq2XnFVauUOGsM05Pty9Ld7Mmq32Em4ixcotwQX5KLH/65EmffDWQzuizRTrW4bDDD2y/369Dfhzx6xj7Q8cC68dZUtJOOffiJk0aZKYUVGCOJj0lRmWq9U5y8sMJTMZ64gVirNs1WTEI12R3jJlrMtb2SC9IieWtXrn07TfeWpdvffLKCy1ISd1ttzYnnnQ8U/+X771Vs9XeR+zXNj8lffxvg6fPX3Na15NiaYUZOStffOW13JXp5195We16NfVsVps6xLx581q3bt2vX78uXbrgctvruFZEslEK7La3yl0ulutbriys8zxSCaBbGKsFkJnuYYEY64kReBj5VikX4QazmWsytgR/v9Zkucyjb7/9NoVIJc2aNTvjjDOAsWPH8oBWFePGTrpjx47O8hE5KWJsyf5+rZvlirOzs3lFvEzNapRUr179kksuYU357rvvau63M6xcnmO1a9d2XOdwivEczkn0lJsskNyuLysX4ZocnGsyVm4YnjRp0ueff67LW5f67rvvfuKJJxJzyy23MFYnnHDC0qVLWZEce+yxDCBhVCkXOU0BnPR/++/XSmJWE7rI2Izj+nZRJQGM9eS6GWtWucvFck024+UmYqxySzbXxvLzufxVaH0amJKSX5ianx/LZJAK8tPsX5NQUMjGkSArgzWikBRluQ/hbh/hJmKs3DgDqWwW89l4FeYzX1QsYDFq1RTwv3wuEWtrm5dSmElkGhs5MgoyclIK01Jj6SkFaSkZqSlpdNxudOuaa/mv/aspChgc63dAce1aP5FltRnjerbvycJ87ssN6RkV2OBzTlPyWTQVpmamp+WkFVCbVxBjNZKansHun+aKHLoczrWynncOkIIlVfmme1ggxnpiBB5GvlXKRbjBbOaajC2TuZYnsoASSUNHocoFzkOZWgDXiQGcMBWW+O/XOixXnM9Dxr6udMpUogA9jRWmbjuFKsd1GCvXYYEY6xsjFkhu15eVi3BNDs41GSs3DLvPnc4sIgA+9NBDuTZuuOEGzcFId4fYiVQJ4DvXOpEBSj4bB0gHeP3115mQHDcSKkhLy7NseoH1QGcCs0Ym0/rOKk/4NHZT+YVMYzzBrQqNm3Uyy1hcUmxfrcskxonOqFjIREtZamGafbUxkVhzDtMF+1f6aX+vhw5lpOTzjzlHrWyGjm1x8ZqsfwWMTVp6YXrFlLRMvNSN/9LTGCRuPEYgo0Iqz1BusvwcnqsMaWosLZZhnb6CirEMBjNmf6ntvyGeFOvWrfvkk0/e3yhWA0j8yy+/LFu2LB66zYu70vNAcxYolIs11TlhAC6Su1nFUdQH9+EoUd+cQs0r6phKtk0554hxcDPLr7lz586fP3/58uUaOuRMxmUr/7mWToQRiwW6+OCDD7JeI0tndOtTCV5XRlpapvVZINOs/e5sWkq69Ysh0jL4H//SMzIpSefUWqtgbYs2w9ixn2ZPTfvWoTiQtay1tmbsW63PWtIyrHK7S9yl1NBh9tdsagnMSE1jOxeP5nXEm9xKxFmxtvRc/dbJsc4BL5l/FGi00hmR9LQKqQxRSoY19aZlVrYKMzKs02jvENJTM60Y64eDrAYNlbfbgZNvP0nS6tevP2bMmPPPP/+zzz5r0KBBo0aNGjZsSMAdd9xx8MEHDx48mO0RjxtlbR3Sywn/ZEN6oHGmGTFYLoyVtE0EVGsPrSU43oSfgmvDi3Y4NIdzdqtIJVbnNvaKWqTyeOY2KY2GxkFWOuqoo3788Ud2qFWqVNFAIUE8M4E8N4jaD5b/XKtDJhXHu//++1kUIK0F4hVbi9wDGi8KJ87nppvSlss1KzevdDAuLIctbaS0TbfnpkquN/ufI3fVVqWiLwxP/yQtUeJ3Z4ZKLFaxqilx4uPSBaPboVzdFHSmevXqhx12WF3790Jfd911Rx555OGHH96xY8czzzzz7bffXrVqFYWrV68mslz1vDRyXkh5eEX/fh+sKWXjHR7JLebUPffcs3Xr1m3btq1WrVq8NJl8zyCFSeU/14bUH3/8wW25zz776GfOQh7yPyReUUZGBo8nPTojRQopVmk1atQoV3eE0xkuZtbytWrV4s51CgHtcZcuXbpmzRotnbcaRfdvJI+44E3F65LJWkoX/4ryn2vVViLpWwC5ubl9+vS58847uUXz8vKYblW7xaXuubekAQoOY/QJ4NHDCiheFClSMnHZsERzZqx46ZYWnUEAHdOv2q9UqRKu08NZs2bNnj2b6bZOnTrshMpPzxPJeUXB4oU4j9F40ZZTeehDpNJIFxJXVNy3pcJglXBfy3z24YcftmvXrmXLlo0bN2beXb58ebyuHCjp69ddCiRdy6id4NYiRfKIC0YXWLmSevXXX3/l5OQccMABKlHh2rVrH3jgAabYu+66q3LlytzgStlSUq/UvQARGXKcnfhIkbaIiv15LbVc3IsWLerfv/+1117Lho+5Nt/+7SrBif+aVq5cOWXKlL8DRcDSpUt1M8fTIkXa2sUdymw6YsQILvv27dvrmxZz5879/vvvu3Tpsnr16q+//vqkk05yggX/mnQzYpcsWTJv3jx1zyPKJbrNnc4trNz/isrJQzJS2YrTmlTWlR1Hl3QFA6p1s1aRd95558EHH3zCCSdQ1bdv36uuuuqNN94497zzcK0bxvpJiJQM69ue8fRC6wdIrHmdlqw/+ZkSs76ia7WKl2H94In1fdd0/m8fi6x4O0TYyEHT7O/0Emf/bKRVE++8u3uIDTfrAOcmNGPEp5xyyllnnQU4b5epXIxVbsl+vtZkuSYrBuEGs5lrMlZuMMsNEy83EWM9KQKTsZ54gRjrdk1WDMI12R1j5pqMNVNKwALJ7cJMBuXwd1lwU6Cjjjpq4sSJV199dZUqVegYJb/99tv06dPZ0TLR2r/4LL4ET3QIp30x1h1DgwCiEImtUDvMZEAluFZCYeFFF100bdo0p0RWrh0YTzn00EMfeugheut0WOVl8vO1DssNw1hcgcnYsv1dFm424+WGYawnXSDG+saIBZLb9WXlIlyTg3NNxsotDcsNw1hcoMS/y8JqxRR3iwMe5grmzuQJ8s8//7C0RByVTjz++OP2b5AszC0oiFm/S9f+HZLW79HlH7n5NsQKC/Nj1h8+zMvPy43l5eZbvwQ4zyrKz87Ps36ZLLOy9VsCrKPFCvMLrH9WYj6mMEa59RcRqSu0GrQqLHZ1D9FDZB1942+wFLgZ64Q56QJkx1ou9vLLL2/Xrp3jugFZ0a7yAEa+bIdYSspWtK0AdtxgRr7lJqMAdlyHBcjDjuuwALnLkS/bIZZ82Q4pwiiAHbeULJDcLjxnzpzKlSt/9tlnsK4xQApguQLkYd8qd7kY+ZZzj9ETbtsGDRocd9xxWVlZlEi5ublPPfVU9erVH3zwQVzfdA8LEDeR8xtucbG0QCEl9h1m/VJcyp10AXIXSg7ToH55teQwIMnlJdC+cwsjpbNBb9myZbNmzdgf4y5fvpyXfM0116hWcscHMwrJcgXIw0gLiKOPPtpdiNyMHNeOKsLIl+2QIoxCsuM6LECecpMFktv1ZUDyZTvEUkh23NIwCslysSzgKlWq9Nprr6lQUliwQszGRaXbslGjRi+88AKAhg0bxqy+YMEC1gDM++ksBwpTM6xf+Efj9pbV2t/av63I3uamFOZO+mv8hqzsWEpagb1bZa+7Pitr8t9/81qotraulBWmFqTFCtPyrL/oZv32Itq1stOsX9FAQ1bj8VWHIfrDa2MFkEiKQYqPFGmrF5c9N8XUqVNXrFix//77Z2ZmqlC1rJ4zMjLYiOuP2KgwqXSXMduxd4Tlqpx2OJDj2uFhRU9YqSSV/lZMcRuPFGmLyH+ysW6aBOrfv/9ee+31zDPPPPLII7179+7Vq5f9F9yqzp8/n1oyUwpjy5cuGfrTj9kbNuTn5f86/NchQ35av15/hcpuOSX/s/de7XH7bSxK09nCpqStX7vkssu6f/PN16lp8R9pXbhg4bChQ7Nzc7Lz84cNH/bbiN+ycnNzClPHjx//46Bv16xZE7PeqoqxzLAaLKrJkyd/aMv5tTimPvjgg7/++otgPYAiRdpG9Mcff7DR1NaKix/L/c6MpY3phg0biKEQZjuoLSO7zGXLlrGDhFXOntJqy57ksGwfzzzzzAkTJuCqQSba22+//dNPP1UAlnR9vIrLvpMtKSDXFAv36dOnzwjUzJkz9ZULHeK/ov9WbyOFFKc1qayZJo4uUagFqW4GB7hbLrvssrfeeqtGjRoKw3Kn7bvvvrvvvvvXX3+dmZ6RtW5Fj5vuqFW7yti/ZjXbsWmHA9r/Pe2PP/5c/MkXb2VkpKZbO9c1ebmFt/a4fUNu7IknHy+M5Vx88aWtdmt39533VMhILyjMWbN6bY8bb69WNW32klWVqm3XtXPH30ePnDB9/u577t2sfo203PVvvv/ZNz/9UrNSZgYb41Trdww4nUE//PDDjz/+SIfd5R5Ghx566DHHHANod0sVDIixuED0eS1uIsZ6UgQmYz3xAjHW7ZqsGIRrsjvGzDUZa6aUgAWS24XLz+e1As1JuB07dpw0aRITFftCSqhVwAsvvNCjR4/TTjvtjTfeSE9P5x5nVmbO6969O/d1gwYNBg8ezNqaRWrjxo2///57ngMnnngikXoy/Prrr6TTyB577ME8etttt/GIuP/++9l6UssM/dBDDzFhr1+/fscdd2Q0Jk6c2K1bt86dO7OFRXTAEQ1ecsklzKYk6nW5X44dEn/5Bx544MMPP4zrtKCw8vx5bRn+PmQ3m/FywzDWky4QY31jxALJ7fqychGuycG5JmPlloblhmEsLlDi34dstWJK9w/iJmEVjFjbcgVfeOGF7Bf1GYwsy+FVq1Y1a9Zs7733Xrt2TW5u3m9Dfnz5hb7PPP5ArdqNxowfn5+b99MP/Rs32nNdtvU3WgtIzF2Zk5ebtXrRzVdedOH555zW5Zi7779/fc6GnHzrIyWO8+03X733xruP3HP99o1bjf1rRn7+6m+/eTMtvUb/Ab+QN33i6GZNm06aPS83P1aQl+10FZDUMUTnnf4nYuSkC5DaEUSf1waw4zosQB52XIcFyF2OfNkOseTLdkgRRgHsuKVkgeR24fLzea1AFzzL4po1ax5++OHczrjcKYIhQ4bUr1+fxQGTAYVr1qy5+OKLmWsrVKjAWpO5kxJu8IMOOmjq1Knc8v/73/9YQzifyCLaoRFmuOHDh5Ny0003sfelZftWi/3111/33nsv21yO8vPPPxPPgpjbimZh9dAR8bTGztiR4wKS43IIZL96S2phW/u8lhGTK9nhlkKy4zosQJ5ykwWS2/VlQPJlO8RSSHbcYjHWviStEXOqBCiA5WLL+PPaeKUtXG62Xr16sQv84osvnn32WdawtE45lpUsK1ym4fnz599ww42ffP7Znnu3Pffc04cP/+2cCy7cZdfdUlLyRo8ZvdNOzTMy7WZJS6+akherWKHGPfc+8NOXX02fu+qmG29MTc3ghcRSCjMy0g86sP0pp5wwYvio8y+4YLedm6emFIwcPvjIY0445qhDClIKJ42fwGa2Yf36+bTnt1TQWltrEOvFJBYx2nAkkl4mivuRIhVfW/b60dGZdUaNGtW3b192lvXq1WNtPnLkyDFjxnAv33jjjez52rdvP2jQoKZNm3JTbNiw4YorrmBaZQ/KHMmukScAW2F2q/ozqOPHj69Vq5Z9Z1jvP+s+ogU2vjwl2Ec++OCD+iPKBGBZdpx//vljx47dd999Dz74YAppkG0u8yWsfiIxliNmhpC2s7Sv9GC5D1QC6XkqWxqVshv/ITkrgLhfnlTmZ4EGk8p/ruXyleRy25x88smvvPLKiBEjnnzySdaMTu1RRx119913Dxs27Jdffrnq6mv22/eACpUy0tNzh4z46/DDj0hLZaCzPn7/m5NPOWra9JkrV6/Gt77XlFm4fsOayy7r3v26qw4+eK+bb7o+b0MuR7V+niclvXq1ink5K3+fuOygIztlpq8tSKs6YvjEg47sWCUlO5aS980n3x1xbOd1i5dOXzg/JSVTPfGImxDL/R8gpmQFB4hB5Iph4cwrjReFE4lcZH///Tf7A9b7uuDidVtO7AMetgXEi7acGNJnnnnmuuuu44EbLyofeuutt66++mq2XMU96Y5I5LLB6sqR4nX/unQNT5w48d133/3nn38uuugipsl33nkH9+233/7ggw+aNGkycODA999/f/vtt+e+oKt169ZlFzt06NA999yzdu3aFE6aNKl69eoHHnggV/LSpUsHDx7M5kyvS+0DnMePP/64Y8eO7N4Qh1YtYou5ww47kLX//vvbSdavd2WHrR86Uj89SlTuiAAU5i5WN7BiFYYXL5kXyKKkf//+2oXjxuuKrxJ0IFg0OGPGjDfffFO/TSheWg7ENcBltmrVqnLSK12KkydP5spfzUy08SfTiiu9HKz7dclNIvXAI80NiKuKywvLUwMrQBQ67yCpHBGSy//zVv7x289Ndthp+qz5G/Lzpk8d06BO3QkTp3S/6voZc2Zn5+TE8rOXL5t38kmdH3nogdycrPz8dTfccMXFl1y8el1Wdr7180IF+et/HvDhDk12nbt0VUH+uqUrFtatXvn738YW5GevWLOkafXaPw8f2fOuh4ZPnJSfW+THCSRftkOKMApgubzSCy+8sE2bNoC7XICsaFe5w/Zo5D/22GM8DphumdtUpRjksB1uKSlb0bYC2HF9edasWexpGjZsOGfOHHd5AKMAdlyHBcjDjuswm6cGDRpwmfIcd8qRLwOSL9shRRgFsOP68l577cVZY2KQ65SbLJDcLqeeZRYTyYcffsiVYCdtEgFxMliuAHnYt8pdLkbucvvWtO5ilcB0z826kQE70BIuS43dd9/95Zdf1g3OldypUyc2o7hMOS1atFixYgUbYk4i6Ujf5Ljjjju41Jmk27Vrx6ZZzUoLFiyoVKkSe2sKFy5c2Lp168cff5xEqtQZ5PsSkPvlSAGMPO8hs4Fm9cD6SbWSOz6YeflMGCxQ2HKwKFGfVeXEICdFgDyMmH545Jb5e8hdu3blir3nnnvoqgqlkOy4DguQp9xkgeR24S5dutCrBx54wD1cki/bIZZCsuOGYesStHXSSSexPuN6hlXlxKAAlosdOXJkxYoV+/btq0JJYcFK8h4yzNNQ4BaDiOwZPf5VRsDalFq/ZyLjrwlTdm7VslGjBukpKTVq1m7arOkzTz9/yEEHNW7YiHUz0+ntN92yf/uDr7vl9sJ0653lhx/sud12VXr3ejQlxquhlbQZ/8zaY8/da29XI6UwY8b0aY2bNG/dspn13lJaxeY77fzxBx9lVqywa4uWHFX93EzidTGsmZmZvNh4UTiRiD377LNvv/12HkkMjsq3rBo3btyrV69HHnlEf0Nty4on13PPPde7d++ddtopXlQ+RJfuu+++ffbZRyexBOJ065tHXDm6D0vcVOnFoaW47/rGB4IdUUUJlofR3LlzFy9erC8P8hKYY9jp8nJwmcCYKVmLcDlxX5DCjvbWW29lNuJxTwmb1yeeeOKqq64aP3682kQTJkwgl3ZIv/feew8//HDmZuuom//W4Oh6WMX9Yop0rtVLLrmELTtrCNx4RYlUynRfMdcecMABxx133OZovMQ6+eST6RWXUHnoFWdf3TjhhBO4PjmVJe6Vfc16P3ykteSKxxaVM1EDSRmJCwoL8gryC/Lz8rOz12/Izi0oZIsai2XlZGevXbPBXt6zlGDZnLV0wexcomKF9mI7p6BgbW7u2kWLl+SRk19YEMvNy1m5fkNObgzOy4+tt5qzFtz2SnxD/qq1Wbmxgg3U2mtipw+SL9sh/t2WPCwXG303KoAd12EB8rDjOixA7nLky3aIJV+2Q4owCmDHLSULJLcLl8PfZWEyMlnLf7ah7733HttW647Lz+/Xr9/06dMBdnXLly9/8803P/nkE2rZpKLZs2c/++yzVNGC4tGIESM+/vhjudiePXsef/zxzLWvvvrqTz/9RKFzaEBKyla0rQBGvt+Nuvbaa+mGApA7PphRSJYrQB5Gm2lfK/AwCsmO67AAecpNFkhu15cByZftEEsh2XFLwygky8Vuxu9GFUtWKovIDBaCFVJTCizP+vvamVWqVLAbtfqUklahVr2GHJgtrb02SC8orJSeXqFO7Vqp+Kw+aSGzWsUKGfq1FWmFmZmVMjNSUqwdb4r1x82rV6kIZ1itW/mRIkUqK2nZXr9+/W7dunEXq/D0009n6lJttWrVzj777BNPPFHbXO7Jhg0bsiRlN0yAnh5Ydg/sbMTMx99991379u2POuqoCy64oEOHDiRStQ1K4xNpKxOnNan851rrbiuJrPd0+Q+3JFeUNTlavdBvNbZuSjsgpTA1rUC/A7kgJjeWkl4QS0+zwvIKU/IpsX5JcmpKWqq1V05NSS+0fr9yaqHVILMvzFGsY+iokSJFKivp2YH0/nC8dKModL6OZD0p7AC9Q+sEqxyJaapXr16LFy9mVzdv3jw1q9ptUNvsC9+6pUs6WP5zbUmVmpaSzn/S0lO4HTFQmn7XhH2NpVi11pRq3a3ccun2zZzCDjUlPSMtNY1Sgq3Sjd3ixsywjD31QnBqejpXaybHItNqtjxK75s571kBlMTrtpyc9zqAeNGWE93Q+ADxovIh56yVt479O+JuQ0yosJ4jksoF1JquHWXdkHZNXJQwjOxlhw8fft9999WtW5cSxdtH+/dU4rOpK0FXRfm8Yq2L1e5b3C8fUpew5WG46ANy39rYeN2/Jf8rXj0rrqytrPXLjEVqx/q3CeXGEXEf2u7GeHvy1PzptGE36GTYoU4GheVTPEqwzqllouX5oqotKI2YLjKVbEGpGxqceFH5EF0SlOcLbPOJV60XLvAoIMZd5VZGRkbTpk0bNWrUvHlzfWUMKfhfVsmOqwUEoCu2ZI04KmW6r9Tm5mi5lNJKqzzIOm322hHGlvkzUO0Hy3+upTeRSiNGHztmzJijjz76s88+0ypeVVtQ69evv/LKKy+//PKsrKx40ZYTQ3T77befdNJJa9eujReVD/Xp0+f4449fuHBh3I9UOjlX/n/0wUK3WTTPnj173Lhxzt4xXld8lSY3kZYuXTp69OjycFO7Ra9GjRpFrzbHSy6u7JNmvd3IfU2vsrOz4XhdWUjtB+vffidn2xEnYOTIkUOGDPnpp5+0qY1XbDmtXLny888/HzRo0OrVq+NFW048tt57773vvvtuyZIl8aLyof79+//www+zZs1y9jGRSq+Qz6NyKO7cDRs2sGg+/PDDuaNxy8O97NZdd9116KGHvvTSS+WqY7fcckuHDh3eeOON8jNiXIQ9evQ47LDD3n333X//gizL95AjOeJEYi+44IK+ffvqZ8xVsmXVuHHjd95557XXXisPP1+bmZn56aeffvDBBy1btowXlQ+9+eabjNJ+++1XHk7ZViDnkfIffbCw5EpLS9tjjz1atGjRqFEjrorSXBibYxDoWJMmTcrbfbTLLrs0b968WbNm5eG8qw+cuNatW++www76XaSqKhPRflJZx4ujSxTSFQE2mOUmYiyuIJixnlw3Y80qd7lYrslmvNxEjFVuyf7OD1ZygjMyMuTCCnDHIycyEZu5JmPl+rLzDhhyttoB8Vi5iRjrSRGYjPXE62NRXEdWqHEIsXIRrsnuGDPXZKyZ4rC+xQYgfe5uxogFktuFy8/f+cEmYrmJGBuQLhBjPTECDyPfKuUi3GA2c03Glu3f+eGuwV2/fn1OTk6tWrU4lcgJE4ixuAKTsZvp7/zo93bVqVOHm5oSpFqnnWDGynVYIMb6xogFktuFN2zYwKDVrFmT4VLHlIt82Z0bhrFyw7DztGGs1qxZs91229ElpDDFBDMWFyjx3/mJ9rVJxParatWqcSe0GHpHutR0sres9IyQ4kVbThoWbNwvN1KvSjlKTNi6n+N+pC2n+EOtpI81XQw1atSoV68eJxQucVOoNLmJxDq+QYMG9G1zNF5iVapUqXbt2jw/GcAt3jE6IFWsWJFFif5qRbyumCLRfDLYbSdR9HltkBhE1kH6eL+4sh7V9m3ptpFMbX0jw7qKF7V69Wr3GwmRtpS4i0t5IpxLtHxeq+pVeesb/dEsW05EfzREsiXuG3c3ijvFkf/x1K1I3KXOKYkXRYqUTFwzSKvdeFGkLSedhXJyLqJLYquR+1TCSeU/1/KYiIR4YrKEAUo2JuRu2LDBXgZt+TeQpZycnLy8vLizpUVPsrOz4065Uel7pZtIihdF2nLiLPA0jDsllW5hfXZbGm2mS4KOlZ+HjCP7yVeOeuV0pjQds29r6yS6T6UKgxXta5OrBAPC6HMuBw0atNdee7300ku6ReN1W06rVq069dRTTznllNWrV8eLtpwYkHPPPffAAw9ctmxZvKh86Kabbtpvv/1mzZpVyhvBvpOiW+k/L25k7t+VK1fOmzdPT9XS3Mub45JYt27d7Nmzc3Nzy9X1lpWV9c8//+jPicaLtpzsudWaXNeuXcutnW//6Yt4XfFljjMlSVXC96wjhdGcOXM4rzNmzIBDno/NKjbZEydO/Pvvv7kB4kVbTmwf//zzz8mTJ69fvz5eVD40fvz46dOn6y9vR4rEA5r7pWvXroceeiiXK8/oUn76W+Z69NFHDzjggA8//DDulw/de++99OrTTz+N+1tUzsc6PXv2ZH3/5Zdf/vsP5Og95M0ixpBzef7553/zzTf6o57lYVQbNWrERfbZZ5/Vr18/XrTlVKFCBQZn8ODB+gMy5UfvvPPOoEGD9t577+hGiISsbYv9TTe2j6xW4dJ8vXxzXFSsVlF2dna5umLZ16pXjFi8aMuJkZHoEudRv2MrXlcWirceqOg95M0iLaMqVarUqVOnmjVr6kcFyoPa2oo7W1otW7Zs37593Ck3atq0aYcOHcrPKYu0xcW6kOXX6NGjtQIrzRNyczxdH3rooQkTJlxwwQVxv3yod+/eEydOPPvss+P+lhYjzzP5iSeeYKzOOuus0ryHbMq+KJIoeg85UqRIkYLEM7pu3bpNmjQBQj5Y/01VrVq1efPmmZmZcb98iF41a9asYsWKzGrxonKgatWqMVbWTuhf/3mk6D3kSJEiRUooPRKd7YtKVFUClSY3kdQ3FPfLhzRosvGiLSqNPJ1h7tdEq/IyEa0lVfQecqRIkSIllPZAgnTXH+4tmTbf07U0vdoc0kChuF8OpA+G1KWy7ZjmzWBF+9pIkSJF+pcUPV23SmneDNa//Z51pEiRIkWKtK0peg85UqRIkf4lRU/XrVKaN4MVvYccKVKkSP+SoqfrVinNm8GK9rWRIkWK9C8perpuldK8Gazo89pIkSJti2I7ol+4iPLy8rDh9yibVfQh3xZdEpSHXpVPMTLOSZRwy+dwRXNtpEiRtkXxRJ43b9511113xhln3HzzzfrjTvG6LSomV+y6devuueees88++7TTTluxYoWqIpnirE2ZMuWqq67q1q3b3XffrdErh4o+r40UKdK2KB50tWvXvuiii3777bfp06dnZmaqULWbSWHaz8jISE1NrVix4rnnnpuWljZ27NgKFSrE6yIVFePJWDVu3Piyyy774YcfFi1axOj9+1MYR0yq6PPaEopRYoidtywQ6yn32xfxuLAqTE0tsG1JpM5g6Y/dF0sqpFfxID+lpBYWpMasznLkFKsdXFXE/8VV3JdTjqTR0JlyzpcD8aBI26SqVKnCY5p7ZO+99/53futCmCcDMXSmUqVKrVu3XrJkyR577AHH6yIVFWOFqtnijm7Xrh1uvO5flLoRrGhfW3IxUJzdGTNm/Pjjj6yLeXzn5ORQgoo/hkwJ+lcSOYfjrC9fvpx1+q+//qo/S6JOqtZUSmGq/c8+st0Gk64q4v/i2kT/OTmDw4D88ccfQ4cOXbVqVZ6t4p+mSFuPdGtMmDCBC+PQQw9levsXrocwhyBGYYsXLx4/fvy+++5L31QVySONFeMzZswY3AMOOAAb8MTbTFI3ghXta0uu9evX33fffddddx336v/+97+rrrrqwgsv5AmuuTYe5COq9I+p0bWvSin5sprD6ZQPGTLkuOOOGz169KRJk7p3737sscfCwQv2tJR0uxtsZ/nH3haX3hfon93P/7ZYAzE+U6ZM6dKlyxdffMFGQR/Rffzxx/GISNukdJP+/vvvVatWbd++vW6iwDu3DFSs9seNG8dy+aCDDtLdvbn79l+UxoTBYa5t2rTpHnvsQcm/P1A6aLD859pIAdJ1n5+ff+ONN3711Vf9+vXjIf7www//8MMPa9euTU9P1wcGCURqQSzGfMy/mJZf2Hhl6UQHunXrduedd15zzTUXXXTR9ttvP2rUqBo1anCIeIQpNqxWP/ILC2P2P9uJFVhku1bEf1ycjr///ptlR+fOnVkbnXbaaR07dhwwYECSkYm0DYgL4Jdfftlll12GDh3KcrlPnz4zZ87U5wvxiHCy7+L4JxTxolJIrWGZP+rUqZOZmUnHHnjggT///JPHji5a2aQiTHK6h+J1W4t4RTk5OSNGjNh1110HDhzIeUSLFi2iiheumPKg6D3kEurbb79977337rnnHh7ZrGt4oFN4yCGHOH/ZSmF+4i5ip1Uwa9bs55/rG8u3Ln2ruHSjnp2dfdNNN+27774nnHACFx9TPmrRosUOO+wQ1JmUgsKCXObXOXPm93r0sdt63PrMU48vXrYiL5aam28tAeJh/2UxGrfddhun6fLLL9cilI3+dtttt/vuuweepkhbuTj7q1evHj58+LRp05hizz777MqVK5911lnLly+PR4SWLiQuLS42lSRSmEuOGMS0+uuvv65Zs+brr79mDX3EEUccf/zxo0ePdmIESUWXNMuKVbjViHFg2OfNm8dCBHFCzzvvPAbtnHPOgf+112ufsSSK3kMuthhZboMnn3ySaezwww9nuCgZN24cp7ZDhw5JBzAlNeXPcX/cetutF1xwQd+X37D+YnE8Hir5ny/+4osvpkyZwnXGrM9cQg9ZsLdv375atWrxCD+lpMRSU3OnTZl6/XW3ntyl2x133Drrn2l77XnQpMnTU1Kt3Xn83e7/8hUxcuTIn3/++eSTT9ZQcLIYmdatWzdp0iT4TEXausXZ5+nMlujWW2+94oorGjRo0KlTp8mTJ3MrxSNCy7rn7ZkbGy9KoKQByG4sZenSpUOGDGHp/NBDDzVr1uzAAw9kKfDKK69o/gjTDlIkc8/ChQv17Y14xdYivaLffvuNYWHrzwOwfv36nTt3Hmwr+OOzMhTdSKroPeTiiWuXkeU2YGLbZ599atWqpfIxY8ZwJ7Rp04ZTbkVZm8WUvJT8wvycWF5hfmFBXqHeqI2lFKbs0Xbvhx96qMd116SlVCiwvpHBqWK3q5ZKqBEjRrBXY19LB+ghCz2W6gcfdAjNW8tZ64fis6y3hukVByrMzyuI5cQs4hr4+vMPFy1Y0Kj5jtVr1+z16AOVMwveeP3dlLT0lBSmWwKK3TVGCWk1jZXrVOlhgZzltrsKOSmSakssnqc02LFjR5jWsrKyxvw+5hBGJiO9MJbK4elCHuNjjRKjUphDUL41VHnW2+h5hbGcbLb/BTk4BVQQDDGYhFu5KTHrFRRwAq3Wrf/899923wbEuUKjRo3afvvt2dHyUEZ59m+0YLolQJciIgzrXJMqQSrBModNnz79ww8/5BFPCxTqEKURjfz1119cq1dddZXeKqN7a9eunTNnjgKQ1YmN/XF65Ugx2dnZzzzzzE033XTfffcdc8wxn3zyifNCkGK2Av3++++tWrXq0qWLpj1eNXbatGlYXiYvWeDIfUJRojGUyC0TRe8hF08anHXr1nEbOD8nwGn78ccf27VrV7Nmzffff3/DhqylixY8+mjv/h/3W7F29Yf9+vd+9MF+H72/MivL+rClMC0zvWKFCpUrFuZyYeSn0iaFnGYWodY6tGSaP38+C7pGjRrRQy4aJpgN2Tn77bf/1KlTRgwfxkz7wQfvPPHU0wvnLvpt5JhnHuvzv2cen7ZgIVNvQUHarq123m33HfPS8mMFmRUzUmtWTsndsMG++ugZE21+cd/fpgPIuZBgARIzYuy8Yc+d7wa14BSWWIwM54VbkaY4HHfgP7P/2f+A/VevXfH5Z1/kx/IGDRzUq3evsZMmTpky9dn/PflIn97jxk3Ozs1jWZS/Yd2br7307AsvL1m65Odfhvfp0wtn7pJlMyeO6/14n8ceeWTqlFk6f7wmpmjNuKXtcaR/RVxg3333XevWrfUxEJcHmz+uENasuup0BVJCLXc6gFRClW58XCbajz/+mMU3q1vClJtIwbWOaJy9WuPGjXfZZZd0+6+uLlu2jLm2atWqsGLs7li3D52RcAXOUd58801226+++upLL710yy23dO/enelWKQr4r0un46effuLxW7FiRVw0e/ZsLKdVo0GYQM8cJSINl9gDbhtGOm6woveQiycNDs9u5Gxquc3YVh5yyCG5ubnDhg3LzMh89aXXOhx+4O1XX3/aJdfWqFf3grNO+9/DD4wd81dKIZtFva3B7VRm40wfmjZtyrXF1YbLJfXuu+82bNCoVeuW3w78oUKFCuPHjZ77z+I5k/88/pRunw76/rRzz05ZtuD+u3vlEZ2WdmzXc155441aFWMZscJfhv42Z+GK4088kZnDfk/b/nFb694vhnTx8eg566yzPvjgA7nxOruWe4Oq0aNHx4tsEcPF/cgjj1x++eU8ICjxJJZMTZo0YWdQpUoVmqJB9h95ObkHHdZh1Ijf2J+uWrJ44DefVc9M79bl3P89/uIJXY7buXG1sy+5viC1MKMwd9hPv2Tlx/746dvju5w7fMzv559zzvzJ484/+8LX3//yrDPPblIj89Lu12bn5tqLAg6VxilNK7OzGmnzitlrxowZbdu21ZcZufa4eZksDzvsMK4Tax6zRRX3tbZKlHNz5eTkUA5rqb3rrrvedttt3P64NKJLIZGCax0RNnLkyN12243JlQNRwhOGg7Zv314TgPqDKHT/9BpdVd/UDo0MGjQIlwn7hBNOqFat2vfff08Lqi2xdGhEy4J4hasKxYtcileEG4Qwoin2+vPmzdtjjz2chQ7nkftd3y1ncDQ+iHOHCGCIxBTiIgGjJ1CAyuNHChRhSeU/10ZKJOu0FBbWrVv3lFNO0RePOa+PPfZYnTp1uI4/+ugjllfp6RmFqWnN69dZv6Hg7EsuO/zYw+vWrZa/Zl1eXj7njXPn7F9T9L9Si5N99tlnL1269K+//lqyZMl99923YcOGqlWqLFo8f9So3/fYo+2MmVNP6dJ1/pK527fY8YHbb2MHnJlesD4nJyMlrTA1MzctNcbNGEufM2fkNdfddWfPBzodfVg6Ndaem2dHqCvJLW5sXt2ECRM+/fTTd955R9e0W1999dXnn3/+7bff0nNrHDYqKyvrtddee+ONN9hh4OrmKaWOO+44ViGDBw9m/n7qqacmTpxYqUKlDXm5n374acdOh82eNrVrl2NWLVpQvXq9R/s81nynxttVSlmXxytnI5M3a97cY487YdnCObvsd8BNN17ToGG9iqxkClJuvKvnDts3qpAeW7eB5Yr9fqN1K1kLKeuQZXBKI212rV+/nttEz2guUe7lL7/88oADDth3330pf+ihh9gFDh06lMXZgw8+eM011/Tv359LmvKePXvec889pOvS1b4TcCZaq/XSiZYXLVrUqlUrvYHMo3/gwIENGjTgNqeKfepNN92EZQKmb2xYH3300fnz5/fp0wf36quvhglDN9xwA13VfUSHeZncC86cZB2pRNJ8L4njFRufkMgd41ulElWVRvpxeX3VEfEAZD3RqVMnRo9bnpd/6aWX/v7772+//bbO6Y8//jh27Nj777+/R48ejBvnmlNGl9gVXH/99Ywh8MADDzB0v/32m93fMugk8n+W6QCRTHFWuFK5u9h+7bfffr169eK0/e9//+vXr9+sWbM4zWzXmJtuvfO234b80qBFqy5HdOBRPOfvKStW5jbfsTkjy4VKO9YEZrXGVVs2o73PPvu88MILTPYvv/zySSedRH9OP/3U5599/tbbbsqsULFr11N2atZ4+K9/XnTZRWmZzG+5Q3/8dc89duHgMeuDWf7lz5kz/crL77j3wfuuveHK7Owsa8Jw3taOrw3CikuIgTr88MNZhSCGy3PjXXfddVz3l1xyiaec1eiLL77IS9hpp51oQYWqLbEaNWrELn/UqFGPP/54mzZt3nvvvcd6PfbcU090O/PMmttV36d9+w6Hdhg+bPh5F5yzXc3Kaem533//y77t2qSlpqempJ998bm1KlX5/a+/L77kgoopaXl5634b+2fXM06rXKVyaiznl2Ej2+3TrmJGBjMzDxDLOP8ilW9xXbE+ZtGsywz72WefMUXdeeedFSpUYBnNs5slKbcztXfccUfnzp1vvPFGpjcuXdayr7/++p9//qnrXBZxMWPt5hMqzPVMDGJTq7uDiZaHDGvTa6+9tkmTJlOnTmUbd+ihh9Ir9qz06uabb+beZ4plJqZv69atY14hl0b23HPPI444Qg1+/PHHvLTzzjtPvUU6XAlELl1iX6HvatF4vMLu7bhx43g2Pvfcc0zt7lpg0qRJBx100BNPPKGX5k4smWiBG1xfe6RNxOKeVcXdd9+dkZHBS2bS5VV369atdu3ad91114EHHnjxxRczmLfffjvrEuZUtsX0k43K6NGjTz75ZJ5LzL5cBsceeywLrPhhkoluJFc8tqg0EIKkjAJYrgAFsFwB8rBvlbtcjHzZDinCKIDlYi+//HIuKcd1gEtK706gHFtiTlt+fl5+3prLL+x26ZU98vILNuSvvf+GS44//rR/Fi3+oP/HxBTECvPzN3z30Zt77XbQmryY9aO21g+1Wq1axnUs5D6uZDLWOuqmDlgcs7qRn5Obmx/LL8jPGjP068bNd52yYHFeTt6sCcNqVq83/K8p773x5tI1a2O5G2ZMHn36GSeNGPlnbu76aTOm3nlvn6yc3FhuQWEsJ68gx/6Y2ZLn0I7rsEB9QE6XGC5VIUo0XLm5uaqlULmEUYgAs1nky4CHkcNWD+xj2T2yu5TLyGzItoZnQyw/d9GsSTs1avjDb7/n5xSsWTlp+4aNPvr0u4+/+PqfuQti+eu+/fKzlq32WrxyJSM6b+bI2tXrjv57RnZ+wYJ/xm3fePuBP43u/8H7q1as5AUxStYXrAqt08kNXLlyZR7fsPu1oACWK0Ae9q1yl4uRb7nJKIAd15cFyFMuFiA3I98qQErKVrStAEbsZlq2bNmsWTPWvrjLly9nR8hzU7WSglkxn3nmmStWrPjiiy/YBrFU5Trh4vz666/ZVh555JEsB3XxMKm0aNGCJzKX0Ny5c3lws6eEdVzEXoqZOzs7W+0jCuO0sYf6ts7RRx/tLkRuRlwwtEwfmJZmzpw5ceJEpi7mCd01Q4YM0bZs//33Z1qlb2y+OfQvv/yirrI17927N23SDiKLQjZzTN4DBgzA9RzacR0WIE+5WN178sknmd5OPPFEDkqJqrC4zz//PFXMVUxadhesWgSwWGGv0rFjR3eV3Xy8fRSS5WI5IvvRq666auXKle+//z6nnnOh89i/f//FixfzAGfuxOXsPPzww4zbmjVrCJg8eTKLe6Z/Wvjjjz9YuLBrYmmSlZVFJI3QVVjHQjocU3KlSpVee+01FUp2p5Io2tcmUcCAcD0hbXOxYoKBnPXrR/0x4cD2HVILYmkFeSOGjOrU+cQPPni/StVKqWmpuTkbli1dOnPW3HXr18+aMXv12tXWcUqxIVIn1QcxwIXBxpQeWTvogtTffhvWeMfWDettR8WoYcNa7bZ3RmpslPVrzSvOnD72jFPPmL8w68lnH7/skiu6X3LJjk0bp1ufPtKp9GLvajeODKAuqdARJZQjxo2uxkvtV8G9p1onyx1QMqk1rDUu2ohYradY135qWmFq+p9j/0qpULHN7q1T0wqmT5lWoWqtNrs0+/yTDyvVrpVakDJ4yM9t99y3VtUK+Wkp48aM265Rix22b5Cekjt/zuzs9KotWjYa8M3ASpWrpKXHf4uec9uVvueRylDm6aCETSrP/XvuuYdN6jfffMO2hkuDy/KYY45hM8Rsyi5Q18yvv/7aoUOHmjVrkjh8+PCGDRvusssuasdRmDMe8qrgcmVK7tmzJ1tANqnMAcy1dAMxlXJo+sBkpu9nMFs0b96cKYSHPnMzUwgThrMO4IhMz0899RTzEOUl+OlhjzQgF110EW0+9thjurPidXbP2V4/++yz9FkfhDu1wOmnn84WnHma4XVXlVhqgc0oSyXO4/Tp0wcPHnz44YfTQ3rSpUuXtWvXTpgw4ayzzrLGLjV11KhRDALrYBJ/+OEH9v1NmjRh3FiIkMVZ3meffUik53/99dd2223neUYlkvVKksl/rlW3ImkoNCYSw6pVDOWcEs2yAoepyclPbbf3fsd22q8gJSU9VvnCK679Z+IfVTKrHH3kcTzpFyyY88zTT/6zaNkppx/73huvvvHmWxunp5KLo2OL9CQ9Mz0jLSNNv3MxtULVRpdfcFpGakZaavrBR56+z67N+/f76Npbb6ucnv/nhH9atGm3fYPtUnOyN2Rn12/QZN92ezDXpaSTl5ZB28X/Gpd6IuDCFTvlyOph0SqUmZmp2rhfFtKB1CyymQNXrAikZnA6YxWrXty9e63KlQpS8lu03v+kzoe/+sqrt/a4o16ligVpFWvWaXj+OSfSNZ4N62LbXXJ+t9oVK7GCatJq724nHfH2ay9dd/udqRUrWCfQ+uZbYZq9YNKhI5Urcf/GaaPY1lx66aVMDDym2bZyNeqCROPGjdOEShabMJ7gzrefPvzwQ+ZddlFsbrQ5Y2IjjFp2SJrkrIeF34PUt9Aj2sFyLzDlP/PMM7169eJw7KXoG+nUstmiP0cddZSCR44cyZzB7EW32Q23bduWbjMRqifMyu+99x778jZt2syZM4epTt0rzVXKQVl2XHvttRwIRvEKu4opil0msxcddleh6tWrd+/efY899oj7ZSGOUrVqVba2jBUrksaNG1tn0T6PHJ3JlWm4adOmvGT9rviDDz6Ycs7aJ598whiyOgFoh70stfrt09Qykueccw6N6CjBovHkYsRNOZtiICmjAJYrQAEsV4A87FvlLhcjX7ZDijAKYLlcrFwZrHQASuzbKi4nxh3vcCyWk5eXm52Xl5OXH8vNy1uflZOTu956P9d6DzM3d0M+/3Jy8vO5S2P2ezBWA8pFTjvIYbt5SwHsuC6mM3n5edmxvGweA3n5BXj5Odl5ObkbsnPpXr71Pmq2ZWO5BQVUx3LpFxm51hu/agpjN5X8cALkYcd1WIDc5ciX7RBLvmyHFGEUwI7LC+R06PnIq83Lz47lc6bW5+bwP50au8p+DxyLx8jl5lqF1rnNy87Ny8nKi+XECjiHnHbrh6hj1hvgs2fP5v6P3kN2M/KtAqSkbEXbCmDk+x4yEwMnQgHIHe/LDz/8cOfOnXn+cg0w79aoUYOHMrx06VIa//jjj++///7Ro0fn5uYy882aNev5559n+mErDNuXjPXEcKRmQ76H7Lh2VBHWdfjdd9+xMli8eDEuUz79eeONNyinM2wcb7rppn79+r300kv0lkjmnp133nn33XfXHo49JVmS7yEcQJ5ykwWS2/VlQPJlO8RSSHbcAGZMOO9swXOsh23+999/zzpg2bJlvHbuUEaGre0tt9wyefJkxopa9rt9+vRZsWIF6xsWOgsWLPCMEjZ6D3lziTULi8E7bN15552sm+69917OXLw6odKsr0lYf52jICWNvSHru5SMNOuXD9vLoIyCAvaMDD6R9m+z2IxDTtOspTlcun3IwoLUglhGYUpGSkZ6Wrq1wGUnxpaMrtqdgNidkWH1ynn7d+u8JKxXaAuwOCWNl81po0TnRrWI28kOTmHIFJ7KkKZkWKtqwgtT5syeywVi/bvzbi4S7lUefITpQJH+c9p+++0vuOACtjicROzll1/OhM2VwMP6vvvuY7O4ty1qeXbrm/Ns5r766is2kTzWrUvE7+z7FhZXLOPYjjO16ynPRu24444DaPzGG29kF75q1aoLL7wQl4mfqZ2AAw44oF27dkccccSRRx6pPvBarLa2avEaWYicddZZOo8VK1ZkfKrZf32Pifaee+755ptvmFNZuFA7fvx4NtzsvJ966qkKFSqwXtEZj7cVKNKTymooji5RyDEE2GCWm4ixuIJgxnpy3Yw1q9zlYrkmm/FyEzEWl0UNM+unn36qEikzM3Po0KGcEgKU4m7WieQ/3AcUWUE4Vkd0iHiYE7/xsPzHirMo8UtATq7JWLkeVlupdIdZw/ruMVN9muW64+2forW4QBCvpUrlVlWywwlMxnriBWKs2zVZMQjXZHeMmWsyVu7GGdSuYj1hfb5tQzyE8vixJGvlRIwVpNasj31pBGfSpEndunVTqZPz9NNP69GWbv8QlAppNhFjPV11M9ascpeL5ZrlJstNxNiAdIEY64kReBj5VikX4QazmWsydu3atfvssw87FbYgtWvXZufXpk0bNnw8QxXjxOsRLNd9CFiuR9RS7j6cm7HupmjcaUTl06dPZ4vJ5Pftt986hcjdDnJcs00szeq6RVRRgsx4ubBkRxWpRSoXYB0WiLG+MWKB5HZ9WbkI1+TgXJOxcgNYriN3jCTmOY8977zzGjVqxL4W1lvHAEONnOuE+LFjxx5++OHc2hdffLFiVCUI0KbX7BaF7m4Fs9xEjMUVBDPWk+tmrFnlLhfLNdmMl5uIsbicA3YnWI015YihZ12JS6HZbJytpzDPXPtRzqzGf6iJP6blsMEVWPGI9HhqnN3ldkWCrroZK9dm63DWf9yOPZPwX3szZskVD1uB1i8/slgzivW8CHc4iwUmYz3xAjHW7ZqsGIRrsjvGzDUZ603RqPBfu5x28a1y7yE2zbV2m1ZWQUGMwWQrk7dpN0O4FZ+RkcHKjAsmmmsl3yrlItxgNnNNxnrm2hUrVrBfYe/SpUsXzX+cFzY37Pw4L8Qr3X0IsSlqPYfzHFoBKvEwtvRzrVwPIzNeLuyuQrhOPHKnOOwOxvrGiAWS2/Vl5SJck4NzTcbKDWa3fMtxecIPGjSIufOMM87o0aMHM65zYXDz/vrrryNHjnSCZ82a9fLLL7/44osXXHCBwpBaDtam1+wWB0jUdZPlJmIsriCYsZ5cN2PNKne5WK7JZrzcRIxVrsOOC7hXOu74TWxPmc5ci7Vd5xBqJ052iQ5n/Xcju8s3tY/sXH/GyrWZqk1zLRVY2rKLrLAC+4DME65cuy6aa61ypSQ8BGz/1/6ljJabkmpfEjYTsike4YZhrN2sBSZjzSp3uViuWW6y3ESMDUgXiLGeGIGHkW+VchFuMJu5JmPdc22dOnVWrVp1zDHHLF++XGFqbYcddvjpp5+S3MVFm0XKdZd7YhSgEg9jmWtbtWp11FFHle1cK8C6WW4YxnrSBWKsb4xYILldX1YuwjU5ONdkrNzSsFxNqJUrV16zZk3Lli2333571WKpeu6555566ilYiSrv1atX165ddf0gBwK0Kd8tCnUwd7cSsdxEjMUVBDPWk+tmrFnlLhfLNdmMl5uIscp12HEFWJW74zexPWUGz7VKUDzCs9kK2Mju8nj7CDcRY+XaTFV8rlW59R/irf9YLrOEwC4WW1Wuudb6r+cQbsYWTffpthjriReIsW7XZMUgXJPdMWauyVhvysa5FkdB/N+OSXgI+52JeCH/sbL1/oXYFe8RVU65h7FWazaYjDWr3OViuWa5yXITMTYgXSDGemIEHka+VcpFuMFs5pqM9cy1FDLdan0MI+LZkej3HiOlU+7LjosoUbpcD2MVoBIPYzfTvlaAdbPcMIz1pAvEWN8YsUByu76sXIRrcnCuyVi5pWHHlWCVY8XYDRs2rF+/HparsOrVqzu/fhlRFafESj4bb8vS+EqeErkJRb19yqx/Yst1ZPmuCve/MpTVmrtpTra7aON/3f/UKwIVy79tQxtfq+s1u9BfCuBasL5RZY3cxpJ4vV3ngUj/shh5ptXatWvXrVtXvyhKUKtWrWKdFIKLFR/pPySdXLfiFXZVlSpVdM04wq1UqVI8IrT851rm7UiRIkWKVLaKnq5bpTRvBst/rtXcHilSpEiRylDR03WrlObNYEX72kiRIkX6lxQ9XbdKad4MVrSvjRQpUqR/SdHTdauU5s1g+c+1kSJFihQpUqSyUvQecqRIkSL9S4qerlulNG8GK3oPOVKkSJH+JUVP161SmjeDtelnit2iUPmqDWa5iRiLKwhmrCfXzVizyl0ulmuyGS83EWPNFIcFYmzSeKxckxWDcIPZzDUZKzeY5YaJl5uIsZ4UgclYT7xAjHW7JisG4ZrsjjFzTcaaKSVggeR2PYzFFQQz1pPrZqxZ5S4XyzXLTZabiLEB6QIx1hMj8DDyrVIuwg1mM9fDBfYvCtbvstiwYcNbb7213Xbb6VdYUK6w4rLcMIzFFZiMnTNnTteuXY888shBgwY5hcjdDnJcp02H5ZpsxssNw1hPukCM9Y0RCyS368vKRbgmB+eajJVbGpYbhrG4Ag8jJzJARRIccckq2TlGAMtNxFhcQTBjPbluxppV7nKxXJPNeLmJGGumOCwQY5PGY+WarBiEG8xmrslYucEsN0y83ESM9aQITMZ64gVirNs1WTEI12R3jJlrMtZMKQELJLfrYSyuIJixnlw3Y80qd7lYrllustxEjA1IF4ixnhiBh5FvlXIRbjCbuSajdevWMdfOmDEjPT1dv1a+nIh+ok6dOg0cOFCuyt0vATkugHWzXJPNeLlhGOtJF4ixvjFigeR2fVm5CNfk4FyTsXJLw3LDMBZX4GEU/Y7GTWzGy03EWDPFYYEYmzQeK9dkxSDcYDZzTcbKDWa5YeLlJmKsJ0VgMtYTLxBj3a7JikG4JrtjzFyTsWZKCVgguV0PY3EFwYz15LoZa1a5y8VyzXKT5SZibEC6QIz1xAg8jHyrlItwg9nM9bA2CevXr7/tttsWL17stFBORPcyMjLatGlz1113sQ7wfQnIcdV/N8s12YyXG4axnnSBGOsbIxZIbteXlYtwTQ7ONRkrtzQsNwxjcQUeRk5kgIokOHIO4xwjgOUmYiyuIJixnlw3Y80qd7lYrslmvNxEjDVTHBaIsUnjsXJNVgzCDWYz12Ss3GCWGyZebiLGelIEJmM98QIx1u2arBiEa7I7xsw1GWumlIAFktv1MBZXEMxYT66bsWaVu1ws1yw3WW4ixgakC8RYT4zAw8i3SrkIN5jNXA9rrlWwylXlTi8uyw3DWFyByVjn/UKVOOxuBzmu06bDck024+WGYawnXSDG+saIBZLb9WXlIlyTg3NNxsotDcsNw1hcgYeRExmg9Pvuuy+OLjmtuJtLxChpWNIAqbhhYeITMSpxursQhclFvlVhct2MiptSGkbFSkkUgJLmSr5VYXLdjIqbUhpGScOSBkjFDQsTn4hRidPdhShMLvKtCpPrZhRQxVNPclwB2tyMkoYBUphXlygmDKMSp7sLUZhclDQsaYAUJqysGBUrJVEAJzROiVXklDuiUMmqDWa5iRiLKwhmrCfXzVizyl0ulmuyGS83EWPNFIcFYmzSeKxckxWDcIPZzDUZKzeY5YaJl5uIsZ4UgclYT7xAjHW7JisG4ZrsjjFzTcaaKSVggeR2PYzFFQQz1pPrZqxZ5S4XyzXLTZabiLEB6QIx1hMj8DDyrVIuwg1mMzeYsXJLw3LDMBZXYDI2INdh5LhKd7Nck814uWEY60kXiLG+MWKB5HZ9WbkI1+TgXJOxckvDcsMwFlfgYeREBij6XRaRIkWKFCnS5lX0HnJcxWJ3IQqTi3yrwuS6GRU3pTSMipWSKAAlzZV8q8LkuhkVN6U0jJKGJQ2QihsWJj4RoxKnuwtRmFzkWxUm182ouCmlYVSslEQBKGmu5Lhh4hMxKnG6uxCFyUVJw5IGSGHCyopRsVISBYTZ1xbZCDuiUMmqDWa5iRiLKwhmrCfXzVizyl0ulmuyGS83EWPNFIcFYmzSeKxckxWDcIPZzDUZKzeY5YaJl5uIsZ4UgclYT7xAjHW7JisG4ZrsjjFzTcaaKSVggeR2PYzFFQQz1pPrZqxZ5S4XyzXLTZabiLEB6QIx1hMj8DDyrVIuwg1mMzeYsXJLw3LDMBZXYDI2INdh5LhKd7Nck814uWEY60kXiLG+MWKB5HZ9WbkI1+TgXJOxckvDcsMwFlfgYeREBih6DzlSpEiRIkXavIreQ46rWOwuRGFykW9VmFw3o+KmlIZRsVISBaCkuZJvVZhcN6PippSGUdKwpAFSccPCxCdiVOJ0dyEKk4t8q8LkuhkVN6U0jIqVkigAJc2VHDdMfCJGJU53F6IwuShpWNIAKUxYWTEqVkqigDD72iIbYUcUKlm1wSw3EWNxBcGM9eS6GWtWucvFck024+UmYqyZ4rBAjE0aj5VrsmIQbjCbuSZj5Qaz3DDxchMx1pMiMBnriReIsW7XZMUgXJPdMWauyVgzpQQskNyuh7G4gmDGenLdjDWr3OViuWa5yXITMTYgXSDGemIEHka+VcpFuMFs5gYzVm5pWG4YxuIKTMYG5DqMHFfpbpZrshkvNwxjPekCMdY3RiyQ3K4vKxfhmhycazJWbmlYbhjG4go8jJzIAEX72riKxe5CFCYX+VaFyXUzKm5KaRgVKyVRAEqaK/lWhcl1MypuSmkYJQ1LGiAVNyxMfCJGJU53F6Iwuci3Kkyum1FxU0rDqFgpiQJQ0lzJccPEJ2JU4nR3IQqTi5KGJQ2QwoSVFaNipSQKCDPXRp/XRooUaVtXQUEBj05JJXHH9TyNFKk0KrIRdkShJmrVBrPcRIzFFQQz1pPrZqxZ5S4XyzXZjJebiLFmisMCMTZpPFauyYpBuMFs5pqMlRvMcsPEy03EWE+KwGSsJ14gxrpdkxWDcE12x5i5JmPNlBKwQHK7HsbiCoIZ68l1M9ascpeL5ZrlJstNxNiAdIEY64kReBj5VikX4QazmRvMWLnBjGKxGCUqRO4Yt0VUJWIsrtOmh7EBuQ4jx1W6m+WabMbLDcNYT7pAjPWNEQskt+vLykW4JgfnmoyVWxqWG4axuAIPIycyQEUSHDm/t9M5RgDLTcRYXEEwYz25bsaaVe5ysVyTzXi5iRhrpjgsEGOTxmPlmqwYhBvMZq7JWLnBLDdMvNxEjPWkCEzGeuIFYqzbNVkxCNdkd4yZazLWTCkBCyS362EsriCYsZ5cN2PNKne5WK5ZbrLcRIwNSBeIsZ4YgYeRb5VyEW4wm7nBjJWblFeuXDlz5ky5Kt9+++0bNmyoWsciqhIxFtdpxMPYgFyHkeMq3c1yTTbj5YZhrCddIMb6xogFktv1ZeUiXJODc03Gyi0Nyw3DWFyBh1H0d342sRkvNxFjzRSHBWJs0nisXJMVg3CD2cw1GSs3mOWGiZebiLGeFIHJWE+8QIx1uyYrBuGa7I4xc03GmiklYIHkdj2MxRUEM9aT62asWeUuF8s1y02Wm4ixAekCMdYTI/Aw8q1SLsINZjM3mLFygxktXLjwrbfe6tOnD5OuSnr27HnvvfcSwGOUYMUjShIxFtdp08PYgFyHkeMq3c1yTTbj5YZhrCddIMb6xogFktv1ZeUiXJODc03Gyi0Nyw3DWFyBh5ETGaDo89pIkSJt66pfv/4tt9xy9NFHx3378cosK8WLIkUqhaLvIcdVLHYXojC5yLcqTK6bUXFTSsOoWCmJAlDSXMm3Kkyum1FxU0rDKGlY0gCpuGFh4hMxKnG6uxCFyUW+VWFy3YyKm5KUBT/++OPYsWNV0qFDhyOOOIJyzw4mKScKQElzJccNE5+IUYnT3YUoTC5KGpY0QAoTVlaMipWSKKDk+1oyI0WKFGkbkfavQPwJaIuHKSXu56wYaydFihSXrpBgRW+PRIoUaZuWHpeeubagoEDgzK+OVB4pUrEUvYccV7HYXYjC5CLfqjC5bkbFTSkNo2KlJApASXMl36owuW5GxU0pDaOkYUkDpOKGhYlPxKjE6e5CFCYX+VaFyXUzKm5KUhZ8/fXXv//+u0oOszV79uyffvppzJgx69atq1WrVmZmpiZmxQQ0JbkZJapKFBYmPhGjEqe7C1GYXJQ0LGmAFCasrBgVKyVRgHuVlkhFPopwRKGSVRvMchMxFlcQzFhPrpuxZpW7XCzXZDNebiLGmikOC8TYpPFYuSYrBuEGs5lrMlZuMMsNEy83EWM9KQKTsZ54gRjrdk1WDMI12R1j5pqMNVNKwALJ7XoYiysIZqwn181Ys8pdLpZrlpssNxFjA9IFYqwnRuBh5FulXIQbzGZuMGPlJmXBlVde+fLLLwPo1ltvrVq16osvvrh48WLcChUq7L///k899dQee+yRnp7upAvEWKcpk7GeeF9Gjqt0N8s12YyXG4axnnSBGOsbIxZIbteXlYtwTQ7ONRkrtzQsNwxjcQUeRk5kgKJ9bVzFYnchCpOLfKvC5LoZFTelNIyKlZIoACXNlXyrwuS6GRU3pTSMkoYlDZCKGxYmPhGjEqe7C1GYXORbFSbXzai4KUlZ4N7X/v333wUFBTfffPPBBx/8559/rl69es6cOQMGDDjyyCPr16+vZ2tAU5KbUaKqRGFh4hMxKnG6uxCFyUVJw5IGSGHCyopRsVISBYSZa6PPayNFihTJK6bYjz766Mwzz7zuuuvuuecefXlq4cKF999/f35+fjwoUqTQ2sq/h+y8Fr0uViJyI0WKFMmUHhSoTZs2VapUAdjddunSBebpAf/000/Tp0+PR0eKZEvXTLD851quqq1A+iYhi1CxfuWpqiJFihTJlB6ASM9QlJmZWbt27Xr16ilg7dq1v/76qzhSJCl+0QRqa97XpqWlMb9iNenGSyNFihQpgfQARHHfXp1ja9Wq5ZRPmTLFrokUKS5dG8HaXJ/XarZHYk+hI5VvJjHFvv7665dffvkrr7zCsUKOSEip8/aLsOSURIoUaWsS9zWPjgoVKsB6hmRlZdk1luy7f9PtLxspkqnN9T1k5rm33nrr888/HzJkyODBg3/55Rfs5MmTlyxZUrdu3czMTAV7VNzDJY1/+umn6Ua1atVOPfVUNriJ2kHFYgBpu4yFnYkcFiA3I9+qRPGJGBU3pTSMipWSKAAlzZV8q8LkuhkVN6U0jJKGJQ2QihsWJj4RoxKnuwtRmFzkWxUm182ouClJWeD+HrL7dzTGYrGXX3550aJFlOMef/zxhx12GKxaOzz+uy+wTglyHwu53USMHDdMfCJGJU53F6IwuShpWNIAKUxYWTEqVkqiAPdJT6TN9R4y/fj4448feuihBx54ACtde+21J5988n777ffVV18REA/dzCqTl2OKZpm8BUh3mqoiRYr0H5VuZxT3beHm5uY65W3atFE5Ugk2JycnLy9PhZG2NdmXRhJtrveQkWbT9u3bf/jhh++++y5bzI4dO1Iya9asK6+8csGCBe51wX9O+hgYff/99y+++CLbd023kSJF2prEI4tbOzs7W1yvXr19991XVRLPMWpPOeWU5557Ll4UKZKhzfU9ZE31XKM77LBD165dTz/99Kuuuort7O233075smXLfvzxR2IUTFgsFsvPz3cD5TBLRSyupFqqsAJJVe5IhMuMiOJBG6UqxTiinAYBqhSGVOUoXmp3DGsPVUrv3r2vu+465lo4HldQoL4BWDVrpUWKFKl8Sw8uPZqsR0x+Pjf76tWrV65cyZOE8mOPPZZnmoKR/QxISU9Pr1atWoUKFaI7fduULoNgbcbvIXuaokNci+eeey4XJeUzZszAch2zwZ03b96GDRsImDt3Ljvgzz77TJe43YAVM2nSpPfee+/tt9/u37//okWLKKFBXdZqnDAs5b/88ssbb7xBMO1Tq0Z0kyBKaJmjzJkzx3lTCNHU2rVr59uCFYyIx0V//fXX+++/T8v9+vVjWl21ahWF9JmmsLTP6oFXQfry5cvJooSAhQsXEpCTk6NDxBuNFClSeRW3quw///zDjQxg//jjD255mFn27rvvVoxbmZmZH3zwAdsJ51ETaZsSl0RycSWZYoqyZpiim8VEjExmSjvmmGNonx0tJdb60NbMmTNr1qxJ+YMPPkg5U9Suu+5atWpVZseePXtSxcXarFmz7OxsdrRMh7/99tshhxxSpUoVyjMyMrBM1WeddRYTG3MYLSAdd+zYsW3bttXXBQmrWLHipZde2qVLF5acZ555JocmhuApU6bQGgdi/nYKASbyypUr77LLLtxUdqtWs/Th66+/plla0y9BRdxXJ598Mn3j7iKFYyGOS7O45513Hq2RyKTLUXhpAwcO1O5cbUoOqxwlZSvaVgA7bjAj33KTUQA7rsMC5GHHdViA3OXIl+0QS75shxRhFMCOW0oWSG7Xw3IFKIDlCpCHfavc5WLkW24yCmDH9WUB8pSLBcjNyLcKkJKyFW0rJDtuUhZ0796de7lOnTrbb7999erVf/rppxUrVkydOvWAAw7gxm/atOn333/vfqfNAUS5c5tLFMbJLz4RI3e8h5Ev2yFFGIVkx3VYgDzlJgskt+vLgOTLdoilkOy4pWEUkuUKkJtRfOIM1Gbc1yI1heVI4pEjR65bt44LunXr1hRSwgW6fv16trOPPPIIcxWzI5OrgidMmHDKKacMHz68UaNGd9111yuvvKKVI1vMbt26rVmzhjDEy2YGZVJn98lNcv/99z/zzDOHHXYY0+dXX31FrVpDgixbAE05VYgdKjOoChHd++KLL5jX6QbT/IUXXti3b98777zzhBNO4D6klmPR23r16hHcqlUrJmB6u88++1DFxEw7NMiB6ACNE6OjRIoUqbyJe1bq0KEDi+PBgwfzhDn33HMPPvhgniTscS+66CKW3UceeST3dTzHFimsrWfMmHHfffe9/vrruPGKSNuS7BkjmewLzCumBweSMjKZqf7YY4+l/TPOOIMJjMuRbejvv/++00470bPGjRsvWLCAQpaNLVu2JKxWrVoXX3wx21wSidcEfNxxxxG82267LVq0iGBE+dChQ1l4MvlpZ4wov+CCC4hkVzp37lytLrEDBgxgOqScfS0l6tu0adM4HHtT/W5xR++88w7ldI8pXG1y0BYtWhBZv3597j1K6Jhei3qIeFHcitx+9957rwqpReoAr/ePP/7gNaqEo9gjZMlh++CWkrIVbSuAHTeYkW+5ySiAHddhAfKw4zosQO5y5Mt2iCVftkOKMApgxy0lCyS362G5AhTAcgXIw75V7nIx8i03GQWw4/qyAHnKxQLkZuRbBUhJ2Yq2FZIdN5iRbnmeHiyOuZG5r7FLliwZO3YsS22eCdzOzjNEuUiJPChYhbNP6NGjh25zSQGSEy9AiRi54z2MfNkOKcIoJDuuwwLkKTdZILldXwYkX7ZDLIVkxy0No5AsV4DcjOyoJNpc342SaGrmzJnff/89M9kVV1zB7DtnzpxKlSr16tXL+Z1niLA2bdqwGa1Rowb91sqRRGY4mCuYyVWvh/IDDjiAHSQuW2E2juSuXLny888/p/byyy9v2LCh3aT1iWmnTp2YCElBKpQSvUCnHEA//vjjrFmzuANvvfVWlreU0KbzTrIjJ55agaO99tqrbdu2vCgnMlKkSOVN3KqCRo0asbbmVtUjqHbt2nvssQcreH2G5YS5xeRat27ds88+mwcaKb4xkbZ6WY/7ZPKfa62ZoSxEU6NHjz7hhBPYs7711lvLly/fc889P/roo3POOYdaZ94i7KqrrmIO5oJ2xI6Q1SX73UMPPRSXjSyRAFmnnHIKKeyMZ8+eDbD2ZBNM7fHHH49VJOV6I9eZpB1RFaeicso1dsOHDyeXmZLDeaZYmsU68YSJVY5w6QbtUOIURooUqRzKffNypzuPGuS58U3pIYOlEec5EGlbE+c9qfzn2jJUy5Ytr776aqbS3r17s09ls6h3hrlA4xEbZV/bltR7/QBuxYoVq1WrhkuArnsCtCdmx6mPbJlxWV1SVb16dStzo+xWSyJyaX/RokXYBg0a6FehqmOqlVRCjJ1UZK4FKJFViR0SKVKkcifdsLpPESWO62ZkhxeRu1aKV0SKVFT+cy3zR5mIpvbee++nnnrq6aefvvHGGw888MCqVatyOcarNyrREZ0LN+5vlH1Jb5rk8vLyYC1IzeAwJZJTDrjlrvJVcG2kSJEiRdqKZU8USeQ/12oyK708rbEGNJeByPeIjRs3pjwnJ0df5ZV4VWxhFy5cSBUzq74PXKFCBZplm5udna0YNei2EkykU+6Wfi8Mcqp23HFHeMmSJfppWhUi98hajboOhFSLdYdJCo4UKdLWqug23zalJ3yw/OfaMpTTFYGmujDaY489mE2Z50aNGoWr2YsJFR40aBDcsGHDpk2b0uBuu+2GRT/++CO1zlcBV69ePXXqVMqt5lxSN1auXEmkgufPn//kk0+6I2F9TkwjH330EYcjzO7Cpu+kESZLg1iaUqIdZYkwCgFVRYoUaSsWzwFu9rgTKVJR+c989kxRBgrZlG9Y69atjzjiCCbXRx99dPny5VzHzFjY33777f333wfOPPPMKlWqULjnnnvusMMONMJ8OW/ePIDCv//+u1u3bs5f7VCbQO3atdPT03Nzc4cNG4ZLpH42d9q0abSJFIYOP/zwvffeG+jVq9e3336rd6oJYAbVR7macVkQML9OmDCBplSodJiZfubMmWvXrlWzkSJF2lqlux7F/UjbkuLnPljx2KLSLCJIyshkJp5jjz2WOYYJD0Z2hlUlQBQ6P1/L9Mm0SondhiXmtuHDh9etW5eZjDnv6aeffvvtt3v27NmgQQOaZX5lWiUF0dT//vc/GmESbd68+TnnnNO1a9fq1atvt912++yzD+nu3xvFLLv//vsTScBll1121lln1a9fv3LlysQwa+644476vVHEY3/66Sca4XDVqlU799xzn3/++fvvv//oo48++OCDs7OzFXbHHXcQULFixSuuuOLdd98dOnSoctk365vVAwYMwLVfsc+IqRwlZSvaVgA7bjAj33KTUQA7rsMC5GHHdViA3OXIl+0QS75shxRhFMCOW0oWSG7Xw3IFKIDlCpCHfavc5WLkW24yCmDH9WUB8pSLBcjNyLcKkJKyFW0rJDtuaRgFsLRhwwaePC+99JKeM5I7wIkXoESM3PEeRr5shxRhFJId12EB8pSbLJDcri8Dki/bIZZCsuOWhlFIlitAbkZ2VBJtrrmWKe2YY45hEjrjjDOYNZGdYVUJJDasLVq0YEJirtXUZbdhiZScnBymrr322ivT/nu3hGGrVq164okn/vPPPxyCFE1jWVlZt912G9OnYrDNmjX75JNPmCBh5lGCNQXSLDtaJnj6pmAiP/744zfeeIMSOrN69Wr1jT6QxXTbrl07pmEnnmm1c+fO9E0NMuUfddRRTN7UohtuuIFDUEU7zLVkfffdd84dqJeGHFY5SspWtK0AdtxgRr7lJqMAdlyHBcjDjuuwALnLkS/bIZZ82Q4pwiiAHbeULJDcroflClAAyxUgD/tWucvFyLfcZBTAjuvLAuQpFwuQm5FvFSAlZSvaVkh23NIwSsQ8dl5//fVJkyatXbu2bdu2kydP5olhp1oiIE6uZgUoESN3vIeRL9shRRiFZMd1WIA85SYLJLfry4Dky3aIpZDsuKVhFJLlCpCbkR2VRP4fMJDMJAGoNpjlephJaOLEiezt2JjusssulCgAq1yJSeiPP/5gj7jrrrvWqVPHCUO0gMVlzThy5MiZM2cyh9WoUWOPPfZo1aoVs6/a0fyHiJ8wYcK4cePWrFnD3rdDhw5sWKdOnbpkyRJa3m233RSmcZk/f/4vv/zCdNi4ceODDjqoXr16dJVbhQ2uM7VzaPVh/fr1o0aNYnbH5eU0atSoTZs2+vkiamlt3bp1P//885w5cyjcb7/9dCx6S7epJZjNMf2EnVfnMKAS3GA2c03Gyg1muWHi5SZirCdFYDLWEy8QY92uyYpBuCa7Y8xck7FmSglYILldD2NxBcGM9eS6GWtWucvFcs1yk+UmYmxAukCM9cQIPIx8q5SLcIPZzA1mrNzSsFxfXrZsWceOHXngdO3a9eCDD+7SpQuFLLtVS5jaEWMTteNm5LhKd7Nck814uWEY60kXiLG+MWKB5HZ9WbkI1+TgXJOxckvDcsMwFlfgYeRMQwEqkuDIOYxzjACW62FnppRlhgPoEKxcSeWUqK+Ac6Vqvpd1t4/UglMi0CQqdkqsavu4Tgod4xC4zhF1CNWqBcd1WlCJGnGaQu4SRJtOa4hjKUyiRBbpQAKV4AazmWsyVm4wyw0TLzcRYz0pApOxnniBGOt2TVYMwjXZHWPmmow1U0rAAsntehiLKwhmrCfXzVizyl0ulmuWmyw3EWMD0gVirCdG4GHkW6VchBvMZm4wY+WWhuX6Mjc7O1qW6TVr1mSdrcJork3EykW4JgfnmoyVWxqWG4axuAIPIycyQMln45KJCw7RA4lJSHObW045kQIUr7NrkVPlBEsqV4zkFDrHBTIyMuRiBfoqk5ijwIoBVI5VBxBsNVRUigEU4EhtArJILbvjI0WKtNWIm5pZtnnz5rVq1dKdzi0fr4sUqajS77vvvji65MzY7qk7EaOkYUkDpOKGhYlPxKjE6e5CFCYX+VaFyXUzKm5KaRgVKyVRAEqaK/lWhcl1MypuSmkYJQ1LGiAVNyxMfCJGJU53F6Iwuci3Kkyum1FxU0rDqFgpiQJQ0lzJccPEJ2JU4nR3IQqTi5KGJQ2QwoSVFaNipSQKCLOVKrIRdkShklUbzHITMRZXEMxYT66bsWaVu1ws12QzXm4ixpopDgvE2KTxWLkmKwbhBrOZazJWbjDLDRMvNxFjPSkCk7GeeIEY63ZNVgzCNdkdY+aajDVTSsACye16GIsrCGasJ9fNWLPKXS6Wa5abLDcRYwPSBWKsJ0bgYeRbpVyEG8xmbjBj5ZaG5YZhLK7AZGxArsPIcZXuZrkmm/FywzDWky4QY31jxALJ7fqychGuycG5JmPlloblhmEsrsDDyIkM0OZ6DzlSpEiRIkWKJEXvIcdVLHYXojC5yLcqTK6bUXFTSsOoWCmJAlDSXMm3Kkyum1FxU0rDKGlY0gCpuGFh4hMxKnG6uxCFyUW+VWFy3YyKm1IaRsVKSRSAkuZKjhsmPhGjEqe7C1GYXJQ0LGmAFCasrBgVKyVRQJh9bZGNsCMKlazaYJabiLG4gmDGenLdjDWr3OViuSab8XITMdZMcVggxiaNx8o1WTEIN5jNXJOxcoNZbph4uYkY60kRmIz1xAvEWLdrsmIQrsnuGDPXZKyZUgIWSG7Xw1hcQTBjPbluxppV7nKxXLPcZLmJGBuQLhBjPTECDyPfKuUi3GA2c4MZK7c0LDcMY3EFJmMDch1Gjqt0N8s12YyXG4axnnSBGOsbIxZIbteXlYtwTQ7ONRkrtzQsNwxjcQUeRk5kgKJ9bVzFYnchCpOLfKvC5LoZFTelNIyKlZIoACXNlXyrwuS6GRU3pTSMkoYlDZCKGxYmPhGjEqe7C1GYXORbFSbXzai4KaVhVKyURAEoaa7kuGHiEzEqcbq7EIXJRUnDkgZIYcLKilGxUhIFhJlri0zOjihUsmqDWW4ixuIKghnryXUz1qxyl4vlmmzGy03EWDPFYYEYmzQeK9dkxSDcYDZzTcbKDWa5YeLlJmKsJ0VgMtYTLxBj3a7JikG4JrtjzFyTsWZKCVgguV0PY3EFwYz15LoZa1a5y8VyzXKT5SZibEC6QIz1xAg8jHyrlItwg9nMDWas3NKw3DCMxRWYjA3IdRg5rtLdLNdkM15uGMZ60gVirG+MWCC5XV9WLsI1OTjXZKzc0rDcMIzFFXgYOZEBir4bFSlSpEiRIm1eRe8hx1UsdheiMLnItypMrptRcVNKw6hYKYkCUNJcybcqTK6bUXFTSsMoaVjSAKm4YWHiEzEqcbq7EIXJRb5VYXLdjIqbUhpGxUpJFICS5kqOGyY+EaMSp7sLUZhclDQsaYAUJqysGBUrJVFAmH1tkY2wIwqVrNpglpuIsbiCYMZ6ct2MNavc5WK5JpvxchMx1kxxWCDGJo3HyjVZMQg3mM1ck7Fyg1lumHi5iRjrSRGYjPXEC8RYt2uyYhCuye4YM9dkrJlSAhZIbtfDWFxBMGM9uW7GmlXucrFcs9xkuYkYG5AuEGM9MQIPI98q5SLcYDZzgxkrtzQsNwxjcQUmYwNyHUaOq3Q3yzXZjJcbhrGedIEY6xsjFkhu15eVi3BNDs41GSu3NCw3DGNxBR5GTmSAoveQI0WKFClSpM2r6D3kuIrF7kIUJhf5VoXJdTMqbkppGBUrJVEASpor+VaFyXUzKm5KaRglDUsaIBU3LEx8IkYlTncXojC5yLcqTK6bUXFTSsOoWCmJAlDSXMlxw8QnYlTidHchCpOLkoYlDZDChJUVo2KlJAoIs68tshF2RKGSVRvMchMxFlcQzFhPrpuxZpW7XCzXZDNebiLGmikOC8TYpPFYuSYrBuEGs5lrMlZuMMsNEy83EWM9KQKTsZ54gRjrdk1WDMI12R1j5pqMNVNKwALJ7XoYiysIZqwn181Ys8pdLpZrlpssNxFjA9IFYqwnRuBh5FulXIQbzGZuMGPlloblhmEsrsBkbECuw8hxle5muSab8XLDMNaTLhBjfWPEAsnt+rJyEa7JwbkmY+WWhuWGYSyuwMPIiQxQ9B5ypEiRIkWKtHkVvYccV7HYXYjC5CLfqjC5bkbFTSkNo2KlJApASXMl36owuW5GxU0pDaOkYUkDpOKGhYlPxKjE6e5CFCYX+VaFyXUzKm5KaRgVKyVRAEqaKzlumHgPI89uTCoWuwtRmFyUNCxpgBQmrKwYFSslUUCYfW2RjbAjCpWs2mCWm4ixuIJgxnpy3Yw1q9zlYrkmm/FyEzHWTHFYIMYmjcfKNVkxCDeYzVyTsXKDWW6YeLmJGOtJEZiM9cQLxFi3a7JiEK7J7hgz12SsmVICFkhu18NYXEEwYz25bsaaVe5ysVyz3GS5iRgbkC4QYz0xAg8j3yrlItxgNnODGSu3NCw3DGNxBSZjA3IdRo6rdDc7lkJ3WJr9V7cLCgoAlbsDFJOIsXIdFoixvjFigeR2fVm5CNfk4FyTsXJLw3LDMBZX4GHkRAYo2tfGVSx2F6Iwuci3Kkyum1FxU0rDqFgpiQJQ0lzJtypMrptRcVNKwyhpWNIAqbhhYeITMSpxursQhclFvlVhct2MiptSGkbFSkkUgJLmSo6bKIY5lYe787h3AAurRC5WKha7C1GYXJQ0LGmAFCasrBgVKyVRgAY8WEUmZ0cUus9WMMtNxFhcQTBjPbluxppV7nKxXJPNeLmJGGumOCwQY5PGY+WarBiEG8xmrslYucEsN0y83ESM9aQITMZ64gVirNs1WTEI12R3jJlrMtZMKQELJLfrYSyuIJixnlw3Y80qd7lYrllustxEjA1IF4ixnhiBh5FvlXIRbjCbucGMlVsalhuGsbgCk7EBuQ4jx1W6WPMrduXKlUOHDu3cufP06dNHjBix9957t2vXLisr66efflq1atVxxx1Xu3ZtdrcEhzmc+xAOC8RY3xixQHK7vqxchGtycK7JWLmlYblhGIsr8DByIgMUfTcqUqRIkcq1YrEYs2xubu73339/6qmnXnDBBQMGDHj++ef79et39NFH9+/f/7777vv000979ux57rnn5ufnx9MilScVmZwdaQ0FOPN5AMtNxFhcQTBjPbluxppV7nKxXJPNeLmJGGumOCwQY5PGY+WarBiEG8xmrslYucEsN0y83ESM9aQITMZ64gVirNs1WTEI12R3jJlrMtZMKQELJLfrYSyuIJixnlw3Y80qd7lYrllustxEjA1IF4ixnhiBh5FvlXIRbjCbucGMlVsalhuGsbgCk7EBuQ4jx1U6DPBMtitTnn76aebUn3/+mR3tunXr2NTuueeeL774Yr169T744INLLrmE/W6TJk2ITHQID2PNw1l1RrnJAsnt+rJyEa7JwbkmY+WWhuWGYSyuwMNIn5cHyz+ChsqD4r3ZOC5ua8pK2NrlPtP/gnQs5L6qfBVPiBQp0maQc4vxTK9Zs2Z6enqbNm1wa9SoUbt27YYNG9avXx+3RYsWbGqXL18e3ZL/suynYBKV3/eQeb6zlEPOgz4Wi3EZzZw5c9q0aatWraIcUbhmzZqsrCzFbMXilaKFCxc6K9zNLWeEuYGxlHBoQCcFqQQgQG6kSJHKXEyxkvNkh5lxMzIycFWFi1SlmEjlSkU2wo54gOpsqTaY5SZiLK4gmLHuXGdGAaZPn/7VV1999tlnS5YsqV69epUqVVauXNm8efOuXbvuuOOOTz31VM+ePffbbz/F+x7Cad9huYkYa6Y4LBBjk8Zj5ZqsGISblH/77bdnn3327bff5h5TidOOGOtuNhHLTRqvU5Cbm/vxxx9PnDhxxowZTiHilmaJ3aFDh/+3dx4AUhTbGiYHSUoSERSJYgAURUUUxYggiihmzDnnnL1GVNR7xZxzzlm5ioKgCKKSRJKA5JyXXd43/Q9lbVV3T+8OXtHX/7vv+J1T51RX98xUGJZljz32aNiwIU181P3+xVjnEgIx1nZ9Vg7C9dnO8Wt9xvolpWCBZLsOY3EF8Yx1am3G+k12XCzXj/ssN4qxMeUCMdbJETiMQptUi3Dj2a+NZ6zcfFhuEsbiCnzGxtQaRsZVuc3o8ccfP//885kJK1euzGewffv2HTp0+M9//kPa0KFDd9lll+HDh7dt21YloZdwGGtfAhaIsaE5YoFku6GsWoTrc3ytz1i5+bDcJIzFFTiMeCGyFK317jvk7AjWrrUcZK+66ipm82efffbss8/++OOPBwwY8FGgHj16XHHFFfvtt9/gwYNZcbP1/zjxEASzZ88+66yzAJY0Rf5scWneT5UqVerdu/c555zD/ub1119n07PDDjv06tVrr732Wr58+cknn8yr88QTT5hxpkqVat2KD5c+XwLJjtssQIqn+h8o+8Rjtd59h8zkziqLuAEWUebxu++++7jjjvv666+PPPLIZs2abbTRRtWqVWvUqNEpp5zy4IMPsvC0atVqww03zNb/48Sj0Le411577Q8//FC/fv1sw58vni0HaLZsLLcNGjTYeOONeXVatmx53nnnHX744aeeeionbEY1ZcoUVuK33nrL3uilSpVqXYlPFmIeWLVq1dSpU5kTONdi582bt2zZMnbhxJkipk+fzqf1t99+KygooJUSbLaLVH+11rvfZYG0U+AIyxLLPH7ZZZfdcMMNTPcEs3lBJu+qJk2avPbaa507d95///2zDYFozVKuy2WphGwHUZJaFNqUs5a7ht977z3O93xyDj744F133VVNKGc5yoeRXI6wd911Fx/mI444omvXrvq6mLE1bdr0xRdfXLx48YwZM/r06aMSKbQfKYpRaFOSWptRSUvyYZQzLWeCVNK0JPlRjEpdbgdRkloU2pSk1mZU0pJ8GJWoJCoB5ayVjGvHNfuNHj165syZHTp04BNXr169gQMHNmzYcLPNNluxYgXzIa3bb789VRxFatSooUIp6nKhbAdRklqUMy1ngpQkbV0xKlFJVIK9NkWp2JfORgRVrNZ4lhvFWFxBPGNxFRk+fPiBBx7I9H300Uc/+uijauXNpD+nJMfs1w455BByDj30UOWg0EuY/g3LjWKsX2JYIMbmzMfK9Vk5CDeUudNffvmlW7duEydOxH3iiSeOPfZYHoVanT6xdrdRLDdJvlw0duzY7bbbjr0zmxteGsWxbKh33HHHUaNGceBmQ23+INn0L8bKNWz3j7Vdn5WDcH22c/xan7F+SSlYINmuw1hcQTxjnVqbsX6THRfL9eM+y41ibEy5QIx1cgQOo9Am1SLcePZr4xkrNx+Wm4SxuAKfsTG1hpFxVQ4DkmkVO2mmVTJs4oDPWJMjFoixoTligWS7oaxahOtzfK3PWLn5sNwkjMUVOIxMZozCv0Oml79QS5YsufDCC9m+sWW76aabONEygyOdpSQWG8QdtmnTpnXr1vrC5B8m/fQvi9nll1++33776aXZaKON/pIXaNCgQYykbt26+hk081abN2/ewoULeS0aNGjAa6TkVKlSlVrMZlLWt+Z3pB/X0ASIxAQNI5JNFWB3lerPkB51vNbHn4167LHHBg4cCJx77rn6S9nZNk809enTp1mzZqxJ2dA/RbprXsX+/fvDxxxzDJZPFEuaEv7H+uCDDxgAR1vOr+btxWf4q6++mjVrFtyrV69saqpUqfJTsNRmvrrTZ60UohMsEyOiK3Wb6k8Sr1ROFTsIG+mlEmDjWW4UY3EF8YzFnT179m677TZu3DgOtYMHD9500021TTM5iDSTr3ckrmkF/Euo1Wa5UYz1SwwLxNic+Vi5PisH4dqs+xo6dOipp576xhtv/PjjjyxmHBx5MptttllUn1jTLY4e3Br+D2XjGUTmcibfcJmiNWX4b8BlKV5TNG/+/Hbt2k2bNu3uu+8+55xzTOaY0WO6H9h90qRJHTt2fOP1N+rWr6d+lGAzdu0lMgPi/zMJwX+5QnC1TE4mUJKntLbPP3L8Wp+xfkkpWCDZrsNYXEE8Y51am7F+kx0Xy/XjPsuNYmxMuUCMdXIEDqPQJtUi3Hj2a+MZKzcflpuEsbgCn7ExtYbRqlWr+KSPGTPm5ptvLigoMLVqxfXZzoGZPSpWrFinTp2ddtrpwAMPrFatmg6+mRrv0linXCDGhuaIBZLthrJqEa7P8bU+Y+Xmw3KTMBZX4DAymXGiwBcvlYGcjGJYrgBFsTZf6KWXXuJtwcCOP/54fYmqOMr0GMiwiQsk27VzHEYxbNxQFgRbRnd4DptbkFUc2TmS2KQB8+bN23333Z9++mk+b/fffz/PpEqVKjNnzlSC5LBx6WVF0eo1q1atKVxVVLiioGjl6sJVK9cUrmZIwf8K16wx4DAEr1qzZlVhULBqxUfvv6tv8ocNG8YdrVixYsK4cY/d959mTVtWqlyt91FHTZo0uXBZQWFRth91ZbNxV9JrwbIiRlXE4FYRWmkNG4VykJJRKAcpxRjFsHHzZIFkuw7LFaAYlitADoc22XExCo37jGLYuKEsQE5cLEA2o9AmQMrJmexACdm4+TBKyHIFyGG5AhTFiM8+n7Lly5czB2oSx0r6ApmIWThtEaQVq1a5l19+OYs3fWZ79y5tXMMC5MR9Fki2G8qAFMpBSkYJ2bj5MErIcgXIZhRk5VCxxdmIYr2iao1nuVGMxRXkZK7bp08fllv4hRde0E88mTRAybhiOy6W67OfLzeKsX6JYQGj5fNg3NB8cnjHs0qxTOIqriY7H5l+xKyvV199NcvtAw88wAfszjvvvPLKKxs0aDB27Fh2qX4/YmyxbgvLrqqQeY0Ly5SpWli2TPlil/DzA15TUGZ5BXhNpaI1FVaz7VlTdP01V99x2x3slFu1asUdzZ8/f9GiRQVFZQ8/6uhzTj1lm62ala1Utky5ChXLVF7b/R/9i7Fyi8qVLVe4ZmW5MhVJKMMFyq4p/8cwEGk+2135bOf4tT5j/ZJSsECyXYexuIJ4xjq1NmP9JjsuluvHfZYbxdiYcoEY6+QIHEahTapFuPHs18YzVm4+LDcJY3EFPmNjag0jVRFhY73vvvv++OOPzCEEmQe6du26zz778BkkQQsqYimdPn36+PHjx40bN3nyZFyS1Qlq3rz5Dz/8ULly5ahLY+UaNrVO3GeBZLuhrFqE63N8rc9Yufmw3CSMxRU4jMxrEaNiBUbmMuYaMSw3irG4ghiWli5d2qFDhzFjxrAyjRw5skmTJtqaqdXuVmz6NyzXZz9fbhRj/RLDAFq8ePGRRx45bdo09oxR+Rr/Mcccc8kll+AqriY7H+HCimM/+OCD6667DlunTh3cCy+88L777mvbtu33339PAlKV8g1j5cJ4BZnvgMuUxytbhpWzkA+svk/OpBHNAjLMf8musLrMmrLlCspRUmbFilV77b77D999x82eddZZy5YtGzVq1Asvv/LN0KGNNtv02muuOeHwY8uWKbuywppKFdZ2avUvRnLXlC1fuKZsYZk1VVdnwmXLFa0uV1i+TOZXzWWag5H7nLmZQLg+2zl+rc9Yv6QULJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsPIVLGmDhgwoGfPnkyMms0333zzL7/8Uj+0gYtVsoAd8M8///z4449zXOEYoCW5evXqI0aMaNq0aejlTLnNAjE2NEcskGw3lFWLcH2Or/UZKzcflpuEsbgCh5HJjFGxAiNeJBWba8Sw3CjG4gpiWGJ31rJlS94ldevWZY9Wq1YtdWX6CbL+uIQdD+3WsJ8vN4qxfolhwcKFC3fZZRe2k3CMyD///PNvu+02ACloLqeuEC6s+JQpUw455JB77rmnU6dORPiY9erV680339x1110HDhyoHFU5jLW6XbO8bLnKhWXKlllddumisuVWlFlTcU1R5SCXYOZYKcBazPUKqChbYU1RuZVlC8r9NmPhVjvsUFCw6tVXX+3evbvGuXzFiotPO/WtZ58rqlLh7jvuPOKI44oqlSmfOaKuvZ21/Yux2UusWbWmwqoy9F51ozVlKjKBrFmzOnPijrgj63Yy0tUdtnP8Wp+xfkkpWCDZrsNYXEE8Y51am7F+kx0Xy/XjPsuNYmxMuUCMdXIEDqPQJtUi3Hj2a+MZK1dsy4nj+vl2V0kYiyvwGRtTaxgZF1i9evX9999/+eWXa0OPDjrooGeffbZq1aowaeQIsLDc995777jjjluwYAHMaZgt+1577RV6OeWbcrFAjA3NEQskuabWuCbHsJ1m2E+LZ6zcfFhuEsbiChxGf6dzraomTZqk/Rcr7nfffceOzLRiiRtXbMdNV7g++/lyoxjrlxgG2I6gH3/8saCggKDiWD8fu8kmmzRu3Jig4graOQgXpjc+XaeffvrEiRM5CuuPrvmYXXXVVT/99BNL3VtvvRV04/YjxsrNcNHqleXLVlq1pszKJVOPOLfq9Anlyq2kryA3k0dS8N/M2VecCbIissQWVigsV76obJlFFWp+0267Ex++b6N6dUeOHFm/fn29q4qK1swaMGh4r0Orr5xfq3qtRo03LWRZLqqwdnnN3s4fzH+ybln2DssbNGj0dP+VdRpVKCpbvszqMuXStTakW4exfpMdF8v14z7LjWJsTLlAjHVyBA6j0CbVItx49mvjGSsXlvjM6qsmhMtnTQkVK1bEtfMNy03CWFyBz9iYWsPIuJpkVq1adfDBB3/22WcEcStVqnTrrbeed955JlOSi4WZMViPTz31VP1o1cMPP3ziiScqR2k2Y51ygRgbmiMWSHK5NBZGBHFXrFhRo0YNtSKCSgiK/mA1IWXmZKzcfFhuEsbiChxGJjNGxQqMzGXMNWJYbhRjcQUxrCrOc82aNeP91Lx582HDhplffWL6Ma7Yjpuu7G4N+/lyoxjrlxgGEG+jpUuXKqg4Vq5hxGe7QoUK1apVM3E12flI3fLhf/TRRx988MEtt9ySCOIq6NNPP128ePHZZ5997733KllVph8xVi68pnBNUfmy5YsKVxfOm7VDj8pjh63ZcIMy5aoEuaSRkwVkmP9mPitFFYvKFVWfP3dx2ar/2nijB6ZM3H+f/dksk6O1dkmZ1eW+G7aoS7eKK+bPLlexZvXadMy1rLU226cYyV1dtnD1kkXl6zTa5NtPltZpWoV1ttyKsuWqRN2RuR1FcH22c/xan7F+SSlYINmuw1hcQTxjnVqbsX6THRfL9eM+y41ibEy5QIx1cgQOo9Am1SLcePZr4xkrF0Z8uKZPn75w4ULFldC6dWt2tEiuyTcsNwljcQU+Y2NqDSPjAnz2gQkTJuy7776//fYbcyMuh5BPPvlkhx120IeRZJMvlzul8OSTT37uuecIXn/99ddee61ylGYz1ikXiLGhOWKBJFcjxM6fP/+jjz5iNuMENXTo0Dp16tCqfKx9CbtPZHcbw1i5+bDcJIzFFTiMTGaMihUY8aRUbK4Rw3KjGIsriGfsvHnz2rZty+dho402GjNmjF4e4qafTOpa18jOketzVD9RjPVLDAsWLVrUs2dP8wEIzQfQ8ccfz8FULnHTJFAEl35+/vnnPn36vPDCC61atTJd6beyTZ06lc/M1VdfTQSpyukTKxfGoa185oeAlyxq02nVb2M2euudwk23CHIzaU6+YbzMn9YWLVl+0UUrvxx6bsGKlwoL7+zb98ILLyQtm1+mcPmgb5buf/C4woU3ri571+PPtthu27LlMr/LIujhj/7FWLnl5kxf0OeoCkWVNxr0RVHDRmXXlC3iQJz+eW1Ytw5j/SY7Lpbrx32WG8XYmHKBGOvkCBxGoU2qRbjx7NfGM1YuLA0ePJhD3muvvQYTr1+//vjx41loSVPE5BuWm4SxuAKfsTG1hpFxATH21VdfPe644/RzTwy4ffv2b7/9dt26dUkjweTLBZhMRo0atcsuuyxfvvzMM89kj66FWWnKF2P98kybF/dZIMnV2sEq279/fzYEHGo322yz7777jqHa3fpsurK7jWGs3HxYbhLG4gocRubZxokCXzwvAzkZxbBcAYphVFBQ0L17d8bNm2nAgAHszlA2o3i3ZC5ZsuSnn34y8SAlo1AOUooximHjhjKWbSM7g5YtWzJUjq1RqlixIgmXXnop+aqVDKsrfXXMjrtLly5PP/00nyjiEq2TJ0/WPznwwAMPRPWDgvQ/ukWr16zO/A2eZSvnbrnlr7WqrZ6Q2RZIofkZyDJjWjm39yEzqlbtWb5cxYpVRowYYV+6qGD1gq8HTq5R+9Mq5RrWrDVn9pzC1asoDmozyuSsVbYk0OrfZ81s0XTOZputmT4z85eA1OnaHBTKQUpGoRykFGMUw8bNkwWS7TosV4BiWK4AORzaZMfFKDTuM4ph44ayADlxsQDZjEKbACknZ7IDJWTjihFvN/as+sMppsuGDRuad7US7HwxSshyBchhuQIUxcjOFzNI5gSWTOZGxMjRqaeeykrG1BGar5JDDjmEzP3333/lypXKQSYfmRKbBciJ+yyQ5DKPMSQGhk455RSu3rhx4zlz5ihBCmVASsjGzYdRQpYrQDajICuHEqzG/0OxLB155JFY3ihPPfWU7iHbZklB9qcsQor878UY+MS+/vrrQ4cO/TYQezfk8JAhQ4Bzzz2X91y20hNNfH7o8O67727SpIn9u50RPHv2bDYWwCabbJKN/m/VokVzBsbLkfXLlOGFGf31oMKCwrJlynY94IBa/9x/ZynVP0aaNzhgVapUSZG/l6655poOHTqYKfGZZ57hgB4zsTCraDplE29/eP9UMTyGxDGDq+vLuZgR/r9S+FrLA/qr1KNHj86dO/M6vfjii7yZstHiYt/EQssbaK+99sqGAmU2GMm2GAnTYsRT4k3cunXrdu3atcmlBg0aZMsixN7ijTfeeO6552688UaOws5LwAGaTSKgL9UVjFf2Bq3bVI/Ojdtucc5C8HYos8suHatVq6YNAWLr+vlnn916+x1ly5WpW6fO5ZddxlabTYFapaiekfrkP1k/kJMjmWBoa6rk+ls/wHU1eL3xzNSfjf4dxGj59LFLeOCBB2rWrMktII6ql1566ejRo7NJlnR32D322OP2228/7rjjyFeTrT/jXcE4NTymR33Frfg/+yPMbeZU+Fqrh/WXqGrVqvfddx/rEwvqeeedd88998ydO5fXiVGxIBEcM2YM77Bff/31wgsv5OWkhCbu1ryWgC0ToZxMMSKuQvWsNGOR8jUqX3pLYc17K1RKYJx+GpfQN+SAzr6s3KzKuqgGgCXhm2++AeiERRfXDFtMGqBkBGe/eC8sIok2+spchG7Xvu8lalVOvrkWHWVyM1yYKSsqYtw7dtiRxZ7PNsfrUaNG8fyPOvqo+ZnN8pqGTTZv1qoVK6cmMPWMgp709XAWZMnh7jJ27bOFyDetEsyoBDQB6hbBKkyVRDwxPVisAK0/T5IxMCoGY94AGlgw2EwcVjBbkIf0YVSHEkF61nUlmJHoLaeq9UEaOTNA27Ztr732WlhjnjZt2gUXXLBo0SKNOZsd5GvOYbVjnjzttNP0b5La4sal4L6zjx2rnuXqJcgWJFNmoNZySycAnWiEuOpWPav1HyDdV7wyTyGLlvR8Bdh4lhvFWFxBPGNxWU2BGTNmXH311S+//DIvz6abbrrTTjs1bNhw1apVLLRz5sw59dRTTzrpJJ3/KFQ/ZKoTiQgvOZYVgj6rV6+uTF7jZcuWVQh+kRMuCQigHODNgWWWJ6KvQdQbrvoUC8RYE49huTYjBjNu3LjXX3/9oYce4mNTu3btm2666bDDDttwww3JZBhffPHFiBEjbrvtNv3wZMuWLVnntt566/bt21NuumLYGjMD5oNXOVDZMuUKy64uW7RmxYx5K7t0XjBz6ubDx5TdvCFpXNeMRC6d6HHRKavfd99+++P3Q5vceee2M+ecVbBqUP1NGm6yMUdb9j1Tpkwhq0XTZqe33bbb2x9V3rZJ3U8HrqlUqcwann/mV0DRm3pGQX+ZSwBZO3ve3D06VlhRUGfId2sa1CmzpizZSxYvZsC8oBoMt6MhIUbFrWFpklXPSB0KsDbLjWKsX1IKFki26zAWVxDPWKfWZqzfZMfFck1cTxLGslcbO3Ysj7dp06b16tXjeSonU2P1Kcba3TosEGOdHIHDyG/CmhH+/vvvw4YN46DGxo5FYrfddttmm22IkxY/1CjGyrWZaWSTTTbhUcCNGjUaP348H67//ve/EydO5APYuXNnHg5NXFEXRSW6nMBnbEytYWRclduMXb58OefUN954Qx80Bsnqe8UVV/CyasA5L2FYc6b6mTVr1qRJk+D69evzWLQ2E9eUCMh1WCA5l8A+99xzxx57rH42qk6dOky8vP1oatWqFdMvPZPDmO0+kdNPFGPl5sNykzAWV+AwMpkxKlZgxBNXsblGDMuNYiyuIJ6xxmUAzLB8DN57771vv/129uzZvDbNmjXjk9ClSxeWIvtdhV2wYMEHH3zw1FNP7bfffn369GFxevPNNx999NFOnTrdf//9AwYMeOSRR/j00j/v1NNPP53P8CWXXKJOeMN9+OGH1HKk5iT9/PPPf/zxxyeccMI555wT9bfuQocdz3Id5jY5JuofptUz54q77747N8vYmBS+/PJL9gq0MkisBrz55pvXqlXr3XfffeWVVy6++GJOw+xLfvrpJ54AO5IzzzyTdeuOO+6oWLFSUdnV06dMveCYE2/5aUSlMqs3Hjzi03E/33fffXwAmMiomjx5Mp3wqK+//vpffvmFD3DtOnWY+oYMHrxkwZwmd96x4bfDp1x28Yz2O5VZk/lA8vFgxWUyqlu7dtHYMYv36V5pq81rf/pFZq0tU7hqVSFz1oMPPrjzzjsff/zxbAv4jL311lsbbbQR0wGvI892iw2qz959l3IrVtUeOLh8k01Za2fMnn3iCccffdTRhx9+OPsbrsKNs//gg8qtHXrooXQ4ZMiQ6667jl0IreYZAiV62oaxfkkpWCDZrsNYXEE8Y51am7F+kx0XyzVxAPHi3nzzzWzs+Owwq06fPr1bt2433ngjG1m/TzHW7tZhgRjr5AgcRqFNvLenTp16++238wZu165dzZo1P//8c9Zd9sdHHXUUn2VtlMkM7TaGsXJt1lo7f/58XNaVu++++1//+hfLDDMDEZ7PlVdeedZZZ5nFBpXocgKfsTG1hpFxVW6zgKMIs4TmDdwaNWrwKd57772VGdptKDPnwExBTAX63QZsO3788UeADyxzKRMOIodklThs+kS2qzQ+wszGrLV8fvn4X3PNNbwDiTdu3JjTNjsGpjunf+T0E8VYufmw3CSMxRU4jLiLLMWIAl96DQQ5GcWwXAGKYbkC5HBok4nzceW9wseDVZO15P333+fj9MQTT7CK8I7s2LEj0zQ72cWLF7OIbrXVVmyvKFE5ORx8ydl1111feukl3m133XXXBhtswBtaCci5nAA58RhGoRykZJSTM9mBGC3zxdtvv82Ky2LWr1+/F198kfV1+PDh3BRvaz4qV1111bIly6b9/ttuu+56SOe9pm+22a+1qq0aP3nMmDFsKZ599tn+/fuzhnGbAwcOBPRbl/kkFBbpsWR/Dnlm1arLP3ov+/W0NWye+JLvvp2xYYM5u3ZYs3xFpijzBX8Bk+bGG29M53379mVU9M8EyghfeOEFZrHPPvusYPrM6c2bjqpS5bZTTlu6bPGCufP27LJ3x107sp3ihaBjXYIXa8stt2Q94AXlVWPfw15Yf5pgpGSBwyiGjZsnCyTbdViuAMWwXAFyOLTJjouRYd4PiA3QFltsccYZZ7CA8RrxqHfccUdebnaurLs8dvvJSyqPYQGiNvPCF/9pWAESK42RhDbNmTOHTx+TF4scb2zSvvrqK33JgXgnBwPM/mmLFMXUMhKSWTinTZvGQcpcxaSxeeX8qtmPh9ChQ4dnnnmGKx5xxBG4TJrYhx56yHRl16IYlkuhkYLI5AgQrXSOhe04svMdVhUDY1vMh0tTPE+JOY2Jjia1qkpW8pmueNrMhM2bN2fLxRJLhCd200038QT4FE+YMIHeSJZMrc0CyXaDrCIeLMNjOuLYwxaKrTPnBDpnwLy+nAcYqklWIUrIxs2HUUKWK0A2oyArh8JX42zj30e8eCNGjGC7xEGtZ8+eLVu2ZIJu0aIF8UaNGrG08EbUUXXo0KGctHh76Tax5DD78MbaYYcdDjzwQM6UFPKB1G84U//rlfiAMWZWWQY8cuRIdo68jxm2/q3f7bffnvvlXX7FlVcdc0wfVriHn3mmctUNypYtV3ZNGc43RLg1ZhZKOAf/+uuvvXv35nPbpEmT4Ohf2lvmiFqmDGstH1c+QpxI9M/a628hc4DgM8aHTefjShUrvvveu+ecew57W57xiy+8yKiy/QSaOXPmlClT9grEOHm9lixZoh8QS5VcPGqOsCeffDKvxS233MKrwJsH7t69O61ssxA5SPmlEG9FRLdZP0yajLiKPysRfPjhhwcPHgywRWY7BbBysI9UAmcjnUHl5hQjYaE9/vjj+RTz7op6z3AVVK1atSeffJLPws4778wBl48D5Qzy5ptv5p2sDxpp2ZrEUufxY1ZO1kksldAzr+D555+PCyOWzMsuu4y1U26SnpWpuZF9LXMmN84SePTRR7MdZxM2aNCgzBDzeG8gytnhse1mn82UxYrOEYj5inWdh/zDDz9k8/7m0oOKV/haq5fhbyTG/Pnnn/P6sWDwgWFB5VybmdmD0z2bKT5RHPhef/31Rx55hBxzjwBPihMhfNppp3E6JJ8TLWuP/kqr0tYraVRffPEFR/CddtqJWYn3MScV3sG6HbbqHO4fefjhyZMmPfDAfzaqvRHvhcwboly5Tz75hBvcbbfduMFPP/20Ro0abdu2pfDrr79u37599erVSdNVSiGGxRGKnvVPyvOKbLbZZvXq1WO7w5zO3Adnxl6mzIa1a995730vPP8iH7/HHn/c/wfw6YcgH3tWaIbEJ5+zCDNjtjlVAvFmYPZ88MEHmUxZdfRNbOZtUKYMOxieJ68Ub5483+T9+vW76KKLLojVhRde2L9/fwaTrbHE1cePHy9g46jJl7eoea1ZOM0SkkSU0+Hbb7/NKvvOO+/oDwizbZa4HOKd36xZM4AcNpp8iDRIFlrevcpBKkkoRsuJLckzYUMcOrYYMRjtALBcgi2CRsiw33zzTRZOQBHlx0g52ovwtOXSLWdc3hi4kyZNoilJVzGinPcYb0LmBGZX9s2HH3747bffXqFCBTblTz31VDbvby5uM7d4mr54wQzkZBTDcgUohuUKkMOhTQDrK+IUyyHvsMMO45O5evVqZhZOe5xNYd76HIl4c3M2Yu920kkn4RKnSuUw79oePXqQj4gccsghzPLEM1cNZC4nFiAnHsMolIOUjHJyJjsQI+QwytRwww03cILk09KmTZu+ffsyeFyGzTG9W7du22+3Q4OGDe7ue2fB/MWzW7T8tVa1+SN+bteuHVsKnglnBU4PnD4p54GwseXzQHxV8AVU5sGU9DvkooKCVQW77777wQcfzEgYBq8Iizpd4hK/5pprCBZMn/F78y2mbdzgrP26brVN68023fTmf92qozCZwYUzX21xFD733HMJ4vLi7rLLLldffTVxXJQZoPdkbEYxbNw8WSDZrsNyBSiG5QqQw6FNdlyMYB41WrBgATvOSpUqDRgwQM9ND5Amti9TpkxRUCWykglGsQB16tQpyXTTpUsXLsrl1A+iVlZ7Mk5UvDn1T8Jh2SurTzZtHM2DSxUbXpaKM5fgPcOt8YZhWmftXLRoUVCakXJ4N5rvkNmXa1QIuOKKKxRHJ554IkF6s2tRDMvl7cr+NecDQXz66F+1QR9ZGTfoshgbaWxsTdiSskDqi1n2spwo9DlSiWqRz1humV0F+/LRo0fDFC5dupQegj1x5q/zchXSJFNrs0Cy3SAr+x0yL+6cOXNwM085EJ93/dQbC7DmCoLZSq+fLIX1nz+jhCxXgGxGQVYOFfsDXiOK9V5RazzLjWIsriCesU6tzVi/CRCPGjWqY8eO77//Puc8llsOdnxsevXqxU6Kd+Stt97Kq86mj+0b7+/999+fiP5AiE5YbNjms7iyCBEZN27cAQccwAmYBUyHKnLM5cQCMTY0x2G5PisH4cazXfvqq6+effbZw4YNY0pixuSu33vvva233pr5hffxySefPGHChJdefHnU2J/OOOX06y64pOcj/RfOnL7qudd3PvowNvs8K2q7du362muvsRz++OOP8AcffEAPXKlC5ucDWU1XLzj6yNXvfFDzzVcr7XuAvgDh0tlhFBUtHf79kr0PrLD1ZnU+/TLzs1FlC2fOnMN0+e9//5vNysyZM9nZPPLII2xjOX/zeXvjjTc6d+5cdvbcOXt0mj9l6kWbb3HXW6/NnzX30KOOOufsMy+95FJ1jpgf+RAyBfBCEGSdOOOMMzgZM+3iMrMEY3GfjM1yoxjrl5SCBZLtOozFFcQz1qm1Ges32XGxXH3+mUl5TYnw9HhpiJscI79PMdbu1mHTzwsvvPD777+bwijxRu3duzdp5uUzl2Oo06ZN++2335o2bVq1atUnn3ySPllFtM4x748YMcL8Xbig1B2qzZQAc+fOZf1gn0E5rRqt0lhRGAx7TRjgusQRhTfffPP1119PHO29994ffvghwIBjLmczFpf+X3zxRfa7pilU5LPBZS7SJGMnG9f0aViuWPbxxx9nKtAaxlDZXjBsfV1h+oliblm9IeYNhv3KK69Ur16d3Q+fQXa3PA3dPskqcdj0iWxXafrZqMaNG3///ff6t0HVijjz8EJzhmYi0tJu1yZhrNx8WG4SxuIKHEbmXR0nCnzxGhjIySiG5QpQDMsVIIdDmwD2RIj5nTcubxfecEOHDuXFe/nll7/44gs+rv379+cTNXjwYGXqn3L817/+BesNOmbMmJo1a/JuIJlZg/mdVRkmIbhsRuZyYgFy4jGMQjlIySgnZ7IDMWbWHtYwRsg4+bBtscUWb731FjdChB1D+/btmUFWFxSuXL3itVdfaVm73uhaG/5aq8bTV1zXokUL9iL0cNttt7GZEN977718HviIUsVMEfx4FNvmFXMPiz3Xfhucazt2KFq+nPSiwlVvvvlmo0aNmGXok2fYpEmTGTNm0CEbF5ZJdgMs6isnT53atMmUunVnfDO0oHBVwcqVb7/7HjMpH0vuhUJugT3TxhtvPGnSJJgTPGcUxqZWyTwQAw6jGDZuniyQbNdhuQIUw3IFyOHQJjsuRjBPiafHesOkwI7z66+/JmJy1KonGZRm5LBxQ1lAD7y+6kq9KShA4qAxc0WkfhBxLHF9H8Nx8MEHH2zWrBnbrE8++YQ3j2a6Ep1r9bGlT0YFI7VmitemOedakmnS8G644QbF0Z577klEhUi1KIblqisuDRip1QYSNFTVBn1kZdwgtxgjw7oKH+ETTjiBZ4VYtpn0zz//fG5faUFpRj6rBzIXLFhw//33b7XVVqyLTIOcPVgCeQI61ypTJT4LJNsNsoqda01Q0qPmxWU7iKtHbWoFKIaNmw+jhCxXgGxGQVYOJViN/w5iRj7yyCMrVarEbbPiAuxbOd3y/uMzwylQjLbddlv9O6zaiRBhy88Zl7meRev2228/5ZRTzE8kqvP1TUwWzD4HHnggN8uHgQ8bd8GA9bNgxx577FNPPdVwk4Zly5StUG7NQQf1fPi5xzaqXqVcYfmlU6Yee+zRFYgWrZ49e+YRR/SuWLF8GQ6wq1dVqlShVq0aDRrUL5f5l+VXsmMru2ZVhdVli8pUCX5NRfbfDSymwjJFZcsVralUpsxS3mvskn8dP6579270w4Tz25RJPQ7sXrdObfZ/K1cur1ypIlNQq1YtypUvV6Fc5aobVK7XtFG5MmXLVyg6YN/9nn32ud1339088K+++opXkDMx6tevH9uCvfbai9bM6xdIaanixYPiE45lIhs1ahSsNwxWCUTMSqnJTnOrWuUiuaGi88svv7xXr16HBOoZyAASY6+88kqS/c8UQcTnl73jOeecw6HqjTfe2Gmnnbi6GYktggxJi2g2ZIn+9T7RX45H2YZomatQJUAwKwSWVpMgjhqYEWvVBRdccOihh2aeyFrZT0NAwj333BPfVbwYHp96Pik33XSTfjZFY3v00UffeecdnlLoI7JFMqsgSzUr34033sjHrW3btvQZ+qLr3jNviLW7E6xRNimx9DJx/q5Rowbl6lzKZlhSq96i2dDfUdyGL/Mcgwebg1EMyxWgGJYrQA6HNmma4IPHlKFZA0bs1IyLlchXq4Qb9FrIh5z1denSpeysiZOpeHCFYpc2LEBOPIZRKAcpGeXkTHYgjZ9xyrL0Llq0KHOHgbhxkjOALVpeWFC4etnCua22+HmjKqvGjStctmz10qXYosBm/rd06apFi5cvWFC4bDn7lKLlKwqXrCpcXlC0ZO7s3gdPrLbh8vfeLipaoUtbwyhY8u03k+o0mLVzp6IFvxcuLShcUVCwaPHqJUG3nHRXrCxcSucZLlyydOmcubr06injp7bafG6TRkUzphYV8KiXBYfZ7IsIslXaeeedb775Zr0i+uMcSVfHSoaD8bhPKYaNmycLJNt1WK4AxbBcAXI4tMmOi5GYJzZjxowNg19VzeaSJ6mgBC9ZsuTuu+8W8/xZ8MaNG2e6Yg/37bff8hLAyMTFAtSpUyfNm5pPosRuiUuQr36Q4fHjx3OcpQe2vB9//DFpvJ/1Q/WoXr1606ZNCy6VyWe0I0aMYK9JmspNP8hh49rMWqifkEebbLKJRhU8ktXXXnstQd3Of/7zHyKqkiWTS+tvSQU9hV+Owbdp00b9x4hLHH300boLux9k3KDLYox8Zjz6OUf6zOwvypVj96MJMCjNSMmSYa5+zDHHkH/dddeRjGiiUN/YX3311eqBIIKZV3lL8AmlEJcnOXLkyHnz5vl3oZKnn36afngpZ8+ebYIIZl/FaLt164bLFekKO2HCBI65SpDEXGvy5MnsFzUexU1aPowSslwBshllF85YFfvS2SjTEHx41BrPcqMYiyuIZ6xTazPWb+KGYbncsN5nvB5YWrE0AbQiZVJCHFet+mCwwTzooIOUSVDlMBbXZ4EYG5rjsFyflYNw49nUcqcCNalVY0ZyseU4dJYvKFtYqdzyxQt23LHM5Anl9u22slrmH23mzE5t5ukFqTyLzH+KMjeeKS+3ZlW58jUKFhcOHrTs96V1Xnulcte9ypbL/pZmDYPnuGzY8IX7HVCjYkHB3rsVlduQM3D5wuyQMpbhkceJePXqChUr4Gd6Llum4tLF5Qd8sqpGnTrfDllTb+My5QqK1lQsKiyiV6rQpEmTeEW++OKLdu3a6YpBN9kZEJmIYQBrs9woxvolpWCBZLsOY3EF8Yx1am3G+k12XCyXFxdgEtxvv/2+/PLLypUrf/LJJ5wXObUoBzEVMlHqr47wpmLq18/fVqlSha54CQ488MAXXnjhgAMOoEP7ErAA+/XXX7Mem4+VggLDWJZ8rk7EDEBNFLLTfeKJJyhniv/mm28aNmzIbL711ltPmTKFtPr169t/XssdceLkXHj//ffrPe9fzjBWrs3M6Syx+r1RdMtVGBIJ6NRTT33yySeBOnXq8NBatWpFiaqwrLLbbLPNhRdeeOmll4ZeGovLCAcPHsw+RnFJaSZfyQyDt7qubvpBTprNch3OTPbBX6G55ZZbCG611Vavvvqqti8xLwpPfubMmS1atGCde+WVV3itlU9XPOHff//9mmuusf+8Fvv666+fdtpp+pUjPLc77rjjxRdfHDBgAK5zFyp5bu3vjXL+vJZLdOnShXfOM888w1GHOJtCXlAe/oMPPshUrMeL1CePlOvSCSX6kWl1pcvlw3KTMBZX4DAymXGiwFdmFl4LORnFsFwBimG5AuRwaBPAyxY0huw47Dhg8hHrMeIlfPnll9nksjvDDdL/kLmEzwLkxGMYhXKQklFOzmQHYvxYIroR04r7B/C/VasL1qzMbDgXL/lp67a/V6m6sGLlhRXK8b9FFcotrlg+gPKLKv7xv4WBXVCx/OzKFRdXKD+/csWfajVY/NmXXCNz4eCigtWFRQu+/eHHjRvNq1xhbmW6qrSwQoVMb0Hnwf+yvLBCpkO5XHFexcqzKm4wrvm2RbNmMNw1RSvNP6yn22Hfs+mmm/LZg01cgDQGyXAwIvcpxbBx82SBZLsOyxWgGJYrQA6HNtlxMYLNQ3vsscc4LzJ5sU4MHz6cp8piwzv/o48+YlLO/PaS4LFrhWAaxVVXrEYsgfoJUhRc4Y/LCVBwnYxgkyNA4kzeWimOxAsXLmQYTERM1mwInnrqqblz52J1SiPOuZYzDcPT+wH7zjvv/PTTT7Ddj+SwcW02f15L/4DeafTP6qgzOmJmJ6IqI9akl156idN/1KXlapDKURAFKcXyyTFNdhwZN2gvxshmia6WLl165pln8gzZmrAmcfVsm1UuQGJyJk6cqId86623cr8a+Y8//qhzv/68loev20HTpk3jpdG3aORzmKZcl3NEAtK5lrVWXwaYOO+06tWr87Tnz59v8sePH896/NZbb8k1cTGbsDfeeIOLmlswd5QPo4QsV4BsRkFWDhVbnI0o1mug1niWG8VYXEE8Y51am7F+kx0Xy/XZyQfQkCFD3nzzTXbl7AH79OmjH4ez06JYIMbmzMfK9Vk5CDee/VqfsXJhHM6alYrKrSkoWD5wYMVV88quqVxYrmqQ63Zr8ZoiXv/yayquLihbtKqgTOXK2+9YbuP6Zcpl05RfUFRYduGCgkFDK5ZZsaZsxaKylQorlClfWI4MWpHpX4yVW37NsjKrlxdWqlupy25lK1TmDbi6TJkKa/M5e7EGMKltu+22RxxxhPnbn3ZXPtv9i+VGMdYvKQULJNt1GIsriGesU2sz1m+y42K5Js4sfOihh+rvVTOHcp7YeOONx4wZo9+Zp6/yVEUJ0q/JFGseoJCIfQnTvxhr4mKBw8hv4gi7xx57sAngWgSrVq3KLLzddtv98ssvzPJEWIDPPffcunXrnnfeebiUUIiCNbE051rmazZzOtdys6+99tr+++9PE2vGnnvuqSM1ew6O104toAciqUkgxuIKfMY6+aGMjKtym+U6zFLEDpVXkw0KR8OuXbvmfDIq1AeNFZe3RL9+/Thks54NHDiQ9wY7Hh7LwQcfDHCOJx+Z26eWS/DEdthhB2zbtm2JILXqKiS/8MILJ5xwwgYbbMDwjj76aPZ8BDlMH3nkkezhOHxvueWW9EMh+dOnT6e3hx56qHv37upBXalbXRrX3JqdUGqWm4SxuAKHkUaVQxT44sYM5GQUw3IFKIblCpDDoU12XIxCOUj5g7HaMUnaQCkHmbQoFiAnHsMolIOUjHJyJjtQDBsX4Oi5MvOfgsKCgpUFq5cUrShcvaKoYJX+t2Z1gQGbi1ZzHC5Ynfk/nklBwaqVy1evKsr82z/ZbgWr1hQtL1hZtKJgCdtzDgCrMn/kSq36yXZlseUuW164fPWKVUvWrM4McfWazCCDbjODDfbLejmwkpqkUAYcRjFs3DxZINmuw3IFKIblCpDDoU12XIzsOE9yypQpzL8cepggZNnE3HjjjawrPF6OuXraHDGZN/VBoJbI6NGjmWqJqCvFxQLkxMUCZDPym7gKp2f9ng2mo5o1a7JmcAy64YYbKgX/yizLYfv27fUz9rw3GC2Tsg5bdj+Sw8a1mXMtu+rGjRtzmNtxxx232GKLu++++8EHH+QqzJjsRcyfCypftYggBzsepn26EiDlGEAOyxWgKEZ2vsPIZsSonn32WdYzHtfDDz/M89EfzCstKM3IZyw38swzz/DM9Rcg2daccsopPN5u3brxKAiyS9MpVm8SLKdeHUYp/+6776jSPon3CYvojBkzOLqQSQLicV1wwQXs8Bhbz54977vvvr59+7Zr1+6AAw74+eefSdCTpBxxXfY3LPbEeSvS1e+//86SHPSU+TGOESNGMIDgDrIl+TNKyHIFyGYUZOVQscXZiGK99dUaz3KjGIsriGesU2sz1m+y42K5Pvv5iNvEmo2ViUeVGBaIsTnzsXJ9Vg7CjWe/1mes3Gx5xslgAV65spXWlMn8XyBa/PxMsMyawjUF5cqUK1O2Ag18FAo5bXiXIztTsqbM8nJlOSmXzWTxnqmgyyLTvxibvUSZsqv4/6I1nIGrZKKZKzo5tuvHfbZzxHKjGOuXlIIFku06jMUVxDPWqbUZ6zfZcbFcExcw/7777rsc1zjPbbPNNocffnjr1q3NZpy5jKYrr7ySaXfAgAEsb8ySnEUeeeQRDsTmZ/jJdLoVY01cLHAYhTZx9aFDhw4aNKh27dqcLFkFGRizKiMZOXJko0aN9ttvP32ruXz58ldeeeXyyy+/KJDGH3U5GCvXZi7HAsBZuWnTpiwMzz//PCc5Tv8suuxIOnfuXKVKFTMzqBaRyZ6A5fnaa68944wzQi+NxRX4jHXyQxkZV+U2yzUMfPnll7169WL8PJarr76avZRy1Gq6DWUADR48mPcGhdw7YokdO3Ysa/BWW2110EEHVatWjRyS2e5w+x9//PFnn32mv7TNKstmZdiwYRyI33zzzeuuu+7kk09mHW3evDklekQ8Sd5LtHJWXrJkyeabb96jR4+dd96ZdZ1WhoHUP0s177R7772Xi/J+OOmkkzgKc7Zmbf7888/ZGrLqr7d/XqubzSEKfJmFGsjJKIblClAMyxUgh0Ob7LgYhXKQUoxRDBs3lAXIiccwCuUgJaOcnMkOFMPGjWcUGvcZxbBxDQuQw8Y1LEB2HIVykJJRKAcpxRjFsHHzZIFkuw7LFaAYlitADoc22XExioqzzHDmQFk/EAnEmay7d+/O1MkBggSWOlZZJhTWIZNmujKAnLhYgGxGfhMWaWBihEuTglgDHIM46NSoUYNJHzfoJvJyQU9Z12YK2XnQIb3pojq06SpKC9Kz+cqkZOLEiRtuuCGHM53GkMlBpkSAHJYrQFGM7HyHkWGGxCmzSZMmTPQnnHACr6DiykcJGXGPiCcAY20pAfHGeOihh3j4XFQRzrWs0PrCmf0Hqz5Phri6Vf9IPWNpReZCEgmCqVOn6lzLksy+gU2VXibERqdPnz7sEQH1qZL8GSVkuQJkMwqycijBapwqVaq/v/SBB8xu3QCTNeeMTYJfi6ggc2j9tb8PXFV/knQ5A/YIsQ4wzqpVqzIj5zMkZkZ9kY7oUG7MuURp5HC2ZqXh0jHJ/zMxDA6CxxxzzJQpUzj39+3bVyfFUovbtIH+kSIAT6lSpUrcPvduZxL//fffL7jggrPOOsv8cuZQ6THGPDoSeMjspVhou3Tpwum2QoUKBBEvep3Mv/X5d/7Ltbx7s/8tLj3oVKlS/WPE51oTpdj5mOPSpOlME6KCknL+PGUvEygbCpQNBZLLIOUi5ZRUZrrXo7A7FCvNyE6glgigpr9EvEaIEx5HyZEjR2677baPPPKI+aWMoSI/SxHSG0M9ZO4zeBT2jcPkNGrUSE9AUlP//v0HDhxYu3Zt5WfbLCluegNQts0T59oXXniBbY3yicjKjSn8a5W5sVwKX2szDyNVqlT/IGk+tcGIjzxBffDtNE0icv9yMR6UmZ7WbhpKLXWFjCuIkTn7Jkn+U1UYfJd+3nnnffjhh82bN3/uuec46DM8lM2wxIC1GCAxNtuWQPbNUqifUZeIqLczzzyzWrVqp59++qJFi/SUlG8ryUMjhz3BYYcdxvn4hBNOmDZtGv0Tx5pyXXc9VPBIcih8rU2VKtX/N2nqXM+leY315m8x2nUu7pp779u3L0tsjRo1HnzwwS233DLbFibyUXASzkgRNZVCXNpfWljpH3jgga+++uqOO+5YHfxweLahhKKQnjnR9uvXj1P7xRdfvHLlymzbP0Lha23m9UmVKtX/D/GRZxpdsGABs5uWMWk9nA0Y3pw5c2bOnPkXDuyvfSZPPfXULbfcUqVKlfvvv3+PPfbIORhe1p49e3br1m3GjBk8vXwGP3ny5BUrVrAQ0gkr99KlSwH679ix4/XXX88aqX9AN5tdEqk33n4cZ5s0acKtffDBB9ddd92yZcu4BMrmra/SIOMVvtZq85IqVar/D2KmY2qrUKFC69atX3nlleXLlxNBoV9L/iViUmJGY+Z9++23u3fvzprxww8/ZNv+ZOnSmk9NRPA/E1fnyMhdf/bZZxz4CgoKrrzyysMOO8welS2NGYvee++9Dz/8cMqUKbVq1UryXa4j9YMdN24cay0X/frrr3///ffRo0d/+eWXxx57LCfa8ePHN2rU6Kijjvruu+/eeOMNnUez9bmkdxrDe/XVV9k6/PLLL8OGDatZs+aBBx7I5R577DG2ViSQybuRYahqfVPwpHMo+ygd6ZYE2HiWG8VYXEE8Y51am7F+kx0Xy/XZz5cbxVi/xLBAjM2Zj5Xrs3IQbjz7tT5j5caz3CT5cqMY65QIfMY6+QIx1nZ9Vg7C9dnO8Wt9xvolpWCBZLsOY3EF8Yx1am3G+k12XCzXj/ssV8nM4wIsYnYbNWpUp06dBg4c2Cb4TfoElS8WiLEmLhY4jEKbVItwo1jDQyw5AsTKQWton2Ks3DxZWrJkyXbbbceZsnfv3qGXxuIKfMY6+aGMjKtymNuH2V5wQp0+ffopp5xy3333aQy0SnY+oPVp7ty5++yzz8iRI1kUn3jiCeKmCotMic0CsfohIlGOVb6abLATABM0gEW4hgWylOhOWVbtznEvueSSH3/88f3339efGSvf7rZ0LDcJY3EFDiOTGaPwcy29pEqV6v+J+MibKZIzk35JMofIVq1abbHFFsr5a6WpDemozYBN5M8Wj2LixIn69UlcvX379v/7GZKbnTp16gknnPDbb78dcsght912m54ACh2MFipeyr59+/7000/k7LbbbtjQ5HjRD1a1YhPhPaO4WVYFJp6pzyUVCjRsvRUJwvPmzWNvgbt06VJOvWpaDxXcbg798RxtETSPABvPcqMYiyuIZ6xTazPWb7LjYrk++/lyoxjrlxgWiLE587FyfVYOwo1nv9ZnrNx4lpskX24UY50Sgc9YJ18gxtquz8pBuD7bOX6tz1i/pBQskGzXYSyuIJ6xTq3NWL/Jjovl+nGf5TrM6YHjLOenxo0b77TTTvvtt5+WN6WZcoEYa3fr9ylGoU2qRbjx7NfGM1ZuPjx79mweyKabbtq1a9eKFSueccYZWC0npClHjMUV+Ix18kMZGRdg+cEuXryYw/Tnn3/eoUOHt956q27duso0aXINUIWefvrp8847b+XKlbyCQ4YM4VCuVtO/GGv3A5t+nLjPAsl2Q1m1CNdnP59dzvXXX//YY49dfvnlY8aMueGGG2rXrs29KAdrd1s6lpuEsbgCh5HJjFGxAiNeJxWba8Sw3CjG4griGevU2oz1m+y4WK7Pfr7cKMb6JYYFYmzOfKxcn5WDcOPZr/UZKzee5SbJlxvFWKdE4DPWyReIsbbrs3IQrs92jl/rM9YvKQULJNt1GIsriGesU2sz1m+y42K5ftxnuQ4zNQ8bNmzWrFlM6xtvvDERJciacoEYa3fr9ylGoU2qRbjx7NfGM1ZuPsxkOHr0aE6H2267bcuWLQkSYblVmnLEWFyBz1gnP5SRcbkQdvny5aeeeupLL73UqlWr119/vUWLFiYZ0CVUgkUrVqyYMGHCvffe+9xzz3G0JbLZZpsNHz5c/5KxSTaMlWtYIMaG5ogFku2GsmoRrs9+vn5j1BdffMESu/322+u3RZpdDtbutnQsNwljcQUOI3OUj1GxAqN0rcX6JYYFYmzOfKxcn5WDcOPZr/UZKzee5SbJlxvFWKdE4DPWyReIsbbrs3IQrs92jl/rM9YvKQULJNt1GIsriGesU2sz1m+y42K5ftxnuQ5jjfSVHUFJOVhYIMaauFjgMAptUi3CjWe/Np6xcvNkzYcmCJjTlXLEWJPmM9bJD2VkXGDVqlU333zzHXfcwSGPgx0bIC5NnFZykHJYX7EssVOmTPn+++/ZGbBnokmZPXv2fPHFF83fjiWo/sVYuYYFYmxojlgg2W4oqxbh+uzn89hNGhKvn39eW/q11lzGXCOG5UYxFlcQz1in1mas32THxXJ99vPlRjHWLzEsEGNz5mPl+qwchBvPfq3PWLnxLDdJvtwoxjolAp+xTr5AjLVdn5WDcH22c/xan7F+SSlYINmuw1hcQTxjnVqbsX6THRfL9eM+y3VYCcY1YBgLmzQnLhY4jEKbVItw49mvjWes3HwYmbMHogmWKzZxLK7AZ6yTH8qIZRWr2gceeOCyyy5jKYVjJnQly0qmQ6oeeuihE044wZQ7l8bKNWz6ceI+CyTbDWXVIlyfQ/MNm7hpwubPcpMwFlfgMDKZMcq9GqdKler/j5g1NHEIJDX9v1X2KVjKNvxp0rfH77///rXXXsuB1QSjxLxvT/1ILuvrNtts06tXLwX/Xso+6+LKtv0NVf7666/PoiXzstmvXxSjnGk5E6SSpiXJj2JU6nI7iJLUotCmJLU2o5KW5MOoRCVRCShnrRTalKTWZlTSknwY5UzLmSCVNC1JfhSjUpfbQZSkFoU2Jam1GZW0JB9GJSqJSkA5a20NGzbsqKOOmj9/PutlaEJOUbjttts++eSTjRs3tlepnMNwLpczX8qZljNBSpK2rhiVqCQqIckmoNhB2IigitUaz3KjGIsriGesU2sz1m+y42K5Pvv5cqMY65cYFoixOfOxcn1WDsKNZ7/WZ6zceJabJF9uFGOdEoHPWCdfIMbars/KQbg+2zl+rc9Yv6QULJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsNodfBvGvbv33/UqFHTpk37/vvvu3btav601elWrHLDQLVq1XbYYYfdd9+9SpUq+ieb/nbfIcczVm4+LDcJY3EFDiOTGaNiBUbmMuYaMSw3irG4gnjGOrU2Y/0mOy6W67OfLzeKsX6JYYEYmzMfK9dn5SDcePZrfcbKjWe5SfLlRjHWKRH4jHXyBWKs7fqsHITrs53j1/qM9UtKwQLJdh3G4griGevU2oz1m+y4WK4f91luFGNjygVirJMjcBiFNqkW4cazXxvPWLn5sNwkjMUV+IyNqTWM9Oe1aPDgwWefffbSpUtHjBhRtWpVBZ1uxSo3DFD12Wef3X777bvtttutt95KMF1rfZabhLG4AoeRyYxR+h1yViViO4iS1KLQpiS1NqOSluTDqEQlUQkoZ60U2pSk1mZU0pJ8GOVMy5kglTQtSX4Uo1KX20GUpBaFNiWptRmVtCQfRiUqiUpAOWsdNWrUaPz48ePGjTvttNP0t4yQPa0bdoJFRUUrVqxYuXLlww8/vO222+611152Qs5hOOPJmS/lTMuZICVJW1eMSlQSlWA/3iiF/2wUlalSpUqV6i+Rfn8IJ9HatWszITOtm5ndnuKjRGHNmjXbtWunP6lFBAWp/gzpsccrfK3VS5sqVapUqf4SaQbnOCvGfvvtt5988smQIUMWL16Mq7k6SsESkDngmq6AVH+S9MzjlZ5rU6VKlWq9lqblV1555fnnn69Tp07lypWzDanWD+kFilf4WpsqVapUqf5amTNTYWHhyy+/vNFGG/Xv37958+aVKlUiuGLFiscee+yJJ554fK2efPJJ7Ouvv85xNugg1Xqk9GejsioR20GUpBaFNiWptRmVtCQfRiUqiUpAOWul0KYktTajkpbkwyhnWs4EqaRpSfKjGJW63A6iJLUotClJrc2opCX5MCpRSVQCylkr2e7gwYO/+eYb1tqpU6deeeWV5p89QMuWLbvssstGjhw5fPjwH374YcSIEVh4wYIF3bp147BFFUtvkyZN9t57b5VIOYcRM54oRjnTciZISdLWFaMSlUQlJDnaFvvBZSOCKlZrPMuNYiyuIJ6xTq3NWL/Jjovl+uzny41irF9iWCDG5szHyvVZOQg3nv1an7Fy41lukny5UYx1SgQ+Y518gRhruz4rB+H6bOf4tT5j/ZJSsECyXYexuIJ4xjq1NmP9JjsuluvHfZYbxdiYcoEY6+QIHEahTapFuPHs18YzVm4+LDcJY3EFPmNjag0j43I87du3b79+/Vq1ajVr1qzPPvusXr165vchr1q1atCgQSyodjlQs2bN7bffniW5oKCgU6dOe+yxx+23364m5TiXxso1LBBjQ3PEAsl2Q1m1CNfn+FqfsXLzYblJGIsrcBiZzBil3yGnSpUq1fqratWqsdyysl588cUrV65kAUZM9IsXLz7wwAM5whp1D3TBBRewAJNDrdYDcaq/VunPIadKlSrVeir9cz3NmjV74IEH3nnnHU6oOsiuXr26Vq1aM2fOnDNnzvy1mjt3Lu6HH37IoZYclljALLqp/jxp3YxXsYOwEUEditUaz3KjGIsriGesU2sz1m+y42K5Pvv5cqMY65cYFoixOfOxcn1WDsKNZ7/WZ6zceJabJF9uFGOdEoHPWCdfIMbars/KQbg+2zl+rc9Yv6QULJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsNILmskC+ppp5329ttvjxgxokGDBueee+5TTz3FGbdPnz6VKlVi0SWZ1RSpnBJqJVxW31122aV58+avvfZa1apV9e8AIlrtS2PlGhaIsaE5YoFku6GsWoTrc3ytz1i5+bDcJIzFFTiMTGaMihUYmcuYa8Sw3CjG4griGevU2oz1m+y4WK7Pfr7cKMb6JYYFYmzOfKxcn5WDcOPZr/UZKzee5SbJlxvFWKdE4DPWyReIsbbrs3IQrs92jl/rM9YvKQULJNt1GIsriGesU2sz1m+y42K5ftxnuVGMjSkXiLFOjsBhFNqkWoQbz35tPGPl5sNykzAWV+AzNqbWMJLLwjlo0KDx48fjslJ27979gw8+WLZsGUts06ZNd9ttN3JoIh9AKsTqILtw4cJ3332XZbigoKBy5cq9evWqUqUKcWRfzvRgs0CMDc0RCyTbDWXVIlyf42t9xsrNh+UmYSyuwGFkMmNUrMCIV0vF5hoxLDeKsbiCeMY6tTZj/SY7Lpbrs58vN4qxfolhgRibMx8r12flINx49mt9xsqNZ7lJ8uVGMdYpEfiMdfIFYqzt+qwchOuznePX+oz1S0rBAsl2HcbiCuIZ69TajPWb7LhYrh/3WW4UY2PKBWKskyNwGIU2qRbhxrNfG89Yufmw3CSMxRX4jI2pNYyMq3Kb5frs58tNwlinXCDGhn6t3l0AAGWvSURBVOaIBZLthrJqEa7P8bU+Y+Xmw3KTMBZX4DBiT5OlaBUrMDKXMdeIYblRjMUVxDPWqbUZ6zfZcbFcn/18uVGM9UsMC8TYnPlYuT4rB+HGs1/rM1ZuPMtNki83irFOicBnrJMvEGNt12flIFyf7Ry/1mesX1IKFki26zAWVxDPWKfWZqzfZMfFcv24z3KjGBtTLhBjnRyBwyi0SbUIN5792njGys2H5SZhLK7AZ2xMrWFkXJXbLNdnP19uEsY65QIxNjRHLJBsN5RVi3B9jq/1GSs3H5abhLG4AoeRyYxR+vdrsyoR20GUpBaFNiWptRmVtCQfRiUqiUpAOWul0KYktTajkpbkwyhnWs4EqaRpSfKjGJW63A6iJLUotClJrc2opCX5MCpRSVQCylkrGTdJfhSjUpfbQZSkFuVMy5kgJUlbV4xKVBKVkGStLbY4GxFUsVrjWS6MlWDzLbT+3J6gMmMYq1pFHMb6TXZcLNdn5ehPMtD8+fOXLl1aqVIl/X01IqZPMRa3sLBQQSLcCJYelInMjySY/BiW67NyEG48+7U+Y+XGs9yYHMSdzpo1q6CgYMMNN6xRo4a+JCGuHDHWKRf4jHXyBWKs7fqsHITrs53j1/qM9UtKwQLJdh3G4griGevU2oz1m+y4WK4f91luFGNjygVirJMjcBiFNqkW4cazXxvPWLn5sNwkjMUV+IyNqTWMjKtym+X67OfLTcJYp1wgxobmiAWS7YayahGuz/G1PmPl5sNykzAWV+AwMpkxWvd/v5arMk0vXrx44cKFrGf2gNYf9e3bd7vttjv33HNzPqNFixaxMGO5HbRkyZLVq1ebNfufKh4Lq2zPnj15Ss8//3w2mipVqlSpSqV1+fdrTe2kSZN23nnn7bff/rTTTtPfBltPpOFhly9fPm/ePKwiMTrvvPN23HFH7kWC99xzzyuvvJJ7zGb8E6XjO3uLBQsWrFq1KudTSpUqVar/t2KGzKnwtZZjTSlEoS783HPP/fLLL1OmTPnwww/Hjh3LQbB03aoKZf0I6aIoJpm4ErL+2s6zTrTmzJkzceLE2bNnk0wP06ZNGzp0aL9+/Tp27Pjzzz8Hl8181ZBTuhzJAkXUhEwwf4V2RYRLc1RdtmzZ4sWLs9FoqQdVCcSygiCxmIKsjMQKlk7qR8qGUqVKlWq9VHaqitU6/g6ZqzKVv/baa/qzzEWLFr3++utMzaX40lUTenLF3LBZG4wtaed77LHHyECff/75kUceyd2x+t5+++2lvi97ACUdTLz8/iUid9xxx2677XbFFVfkHDZPSQ9KLEBiO2IrU1Oqx+vL9JB/V6lSpUr1l2sdf4eM/frrr3/66aeqVavWqlUL98knnywsLDQ/WZNcVHEOA3IWkkAyAkKTFSSBE7ZxQzNDRSbj546qVau24447Pv7449tssw2LyqhRo/Qb1JKITnRFMwa5Yu5U8fzFOrpq1aqsY4kBT5gw4Ycffpg5cyacjeaSBhkMNiP1LA7aXXF1nrPW8myoVGKE9JN+fZ0qVar1X8GMmEPr+Dtk7FNPPYU98MADL7vsMiKTJ0/+8ssvNfkGWSGiieGSg/3iiy9uuOGGrl277hqod+/egwYNsmdwgLPydddd9+KLL5I/bNiwk08+uVOgW2+9ddmyZebOAZLRV199deKJJ3bs2JFT3QUXXDBu3DhdVFfPKWVydSx9VqxYcYsttiDI6gsHKa5II3/q1Kk33ngjQ50+ffr8+fM5VmqcDHj8+PG6qY8++ohnxdi6dOnyyCOP2L9bnAX4rrvuonzw4MG4SJ0vWLCAIE+JZ6uIbnbKlCnXXHMNXfHcdJWBAweq8Pfff7/22mt5VmRyOr/++utx7733Xi6kHkJl/gEv0t54442DDjqIbvfee++XXnqJkdOtmuAlS5a8+uqr5513Hk+YAZAGc9e6Ojdy9913c1HeCZSoc42Z8rfeeovbefnll+lHQUbLc9tzzz3pbb/99uMdtWLFCl2RfNNDqlSpUq0PYlLKrcxc6Il5jUkNATkZGWYJ0d8P+fTTT6dNm7bBBhswjl69enFA4dymtKA0I5uZjtFrr71Wvnx5SurUqdO0aVPKK1SoQISJ3vSATjnlFC5x2GGH/fvf/65SpQqMSCOZRdpkAohZm1aa6tev37hxY4DOt9xyS+69W7dupAUD/+MWUOYagcuQ6JDMHj16wHSL5s6d26xZM/q58sordSHJrlUmqxrrceXKlbmvJk2aaBiMEzVq1Igl/6KLLpKrVY3WK664QrXB8yjgIRC/7777iJhLTJo0iUfEjetf1NJFhw4dWrduXZJ5/gxvww03pNubb76ZJ0Drd999l3lHBNKFAE7nXEJ9koMMczl2LTwlkm+//fYjjzyS3ihhnLoFFk5qzTjPPPNMgiQ3aNCAjYiYp/3rr7/SyhhOPfVUInvttRerprkc5cuXL2/ZsiU9s37jkvnNN980bNiQ5Hr16rVo0aJSpUr0dtRRR2m51XOQTD/BqIsximHj5skCyXYdlitAMSxXgBwObbLjYhQa9xnFsHFDWYCcuFiAbEahTYCUkzPZgRKycfNhlJDlCpDDcgUoipGd7zAK5SClGKOEbFzDAuTEfRZIthvKgBTKQUpGCdm4+TBKyHIFyGaUXThjtY7/vJZFhdmzdevWO+2008Ybb8yJjUlzwIABHLmYT7NJYaIVMY+z/rGyMuGykHzyySfNmzen9T//+Y/SJCXT7dVXX81q9NBDD3GAYz3gfigZMmQIrZl7K1fus88+u+WWW3DPPffcr7/+mj45R7KE/PLLL9m+koknK8s6x7qCZUU555xz1OqLq2cpqDrjjDMWL1581VVXMYa+ffuyYnHmO+644+6//36Obu+88w7j3G677XjNOB1yAqZct2D6MSBl7j9YNeXSysGR826HDh04BKNvv/32vffe42hIDt2yaPGIDjjgAFzOnV988QVn/ccff5xO1EOo6JaEe+65h4WQY/ebb775/vvvb7/99jSxy9FPcauHatWq8Vh4RXjheP4c0NkncTzlpVTOIYccwovLwCZMmEBEQfrnxidOnMhbhfMrQfYxPJYZM2awuNIVg3z00Ufp/IUXXuD4S4LzHFKlSpXq7yEmL18sDwZyMmI2x2Wu1x9k3nbbbZxmOIIw3bOucBUiypGVKMzS2jhVAIU6vmD79etHOavjkiVLlIY41xLkxNO5c+eZM2eqiiWKox5Xf/rpp5XGYrDPPvuQyRqzcuVK0znxgw8+mHj37t3pU7dgAMFySaaWTE5aHKM5lumcetJJJ02dOlVHRnJMvqmV9OfWLG+bbLIJKxDJBLn67rvvTp8M9eyzz166dKk6YS3hAFe9enXz9TID1pfVLMlBf9lLsDgR5GbpU0HOfDvssAMdkklXSH1KYuwJJ5xAYc+ePXEpVFx9Bt3/cQs0MU6da7mFiy++2IyT11THYp4AEQV5FFiEy6NGrJ3U8koRoUO2Gm3btuXq1113ndKwDFs/aHb++ecrctddd9Ez1+XVJKIgV6eQTRjd4gYjzcgftmEUw8bNkwWS7TosV4BiWK4AORzaZMfFKDTuM4ph44ayADlxsQDZjEKbACknZ7IDJWTj5sMoIcsVIIflClAUIzvfYRTKQUoxRgnZuIYFyIn7LJBsN5QBKZSDlIwSsnHzYZSQ5QqQzSjIyqHwc222sSTiepxaRo0aVbt2bWZzOmEO3XXXXbfeemvgueeeYzrOpoaJGVYlwfUzIohlohdLQUtWm2+++VNPPVWnTh2qaGKV4nhE3KSxDHOQpZVDEsuD4lyIxXKzzTaDMz0mEJmzZs369NNPOSwy3XOnrIKcveiKxQCbzQuTrnjfffexFsKILUKjRo2ATsEfMDMYmBzWYwZJ//SpQlkp6CwrP8I98hwIslZxywxPCXSLYFlGbuIAAoIOwqWcvffe+/rrr2ecRMjnsZuHqYgkF+kLZM61mfdgcEXE66h3BUdk7lGZv/3220cffcSxVd9JkKx/mYQrqlxr7S677EJw7Nix+sP4VKlSpVqvpFkuXuFrbXb6TCblMzM+8cQTzIn77rtvs2bNFKlRo0bv3r1JYKLUHy6a/CiRM2HChFdffbVv376XX375iy++GJrPhbbffnuOm7ASiOgnn4P2jH799VdmZxaJ1q1bk0OC4sqPH4YtMjml/f7775w4uUd2D88///yee+754Ycf0sRtZvMixNrTtGnTrBP0xj1imzRpooVWLxX9YLNJlpIEWfzOO+881ifOmhy+DzroIE7JnBrp2RleaG/x4gVlpRTTYc2aNQHTDxEEsJcaPnz4M888c/PNN3MSHTFihH0tmAWV++XF/eqrr9T0+uuvc35lF9KmTRtc1uAxY8bQG4Pv3r07B1kE6Fd20z9HbV5Eu9tUqVKl+svFpJRT4WtticTkiJ0yZcpnn33GKWTkyJGHrdWhhx6qv19L/Nlnn1V+qFh+WBU4LJ544okdOnQ45phjWGuZczVl+8pM8MF5Dja3quXKaOHChVjWCUQyrUighORivUQc2RkYB1xGuHTp0lNOOWXy5MkaQ5QYmxmnZFyGEbxMf6xbQfsfIhPZLIVmssQ+9thjnNd5kp988glHeVapX375hWvRms0roRghvZkrCpynp6YhQ4awHencufMZZ5zxwAMPfPzxx2xNlCCRxoF411135cytH2NGLMw0HX/88RWDH+eG2R9gWYC///77YcOGYVm/p0+fzpNnnaa1FK9dqlSpUv3lCl8nmFWTS/Pva6+9Nm/ePGb2n3/+mTXyjbVixtQ0+sEHHzD/kh/aP8ElS5awQjz33HObbLIJB0cOkaNHj77jjjtixqOekYCIrMSosJyHODCRwGKJJWKqgqzcUiZWhZyeb7nlFu505syZAwYMiO+HFUXLQ9a3ekPqUKMCgvY/FKRkpB50O4g+cakyEZi7O+SQQ7799ttHHnlkjz324K6//PLLww8/nBeFZKWhTHexA3ZkkrmE2THYcYAVvWfPnl9//XWXLl1YZdl1/fDDD/rzWjuNBfXoo4+mn/fff3/OnDkMb+zYsfXq1evRowdBErCVKlUCLr/8cvr89ddfZQUs540bN7b7TJUqVar1QUxKORW+1jLrJRf5y5Yt02+ov/jii5lAR40ahR03bhwWMfuzEsyePfu9994Lunf7J8JwmUy/+eab6tWrs9wedNBBAE26DaXZCg0iO848jstCqzUeKc4SZZarJPIzN95442rVqhFnJcuGSqicVydB9440WpYZ3QWPV0tONnVtbwTZB/Tp0+edd9659tprK1So8NNPP7H6+pnJFZVv4sBTTz3F2tm+fXveAx07duS1VitWIDHy/fffn0fHHoUlmVeZ+zriiCP0QiNOrltuuSVpjJnHW6NGDW4HWzMQTI7TZ6pUqVL95dK8FK/wtTahzLlq6NChI0eOZEI87rjjmjVr1sJS06ZNOfQQJPnpp59evfZ3IztinZg6dWpBQUHdunU5vugMSnz58uWAVkddS1JVvLj0RhttxBX1PTaXUD8s6u+++y4JybtCZFKOGM9///vfRYsWEdxwww2JKCFGoVeJCkowA2YdAtgrmKuw0OrvGpHjvMamqkqVKmeccUb9+vVxZ82aFfSX/YNbIhx5YQUzZbmUM23ChAnkNG/eXN/VK5+riLmWLkeQhXbvvfcG7rrrLjZeG2ywASfvTBeBeNHZY5HJSsw7Khv1pK5SpUqV6m+k8LU2M0cmkMnkZIPdc889W7VqpQldcYTLGsxyCw8fPvy7777z+1eEYyjJU6ZMuf/+++fPn88C89hjj91888204k6bNk1TNjmmxJcdZ2bX3yh95pln+vbt+8svv3DUvvvuu3v06DF37lwykXqLknLQkiVLxowZwzrHKnvDDTdwfKeQhXbnnXeO78EXvRnrK7jaH03adrzyyiv6Y0vOgt26dVu6dKnOjnogiOExpM8++4z7Ym+xYsWKN954A65YsaL+FhbJWB4IT4Nl7KuvvmLPwc7G2cH4UqE9JMlEABZ1xsPa+eGHHzK2iRMnXnTRRZ9//jmFY8eO5SoMSZlEOHZjR48ePXv27LZt226//fa4pqtjjz22TZs2bLCA1157jQ0NI1Sfb7/9NsAtm/xUqVKlWh/E3JVb2dziMpM4EMVMgsyhWObBBg0a0NVbb72loMnEKodVqlKlSsySZ599tpMgkcPkyzzLYsAKwSFp0003hffZZx9OuhRut912LJmkIf392t69e8PUBiPKdMW6QpzTc9Bl5tI///xzkyZNKgR/HzT4JrImfXbs2PHoo48mk3WLNFMuQEF1xqV/cqilCrGiIIAIg3zggQc4vdm3Y2ol/f1aMlkpFVHCEUccwdUZg8YvsQRWrlyZp8SGgDhLFJ2/9NJLBLlojRo1NtlkEy7NSZ0b5I44vH7zzTcU0ufChQu32morghzld9llFxYwjZOFjfWJ3iQuQT/Ea9euTdqZZ57JVYJR/3HLYpJZ8LRz6tevn900efJkborxs/tRt4MHD65WrRrdEt96663pHDj44IO5ccq7d+/+/fffk6ZuGWrr1q31DB955JGgg+yLiOVhDhkyRL9jiwReUF6sdu3acdebb775zJkzzdNGKhE4jGLYuHmyQLJdh+UKUAzLFSCHQ5vsuBiFxn1GMWzcUBYgJy4WIJtRaBMg5eRMdqCEbNx8GCVkuQLksFwBimJk5zuMQjlIKcYoIRvXsAA5cZ8Fku2GMiCFcpCSUUI2bj6MErJcAbIZBVk5lNd3yMyG2JEjRzZs2PDAAw/cY489iDBLmiYBl2nWrNkxxxzDpMnhjElcTbYYLvMppzEOnfS2cuXKzTbbjLn4nXfeufrqq5l8582bxyGJTHqjiaVXf7NI5dKWW25JnH6yfpkyrBYfffTRIYccssUWW2i5Ov300zkhMRL1kM2LFqsXyYhDGLZ9+/aHHnro9ddf/8MPP+hXRWbzwsRySBUX2mCDDbKhYPwsGwT1eyqMyNElWFx1X2TyNB566KEWLVpwhiahZ8+eAwcO3HvvvZWpb5gRF2IT07lzZ5Y3lkDWJJbbBx988OGHHybCsyWHPhn8m2++iaUrXgjWLZWHinzWb67CpicbCkSHuimWdlzSuNbrr7++4447sivixd11110//vjj559/nuW2UaNGY8aM4Vrci5IZ86mnnkq3u+22Gwl6mwYdZ1qx9MYe4vLLL2fjxXl9ypQpy5YtYwk/66yzGDYPXLeTKlWqVH8jZRbCLFpiOtPEZ6bIGJYbxVhcQTxjcTlpcfRhALVq1WIJIcK5Z37wawvr1KnDcU1pJt+uxcp1mN4WLVrE+s15ixWXIKLV9OMz1uT4LBBjc+Zj5fqsHIQbygBLDmINZhuhKr8fxINiWWK1Azhc6osE5WDFPAqOywsWLGCl5FGE5tgsN4qxuACiW14mBlmzZk1eJiKs5eyQuIQiqjKX8Psxrvrk9eKdALA888KZPZzybVatzXKjGOuXlIIFku06jMUVxDPWqbUZ6zfZcbFcP+6z3CjGxpQLxFgnR+AwCm1SLcKNZ782nrFy82G5SRiLK/AZG1NrGBlX5TbL9dnPl5uEsU65QIwNzRELJNsNZdUiXJ/ja33Gys2H5SZhLK7AYRR/6JKKFRiZy5hrxLDcKMbiCuIZi6uI3SThcj8mzQDWZrkOG1dSkN6wqkUOY+WGskCMzZmPleuzchBuKBtAJm5eWlwFFWcpVROu/biwMK1yEYsfLqDjKaAch+VGsQCZEgCZfmwQ2xFAjLVdmO2CIgwSkHCxyrdZTaH9hDLWLykFCyTbdRiLK4hnrFNrM9ZvsuNiuX7cZ7lRjI0pF4ixTo7AYRTapFqEG89+bTxj5ebDcpMwFlfgMzam1jAyrsptluuzny83CWOdcoEYG5ojFki2G8qqRbg+x9f6jJWbD8tNwlhcgcPIZMYo92r8P5ZuQKuCc6vrRHSFkjya9UdaFCVGHjP4hPdl9hlmzc5HGpgBurVfPqyUSS25nB1DqlSpUv0dlfnH0bJoycxr9gQXxShnWs4ECVdzq6ZXATIcZJWsW7EpN4CSl0uG7SBKUotCm3LWasAodNWx02QlBSU/x1ij0D6lqCZx5mJru7LBMBLH92PkdGvAqET9SH82o5xpOROkkqYlyY9iVOpyO4iS1KLQpiS1NqOSluTDqEQlUQkoZ61k3CT5UYxKXW4HUZJalDMtZ4KUJG1dMSpRSVSCM0eFqthB2IigitUaz3KjGIsriGesU2sz1m+y42K5Pvv5cqMY65cYFoixOfOxcn1WDsKNZ7/WZ6zceJabJF9uFGOdEoHPWCdfIMbars/KQbg+2zl+rc9Yv6QULJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsPIuCq3Wa7Pfr7cJIx1ygVibGiOWCDZbiirFuH6HF/rM1ZuPiw3CWNxBQ4jkxmj9e475FSpUqVKleofpvXuO+QsJUtLkh/FqNTldhD5OfoDS0d+mrECW3bEaY1qimGNx/y5r4kLUBSjJGmGoxJQzloptClJrc2opCX5MMqZljNBKmlakvwoRqUut4MoSS0KbUpSazMqaUk+jEpUEpWActZKxk2SH8Wo1OV2ECWpRTnTciZISdLWFaMSlUQlJDnXFjsIGxFUsVrjWW4UY3EF8Yx1am3G+k12XCzXZz9fbhRj/RLDAjHWzxEg84esitgsy/pHDlZ/T0YJWCXYHNWPzVi5NpslFldxrmXYz7dZbhRjnRKBz1gnXyDG2q7PykG4Pts5fq3PWL+kFCyQbNdhLK4gnrFOrc1Yv8mOi+X6cZ/lRjE2plwgxjo5AodRaJNqEW48+7XxjJWbD8tNwlhcgc/YmFrDyLgqt1muz36+3CSMdcoFYmxojlgg2W4oqxbh+hxf6zNWbj4sNwljcQUOI5MZo/Rcm1WJ2A4iP+e7774bMWLEypUr9UuJJSdNr9a8efMGDBgwfvx4/bKkbHNYn0ZRTTGMvvnmmx9//BGoW7euiQtQFKMkaYajElDOWim0KUmtzaikJfkwypmWM0EqaVqS/ChGpS63gyhJLQptSlJrMyppST6MSlQSlYBy1krGTZIfxajU5XYQJalFOdNyJkhJ0tYVoxKVRCUkWWuLLc5GBFWs1niWG8VYXEE8Y51am7F+kx0Xy/XZz5cbxVi7xFiCJk1fzM6ZM2fSpEmVKlXaZpttKlasqMxDDjnkzTffPOOMM/7zn/+YfJXbTA+DBw/ebbfdOGhOmzZNv42SVqz6sdmpDWWsXJu5SkFBQefOnYcMGXLNNdfccMMNOukS/OGHH7h0y5Ytq1WrpsOuUys3irFOicBnrJMvEGNt12flIFzDSAmLFy8eO3YsvPXWW2+wwQamxO9HjDU5+bBAwtX7YdmyZaNHj4bbtGmjX2aJyFRtPGPtbh3G+k12XCzXj/ssN4qxMeUCMdbJETiMQptUi3Dj2a+NZ6zcfFhuEsbiCnzGxtQaRsZVuc1yffbz5SZhrFMuEGNDc8QCyXZDWbUI1+f4Wp+xcvNhuUkYiytwGJnMGKU/G5VITJ2aSW3xfDmJfvzxx7vuumufPn2YZLMNax99zhdAPRjOmV86qWckNnbmzJm77777XnvtxdqgyN9RvC7jxo1jv9K1a9cpU6Zko3+dfv3113333ZcHO3369GwoVapU/+8VvtayYqdyxOHpt99+0z8QlA0F0m8V1mKcDQVaDx+jPSQYFa79ByScwf9dxC2wSwBWrVqluyCipv+9zD6mIPinjTLPN/0opUr1/0D6sMcrfK1lvkgu8s1MDRARqyvDmgdlJVXZLFeAFGQONTkSQcfFEsnUrGW5hhGuRgtgg7FnhmpqM0mBYCMT6dSp0xZbbPHEE0+YIIIPO+ywGTNmfPHFF+Y3LUu0ytpj070AWKRMX2o1aQKzIsLZvDCRYD8BI5qcwk033ZSz1+TJk3fcccfya3/RtGppzdQHETjoINNkW5MgQGoyIMbayXKxxkU2qzUYYEZqyhRbo7JFsE2bNpzRx44d26JFC0UkcyE4yM0+Q0UkOHNVS0FiRnDUYJw0I3KwBAHnQqlSpfqnKpgJcmgdfIesKQbQQsKOfvny5QsCrVy50sxupImxnEIWLlw4f/78FStWmATlSEToh/OB8kmbN28eJQSJSLQuWbKETsw/HESQWgaDVbcwlipq6UGXw8WqxCQTXLRoEb3pKiongVZcLLJ7louqVKlSs2bNWrVqweoTGSaN5KVLl9Kz/vlV1apJOb4o10W5tTlz5vAkzZgpV06UlIBdtmwZhbqofy0uUa5cuQ0D6XtschBXsaV/AIBHx9NWjuKc8hkYz19VQZfZO8JyRT1PcsxLjDU5iPcAOeYlZqhz584lmSZck2ZqeRR6dfSmookc7gJboUIFXoKNNtrI/uEy3TXiQoyWznkgBNWkHFrlMhKEC5Ovd4IGo2CQnn2HY7lxOiRN/9JD5jJrPwUaEiX2YFKlSvX/XOHTgeaOhNIUAzAJPvLII/vss0+dOnXq1auHbdy4cc+ePTVDaerhIHXxxRdvueWWJGy88cacFA8//PChQ4dSTpq6Qv/5z3/222+/a665huns/vvvb9euXf369Rs1anTooYdOmTKFtG+++eaggw4i2LBhw1atWj322GNMkcS5Cl1xyqH8gAMO+PHHHz/66KMuXbpwuQYNGpBJn4xTaYhrff/99+ecc87OO+9MTt26dWvXrr333nt/8sknZjBvvvkmkUmTJpH/0EMPweiuu+5S64cffrjvvvuecMIJrGrqU6IJ+/vvv5955plNmzbl6oyWQ/C3335Lk25Wmb6YqadOnXr66ac3adKEG+QAyi18/vnnxGlVz1Ei57fffuOOuCi3w6vAcxgyZIiev3IEPCVGTuvo0aNxdb9vvfUWryAvCs/z6aef3mWXXeiEkethkvPrr78eccQRDIk74uXjOXDj6lB3xAA45fPqMHJE2kknncTp2X7mdMILdPDBBxP/7rvvjjzySDrcZJNNeIF46ZWjZPqcPXv2FVdcsfnmm3MvvDq8bXhTETQ548aN40a4Iq+RCTIM3jx33nknt0Aht0Bh165deTX1GJGSiTAYnjYr6KuvvtqpUyfyueuOHTv+97//Jdm8Upz+R44cyWi5LzpkMJykL7nkEvrR01MOd8ryv0HwDymqMFWqVP9g8UnPrWxucZnJCEjCrBwcOJjs9I/GcMhg7mOq4qjBAsZcTAL66aefmExJYBrafffdu3fvzmzF3MTRimmdIw5S5qWXXkp8jz32OO6444Dq1avTFcCMtv/++3/66afMhhUrViSof9O0atWqrKk6nVA+ceJEXeW6665jMJUqVeLciasejj32WHPERFyCYTOSPffck871VTB21KhRdMWQ+vfvr8sR5xRLVwz43HPP5VqUP/nkk1yL3QMnM/NkWAwYFZPyrrvuCtCb/l05emCaHjZsmO6UzEGDBhFkALNmzcLN3Hxh4fjx41u3bq3k3r17t2zZkgQ6+eCDD1gCSdCTR5TIqhbLXmT77bentlq1ap07d2bl4Map1c/EXnvttUpm8GQyNh7O4MGDqQ0e3mr94HSzZs14dDRRy6qje99mm21Ys1nCuREegv71XJoeffTRzKCDHhjeSy+9xOvCgBkGewsdN9u2bcu2gwRd+ocffiBIJ/fddx8Pk2RY/+A8T/i5554jTffF4ZK3CnEeIJsAdjksyezhzL9UT2/s1RieXjJKFOdIzQtKISNk5Lwi7AwYeeXKla+88kqNRJn//ve/NcIbbriBq5PAYACSWZ5//vlnk/zLL79waZLZQPBu59nytuGtTgKtsqz3lNMJuwGqJPMaoRiWK0AOhzbZcTEKjfuMYti4oSxATlwsQDaj0CZAysmZ7EAJ2bj5MErIcgXIYbkCFMXIzncYhXKQUoxRQjauYQFy4j4LJNsNZUAK5SAlo4Rs3HwYJWS5AmQzCrJyaB2stcwvzLCXX345MybTEIcVphvmHZaTZcuWMQ8uX76cBA4NzE3MX6wiw4cPp5Xz5YwZMziqEmQm5XSiSQ2x1jKP0yFzPedCDmp0deGFFzKlsgAwfdPJ22+/zZLJusWRiB7OOussytUDpyXKWV3ogRPhxx9/zBFn7NixvXr1IpMeXn/9dTIZOWKqfeONN9grMCREh1oXb731VlzS9GWsFj+CXBTpq1H0+OOPa62lB/NkuBDJrEZM1v369eOQOnfuXJYx1gPiTNOUa6jOWkuQph49ejAAJnGCRLj6ySefTBpHtKi1lqDu6Pjjj+dVaNSoESsoEW5hzJgxnERZcuy1lkz91C5P45tvvjFBngZBlgryuQtWL272nnvuIcIAWHe5o6eeeoohcTbdeuutSTvwwAN1ISy7HNZCgjwonhuj5eo8HGr/9a9/0b/EWstVuGuu3rx582effZanRya7CjK5cQp1X9yFlnyOv7p3ng+ZjArWmPVVAc+WA3qm9+Crb072dMUmifcJhQyPS9x4441clGfLWZbRInrgddFz4A3Duv7111/TOW8J3gYatq6CYCJt2rRh34BLn4sXL2Ywunel8VprrdULKulepBiWK0AOhzbZcTEKjfuMYti4oSxATlwsQDaj0CZAysmZ7EAJ2bj5MErIcgXIYbkCFMXIzncYhXKQUoxRQjauYQFy4j4LJNsNZUAK5SAlo4Rs3HwYJWS5AmQzCrJyKHytZcpQF5kJJhcjph5mWKb4du3asagw9dDK7KM5iMmRye7dd99lOmOmY+VTEyLO+aN+/fpMYRdffLEmU3TJJZcQIZ9ZnnIlf//99xx9iHMEYU7XBIo4+XFpFga6Vbm+SySTMyv9m5GwuuhXRnDeMsk00RWzM1ZBDk/UMgZcRBxttdVW9Hn77berykjnWs7rLD88CgU5RdED19KCR4SrcCMXXXQRV+cu2A0ok5mdcmb/mTNnKsLKwVMih22Khs3VydcugeWEiB47Il+gzOnTp7PAs9Q9+OCDuObWWGZ02L3mmmt0FVq1IyFZ51oF77//fi6EzjjjDBYSdcLryxJLOdsaFmb6JIiuuOIKMnnRSZM4DZPGtdjcKAdp/W7fvj2FusqIESOIcJuckrVA0kScHRvPhz0Zz0p399ZbbxHh7MutkZAZ5dq3FhLzoOiNG9dXEYh9QL169ShkcVUa/SO6ZSEnzomfrYA6NNuL/fffX+9eZXbs2JF7ueCCC4IuMzr33HOp5e2hP6ZFJNOJpAgHbtZazrvz5s3TLSADKIblCpDDoU12XIxC4z6jGDZuKAuQExcLkM0otAmQcnImO1BCNm4+jBKyXAFyWK4ARTGy8x1GoRykFGOUkI1rWICcuM8CyXZDGZBCOUjJKCEbNx9GCVmuANmMsgtnrML/vJYpJrnIZ7pkOqa7k046iYnG6YEplRnqv//9L/NRs2bNdtxxx8yFg19eiGUa5WBEyRdffMGqoBJEhExmfJUT4eBSpUoVau+8887GjRsTUZzDFkE6pwRlioNyVqbTTz+dQzAumeQ0bNiQYy7AXI8ljkW0qiuVc0XDSK1yBaYJOa4Rwa5du3ILcnWVAw44gLWNWZ4nFlpF2ieffMKLx2TNaFkj0ZIlS1gJWH15gX/66Se/kAidA59//jlnMp01FVScR4HoPEj/Q1FjYKHq27cvT1udcGnKAdbCHXbYQX3SxGvNUHnV1A/D059zs9ayCDFsVlzUoEEDguPHjycCSOqZvVSLFi30cIhsttlmdIKySWXLcurldihkL/Xll1+SSRoJys8mWTcCoOHDh7NqMv5DDjlEmewJAF7ZI488EpfnP2PGDMBU8S567LHHdJZFXJTnbwamIPstLG/U0047jeVc49SQjPRHFVyaHnCDulSpUv2Tpc9+vLIrhyOmj+Qif+zYsVgmsm233ZYL29OTgLQxY8ZgOR4xGTkTZcuWLWniXMgEnelxrZRpJzO7wSy6BJnRFMeSrIlPjAAiAkQT+VjO3wRnz56tzYiaOO/269fv5JNP3meffVgdmdNNlWymx0AaAMr6gRwXmUtTq064OmLVYdWkidN2kOiKZP0QFnuXNm3acFzm4bDeMMuz3hDnrElOkPuHMgMKxjBu3DgsSyM7mODKmddCN660TLYlP4IYPC8lq0Xw7LMPX6dDLUWKI5LVAxZxFpw4cSLlzz77LCso+yoGD5x44okksxkiIbhCRuRzlS222CIzyrV98nCI6+lJdHLhhReSyeGVvQvn0VdeeYVzJzlUZZOsG8mMo0yZCRMmwLxP6tSpQxqR4CIZ0HLOmw3hmioyeWgaBiKiwahVOvzww9mr6QZ5n/Tu3XvIkCEkcGvqHGaohmVTpUr1z1ZmdsilzJziK5iXkspcjFnG/FI6lG0O5h2kyZEZXEEjmnQC0Le42WgQz1Jxhcb9YFSazmosP5rQsQ888ECHDh0uu+wyllgm3O22246jMDm0ZsvWKrRPFHWtLK0V1zILmJ6GL6pY0rBkMqqddtqJOX3nnXfmNMk+AOmY7osSxIkZ1tfIitsiIUtr5UdQaBDlTOaJMXiAFVQjZ9jcRceOHRn53nvvTbK58YRX4Uauvvrq++67j20Hb49BgwYdffTRxx13HMflbEYgU6W3IpmA/sDe6ZCXnoiO49lQ4sGweD///PMXXXRR7dq12fq8/fbb3NRtt91mv6B627BOY6O6TZUq1T9JfNJzKnytLZGYaDgQAExwHNcAzXdYI0bDPMV8xGKgAyUihwiWEwYJnMZ0kli30oWQrsUcjWXF0iz8wQcfXH755RwW77nnnu+///7FF1/s378/p/NMwdoSRxo8yvoJRDJd8aC4OmcgXM732TZPnB2xm2+++WuvvfbGG28woWPfCQT36NHDv7SJsDLBC4O/IgxIajLw56lSpUoMngt17979rbfe0oA1cvTqq6/Wq1cv4fvSiN54V3Ay5gT5+uuvs4QT5IFcc801SvBFic7f+uEsRSSYNRLr7AtzypTzzrnlllvGjBlz9913N2nShJP6TTfdxN0pB8to2WrQpB1kqlSpUqHwtVYzS3K1bduWeZZF9NNPP8Uy0bO0ZNsCEWzTpg3T36+//sp6UxD8BgOtBzQNGzaMJpYfpj/lo6hhhMb9IBHWNiz9cy2kgQ0fPpxrMWBN+q+88sry5cu7det2+umnb7DBBipENkj0pg7VG8o2hF2dzlE2L7i04qNHj2YBYDpu3rw5cQUdtW/fntrJkyePHTuWQxgXxSKCtAaDCrlZgZZwFoDffvvN9M/TZsnBxhTaCg2inMmsLu3atWOcAwYM0OU0bG4Bi8gx+cmvokLeGyzh7I26du3KrX322Wf2AzRVJMMtWrTgDTlv3jx9IU8E6VUYOXIkOfrrtkFFRrRmqbhMXIBV/2wuzzzzTAbTuHFj3lSff/65BsmQuFk2SU8//bQyg+pUqVL9k8UnPafWwXfI5LOR79y5M7PM448//vXXX2tNYgS0aoJjzj3ggAM42s6YMePll1/GJQFL088///zJJ5/AhxxyiKZmKWoYoXE/SIRL//TTT1iYCzEqTq7ffvstVzn88MNxaWI6Vi2zpMbDGVe/J4H1SV0h4iSg+fPnK59yNSFFbOkJTJw4kSM7VUpYuXKlfsUjz0p/T0nJjvbdd19mcJbk6667TocwiSaNmR6UaUSrgvvssw8nNi702GOPEZHo6tJLL9WP/irfyI+g0CDKmQxzAGWRY0PzyCOPmCbGAGPlSqG9ISfOTkjLNjfOk6xWrZp+PFiucpBTxfF38803J+eBBx5gLaRVr8LcuXN5MiTsueeedYN/VUlyyo0Ux9IVVn/RCAie6xre9q1atSJBIwwqMm8kFnKd4O0RpkqV6p8qPv45Fb7WllRMr1dffXX16tU5s7KM3XvvvVOnTmWleeaZZ/r06bNwYeYvnm699daHHnoow2IJ6d+/P4sWye+///5RRx3FbNisWbNjjjkm210wlzlgywlGJeNecskll19++bhx41i0vvzyy9NOOw3Ybrvt9t57b1pZ7ThfMiSGcffdd3PmfuGFF/bff3+dfQcNGqSRIxY5/RQP55WvvvqKBYBpV03IXE6AmGQp4ZR/4IEHfvTRRySzyWDB++9//8uzOuecc7Su2yWGN9pooyuvvJIzIqM67LDDdDlGMnjw4Jtuuok+leaIsaGWLVvuuuuuXP3++++/8MIL33nnHRYbbpb70h/0mosaMDJx242SnWyXsI3glhnAVVdddcUVV/BIWelnzpzJSBiPeZ7Kd2Sa7IS33nqLt82zzz47a9YszuscZx966CFuZI899uAJmxLJuOzqzjvvPB4yGzseJqd8nuEPP/xw5JFH8rbkiKy/fGXyJcd1xE1df/31vIV4QXn3sidjJAMHDqQfnjkJquWWeQgdOnSYPn06TUFpqlSp/t9L84sjHRoQkJMRzHr56quv6m/Komzvwc/4sMyw8UfMUKysHLyUg5gNmY+23357/XYepK70e+844TG9qn/ELFanTh3iQ4YMMddFZ5xxBl0ddNBBKkf6+7U1g19fpZ9SQUS4nPkLndKYMWP0i5A0LWJZrljS2DdQsvHGG+uvKqEBAwaYH+5F7BgU56iKu9VWW+kIq271V01Y5Fih6ZyeVcWxjEWdcyeFymRFJ5MFmLVEEUQ///73v/Wn4EakIbYvSpAcRhzluQUyuRyWQl6Cfv367bzzzkSuvfZaXghl6vdG8Xy++eYbXN0OizQlTZo04VhvumWDwkGcZNY8E0R33HEHfW655Za6HftVth+7gJdj9uzZytTvjWJF/PHHH4Oesnfx6KOPkrnLLruY153zscp1L+qNe2HwtAZDzv79WnrjXaR+EA/ZvI6IBF4I3nuNGzd+++23NQyVsx2h87Zt23KbuNRmBlRYyDaROKuyyTz22GM1ACO2ROwRWchpJY3bHzFihH5+/pdffjFdGUAxLFeAHA5tsuNiFBr3GcWwcUNZgJy4WIBsRqFNgJSTM9mBErJx82GUkOUKkMNyBSiKkZ3vMArlIKUYo4RsXMMC5MR9Fki2G8qAFMpBSkYJ2bj5MErIcgXIZpRdOGNVnq16ZgLzpKnEAIphucy5rDG1a9dmguOcyvHxgAMOuOCCC7bZZhumOS7GikJkp5124mBRt25dcphVzz//fObERo0aqTcNi4medW633XZr374905aauD3mMiKsYVr2yCRIMitBp06d2rVrp2ROzKwuTKwcoA8++GCAy7EcHnfccffcc8/mm2/OgMnEEmdIDI/5kdn2lFNOueuuuzgz1apVi25btWrFal2vXj0yGWGXLl2YwXG33Xbbrl276vtDIszyDLVjx476cRiCLJwNGjTg/HrWWWfxNEjYbLPNKL/99tvN3/hk8FjmaFyeCTdFublZnh67B/YWnEe5NO6ee+5Jbxy7eXomTZeTxORTyBUR68o+++xz66238hBYvVq3bs2Ri8euZN4i3CMvAT3rh4kYErdDD9wOz1NX0VA5mrMl2muvvTbZZBMTpE9GuPvuuzN+k8wqyyOlnI0Fj5dlm0Mekcsvv5wnpp0Hd005T4zxkGZqGQ8utXSoTJ4b984z57owrxFPlTeMvqSVeA9gqeKFo1xB9c/j0jB40emHxfLOO+/ccccduSKdK5M3FbfP2ZQlnIsqiDiRc0XurkWLFuTTYZs2bXiT88o2bNiQJu7rtttuO/vss0nWO5w0ffBo4lnxplJXyFwORTEqaVqS/ChGpS63gyhJLQptSlJrMyppST6MSlQSlYBy1krGTZIfxajU5XYQJalFOdNyJkhJ0tYVoxKVRCUg3HhlpqQsWiKoYrXGM2J+wZoq5j5NlErDag5SK9ZkGlBQgEXGtSMKIrt/LgeYNK7122+/Mbcy6XMqdVZrMzZclTPVmkimfm23SMMGSKAQZtnWtVRul8Dkq9Y8EEVMXBap3MQ1KkXUqh7EWJOmqyhNcSWIsSxj6pwOAUrUrW4TUAkWka9I0IHbm3pQK1aDVAKuIiYfwFVvSIUap5oEWCXIRUoTaLQwF1KmCtUzgFUO1gxGtQhWISKBR2EiZmBB4x+XhhXHVZMuhEzcbpXLq0MaMsPDmkIjEzHXimesfS2HsX6THRfL9eM+y41ibEy5QIx1cgQOo9Am1SLcePZr4xkrNx+Wm4SxuAKfsTG1hpFxVW6zXJ/9fLlJGOuUC8TY0ByxQLLdUFYtwvU5vtZnrNx8WG4SxuIKHEYmM0bFCoyYO1RsrhHDcqMYiyuIZ6xTazPWb7LjYmnKlCmc3jhGs9busMMORDTrRfXjMzbqErBAjM2Zj5Xrs3IQbjz7tT5j5caz3CT5cqMY65QIfMY6+QIx1nZ9Vg7C9dnO8Wt9xvolpWCBZLsOY3EF8Yx1am3G+k12XCzXj/ssN4qxMeUCMdbJETiMQptUi3Dj2a+NZ6zcfFhuEsbiCnzGxtQaRsZVuc1yffbz5SZhrFMuEGNDc8QCyXZDWbUI1+f4Wp+xcvNhuUkYiytwGPn7bF/FCozMZcw1YlhuFGNxBfGMdWptxvpNdlyM2Ciw1jZv3py19vPPP9cXhulaa7PcJPlyoxjrlAh8xjr5AjHWdn1WDsL12c7xa33G+iWlYIFkuw5jcQXxjHVqbcb6TXZcLNeP+yw3irEx5QIx1skROIxCm1SLcOPZr41nrNx8WG4SxuIKfMbG1BpGxlW5zXJ99vPlJmGsUy4QY0NzxALJdkNZtQjX5/han7Fy82G5SRiLK3AYmcwYhf95renF7i6KUc60nAlSSdOicpYsWfLaa6/VqlWrd+/e5s8XUVQ/qERsB1GSWhTalKTWZlTSknwYlagkKgHlrJVCm5LU2oxKWpIPo5xpOROkkqYlyY9iVOpyO4iS1KLQpiS1NqOSluTDqEQlUQkoZ61k3CT5UYxKXW4HUZJalDMtZ4KUJG1dMSpRSVRCkrW22OJsRFDFao1nuVGMxRXEM9aptRnrN9lxsQSvDH4DX4Xg3y0gkp5rbZabJF9uFGOdEoHPWCdfIMbars/KQbg+2zl+rc9Yv6QULJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsPIuCq3Wa7Pfr7cJIx1ygVibGiOWCDZbiirFuH6HF/rM1ZuPiw3CWNxBQ4jkxmj3N8y/+3EbaMqwT/6zVorN9uWKlWqVKlS/c/1z/wOOQmjUpfbQZSkFoU2Jam1GZW0JB9GJSqJSkA5a6XQpiS1NqOSluTDKGdazgSppGlJ8qMYlbrcDqIktSi0KUmtzaikJfkwKlFJVALKWSsZN0l+FKNSl9tBlKQW5UzLmSAlSVtXjEpUEpWQ5Dj3DzzXpkqVKlWqVOuVin3pbERQC7Va41luFGNxBfGMdWptxvpNdlws12c/X24UY/0SwwIxNmc+Vq7PykG48ezX+oyVG89yk+TLjWKsUyLwGevkC8RY2/VZOQjXZzvHr/UZ65eUggWS7TqMxRXEM9aptRnrN9lxsVw/7rPcKMbGlAvEWCdH4DAKbVItwo1nvzaesXLzYblJGIsr8BkbU2sYGVflNsv12c+Xm4SxTrlAjA3NEQsk2w1l1SJcn+NrfcbKzYflJmEsrsBhZDJjlJ5rU6VKlSpVqj9X6Z/XZlUitoMoSS0KbUpSazMqaUk+jEpUEpWActZKoU1Jam1GJS3Jh1HOtJwJUknTkuRHMSp1uR1ESWpRaFOSWptRSUvyYVSikqgElLNWMm6S/ChGpS63gyhJLcqZljNBSpK2rhiVqCQqIcm5tthB2IigitUaz3KjGIsriGesU2sz1m+y42K5Pvv5cqMY65cYFoixOfOxcn1WDsKNZ7/WZ6zceJabJF9uFGOdEoHPWCdfIMbars/KQbg+2zl+rc9Yv6QULJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsPIuCq3Wa7Pfr7cJIx1ygVibGiOWCDZbiirFuH6HF/rM1ZuPiw3CWNxBQ4jkxmj9FybVYnYDqIktSi0KUmtzaikJfkwKlFJVALKWSuFNiWptRmVtCQfRjnTciZIJU1Lkh/FqNTldhAlqUWhTUlqbUYlLcmHUYlKohJQzlrJuEnyoxiVutwOoiS1KGdazgQpSdq6YlSikqiEJGttscXZiKCK1RrPcqMYiyuIZ6xTazPWb7LjYrk++/lyoxjrlxgWiLE587FyfVYOwo1nv9ZnrNx4lpskX24UY50Sgc9YJ18gxtquz8pBuD7bOX6tz1i/pBQskGzXYSyuIJ6xTq3NWL/Jjovl+nGf5UYxNqZcIMY6OQKHUWiTahFuPPu18YyVmw/LTcJYXIHP2Jhaw8i4KrdZrs9+vtwkjHXKBWJsaI5YINluKKsW4focX+szVm4+LDcJY3EFDiOTGaP0Z6NSpUqVKlWqP1fpd8hZlYjtIEpSi0KbktTajEpakg+jEpVEJaCctVJoU5Jam1FJS/JhlDMtZ4JU0rQk+VGMSl1uB1GSWhTalKTWZlTSknwYlagkKgHlrJWMmyQ/ilGpy+0gSlKLcqblTJCSpK0rRiUqiUpIcq4tdhA2Iqhitcaz3CjG4griGevU2oz1m+y4WK7Pfr7cKMb6JYYFYmzOfKxcn5WDcOPZr/UZKzee5SbJlxvFWKdE4DPWyReIsbbrs3IQrs92jl/rM9YvKQULJNt1GIsriGesU2sz1m+y42K5ftxnuVGMjSkXiLFOjsBhFNqkWoQbz35tPGPl5sNykzAWV+AzNqbWMDKuym2W67OfLzcJY51ygRgbmiMWSLYbyqpFuD7H1/qMlZsPy03CWFyBw8hkxij9DjlVqlSpUkWKhcSsJQ4LJNsNZUAK5SAlo4Rs3HwYJWS5AmQzCrJyKP0OOasSsR1ESWpRaFOSWptRSUvyYVSikqgElLNWCm1KUmszKmlJPoxypuVMkEqaliQ/ilGpy+0gSlKLQpuS1NqMSlqSD6MSlUQloJy1knGT5EcxKnW5HUy4kKTKqWIHYSOCesRqjWe5UYzFFcQz1qm1Ges32XGxXJ/9fLlRjPVLDAvE2Jz5WLk+KwfhxrNf6zNWbjzLTZIvN4qxTonAZ6yTLxBjbddn5SBcn+0cv9ZnrF9SChZItuswFlcQz1in1mas32THxXL9uM9yoxgbUy4QY50cgcMotEm1CDee/dp4xsrNh+UmYSyuwGdsTK1hZFyV2yzXZz9fbhLGOuUCsSBV/krPtVmViO0gSlKLQpuS1NqMSlqSD6MSlUQloJy1UmhTklqbUUlL8mGUMy1nglTStCT5UYxKXW4HUZJaFNqUpNZmVNKSfBiVqCQqAeWslYybJD+KUanL7WC63K4rpX9emypVqlSpUv25+uPrAlsEnW8VYlhuFGNxBfGMdWptxvpNdlws12c/X24UY/0SwwIxNmc+Vq7PykG48ezX+oyVG89yk+TLjWKsUyLwGevkC8RY2/VZOQjXZzvHr/UZ65eUggWS7TqMxRXEM9aptRnrN9lxsVw/7rPcKMbGlAvEWCdH4DAKbVItwo1nvzaesXLzYblJGIsr8BkbU2sYGVflNsv12c+Xm4SxTrlALEiVv9LvkLMqEdtBlKQWhTYlqbUZlbQkH0YlKolKQDlrpdCmJLU2o5KW5MMoZ1rOBKmkaUnyoxiVutwOoiS1KLQpSa3NqKQl+TAqUUlUAspZKxk3SX4Uo1KX28F0uV1X+mMLY4ugs9OJYblRjMUVxDPWqbUZ6zfZcbFcn/18uVGM9UsMC8TYnPlYuT4rB+HGs1/rM1ZuPMtNki83irFOicBnrJMvEGNt12flIFyf7Ry/1mesX1IKFki26zAWVxDPWKfWZqzfZMfFcv24z3KjGBtTLhBjnRyBwyi0SbUIN5792njGys2H5SZhLK7AZ2xMrWFkXJXbLNdnP19uEsY65QKxIFX+Sv+8NlWqVKlSpfpzlX6HnFWJ2A6iJLUotClJrc2opCX5MCpRSVQCylkrhTYlqbUZlbQkH0Y503ImSCVNS5IfxajU5XYQJalFoU1Jam1GJS3Jh1GJSqISUM5aybhJ8qMYlbrcDqZH23WlP74usEXQ+VYhhuVGMRZXEM9Yp9ZmrN9kx8Vyffbz5UYx1i8xLBBjc+Zj5fqsHIQbz36tz1i58Sw3Sb7cKMY6JQKfsU6+QIy1XZ+Vg3B9tnP8Wp+xfkkpWCDZrsNYXEE8Y51am7F+kx0Xy/XjPsuNYmxMuUCMdXIEDqPQJtUi3Hj2a+MZKzcflpuEsbgCn7ExtYaRcVVus1yf/Xy5SRjrlAvEglT5K/0OOVWqVKlSpfpz9ccWxlZRUZGz04lhuVGMxRUYlluuXDk7jsWN78e4Jh9rs1yf/Xy5UYz1SwwLxNic+Vi5PisH4cazX+szVm48y02SLzeKsU6JwGesk2MnIOUggj6bTLvKsJ3j1/qM9UtKwQLJdh3G4griGevU2oz1m+y4WK4f91luFGNjygVirJMjcBiFNqkW4cazXxvPWLn5sNwkjMUV+IyNqTWMjKtym+X67OfLTcJYp1wgVlOq/PXHY7VlXozQV8JhuVGMxRUYZi3HstaaTIFTazPWb7LjYrk++/lyoxjrlxgWiLE587FyfVYOwo1nv9ZnrNx4lpskX24UY50Sgc9Y4xYWFvLS2xH7nUDQZ7srn+0cv9ZnrF9SChZItuswFlcQz1in1mas32THxXL9uM9yoxgbUy4QY50cgcMotEm1CDee/dp4xsrNh+UmYSyuwGdsTK1hZFyV2yzXZz9fbhLGOuUCsSBV/vrLfjbKHJ1t5exHMm6S/ChGpS63gyhJLQptSlJrMyppST6MSlQSlYDkmk81Ky6c8D0QGkRRjEpakg+jnGk5E6SSpiXJj2JU6nI7iJLUotCmJLU2o5KW5MOoRCVRCShnrWTcJPlRjEpdbgf9T2iq0umPLYytP+87ZGn16tVPPPFEr169ateurYjpNr4f45p8rM1yDaPFixf/+uuvRFD58uWZ4itUqMAAqlat2rBhww033JAc5YdeLpQFYmzOfKxcn5WDcOPZr7UZmDlz5vTp0xVXFeLIWLly5S222KJKlSpKU74SBIqHstwoxjolAp+xxuUl4A325JNPHnXUUdWqVVPQ7tbnqG7Fdo5f6zPWLykFCyTbdRiLK4hnrFNrM9ZvsuNiuX7cZ7lRjI0pF4ixTo7AYRTapFqEG89+bTxj5ebDcpMwFlfgMzam1jAyrsptluuzny83CWOdcoFYTany1x+P1ZZ5MUJfCYflRjEWF2B6hZn6WefefffdK6644quvvqpTp06Q+Ee38f0Y1+RjbZYrxqIJEyZ88cUX77333ttvv02QxbVRo0bAggULFi5c2KlTp/PPP3/33XdnYKzBmfqwbh0WiLE587FyfVYOwo1nv9YwzxaNHDny+++/f/zxx4cMGYLboEGD+vXrA/PmzVuxYkXXrl3PO++8du3a6QtbrN1tFMuNYqxTIvAZKxeLXnnlleuuu2748OHseIKUHJcDFHG6Fds5fq3PWL+kFCyQbNdhLK4gnrFOrc1Yv8mOi+X6cZ/lRjE2plwgxjo5AodRaJNqEW48+7XxjJWbD8tNwlhcgc/YmFrDyLgqt1muz36+3CSMdcoFYkGq/PXHY7XFBO08/RiWG8VYXIGaJk2atP/++1evXp0lgYNmkPhHt/H9GNfkY22WaxjB3M7YsWM7dOiwcuXKG2644dxzzyW+dOlSliVcjla33377CSec8PddawHuUe6HH3548MEH4z7//PPdu3cnMmvWrL59+z722GO1a9d+9NFHDzjgADKdbqNYbhRjnRKBz1iT88svv+yzzz4NGzYcMGBAxYoV1SqLSPM5qlvTJ9ZmuVGM9UtKwQLJdh3G4griGevU2oz1m+y4WK4f91luFGNjygVirJMjcBiFNqkW4cazXxvPWLn5sNwkjMUV+IyNqTWMjKtym+X67OfLTcJYp1wgVlOqdSAeqy9magM5GcWwXGxhYSEn2iVLlrAScKjq2LGjvkuUTL4AORzaZMfFyDD966KIFYhpvUqVKoMGDVIEsfT27NmTwbAITZw4Uf0glcewADnxGEahHKRklJMz2YF8xhYE4qb69+/Px6NevXrsafQEEIf49u3bs7Np2rQpLwERVak8hlEMG9ewAPmskSxevLhHjx6MZN999+X5M2CCypFCGZBCOUgpxiiGjZsnCyTbdViuAMWwXAFyOLTJjotRaNxnFMPGDWUBcuJiAbIZhTYBUk7OZAdKyMbNh1FClitADssVoChGdr7DKJSDlGKMErJxDQuQ4qnWif6nf7+W63GUfPfdd3kVGzRowCKXbfhzxJLDJaTvvvuOOX3zzTffcsstg71aRhxkd999d0bFUjRw4MBs2d9TuiNAN9K2bdtNNtlE9068evXqO+ywA0+ALcXPP//MLQdF/ztl3mvBZ/iBBx744IMPGFK1atU0NpRNSpUqVap/qMJXO82M61Z0O2LEiIceeohVFm7YsGG24X8iFngsh+maNWvqBjP3uRawnLGwf1NxC6xYAEfbL774ApdTIzsJtSK1mvuV+z8W1x06dOiTTz7JJgC3efPmrLVqSpUq1fopPrap1onC19rMWWPdSX3Onz//4osvvuCCC3SaqV27Ni+kEv4k6brAb7/9Nnr0aHj//fc3Qc5YnPOY/RlG5cqVd9ppp6DoL5bGJqsvV8U5RRoPdvjw4dOnT69YseKee+5p4mjp0qUcZ3Hr1q3bokULImr9s6WrIx7y3LlzL7roogsvvJDhEfkfvAFSpUqVp/T5TZW//vTvkFkwmFKx//rXv7beeusePXqsWLGCeK1atZTwp4pLs1wNGTJkyZIllSpV6ty5My5vICxNLLTvvPMOS9QRRxzRsmXLbM1fKg2Yx8UJ9Z577unXrx+cbUugzz77jLtr0KDBVlttpa6w6O233/7222856Z599tnVq1fPZv9PpAFwF7fccgsbmu7du8+ZM4fIhhtuWL58eR5+Ni9VqlSp/rn6079D1sL27rvvfv3111dddRVrHmst8aZNm67bC/ky/bOgMgYmes5STO76qagPP/zwyCOPBJj977zzTvsb179WDJvRstBed911jz766MyZM7MNsaJq1apVH3/8MbX77LMPGwv1s3jx4ieffPK8885jYTvppJMuuOACXpFszZ8vxqDLvfbaa8OGDbv22msXLVrENoJXoVGjRspJlSrVeis+wqnWibJ/jOeIIFOkABvPcqOY6X7q1Kk9e/a89957d9llFyZcDpescF999RWuyTTdRvWD9ZvsuFiuGIsWLFiw8847T5gwoVOnTpyqWZA4Vw0aNGjUqFHt27c/+uijDznkEI569hlL5VGXMP2LsTnzsXJ9Vg7ChTn/IZbYSy+9tG7dus8999yuu+5qEgR+P1ie8/jx49lPLFy4sFevXjxb7pQnzxbn119/7dKly7HHHtutWzfWYDK5U+5Xl7aH4bPcKMY6JQKbsZMnT2ZI999/P8MbPHjwHnvsUbFixc8//7xjx45KUH6mzLuE3T8KvYSd49f6jPVLSsECyXYdxuIK4hnr1NqM9ZvsuFiuH/dZbhRjY8oFYqyTI3AYhTapFuHGs18bz1i5+bDcJIzFFfiMjak1jIyrcpvl+uzny03CWKdcIBakyl9/PFZbTMfO049huQ5jJQ6RRx11VIcOHS655BJaOXgdeOCBJHz77bdt2rRRCTLdRvWJ9ZvsuFiuzZrcObay0mywwQazZs364YcfOCxuvfXWN9xwgwZDPsuP+kF+tw7b/WNz5mPlqlbirD9u3DhArUiPnRE++OCDnP4PPvhgntumm27K+Zu4vRVw+gSofeaZZ0488cQNN9ywa9eu3O+UKVPYT7DV2HHHHW+66Sa2GqyvqkIaiQAbxXKjGOuUCAyzb1i2bBmjYlk999xzCX7wwQfseGrUqMF2h5eATLsfuT473Tps5/i1PmP9klKwQLJdh7G4gnjGOrU2Y/0mOy6W68d9lhvF2JhygRjr5AgcRqFNqkW48ezXxjNWbj4sNwljcQU+Y2NqDSPjqtxmuT77+XKTMNYpF4jVlGodiMfqi4nbQE5GPjPJFhQUcH59+OGHDzjgAGZ8Fl0irAfM+KwHHLnICbrJyK6VHA5tsuNiZFj9X3PNNdzmVlttNX/+fA2JY9b555/PalS1atVbb72VIEdAktUPUnkMC5ATj2EkxnItnsZJJ52kl0DSe1pvbh2ytfx37tyZdZdBmq6i+mRPQz4LLfdI/9wUay2ndvrZaKONOCITJFNSlSCGUQwb17AAiRnDPffcw4aGFZdbQBzZGWSdOnV+++23oLRYPyiUg5SMQjlIKcYoho2bJwsk23VYrgDFsFwBcji0yY6LUWjcZxTDxg1lAXLiYgGyGYU2AVJOzmQHSsjGzYdRQpYrQA7LFaAoRna+wyiUg5RijBKycQ0LkOKp1on+2MLYyjQU3+nEsFyHtc599913ffr0eeGFF5o0acKMT+u999578803M9X++uuv1apVM1Wm26g+sX6THRfLFWOZ6znUDh06lKPVQw89pFYsq0737t0//fTTypUrv/POO/qpXY0Q+d06LBBjc+Zj5cI8Gbmc8EaOHGlyGBLjfP/999kBHH/88fr7x7Ty6Hr37s3OgBxEsvoJ+sgydtGiRVtuuSVn4jvuuIOdhGklzol2zJgx1atXHzZsWLNmzVSrKoEyQ1luFGOdEoHhb7/9lkP5K6+80rhxY52qb7vttjvvvJPDOmf6DTbYgIjdj1yfnW4dtnP8Wp+xfkkpWCDZrsNYXEE8Y51am7F+kx0Xy/XjPsuNYmxMuUCMdXIEDqPQJtUi3Hj2a+MZKzcflpuEsbgCn7ExtYaRcVVus1yf/Xy5SRjrlAvEglTrQDxWX2ZHE2xucjDymRVl4cKFO++8c+3atbcOxMkSW69ePS7KjL906VKtx5JdKzkc2mTHxcgw/bOic4bmHfPqq6+ymBFBJGD//e9/E2c9O+WUU9QUdJORymNYgJx4DCMxlstxwuOKcGZAhYXsCb788stGjRqx9vfr14+DqeLIDNt0FdrnwIEDdRpmQVX/WOJYfXnLY7/77rvtrrCCGEYxbFzDAl1l7ty5egO0bt1622235Q2AcBlJy5Ytly9f7tRKoRykZBTKQUoxRjFs3DxZINmuw3IFKIblCpDDoU12XIxC4z6jGDZuKAuQExcLkM0otAmQcnImO1BCNm4+jBKyXAFyWK4ARTGy8x1GoRykFGOUkI1rWIAUT7VO9Gf9HDJTPCeYbbbZhqmfAxzHNezbb7+90047sR5svPHGHNTWyYXixQLGkl+rVi3zE0aIOLZ+/fqsQLyf5s2bp6VIJX+2giFkNoxffPHF448//sQTT2AffvjhXr16/f7774yT094zzzxDXPrwww9NlXrwRdMnn3wCbLHFFm3atNEeAqtW7W8Qp15F/gdisb/hhht22GGH4cOHf/TRR++88w438t5773Xo0IGRbLLJJuwMsqmpUqVaX6WpI9U6UPaJFpfZ0QSbmxyMfGZZ7dix48yZMznfKIg4ynTq1Ill4OCDDzYHOykoDelHClJCmuy4GBnmEkcddRT3uNdee61YsULnPKQEDnk0sSCdc845jITWoJuMTFoUC5ATj2Ekzpz4gsudfPLJwSuQkY6kFStWBJDWfqlLly465poR+n3yYLWZOOOMM5SZufDaPxg+66yzaKLP++67zzx21QpiGMWwcQ0LuOgbb7yx2267zZkzB0ZcVGKzxWB69+4NO7VSKAcpGYVykFKMUQwbN08WSLbrsFwBimG5AuRwaJMdF6PQuM8oho0bygLkxMUCZDMKbQKknJzJDpSQjZsPo4QsV4AclitAUYzsfIdRKAcpxRglZOMaFiDFU60ThZ9rSy11OnXqVM40t956a926dc2ywSvHnKu/XFujRg17OVm3Mm+RxYsXDxkyhDWMtVYLmJoYBksOJy0ixPfbbz/if954HHEhxsAV99hjj4suuuiYY44hwsLTvXv3884774JAxI30TzVQEjpC4tROnDjxp59+IoE+sw1BE1dZsGCBfsFF1apV9957b+432/wnSI8XO2HCBN4A7GY22mgjnbDVylAZD27NmjXJVFWqVKlS/fPFlOeLOZGZUZNjTkZ2XH+/85ZbbtFPw6opkx38Ad4WW2zBRa+55hqaTBwF1X/0gxwObbLjYlsDBw5komeNYcXFZX3V6XbVqlWPP/54hQoVWHj22WcfBkxE45FUHsMC5MRjGBlmJBrGtGnTOPxxnD3++OOXLFlCxJQIEJnKh1VuANFE1RNPPMGd1q9fn0UuKMpUEecluOqqq2jiZk866STTP6LWQAyjGDauWEPlRnr06MFCqzEjkzNz5syGDRuy1l599dV23DAK5SAlo1AOUooximHj5skCyXYdlitAMSxXgBwObbLjYhQa9xnFsHFDWYCcuFiAbEahTYCUkzPZgRKycfNhlJDlCpDDcgUoipGd7zAK5SClGKOEbFzDAgRnl4RUeWtdfoeMZTFjHa1Tpw5HW6ZazbZqAsaPH1+5cmWm2ptvvplJOdPFWgXdZPuRHA5tsuNiiWtx6bPOOotlplmzZvPnz1eEi86ZM+eSSy6pXr06y0/r1q3HjBljVjL1g9RJDAuQE49hJNZIsDwrjtQM48gjj2QXwroYutYi5SO7H6QmCtkxcKd77rknfSqTm5oyZcrJJ59cqVIlmjp37jx9+nTimQEFUj+CGEYxbFwxg1m6dOlll1226aab/vbbb4xBV1QCrd9//z0nWt4A+iktu1aMQjlIySiUg5RijGLYuHmyQLJdh+UKUAzLFSCHQ5vsuBiFxn1GMWzcUBYgJy4WIJtRaBMg5eRMdqCEbNx8GCVkuQLksFwBimJk5zuMQjlIKcYoIRvXsAApnmqdqPz111+vA64tGhxAUYx4VZhJOaXdeeedTKO4++6778Ybb8yJTd8fctZhkbvpppu+++47Ir///vvuu+/OMsDSS1fqTVYvcKZTi7GwiZgglimbDk1QkQULFnz88cecrZcvX85VZs2aNWLEiC+++OLhhx++9tprP/nkE2Z8Vrj+/fs3bdqUQlYj1aoT+7p+RNa/rkZoIgaM5FKlQi66ePFiVv0HH3yQ8bDoElemAeQHg44zYjHj1l555RV6YDxVqlThJeAJc6f333//jTfeyIGeV+GUU06577772ADZ3VIuYNjE1SGgu0B06ABSmi2CejgMhqvfdttt9957L0H9a/DmK2veAAyVV2TYsGEk82bo2LEjA9bvkkRBZxmpNzMkuwmZx64qJdsy9wgL0J/NKGdazgSppGlJ8qMYlbrcDqIktSi0KUmtzaikJfkwKlFJVALKWSsZN0l+FKNSl9tB84FKlaf+mLZsEdQjVms8M98xA06aNMn88l7i1apVO+aYY3bccUdWFFpfffXVkSNHzpgxg1bV1qpVixPniSeeyMmS5aFevXoHH3zwf//733ffffe0005r2bIlK+LPP/98xhln0AMdMmu//PLLrOhHHXUUV/zll19YPjmwnnTSSRyXn3jiia5du3bp0oWef/3115deeolzFcdEM1QsnVStWpUFoF27dttuu22jRo3oWZ0rgR3ADz/8wNnruOOOY/wPPfQQrRdccAH9XHfddazNFKofrvuvf/3r4osvbtCgAeulqlg82rZt+8ILL3BHV155ZY0aNeiWZPWvS9iMuB3EhkPDIKLWUDa13L7s4MGDeUr6CoGIEkimN5ZwDpfbb799mzZt6tevT5yg+qGQh8OYebznnnsu+5LHHnts8803P/bYY2GWw/PPP1/f9JLJafiBBx644ooruB0Wy9GjRw8dOvSQQw4hgY0L937VVVfpotz1448/Tg+83FyLB8hLw3OG6YfX7scff+QJawwEeQNstdVWRx999KhRo3gpeQN069bt888///DDD88555wmTZq88847vJSwFmw6efHFFyk8/PDDuV9e9OHDhzMAdhKM6plnnqFcvxvLPAfzxBzGmpx8WCDZrsNYXEE8Y51am7F+kx0Xy/XjPsuNYmxMuUCMdXIEDqPQJtUi3Hj2a+MZKzcflpuEsbgCn7ExtYaRcVVus1yf/Xy5SRjrlAvEglTrQDxWX8xrBnIycytnGsSaFKwdmS88BZJaUdYPpAhzJXM3SyDTNNPxDTfcwCTOwYgEpt3GjRsT0a8cYg3bZJNNmG05qnIhpldWPuZZ1huO5ixyvXv3tnvWYDQSrAaspiAr+62suQuAY9mll17KACZOnMh1WSo22mijefPmLV269Mwzz2zVqhVDpZBIjx49OJezsaC3uXPnPv3005zPBg0a1K9fv8suu0ysa5n+kcNc3YxETVgplDNlgcinZ24Qqx4QCeoHNj0jcnBtEZwwYcKhhx7K5oAtC9uCgw46aJtttqFD7oV1dKeddho3bhxpU6ZM2WGHHXiwixYtopD7vfnmm3kmLKtsNXgmnMXNHxZk7jb4tVxyjXRFGySSuSJvgM8++4wzN+s9B/Rrr722bt26nMJp+vjjj9kPcUWeP90+8sgjvDRvv/22alm5GfNZZ53F2Z1b4A1w/PHHEzcPyn5iDhs3TxZItuuwXAGKYbkC5HBokx0Xo9C4zyiGjRvKAuTExQJkMwptAqScnMkOlJCNmw+jhCxXgByWK0BRjOx8h1EoBynFGCVk4xoWIMVTrROtg79fy96H0wbSkUJbIVyAVrGJ2CJSpUqVDTfcEMuszclGv3VB/5j8brvtxkG5f//+//nPf1hiabrjjjt69erFSkYh6+7ChQs5GbMeXHLJJRzdOJlpMBqGfTlzRwSNFDdNiOsuWbKkffv2HK85W++8886MjQMiV+TSnTt37tOnz7Bhw1iDZ8+ezfqqX8tADm9KDuKctPbbbz9GyAAYj66S7TpMGhuyx5BE5HMJZO5CFtGqoBFpKrHFJoZFbrvttmNPwOagefPm+jVVnDU5rXJH3CkH3yOOOILnzEuwwQYbcI+sgitWrGBV++abb0488cQ999yTTB4CV6HPzN2ufQ/gGmuGBJhMQKJnTsx0y3NmDGeccQYRXkpyunTp8uCDD95///1PPvkk+zAW1FtvvfWAAw6gH6RvFDg3T5o0iWM3I+ccT+dICalSpcpf+kylWgfKPtHiMjuazN4mF6MYlitANnPQ4fhyzz33sGQyxXMo+eqrrzjiTJ482Rx93n33XSZ0pmPWXVyCOh5xGNp4441ZAlkdWfngjz76iCYUejnAYeQw56fWrVsfc8wxnPYY2JFHHsmKqz65Ihc66qij2BYwv7PAEwk6y9zFsccey0rMkAj27duX1ZqzOHElZC/gXc6AlJMz2YFi2LihHNxK5l5mzJjB8ZRDIbB8+XIOuHfeeafS0KxZs9josMNgYeOky6NAPHxWRI68HHw5U9IP5RyO6c2+hAA5bFybNZ7bbrttyy23ZDvFJXiGLKLTp0+nW0TkjTfe4NWvVq0amxszEvTll1/yVrnlllt41BzT2ajp+duXECCHjZsnCyTbdViuAMWwXAFyOLTJjotRaNxnFMPGDWUBcuJiAbIZhTYBUk7OZAdKyMbNh1FClitADssVoChGdr7DKJSDlGKMErJxDQuQ4qnWidbx368tkTjWMIKBAwdylDnwwAOJMIGyknF+Iq4cZs/McSn4Q1+sDkOIo9XKlSs5WrH4ffvtt5UrV95qq614c6iqdOKEhJj3mzRpwnUZGCto8JQyg9HCoD9bBVRC06JFiwYPHsz5j3MwkQEDBuy+++6kqTXIWo8U3M2aESNGsETtuuuuPGpW1lGjRulOlcPdwdwCC1v2cQdiCRw9ejQbIx4Rj5rNDUdPnoaqSio61BV5YhUqVNh7772JsF62atVKv9JLrbwQFStWZDB65gRpArg6l+7WrRu1rP2cp3fYYQfiqVKlSrUeah18h1xqcaE5c+Z8//335513HtMrhxVOsZ06deJERROz+eeff37KKadce+21Tz311NVXX83RVgcX1gCm2sMOO2y77bYj88MPP2SF5mirCbrUop+GDRuefPLJ9DNs2DCOcZq+cVmZLrzwQlaa//73v1yLS7Mqq2r48OHcxfnnn896AOCybGjVV8J6Je4F8ZzZGbC/IcLyxorLCqpnzi1wfGfpYgeDq7+PpAWVe2dXpJ9WY3kmkxdLC3MpROeMhM7ZqVxwwQWcs3lZGUzXrl1pIoGrvP/+++eee+5NN930yCOPXHLJJbwNKKGVtwqZvXv3bt26NUMljZHw/KlaPx97qlR/U/GBSrVulH2ixaXJTpCTUQzLFSCbmaZZ3phkZ8+ezew5YcKERo0asQxw0MFloWXlu+uuu/QXT/WzUc8//zw8efJkqjgEs/QuWbJkl112ufPOOz/44AMyKQy9HOAwspnagw8++JxzzqFPdNttt3E8HTRo0G+//bZ8+fIzzzyTaZ0Fhv5ZHg466CDWKhYbqm699VYGQJzbYQyciYcMGcKKSycEoy5nGJByciY7UAwbN5QZIUPiIN6uXbt+/fpphMcdd9wxxxzD0+a+eCF4CJx3uWtaJ06cyK2xsVi4cCE7DzL79OlDJ6h///50MnToUP0TvOYSAuSwcW3m6b311ls8Mf3d32nTptWsWfPjjz9mMDQBjRs35g3A88d97LHHeAO8+eabjHnMmDHwV199RZyBbb311vfccw+rL5n2JQTIYePmyQLJdh2WK0AxLFeAHA5tsuNiFBr3GcWwcUNZgJy4WIBsRqFNgJSTM9mBErJx82GUkOUKkMNyBSiKkZ3vMArlIKUYo4RsXMMCpHiqdaK/8jtkLs9Rac8992Th5BAzdepUloFvvvmGqVOD47B41lln6cdtevbsyXzKAgCzkjELb7PNNnRCCXP0iBEjtthiC5qQOi+pWE44tnIVmEszm7P2zJo1i+My77kNN9yQxZ7DH02sB0888UTHjh2Z9En+5JNPevTowXVJo4oTMMNjYSZTx8H1Soxz/Pjx8+bN6969O64WVB5ghQoVuC/GvPnmm3On3DWtbH1eeumlpk2bwixj3Fe3bt1g7pRnRYTDvX4RWCnEtXhl2TCxtNerVw+XkfBIv/7667Zt29LE2C666CJ2P/o10ccee+wdd9zBykotu5natWtvt912DJsdDy8TbwBGbv4+d6pUqVKtV8r+qZgjJlPNWWqNZ7lRjMUV+MwsyXRZq1YtePHixd99993222/PpK80xHIl5twDa2CcZZno9ddGaWLmZenlEKy1DUswuMIflwOwNss1zCzPksNpifka95dfflm6dCmTPkwOV2e6V74sKwEXQlSxEm+wwQYEuR3OeR06dKhUqZLJRMEV3CcjBhTBjWe/1mes3FAWcF/z589v0KABd4TLKlW1atUWLVpwL+SY++KWcRHPHBfLnfLM9UfRkydP5mZZ7bS8OZfwGWtyxAB9slIyDDZbuGxTOChzXMaliTS96Ei1evURGyySuQXiBAcPHtyyZcu6desqmUykS4QyVm6eLJBs12EsriCesU6tzVi/yY6L5fpxn+VGMTamXCDGOjkCh1Fok2oRbjz7tfGMlZsPy03CWFyBz9iYWsPIuCq3Wa7Pfr7cJIx1ygViNaXKX388VlvmxQh9JRyWG8VYXEE8Y51am7F+kx0Xy/XZz5cbxVi/xLBAjM2Zj5Xrs3IQbjz7tT5j5caz3CT5cqMY65QIfMY6+QIx1nZ9Vg7C9dnO8Wt9xvolpWCBZLsOY3EF8Yx1am3G+k12XCzXj/ssN4qxMeUCMdbJETiMQptUi3Dj2a+NZ6zcfFhuEsbiCnzGxtQaRsZVuc1yffbz5SZhrFMuEAtS5a918zsac6blTJBKmpYkP4pRqcvtIEpSi0KbktTajEpakg+jEpVEJaCctVJoU5Jam1FJS/JhlDMtZ4JU0rQk+VGMSl1uB1GSWhTalKTWZlTSknwYlagkKgHlrJWMmyQ/ilGpy+0gwrWbbBZIthvKgBTKQUpGCdm4+TBKyHIFyGaUZFPyxxbGlilWazzLjWIsriCesU6tzVi/yY6L5frs58uNYqxfYlggxubMx8r1WTkIN579Wp+xcuNZbpJ8uVGMdUoEPmOdfIEYa7s+Kwfh+mzn+LU+Y/2SUrBAsl2HsbiCeMY6tTZj/SY7Lpbrx32WG8XYmHKBGOvkCBxGoU2qRbjx7NfGM1ZuPiw3CWNxBT5jY2oNI+Oq3Ga5Pvv5cpMw1ikXiLGhOWKBZLuhrFqE63N8rc9Yufmw3CSMxRU4jExmjNa7H95JlSpVqlSp/mFKv0POqkRsB1GSWhTalKTWZlTSknwYlagkKgHlrJVCm5LU2oxKWpIPo5xpOROkkqYlyY9iVOpyO4iS1KLQpiS1NqOSluTDqEQlUQkoZ61k3CT5UYxKXW4HUZJalDMtZ4KUJG1dMSpRSVRCknNtsYOwEUEVqzWe5UYxFlcQz1in1mas32THxXJ99vPlRjHWLzEsEGNz5mPl+qwchBvPfq3PWLnxLDdJvtwoxjolAp+xTr5AjLVdn5WDcH22c/xan7F+SSlYINmuw1hcQTxjnVqbsX6THRfL9eM+y41ibEy5QIx1cgQOo9Am1SLcePZr4xkrNx+Wm4SxuAKfsTG1hpFxVW6zXJ/9fLlJGOuUC8TY0ByxQLLdUFYtwvU5vtZnrNx8WG4SxuIKHEYmM0bpd8ipUqVKlSrVn6kyZf4P2tkE/V2RHRwAAAAASUVORK5CYII=)
v.T# TRANSPUESTA print (M.dot(v)) print (v.T.dot(v)) v1=np.array([3,-3,1]) v2=np.array([4,9,2]) print (np.cross(v1, v2, axisa=0, axisb=0).T) print (np.multiply(M, v)) print (np.multiply(v, v))
[[14] [32] [50]] [[14]] [-15 -2 39] [[ 1 2 3] [ 8 10 12] [21 24 27]] [[1] [4] [9]]
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
Transpuesta$$C_{mxn}=A_{nxm}^T$$$$c_{ij}=a_{ji}$$$$(A+B)^T = A^T + B^T$$$$(AB)^T = B^T A^T$$Si $A=A^T$ entonces A es **simetrica**
M print(M.T)#transpuestas print(v.T) #el determinante es para saber el valor de la matriz
_____no_output_____
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
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pVffv2he+BBARGyLZt2zakHzlyBCvYFPLvBDtRdDqIgkC4Rk9PT7PZDPfw2WefJSUlValSBaUzIfwfZGHov1GiqwCe6b8D4ajXwIEDx40bN+EegDcVXplplQ3W09PTYRmEidgFa0RHR3/yySd2m61WzVrMI8H1cv1yXNPk20yGU/PsLb4kiMcEOyPQiQnCLUB/xfL1119v0aLFxo0b69Sp89xzz2Hp4+MjerPo1i+++OIHH3wAd4Xw69lnn61RowZS4GwwmiNP6dKlQ0JCJk6c2KBBg7p16y5atAiJAlHKrWAXxMLnIUbZu3cvSnz++echfN68edhVtWpV5EHgxhyjw6rpVDgNuDIWtDgQwmiq3kOvKape1umMSOTJfPRnEcw9XUJEKeyyHb8uKlL+FaPRCIfq3OBASGBgYGho6MKFC2vXrt24ceN69ept3bpV8pDKVihjUhEyOhwS9IVyHsLYDp0R8wXuik3sgqdeljTMEXSyXtJpCrI4RRPEo4X3Tn7OE8STj7iyh46blZU1Z86c48eP+/n5tWrVCq5oxYoV8EMVKlTAeI14AkP8yZMnFyxYgKjI399feDiM5iIWWb169bp163x9fatXr44RHJ4PwvkZwU4JQc6H47GpKAr2Hjp0CO7KYrFERUVhL6TBk7Vp0yYiIgJ74bqMjowP+r45f8vx3Xt2B3h5IYpRjLLOYTSp1nnzZ3fq+dW6jUvrVisjymEujP9NT0u/+8PxuUeYDuzevRveWpblwoULN2vWDHFk9OXoV9u2C/AJ1kw6TZI9rJaWz76Y4RG6dt18+D5JrzFlmVtTJnzz6egf52/evzMyIthHkSWjCXUQ8gniEUOui3AbRNgkEFf/gEgU4YirMyMRKdgUS5EIsA6QE+muFGxihcm6s+tCcTlzYolNsRSiWBo+mnnYgF4LNh3btXunn4+3EXkklYUrmn3+/L879fx4w6aVdaqWFyO+q7T0f/teV+7JqT9WhH3ELgf8k+aQVL1qRIAlG+22ls+1zjAFrV6zwGTQG6EnDnBoiL3Gf/35qPEzt+zfGRER6uvQIaZjVSaIxwE9pkG4DRhtmXvhILrCJkAsJS6O5cyAFLEUiQJxCBKxFNnEXiY62yHdFuzCsaIUIQSIFVEQVuACxnw9ukunHqvXbr929crr3Xu+//7HNrsNQcua5cu7dnztx3GTZGvyx+8P69ixW3T0ReR3Sn8kCCWBUJs9CZm9iWqzG11GSbXbPx72cbfXehw+dfzk8f1dO3cdPXI0fJ6mqL9NnNipQ5c/Zi9MSUkY2Lt/vz6Dk9PTyW8RjxGKugjiNtz2bRp3waGps2f9efLsBZPDbpW8DJoaHBrZ+41ungbPvbs3r1q7RtN5IhechF5n6Pl6j7x5o7jXYDyCC4Z3gd3bQnCo0yl2+9Tffo2Lj8OWpjdgXChcpEiXjh0NDm3Zon/2Hzuhd0gKuyOmN3kH9+nVNSw4CAOIUwpBPFrIdRHEbfjPrsuB4ESWJZOHZlX0Xh4O2e5g70oyKPhv1RlwmvlIOlnVNHalDQ4MO533uqTH67qghMZckEOvqJqqOowSnBmCMngvFXpqmkGRJUlRDB6Sw6Tp7QZVURxeksFmkOCM6bIN8Xhw3iogCMIF5nNpaWnCdXl6emIT3ktM8u7ixhw6h6LTG3VwTnq9qjgkI/NQOMihOtgfox67HJpez54WEeEKe3ZP/5hdF4ByTB1eQfFUBvdI8GEska8rDr2BJetVDBnsgUNJ0en4c5QE8cjBaUhRF0HcgKqqWMJ1NWrUaNy4cYi6kFKuXLnAwEBxf0hkyyXwXomJiadOncI5iAhv+PDhmzZt8vPzc+4mCOKukOsiiBuAU8FJkZWVNXDgwNjYWJH4008/FS1aFCsG/jxI7kERhw8ffu+991Cc0WgsUKAA3KR4KwdBEP8KuS6CuAGcEXc6Kdhlinu473UviFIAwjh4LxHMPSjhBPHUQ66LIAiCcDPoASGCIAjCzSDXRRAEQbgZ9HA8QRAE4U6we850r4sgCIJwL+iCIUEQBOFmkOsiCIIg3AxyXQRBEISbQa6LIAiCcDPIdREEQRBuBj0cTxAEQbgT9HA8QRAE4X7QBUOCIAjCzSDXRRAEQbgZ5LoIgiAIN4NcF0EQBOFmkOsiCIIg3Ax6OJ4gCIJwJ+jheIIgCML9oAuGBEEQhJtBrosgCIJwM8h1EQRBEG4GuS6CIAjCzSDXRRAEQbgZ9HA8QRAE4U7Qw/EEQRCE+0EXDAmCIAg3gy4YEgRBEO4EXTAkCIIg3A+6YEgQBEG4GeS6CIIgCDeD7nURBEEQ7gTd6yIIgiDcD7pgSBAEQbgZdMGQIAiCcCfogiFBEAThftAFQ4IgCMLNINdFEARBuBnkugiCIAg3g1wXQRAE4WaQ6yIIgiDcDHo4niAIgnAn6OF4giAIwv2gC4YEQRCEm0GuiyAIgnAzyHURBEEQbga5LoIgCMLNINdFEARBuBn0cDxBEAThTtDD8QRBEIT7QRcMCYIgCDeDXBdBEAThZpDrIgiCINwMcl0EQRCEm0GuiyAIgnAz6OF4giAIwp2gh+MJgiAI94MuGBIEQRBuBrkugiAIws0g10UQBEG4GeS6CIIgCDeDHtMg7gnRT1y9RdM0vV6PFYPBIFKePlBZVzXF0mUEbEoSTfsI4rFBD8cT/44YrFVVtdlsYl0M4iaTycPDQ+R5+kAd7Xa7oijCb4kU1NdoNGLdlUgQxCMGZx9FXcS/gB4C0FXWr1/fr18/0WHEcuzYsS+88ALP9RSCWd3cuXM//fRT5zav9eTJkxs2bAhrUNRFEI8Rcl3EvyM6yYoVK3r37j1q1Chvb2+kgOrVqxcpUkTkefqA67p48eK+ffvgpVBZq9X65ptvzps3r3nz5mzSR1EXQTw+yHUR/47oJMuWLRs6dOju3bt9fHwwcIv7QE/xvS5VVV3VBGazuWDBgn/++WeLFi2wFykiG0EQjx666EHcKzkvkWFAf+qvmIlgS1QT9RWJBEE8CZDrIv4DIvzCaI5gC2HH0+29UEFXNQXOHQRBPG7obCTuFXGJzLUU8D1PM856cpxJBEE8bujheOLfEcHWypUrhwwZsnfvXl9f3/9v4zgsYLVa8+XLR/e6COKxwyaSYlQiiLvwr64LGUB6evrBgwcvXLiAIb5BgwaeHgZVZ3LoHEa9ptfpHQjx2coNOByS3oHJk+rQGzS9pNNp/KmPXF0MEN/EslgsBw4cOHv2bFRU1DPPPOPl5QUN9QZJ0qFEh06vssL1RkWnGhyapEFPvWZw6HVIx1lh0DsUtqGXkA69JXJdBPEkQRcMiQeA3W6HV8ubNy+G9WHDhrVs2bJJk+dSU1I0h8q9Hv5r8GEi842IRPRDpye4bab/hKqqH330Uf78+Zs0afLxxx+3bt26bt26cXFxbN91d4M1tsGLw4rGfCvblvCBL3Vwz6TXadhm6QRBPEmwZ6gIIpdkZWWdOHFiwoQJiMl27drVqVOnXTt3/f3XPEmv6RBUMa8l4w/cmMjvgqchFkNww/qiHv/YJ1fYbLajR4+OHj0ayuzcufP1118/fvz4tGnTsAtFwCshnEII6NAZsCVxX+VA2KeTdQ4VLotrC6WRKLGYy6HhIyQTBPEkwHyXc5Ug7ozGWb58ealSpTIyMrDu3OFwKIqCKAdLOAzX+rZt2yRJGvHpcEXNkGVZtdmvXD3x5dffWWx2B4vDkEtWFLuqyFkZKT+M/fHkxRgZMjUsVOzOJVDAarWiXIBwcN++fT4+PgMHDkSpKFFVbbHx174Y9X16lkXVFEWTFbtNtmYuXTJ/4OABg98aPOePuamZliyVaQNZmiqrDqxqZrM5ODh42bJl3BjkzAjicUIXDIn7Bx0IS4zjWIo3+4leJa7OBQYEaQ7Lj+N+bP+/9pUr1/zjj9lwHIho8NE7dIsWLHi9e/eqFSt/8NHHsUlJiHpwMI94HgBQRtzHhQdNSkqCWw0KCsLmz+PGdezQvlKlSt9//7NVVliwpVk0h/zFZyN79OybkWE5d/ZUnzd6tm/3v3SLmamk4QSRtBzXGQmCeBIg10XkCvgDsTx//vwvv/zy1ltvNWvW7N1339XrDdWqVdPpZB8vz5YtWtSpW41dgnM4fQDye3l6ValS5X//a+vQSzYFsRhSH8zDrhB+4cKFSZMmQQ0og3gLKXBXcGYB/gHNmjZp0PhZh96kMWX0kt4eczF64k+TZ/w+a9KkyQv+mTfy80/Wr14xb/58XjP2dImqe2rfGEIQbgrd63raENey+DWth35RS/ShmJiYNm3aVKhQYerUqYhvmjRpkpWV5eXlUa5CeUkK6t23T7c3uhSLzIP8Gn+2Dx+9ZGje8oUBgwZVrlyBeS2jyZM9EcHitvvukaLKCQkJHTp0gKOaPHlyenp648aNkejj41O5cmUI7/p6j249e5QtlF/Re7AbWSyo8gqNiOg9sE+DxvURp+kMxg5d2+UN9d+/97Ai6Rx69vSjwVkCQRBPBGygwFSUeGpAi2KkVhRFtK6rmZ27HzSQrKpqnz599uzZs2DBgs2bNyPw6t27t8lkgifz8/fV63wQVOkkzSjLLD/+CST2Qg72QQdkl+MM+IucObP8J6CJUOadd96BGrNmzdq2bduUKVOwKctyRERE/vz5kcHBvJMkyYpDb5RYWXCUHj6+AR99+qHRJOk0h6Y6bDarxW4PDA5hQiWVPSF/fzoRBPFwYKcmO+OJpws0rct1iZSHBOQjzNq9e3fp0qUbNGjg4eEBxzlp0qT4+PiKFSuKu1/sCXP2eeigaER7+/btK1y4MIItLy8veLIZM2ZcunSpWrVqBoMzdnLmvo5B5zAYJYPk0AwOFd7v2+8nal7+HV5ta9Tg6fDfQPe6COJJgy4YPlWwFpWkL7/8skSJEikpKWJ6Apy7bwdGfIFz+78A+XAJISEhCHGaN2/er1+/OnXqjBw5Ej6jVq1aPJyCTs7MDxXUEcog2vPz84P3guvq27dvo0aNEHWhatWrVxfuHCqJ/CBbL/YXiko6ZopvR3/994Llv82YVbFMSSP8FiqQ4xCCIJ4EcL7TBcOnCjGCx8XFRUdHYyB2pdwJZ0fgTug+wIGenp7fffddkyZN4MMsFgscxvjx419//fX69evDcznzPXxENaHMt99++/zzz/v6+sJz9+jRY+LEiVi2aNECHl3kvBkJx2p6narI9hEjPpu/ZOk/Cxc2a9LYyBLhttjrd9l/giCeGJjrwn/i/zOXL1/esWMH/Jxz+z+CA1944YUlS5asW7fu999/7969e9euXX/66adixYo5czwqRBXq1q27bNkyKDNr1qyePXu+8sorkydPLlOmjHDPWIrMLtjTIZJmNmcgZNyxZ8/SNWsqVa5oUhWDpqg6ncIuJ2qSQ3bmJgjiyYBcl3uD8RqwuCn72ULnjhwgUVVVV04sc25Onz69efPmYl3gPOwe4A9bXP/1E6yL4EYskaJpSmpKYkJiUrpsUOzmhGtX45JTrZpDU+yWjKSEuLjUDKumyhnXrsXHJSt2aKW/7292iXJdOgjFTCYTNgEyoGqZaQmpCfGZVptqiY+LT7iWkALbWC0ZfXv33rFz96BBg48dO7Zp09ZNW7cdP3WW3QaDVObeHg+uRlH5C7WwxZtO1dgG/jkvecLF4sNeVsLfXAIHjs+djOiSyZqfwyTA8Oyr4DhOYVnwYZIgBYXYWTqTKKTy9hGfB41LK6YfR2wCpgOrn1hcL9+1zjehoZ3bgFtGWIPLyYlTIjOgs6/nOJwZkh+NJPxX2QtWkHy9+sSTArkuN0aceq6zUXgLbGJFrAuEo3K5K1mWkUcgcmKUt9sxQjlTnIfdGzgWCPeAY8WKAGXhzO/evVvevIWmzFx08ezxMiWKN2jULCXLjHHj94nj8kble7PvIIeqvNqyZb58RY8ePiHuKzlF/xdELVAoq8+NagCRgv3vDBlcILLQ+Im/2tKvlCtVukixsja7lpmWtnTxyrNnzrV5+eWmzzZ+/rkmjZu0GDN2AsSy73PBIPrH870u6CyaTI+BEwMtWzInw90Xy6DnbksMrXr2LqsbTHdbO/JGZlMZ1yZ7BYrCpfPexNLYHhGhZr95khXHdrH1h4boolgqiiJWoAM3ALjHouFshMr4z3wYhAiBACtMULbM67XBinOd+ydXOvNkrg1uceKJ4TaXUAh3QZyBaMGdO3f+8ssv8fHxRYsW7dSp0+zZs6dMmRIbGxsaGoq9OGkPHTr02Wef7d27NywsDBn69u3r5+eHCGPGjBnbt2/fv39/v379MFB6enp+8MEH/v7+zgKyEZ3kv/7oCUYM6JickqQqKhwHxgoJrszo5RcU5KuzW83paVmKAz6FDRbYqwXnCfbwENGbSUh40Dgy0uP4WzJMGn8xvE5nCs8TrHPYUtPS2eCtY+8sVFmUJXl5eQT4+zOvxwYvaKh/9G+Ox1B77ty5efPmrVm99tTJU76+3p27dkJo6O8XAE8tGXD2yjCgqjdCQ4ND0elNfKTl351jf9h9vJu0xBxl27Zt8+fP37RpEzpMsWLF3n777datWrNw1cC/ncDGftgBQmQ9fLdmYBKYQCaMGw1Z2DiO+QDfeGCgvuhp6enpUG/VqlW7d+9G123WrNmIESPy5s1rMJrYLCJ7vIJ+/B805Q0EnbnuLJ3pCuWxZYK/QiOePXt25syZGzduPHXqVHBwnh49ur/11kAPk9FgMLIvb/BjHKyOrJqskqwQmEFxOAzsjcwsFeZlUTgrm3gSQFsTbgqGe5zbK1asyJMnD0bSOnXqvPrqqxhe4Z8wDl27dk3MN5ctWxYSEhIVFdWnT582bdoYjcYePXog9lq3bl29evXgw0wmU82aNXH4M888k5iY6JSeA+4ib/8Ow7ugqrJ4VyEiPb5u11Qrf3ehpsh2TbGxJMWOBEWR2T9ZRk58nMc/eDRFtbEYAwUzxSwoEXppsgI7qlxPngFZHAqUxCQdx4jPf3mHIaSDu+cRQu6eDXtffvllNFyPbt1HfzGqSqUqmAF89/0YmMtuszGFVaum2m1QFVIUq5CIKFZTUTM7anaraLirgICA6tWrDxo0CNOUIEbw0SOHZdmsyDZNdWjscNYaNs2swDpIg3E0K0vmNoF7YTkQ/zlFXodV+98qLjLcNg8S0V3Hjx8PDdFR4bFeeuklzKiwbrOzarIKMRVQcdZITAr+KjCFlXcrbKLhHNitaBaHZoWiqAlKbNy4ceHChV9//fWRI0eWKFkKHX76tCmK3QLrsd2siiwfzIgPS1AUHMvUYSksMNU0duHUqSjxBEA/NenepKSkwOVcvnx5woQJnTt3hsc6f/58kyZNrly5AtcFlwZPU7VqVQ8PDziqiIgINDkCMgRP+/btK126NM5SDGGzZs1KSEjAGIG9bO59SzyBdCz/+09Niq4l5uZiSitgKdkbYoqbMw8kP6y5Lb8NwlTXI7hiV9sQr0g5ShMKX1fApTFMcO9RFyKG3r17izPrLtlg1Ro1asydOzf7C3C3AaLYj415ekoO6Urs1SLFizVt+tyiBfP1GEUlPbz9vAVLq9WtX7RgAQ+djDAB8ZBeBw/sWL9xq39wSO2aVW6KjJKSkk6cOIGZCoZvtD6C9bcHv/PblJ86dX0lI01dsmj1iZOHChfK3/C5ZvlLFDM5dEYM6pp9xbq1+3cd8PH1qVf/marVq5s8PFAUQuOb6oYqo76it9yp4tjr2nVTHmGxnTt3Fi1aNDw8HHvhgdG9T58+HXvtmqeXl0Gn6jR1z959qRmWZ5s0YUGQJuscCvzxkqUrzpy/WL5MmUaNn48qkFfSa+jNeoeB+TuHtn79+kaNGqHKkLl3377nmzRp1bzJjBnTEW5t2Lx9y+aNRoNUr0GTWnXqsFBMr7CoUzPIDmXR8tWlSpYsW7qEpJMl6dYaE48H1nPQkwg3Bac63AlcTvfu3TGw2jk42xF7IRHnM8amefPmYWScPHkyfFg6JzY2tmTJkmPHjkVOTHIxFcUkFyEF1iEQhzil5wDp4D9GXcijYJLtDFsgg02IscQCE1n+qAGf5LM0Acsp7p4/LBCSsJGMFaE4NBtKZxVzlepcxYdrxVOhJ1f1P0RdFosFRsbUIe7OIANITk6+rcEFKAWNwpqJvd3enpicavL0at3qBc2atXHlkqHvDqlWrYqXf9CyTduzWOAg22wZRw/u/mjokOcbNvT2Cpww6U92D+tGUJxTJl9OmzbNKHn88fvka7En6tSsVrJIhS4dOhbMGxIaGj5zwSrEyPasa/16dQsOjejQ/tWKFSt4+/h/POKLTFkzswjoZiAQVkJXvAswjs1mQ85bbSi0EmAdqoLnnnvO29vbbM66FH3+0w+GNm/cINDf7/NRX2coiOURXlovnj1WslD+KpUqdujQMSw4IH/eQjt2HbLySNShaghPXQKxhMDTZ86iHTu/2kaxpH44dEhoaOirr7SrUa2yl7f/G30Hm22wtvXAzm3Dhrz7TIMGHt5Bfy1cya4VqFbeQYknhZvmZIQ7gfY7deoUJiAvvfQS/JMImFyIBj548CDO2C+++KJatWq1atXCdBvTz0uXLmHcdOZDAKKqYgUyxfIBkVMU1vkdGL7CU/BHRDU3ZXuIoLvjk108u1XCN6CGSxOXAiLlfkBbhIWFhYTAAYRi5S5g0nCrwUXDucCYeyH6wrr16/74cwYGYPatA0nC+O/l7dOk8bOyTZElAyJHxBgmo8lmxwjreO65RnpZ0RBTZssWouAtxHpWVtbhw4eXLl2KqE7SOwoVLjzlt+mKZti6Y9O0P2bs3L21UGjApx+OTDPb9+/a8veClevWrpv+xx/bt69v81KLb78ac/jgMd52N5toy5YtiPgbN26MPnYnnn322dGjRyMz1BBHAa4de82/WIee8O7inhw6cOnSpdG3UXd4xRbNm3hJCC35TUj2+J8y8suR5SpX3bB5y4w/Z2xct9RTsg0d9iW7fMh/fs3AryVALGZ158+fX7Nmzcw/Z6anpVeoUBHnztSp0+b89fcfs+ds3bq5T89O0yZPWrd+o04vmW02o4fxhabPolCVlQU70lD5hMH7DOGW4Az//PPPcV5t2LAB64DPU9VXXnnFFXW9//77fn5+Y8aM+eOPP/7MBut79uwR89A33ngDGTAddgq9HUL4f73XdSu3HIaExzWTFUXfofRbklHle4+6XHN8kfO2YC/AeIo2ch6WDVJE9Azv0rNnz3z58kVGRhYuXNjf3x9tPWvWLNbGLHpU1y9f4GHy/WvbAXZZjMezDs2O48+f2J/P5Df+17/Zuyw5oixEPH/99VezZs3y5MlToECBQoUKmUymvBHhl6LP/fnnzL/mL2S3ISFZNv/57Yc+wQU3HD55+uCm9z//XoZLtCMcSdq3bZ2P5Dd+/FQzD1+d0rNB34B7EFy4A9iVmJgIfVAFcZTTItwmmFF9+umn5cuXh19HlSMiIlDl1157jWVmgZQSH3O2dLj/J19/b2G93abaU8d9O3rzzr2IOxXV5rCnDhvUPrhA9csxcVbNZkUhdvuuXbu6d++elwOZfn7+RoO06J95MZeiBw0abFW0TBnzA+v5Y1vD/b0//PyrTLQbvwV67sgmveQzc+l6qMZsSzxJ0FTCvcG4hiXmj1iiOXGeY4kpKm9cBs5VjFkYC9q3b98xmw4dOlStWhWZxTwXYF2sPFRuKQMJj6Lc2yGKvkPpuVMK4YKIMOrfmYacwYMHY8h2HpYDtAsiGAQoBw4cGDly5MqVK3fv3t2yZUsvL6+KFSuiWUVzsQqwFVfjsQTXmmtdgKO+/PLLTp06hYeHY+6yfv36TZs2wRkXKlwoLDyifftXX27dUnKoBgf7tehkBT1C8/PyLFam6vvv9JMMBiOL7LxUVdL0dm8/L3Zf7Ub5wNvbGx6xYMGCcIp3AYU6D+BAMbFMSkpCHX/77bcePXpgirBjx44RI0ZgV7169Xj/dH54qWyhYPjSe/QZMKBm9SpGHbtvD8uZLQ4vL3hkI2JqZFqzdk3Tpk3Pnj07duzYtWvXYsZWr15dzNUqVamSN1++kSO/0muqp06R4IclH8Wh8/AN1PQQZXeWARku6xJPFOgxhJuCUe/MmTMYzuCHEhISxEw2NTW1cuXKONXj4uKQgkluSEgIBkERLQEcmJ6eHh0dLfIj6sKJjokwdrG5/O3iCX7cA4i63BdU+d6jLhgT3gu+B2y9A9gFz3HkyBFX8OECwhFyvfDCC0FBQWlpaVjH5OPatWuYhZQuXTo5OVk0HKKsDcsXeHog6jqIpuNRFw6WRdSVn0Vd83JGXYh40BPgukRECJlLlixBPxk4cAB/3tKmKVaHYtHkrLjLZ4oULPDi/7qkK5pNlm0senEgfLFZrrZv27pA3nKxcWkWB7th6ZSejVAMS2Gi2yIyYAnEUa7EUaNGwWdv3LgRm1DSZrNhjoXuvXPnTuxF9RRNjY85V4ZFXT8g6rIxvVEZ9pCqyj7mI/t25g8P6f/+FzhcVmWzxVKvbp0yZcqgRYTM+Pj4iPCwMqVL2WwWXmu7wqxrUy1Jg958LU9E4cPnLiJmZlGXQz6PqMvgO3PZBoq6nkAo6nJvMMnFYHT06NF27dphQNy7d2/37t2xiSEJIAMmue+88w52IerCeHr8+PGJEyciIJg/fz4y4HyOiIjA8rvvvsM0vHPnzhjghGTivoGHqFu3roiuEDHcFuxq0KABomFX4JsTNA3GWavV+vvvv2N2smrVKsTKly9fLlGihLhs6Mx3z+AQjP4oC2Hc6tWrT548OXny5L59+yK9arXqLMxDvM4d4LVr8d179C5UouzY778xOjRVpzPoMW5bLbaMDz/6ZufeYzP/mhoU7CspmPY6hbtAuI8ibrrnehMiA5bAeVg2zD85HNOmTTt8+DDCo7feemvBggUwZtGiRZHuzJQNoiEjdDYY9fjoZJ1mP3Pm/GvdX6//bMvPPn5Xr9P0GlMDfunKlStz5sw5ceIEph1t27ZNSEisWbMG+6IhfCccviZrsvnbMePmLVv3+++/FS9YAMZysK82OwsinkzozfHuDQKm0aNHN2vWDM7pueeea9iwYXh4eO3atTEuiJECbTxkyJCRI0fu378fezFWYhPuqmnTpvBYkNCyZUsfH58xY8Y0b94cIxoCMiGZeFyI6ATtgqH87bffRpMNGjQoMDAQu0TL8jNX5L1XIDAqKqpKlSqnTp1q3bp1pUqV5s2bFxoaCmm1atbiAoH+/IVLLVq1CS9YfOE/8/NHhBt0OiOCHZ0uMy12yDtv79x9YuXa9TVqVTTq7ewJEPZt4AcAK5gjbsL9+eef1apVe/HFF1NSUqBe8eLFxdcWnbmzQdlwtljBf51D2bdvX6sX27Z+ue2vv00J8DFJEvsVUaPJ2KZdO4TL8IIVK1b84IMP2HMxOgfkw3U5dJJB0it228cfffTH/JXzV6xt9Vw9E/w01HG+Dop4QmG91blKuCEYjzC6AZycCKd27Nhx8eJFTDNTU1NjY2MxbUcGcZ0EJCQkYMa9e/fumJgYi8WCbEjEsTab7dy5c7t27Tp//vydLgYiEdz9gqHIcxPOfdlgW3xybImZL1ZzrOcOZ9l3ILtc5x+2diOu9Jx7ceC9XzDMJWgy0aYIFNCmcDbp6WlWqyUuLi4rK4uFRuwLwWhcZd3yhR4mn/lb9yk4hF1Pw8GyQ1HOHz8QafIdP2mu68qd6AZwBhji0dYI4NAHME2Jj49HP8BOh2I5dGBf6bIVvhj5TbrFyjqGjI9dsWUkxMW83KJxm1deuZackqVoFplf8ZPN/AsODwaoJ0AH3r59O6IudFd0USzRmUVH1dh3ouW4mDMlwwOGjx5jhRnYt7IVWbNuXLe0dInik6dOR2e22R1Wu13RbCyaUhWrzXrkyBGY8fTp06gvrBofF2s2Z9pt7BpjZlrSm927NG3e8mxMrE2GiRRNzlQVs8wMZj97ZJtO8p69dB3/CvbDbHLiv8PmMsyDEcSdEZ3kLl9J5n2J5cEJjiWfQzvh+51gn9jmSw2H8aWRJbAXMKl8Ped3hO8HoQP0QeliiRShCRbsqWq2Krn6/U2l4WCxC+niAyDH+shfBHUd9uIl/qOXzGCqXrXqHKomea5es7ZNm/8tWLa8UaOGUMikd0ganJB87tSZajXrfT325zff6IIgA7ELuJPCcHiSZj6+f8f/Ovdu1Lr9G11f9XBYZYOv3ehZumBeR+a19u276v3DP/n4I18/XzhxmC8yMjI0NA9CG6eIhw+bRaBqsv1abEzdOg1eHzDo7fc/Qkt7SelbN6/p2LH/4KHDmzVrxL6hbDCpBo8SJYp6G40GnYoGZ62eDezn0LHnMNAnsjIT3xr41sFjZ8eOGx8UFMB7ox71Cg8LRzynU5UTp05Vql7nz7/mtXqhpYdRb2Jdh3hiYEMOQdwVDP3gLlEXUthMnE/tsQKwcms2NgDxhwnEGkYjzSFnvxcd/+38u8Bi//2Dol0xJVQS+gA2q79BJ6HMzeUxrfhXlZl22WDzkUVdt4GZhT0WIbNXFMmqPWPqzz9Ien5vyWDUSSajp9/qTVsRPe3asdVL0nsy/4/9XgaDcerUqXdoCyeIrlRbxuhP3jHpJb1HgMHo4QnvJBk9fEM3b9u5Y91ybwPGfw+9wQMFieWYsT/ab3m65KGCFjl7+qSXQe/NagVvZNDpvT8fNUGRM954rS1zy5K3Xm/k8xKDf2DYmUuXFdaUt21f3rjwTIf3+HqyG2/8pSpOhg4diq6yeP48H4n7KsmoN3rrjf5z5y1+tE1O/AsUdRH/jugkd4m6MBacPXt27ty5u3btOnfuXN68eQcNGtSqVUvxhlbk5QJcPY3P1kVIxO6HY5O/3lWv6h0YkkRUdP9g6ImJiZkzZ86WLVugTERExOuvv96hQwf2+AAPFJjyTCHxYQl8RZQqUhw8gY2IIh2qPu6oC8aS2B0YVZF0anpqyrWEVF4BPUZiaFOoUGEfL0+7zRxzMZr5KZ1RYy+WVSMjI+BxWVXuoDB8uuSQkxNjE1PNMoZrTWGhm9FTlYyF80YZHNZLMbGqzgQdIBS+EqYICwvPExyEdaeIhw88js1quXDuLAqFETQ9amcIDg6LCvGNu3YpLcuuOqCZAl+j6QwwVOEihT09TBL7vVDUOmfFUQn8Y09iWK3p0dHndAZv9mVongVVCwoKCgsLM2dlxsZcRqiOGqusqaWIyIiQoIBH2OTEv0Cui/h3RCe5i+tCKFa7dm3EOtWrVw8PD4cPS09PX79uTc2aNXE0znxNVfSSgQ0b8FbMaWn8ChbGQRl7HHqjzqAzShh1+NXC3I0Q8DEoNy0trVq1akWLFp01a1ZKSsrChQubNGnChy32rSnUCOM7fC7GLPhdcUENifxkYBpiLybkLJnLxJ7H6bq42sxuTDms84ua/EXmXOHr8L0ijV8RvadpgPPKLYZpDPqwAnPszAcw16dH4MKkoKybeZT152RXnP2HqnquMZv9oBWhJBoViqIKyIEPn3QgP9TMqSmqyl6ywV4Pz14Gj7DMhLy3NKYwIzsWIvA3WyDxpPDo5k3EUwzG8U8++WTPnj0zZswYM2bMd999Bze2bvVqRbZbs7LWrVnzw/ffz/zzj/OXYlTEVuIlrRpiLFm2WVeuXJWQnMxmuOwjhqZcAVf06aefHjhwAB501KhRv/76KxJXrVqFpWKzbNm4/ofvx0z7/fcz58/bVKiOYU+DMkePHJn480+//PzT7n37sxSHrJOyf/8KYxcbvh4rzJvyP2zBRufsH+DAf/5hb90Ve/lJzc5rjO18yP13uEAjDpCYb2CbWLJ1WIBdmoP/Zi1z0+eR46q4gZsDtVO5GgbmXNnu7IrzP3xX9t8cYJvnxn+217l5I3DbiFmdYlndXeYlnhTo4XjiAYA47JVXXvHz82ORlCQVKVIE/oP9LoamdevWo2PHzps2bXlnyDt1a9WZv3CxzmCAq9i5bfPXX33VqmWrzl26Xoy5giEE01ynuNzh6enZpk2boKAgFjNJ+vCICKywx9Fk+wfvvd+uTduNG9Z//NFHz9R9ZtbceSy2kKSpU6Y0bPjsvPkLf5n4S8NnGg5+Z5jMZ/gPRqEHDfMoN9sqR4pYZVs5Eu8GAi3+O5X4MCfNrwwyl8d+aJFdorwnIY8CppVrwWIshf1hzcR8NEvnurKmY5W47c0pvp8v4JlY3bFkx90AEpgReDrPq/GQnHhSYK4LYw1B3B/oQ4p4/IH9oJ+ESCs6OnrHjh2LFy+GKypRuuCyBQsP7j+2edfef5YsO7p/X5X84W8PHByTlKwzKDFnD1+JTylcuJDikDIkDxMPxe4bdGW4SagBfUTnlmX75csXoMyK1WssFmuZEkU3r146Y+6GNVu3z1+84Myx440qlxw46O0LcUnx1y5/NXzE+ImTl6/fdODA/uH9usz66cf5S9ZBrMSGcj7Bf8K45bxFwq3n8n84u7O/Rcz+Zh9mxP/s9f8g6lGBiYmHc419cmrIE25IyUnOb0yzOt6WHJkgB1t3kkY8Bpjrwn+CuD/Qh+CxsLJ3797evXtXqlSpcePGiHi+//57g8FQrUpN/8DgXv365i9a2CZpeQpEvDnojcSEuNNnonU6U4fXen4/7vvmLZqzWS2bQ7GrM+ICzX0j+vSxY8feeuutypUqN2rQqM3Lbb768iuTyVSufDk/f/83e/UoX6GEXmfw9QsY8HY32WzbtvOI3tOrYfMWLV9+CVNwyST1GtI/ONhv59adfCIvrhrlQid3QNSQV5L9za6tcz1780mDqwYFc/ace9I1Z77bH3A9h3PtegLxhECui8gViG9mzJjx3HPPnTt3bsSIEcuWLTty5EjhwoXz5s1XsEDxJs2b9x/U36jXGdmVJ83gYXDoVC+TSXIYHTovHK53IFzT6R7Es2rwW4i6Fi1aVL9+/cOHD78/7P1FCxedOHqsaqXKcFqly5WvXq/eR58MkVSH5DDoJMXoxX673SQZA/NETJwyxdvL08iuE6mS0QOO1NPLYEC0xa5N0bBFEE8c5LqIXCHLMjxW1apVFy9e3LFjx7Jly8bGxsbHx1eoUMHk5e0wGLw8TZ6K4ml32FMtv06ZVblqlTIlirKH1+A12DUf+BvmAK/P9e8XOFG73c5+wb1EiSVLlnTt+lqFChWh3pHDh0qVLhmUJ8Rg9DR5yAbV06FqFjX9++9nFC5csGWT2h6SydvD00NTjbINPvXPP+Zn2JSXX0Q4KMN18WcVWFxIEMSTA7kuIlcoimKxWC5evLh79+6EhISVK1e+8cYbmZmZ1apVM7BntBwO9m0t9o7TwW+9e/5S/Iw//gzw82EPv2F3trt6UEGNpmnwXlBj69atycnJ6zdu7Ni5k9mSVb1qNT17IklyaBp7tNGR9clnww8eujT1t0kBPogJ4ZmgioLPvLn/fPnNj99P+Ll29cqSQ+VPMDDBXDxBEE8K5LqIXOHl5dWgQYPLly83adIkX758Q4cORfRjMBhq1aylV9G9VIdOS05Pbte5w9m0lGXrNxctWszAvjIks9c+wWc54xnxB0vn9v3h7e39zDPPxMTEtGnTJjIysu+A/jaVvS69fr367Kqf3iA5vDOyrvTv2337tmObtmyuW7caexGS3iHjo8mTJk9+55PhU2fP69i5M/9+GfNY2Mu+AEQQxJMEe72bc5Ug7gC8EZa3/Uoy+k9aWtqBAwcQ7kRERBQpUgSJiYmJBQoU8GDvDcqIj7/6Wo+3I6IKjx03OtDHx6E3OthXjxGKaarOtGz+n51ff2vh5u3PVCpj0mSHxL64c5uvv94zZrN5165dNpstNDSkWImier0UF5dQIF8+L0+TTlXSMzO6dO5uMAVMnvpLWJ5gPfs5D/ZopKqmjRw1bv6CtdNnzihTqgRCNAn/2Xde2dxO0mkIHh/rV5IJgrgOzj72fLNziyDuwJ1cF9LBTb1IPHMIVFmJiz3VtWv3PJHFPh7+pZdR1mmqqveIypfP38OI/ZrOuGzBnA7d+y3esLlulcq+kl1DXKQ3mXLnFcRsDCoxRdi3a/WaKiP+i4u90rFjl+DQ/J99/iV7NZ2kkxxSaESEl6c88osP//pn9cQpsyMjQ/SaotcZ/P39IyMjsl+mwcSR6yKIJwg++BDE3YAzALe+fhcr/Dtdzlfcik2xC8g2+2+/jPXQ67y8fX398vj7+8HnefsELlm5VlXtv/w4JjwkT7Cfr95g9A3KHxZR5OC+vYrK3hTrPP5+ESoBprTGvlsKBTXFsmLJ30ZJ7+3t4+cX4OOLv1iETp025/Klc4HeRk8Po49/kF9AIHT18Qno1bu/rKg41vl5vK/fJQjiRuiCIfHvoKNguWLFinfffXf37t0+Pj7YRHTFOtCdgw8M+IlxsefPR2t69sY58TY8VS+VLlMmNMAnPjYm+mKMg93tMqj86fhKFcr5+vo8gGcNXfBQEEXwhZKWmnTy5Hl+DVDV6RSdw+DQPIsUL5on2PfwgX2ypmOPjrDScZg+PDycX/xEzXEs0hw2my1v3rwzZ86kqIsgHi84++iCIfHvuFzXO++843JdAv6bEbeBfZ1Xp+pVSce/RqWxn5JCikORWH6jQ+Vv8TE69PySHO+DcG/IzdYeyCOHTGd82KsR8Zd/R4tN0/Q6A3tskD15odccRlWvZ1/vYu+vd2gS+1Ky8zuuTAALtlAR9qYGfhetQIEC5LoI4knAeVuCIP4VDOWKoly+fPnSpUtYgoyMDOe+28HDeTG+I3Bhr4LFkr2MnCeh72k6uAwW0MCNITvzWsLdPBBYMRCLAEuAkrO9rAPr/Cea4E75m8F5bnxcujHgtzIzM2Mux/AaM2RZdu4jCOKxQq6L+BdEyIUliI6OLleuXFFOkSJF1qxZI/LcFj16F3tQT6zjH/uFQGw5E3QG7OTOBOtIYw9UsNWc3iO3QDwvTcACJb7JSoM+7PIge186T+H7cmRm+kn//PNPMdS0MOpapHz58gi8IEPc6HJmIgjicUD3uoh/AcO0uDiGgfvatWsiRSSGhIQEBQXxXE8hqGNWVlZCQoLKXy6MFJws4eHh/v7+WKcLhgTxuMDZR/e6iH9B9BAxUouAQ3QbsXKne11PAa7oip0n2dXne1iK6zsABEE8esh1Ef8BjN1iEHdx0+bThDg1hId2VdN1vjzFFSeIJx+6YEgQBEG4E2wuSVEXQRAE4V7Q9XqCIAjCzSDXRRAEQbgZ5LoIgiAIN4NcF0EQBOFmkOsiCIIg3Ax6OJ4gCIJwJ+jheIIgCML9oAuGBEEQhJtBrosgCIJwM8h1EQRBEG4GuS6CIAjCzSDXRRAEQbgZ9HA8QRAE4U7Qw/EEQRCE+0EXDAmCIAg3g1wXQRAE4WaQ6yIIgiDcDHJdBEEQhJtBrosgCIJwM+jheIIgCMKdoIfjCYIgCPeDLhgSBEEQbga5LoIgCMLNINdFEARBuBnkugiCIAg3g1wXQRAE4WbQw/EEQRCEO0EPxxMEQRDuB10wJAiCINwMcl0EQRCEm0GuiyAIgnAzyHURBEEQbga5LoIgCMLNoIfjCYIgCHeCHo4nCIIg3A+6YEgQBEG4GXTBkCAIgnAn6IIhQRAE4X7QBUOCIAjCzSDXRRAEQbgZdK+LIAiCcCfoXhdBEAThftAFQ4IgCMLNoAuGBEEQhDtBFwwJgiAI94MuGBIEQRBuhjtFXZqmQVtxhRMrCBmxIgJHo9EoVkQi8TCAeYWF7Xa7JDknPUjBOhrFYDCIRGoCgiAeNm7juoTfWrZs2SeffOJM4iCxSpUqv/32G4ZObNK4+fAQk4bz58+3a9fuJjsHBAQsWbLE398f6y6vRhAE8ZBws1EmLS3tyJEjUVFRJUuWLJFN/vz5sctdfLD7ItwVpgjFixd3mp6Tmpp65swZ2B/Q1IEgiEeA20RdYmScOXPma6+9dvjw4XLlyjl3ZA+p2IsVGjofHqIJAIwsQiusIxTr37//okWLTp48iagLKSL8JQiCeHi4zcPxGBOx/PPPP7t163bw4MEKFSpgkxzVYwftAtf1zz//nDp1KiAgAJt0wZAgiIcKi1GES3jycbkuRF2HDh0i1/WEQK6LIIhHz9M2ymDoFA90CHKuA2emR4KzyBtx6ePM9EgQJQpyboq9BEEQbsdT5bowHKuqCvcgPATWxSbWsXRmeiS4NBFFi3WxBM5Mj4qcRSuKgqXQCutYcWYiCIJwH562qEuv18uyfPTo0fnz569cuTI9PR2jM3j0lxaFJuDkyZP//PPPsmXLEhISkCg8hzPTIwGFikcn4MAuXLgAZRYvXgxlxF6CIAi342lzXTNnzixXrlytWrX69+/3yiuv1KxV69TpMyLi0DkQDKkqAg44DoeqsQ/zIUhxOBSsY0XneGAhERzGokWLKlasWL169f79+7dr165qteo7dmxHFMTcKFNGcyAccl5EzA7RhA5MJbYucErMBXBaa9asqVatGvTp06dPx44dK1euvGHDBmYJGIIVojB1eKFMBx43sg9TS4cUGAv/dA6ZKeeUShAE8Xh4qlwXhtkVK1a89tpr69at3bV920cffRR98fJXI0djF7yFbLc7FItFttsw9qqqppMxMKuaaodXU81ZdrtZUbAlROUS+C2M/evXr2/VqtXq1at37do1Zsz3SUkpo0aNdOhQClyopio2xZZlZSvYUtj1O7vFrip2m9VqNttk7Fbssh3ezSk0F0CZtWvXNmrUaPny5bt37540aVJSUtLw4cNVVXYo+O/QFAvKs0AL/MOmpugcdlW22G02s9Vmt8s21WFXFJ1m4RcZmW9ziiYIgnjkPFUPxyOP3W43Go1Y1+u0+ISk2rXrFi1aaPXK5TpNSc2wHNqz65ORE36Z9mvFonk1CQM0CyoyzbYrpw+OmvBnw+eb9+r0kl5ih+ceSJZlWeJAT4vFWr5cxYioPFs2b3Sohoz0jCNH93711cjPvv+1VsXicARQx2ZN/Xz0T0v+mR8fH1+2XLleffsicJT0OgP+5wKEXLAMlPH09BQ+Fet16tRJSUk+eeq4QdElWW1njuwa881vr731Vuum9SQHzGpXZNvUaTNm/DHn3LnoIgWj2vfs/fobPf0Nqqo3GnToM5j0MK0gjZ4wJAjiUYJxjI2q7oXQ+yZciSaTCaMnNrEwm80ZGWlB/n4GnTr229HP1K//Rreee3fstdtV7vT0GGK3b95Ut1bN9q90njvnb4us6fQGIee+EZpwBdibFV3fz7VYzFarxcfbB8X+OmVKw2fqd+/SbdOWHVaEPZoCZRABjh/33ew//npv2LDfp/+O7Te791y+Yg10eiC4/JbQJzEx0c/PH05x3pyZz9Su9VqnbitXrrbZ2cVUPYsLtZ8mTBw9+pvXevTcvHl1y6bPDBv6wcy5S3R6E1TVaypbEgRBPA4wgj0NE2QMxwhxFEVBMJGcnIwI4Msvv+zYqWOnTp1SUlKrVK2ql6SOXbssXbZ45GfDxYsONVZ7Vv9KFSvMn/fX0qV/+Xh7IZ3FG7kAmghlEOighNTU1EWLFn311VcdO3Zs06ZNUlJiuXJloUyrVq0XLlwwZdKP7PYWf4YCB1ktlr/mLP5xwvhOXTo1bfn833NmFYmKGvvjL7JT9v0jtEpPT1+6dOmoUaNglpYtW169erVq1arY+VyzpgsWzJ8+9Wcje4uumMvoDEZjvbr1Jk36tUf3bsWKFRnyzlthISH79x2E7Zjr07tHpE4QxNPKU+K6sLRarfBYpUuX/vjjjw8cOFC8WHFJMuBTvWZtTTJF5S9csHB+Hy8PIx/HNR476CVjQHBImbJlfQP9dQ7VeQks10A+/OjXX39dqlSpIUOGbNu2rWjRoiwc1NTatWsj0i1QoECx4kXhLOEqdXpV5zDqHIqXp+eYcWOfe74R3IKmk/OEBpQtXjwhId4q59Z5wY9OnToVlhkwYMCmTZsKFy7s5eUFB1WtWjWd3hgWEVWmTBkfH29Jr0IPB3NOBr3OWKNW3SbPPSfpVDiz9avXJyenlClRDPuhXi4dPEEQRC55GlwXRmF4i4kTJ44ZM+aDDz7YtWvX/Hnzvvjyi/DwML1kqFK9pk5vckgecGTwE3qMvnr4BozROAh+hIdhmsovpYlgAo7QeVXtvyI0wcrMmTM/+eSTgQMHQpnly5fDpxYsWNDX16dixQrM5sxxYgEHCr+AonGkqjcY6z7znIcH9FHxyUhLPn/hTOEihYweHkL4fYPIb9CgQd26dduxY8fKlSsRBZYrVw6q1qhRQyeZHAi0UL5Dk1Brrj1cOnNg7JlMZeaM398e8m6vvkOqVK/RuXM7OHgYR9MbYEOCIIjHxdPguoDdbl+7dm1QUFDHjh0DAgJ0krR1x66NmzYVL1YkMiwUDsJhMDokE8Zkh94Av4ENVefBHiiQTNjmP9QBDyIeMLh/14WRX7Bu3TpfX99OnTqFhYUhfd++fcuWLQsICSpYqBB8lgPlGAwidNEj5ELgZfDUG0xMLU2VVLvOrn76+cgrmVlffPapF8uVK9avXy/Lco8ePSIiIqDbyZMn//77byhWpEgRfnHQpNNLkgqn5FCN8GPw5xpzqQZmmONHD506dtTg4xOSNzLDbNU0h5F9weBBBagEQRD3w1PiukwmU0hISHx8fLNmzd55551X//e/tm1ezszMqFG9OgspdAgS2LU55MR/iV0vFLDYy7mKjeuj8f2bRTxPGB4ebjab27ZtO2TIkPbt27/44ospqakVKlTy8wtAgcxpITxjpbMtfESJkkNFvCPb5WEffLp24/b5ixZXLF/KwMO43ADLQCXogCiwe/fuTZs2vXz5MvxWnjx5WKnQxFlxp5XYE4aIQDXEY6bR345ZunL5yuXz92xa0bfnIAsiMZ1mZLGrOIQgCOIxgDDEzYDSzrVsWDUkadiwYS1atAgMDDx16lTFihV//fVX9nBE27bwEHqHZuBeAUcyv8W9BkZnfrQqBmzuSPiXlbHnfoEm4ssG/fv3b9WqFeI/hDglS5acOnXq/155pUOHzsxToTReTvZ3e7GCBIkXrGRlpg/oN+Do8XNLV6+pWqO63qEa9Pwbw7mgb9++cJ8Is86fPx8VFTVlypQuXbrAhxkQ+bHyuXx+qZN5MaYaW+dmgxfz1Ol9KpQr82Lj6lvWbU3IsCnM2aESBEEQjwc+cLoJcAlgxowZ0PnQoUNi07kve6+qqrIsK+w1fexLvipb8mTFqqpmRbUvnDreXx+468hJRZFtdlW22y12i2K3Xok+4B8Y+t3UWXZFtamajX1HWEhnX8/lJdwrrEBODmX4pqbJXBWHKkO8Ilu2rpsv6Y1r9xyxqGqmXVbt9uT4M62fe65jh/aJqelZimZFHRS7ptqdou+XW5VxomrseRLFalPte9Yv9jH6zF6wTlWQE//V6VOmpSWn22XFbtMUW8KLz9cMCS5zKTXLoloc0CjbKhAD1xgREZGamspE8u+QEQRBPFSekguGeg5iL/FVKvYQBLtnw8B4qtdph/fvHT/h59VrN2g6bfbsmePGj0/NSEekkxh37Zeff545fa4myxtXr/lpwk+Hjx5nd3uYX2cBCP/8B0ShIIcyLrCXPT94/MjRCeN/nv/PCoNe+/vP2T//PDE2Ph7+YkCfAdv37fX08/tw2LAh/Qe81X/giM9Hm+25fZsGCr6dMgARlxJ94cJPP/+0YMESGGrFsqXjx0+4FHMVTv3vubPbtXlxzapVV69e/vyLb9dsO/hq17ahfp5GROrsiQ6CIIjHxlPiuu4Ed0B6hBcXL1xYtnx5TFxyg8YNDh3ct3zFigxzll6nS0tOWbl81dYtu+rXrZeVkrRi2fKz587Db7HbUQ8eTa9XdXrt0qXoFStXnTx5rknjRmdPHF21bFlCUjLcS2T+wtVq1r50OebihbNXLpyJPns2JjZee3htxG+xxcXFLV267OiJsw0bP3vl4nlY6UrsVYPROHvu7Fo1q30wbGj9ujUWLFz67mfffvH1Jx4OBY5LgUYPxT4EQRD3BL+r4Q4IPe/5pyaRGQdgL7srw+5ksU2MuKrOYdAkfovP6Z6wF8BbGRAQIQc3B9/FbukIsv/mAi6Wa8L+Mc0dmgbB7GE+touFQFwNdkuOOSuuoFAmd++Bugv8dh/XTeIWwAqKEkuxNysry2a3eXh6efv6IZGHW+y5EqgrlIIAehEUQRCPmKd1lGHDLLs+hzU2ykrZb3hiT3+zp+MR4/BtrPC9RqyJHEgXR/LBWXweAFwQFqw4VihKkFAgu4SXXSIwYN15UY8rKHY9NFAqK0HKtgArMnvJ/koGP/+AkJAwfz9/7OaKCa0ekFEIgiDuC5ogEwRBEG7GU/XmeOLRQxcMCYJ4xLALQMIlPPm4XNe93esiHhHkugiCePTQKEMQBEG4GQ/SdWHGreVAbDr3EQRBEMQD4gFHXaqqWiyWEydOJCYmkt8iCIIgHgYP2HVJknTw4MF69erNnj3bmUQQBEEQD5QH7LrEcxNms/lebtffdIEROHcQBPHfUTk4j3BmOZOI/4IYhQAM6DKmcx/xhPEg3xwvJDo3ODdt3gR6xvnz5z/77DMsbz32TtxjNoL4f8iePXsmTJhA58j9IZ64xnLNmjUzZ84Um8QTCHp49psTHgcIy65cufLNN99cuHDBmXQPQGnnGkEQN5KQkHDmzBk6R+4PYTcsL1++DDO6UognDbTL/V8whOsTATWWFovl6tWrSUlJ2HSJFohsyHD48OH9+/eLn8YQRwmECxXrSGculSMO/69AiCzL6Hn79u07cuSI2WxmPzeCQlT800G6TlORScdeIMh+KcvOlg6F/bKi5lAV9kuKDwLoL+qoKAosc+DAAVQ/MytN1WRFU1jxPA9KtTugnaJTFdnhQPFQC3qyP9ATIvgv6ucSiBFAn7i4uIOc9PR0kcYtolOYPihUwRKbUI9pyBLFf6isQBB0xl587s9MKE9YRqzcnZzZnMdngxTWXbh50esOHToECycnJyOFHSI0Rz6ssp9F4x+mNWqpijVWD9bs10WL4iDQbrej/6CvHjt2zGq18mQUaNc5bLCNqrPzw2A3pylYKawgSJJ5WVw9blWoI5TMyso6deoU+mR09DlFsbFf5LluSefBTJ4GI6M/OtOZzcWHtca/g/MOujo37g1mXIcDp0x8fDx6BcyYkpKCFJw16Aoq6xKoE9SzQynePYU1hY4yr6uQwurrXOVth1P+YvTF/Xv2nzwOM5r5OYe9MBHW8A/SUAKrLySIY/nxrg8y8T7Iy0BOGDIjI+PEiRN79+69dOkS22bHQkcZEiEBOVmrcDNCZ6SgQJ6Ov6xj8yJYDvy9C6K9xXrOoewu4BDR0DnPL9ZBAS+TqcIUQC+CejgCybxZWTnYFg2Nvbxzsf8QyWSiB2Jmj56D/mO32dhoxhqBVZZ/eBVZLVkh+MPrC9jwwUqC7OweIQQC6Ia+DZkYmrDJ0nEAcvCSmSxmSDtveyaXj5hioIbO0JP1TV6gfF36o4dZ4n6x2Ww4z3fs2FG7du18+fIVKVLk5ZdfnjBhgoeHx/fffy/MhLNi586dyODj42MymUqUKDF79mwciNHhmWeeKVasGDoHDqxYsWLlypVXrlwpjnIWkAORPn36dOiMniE2nfuyQcrq1asbNWoEZby8vHx9fRvUf+bK5SuKVVbtCvv9LpaJf/gf9H0L/iianY0l2IRfeWCgjmvWrHnhhReioqI8PT29vb2r16x68vQJm4yRS2iuaKrdoqkyNFBsNthKjHTYI5TM1pNnvn/QBBC7Z8+el156qUCBArAMGqhq1arou7w0BXrIoiDk48qxNedfUT6y4MM2cYAs5HJwQJ8+fcLDwzHkMeVv+kmwG8FeKIM+w8q5B5BTKO88PgdIxyjWqVOnQoUKoUZGoxF9Ca2PdGcOwA5kFcz5EUm8EnaeyQlKQZP9888/DRo0QHVgIjTZc889Fxsba5dhH/bDaTCCqmEURm64NGY7phkzCzdUtkBVs6NPYa8MN2WzffDBB+XKlQsICICSoaEhH374ntVm5tbkB2VryeSxn2fjItlHJDMxN5r8jqAKixYt6t+//20tdicww3vllVcKFiwIM+IMrVChws4dO2VZwTCpMJWYWH6KuLTCR1gPPTm7Grxj4C9A/lmzZuGUj4yI9Db5+vr4tG33cnJyKiqnKVZmRp7T2Z/4Rxzo5HqajRXE9qmpaYkffvhh6dKlhRkjIiK+/W6Mjf3yHdS0IBMzECaG7DgIZkdxmaI7YoOdW851sed2QHNWWUWZPHnyRx99JDad++4KOuq2bdsw+uXPnx9mBOXLl8eMCr2Rq8Rry9RiRuXlIxldSNQOesEmWGf1RQL7qAp8/6RJk2rVqhUSEoJ2CQoKatOmDRKZSJHJaXGxwUACqyNK4qZghnbmYaBemKC89dZbJUuWxGiMHo5xcvz48UxJGBI5mIWYxdhwyDqws1HtmiJjzVkWT3KuQ2G29uiBH73/C4ZwIehDJ0+ebN26NQbBevXqobHRcu+//z5s5MqDEwMZYmJifvjhh7lz5xYuXBgj3e7duzEutGjRAqc0WgU+DK2ObJGRka4Dxcqt3H3XL7/8kjdv3pEjR27atKlz587bd2wfMWI4Yku9HlVV2A9USXp8HCwzAkSdUa9iTdKzdfEK2gcCNDEYDHPmzIHTgjIbNmxAjzlw8MhHH34MZw419Cgd0xb2cnp+gOQwsNcAa5LeJmFCypXEkmXI/uGx+wbK4AycMWMG2uWTTz5Zt27dxx9/fPTo0ffee4+poNMbdKqRzbBgBfbj/jiCFw5zCbMg3eBgby1mdpR0DgM3F5f930Cfw2myZcsW+Bj49buzfv16jAg4Ct1UHO5C9IEVK1agX6G/Ycbz448/4rR8++23EWdz3diHXVNwHoCPgX/Ym48NOF6HGhlZ5dmHZ+FgsEAXHTt2LKzUsWNH9CJMwqACjKTqjdBD0kkSm2gyGQa0l07lDQRJsKUJdkG76vQKrMRMyS89zZs3r23btpixLV68OG/eAj+MnbB71x7JwY7Fh7cA+2gQbDDoJJjdJmECrtcprFDoybTjnwcJry5jwYIFqampcAyw+ejRo8+cOTOg3wDELnpUjRXLquHQm5gavIvydMy4WaLQSyhnYL2agVaeOHEixu5xP45bv3n9802bLlq8+KefJvDujIzsd3+wCkuio7EkHcwlwwBCDj4c/IWh2a8r4IBTZ88uW7YUMxWcU0uXLoVvGDFixJGjx5DL2ca8n3Kt0FFxIjtY0+g09FUUJXovBjtWrOv90g8OSZLmz5+Ps2z48OHoORgJz549+8477yBm4uaCclDMoTEzci2cOjuXXEOjJnloTHOkMpvjWJyz1atX/+mnn9AP69Wvv2DRol9/nezQMLryjsYtBoH8gyMwhqBHMdviw0SwD19kg9Bt7dq1PXv2xBTtr7/+wgCOQSA6Opr/IDqTgbw4QWAu1dm4aFNY0oAPszD7fUd0SCQprAQMn9dlP1KYRXkYeD9w56f16NEDnembb77BXA+DNaR9++23OA3gqDBYI0OHDh1g9+XLl1erVg1HIeR//vnnK1WqhM4t2hsDBIaexo0bC4Vc3LQJUUgRL4JC1IW5IatBdh5RCywxR8aMDJKxjuC9RvXqJUsUX7NmNayNZtu2c7fO6FmzVq3SJUsY2U+fSA5dpt7hq5PsBw6d0Bm8KpYvZXwQ7zFC6UKB0NBQoQymS+XKVwoLDd65Yyt6wYXzFzdu2qxJau1azxYrUczDU6+XDZIkxyfGbNy4IyElo2yFilUqV/b39mQvk2fd6f6B6aDAtWvXoAzaCPrAh1WpUiUzM/P0qVNGgxRz6eKmjZusslapes3yFct6GoxwnTqdnJmetXvPwdNnzxUqXLhm7dqBgYHMt2NEZQOKSXQegKbH8HcvL4LCuY1RctCgQenp6c6kOwOvP27cOLQm1qG2SBSgFIhCnIfAGnMgsYk5KaZQe/fuiYqKRLdw6BwHjxyT9BLGUDQz7+x8xNWUhLiEw8dPN2zSCP3VwH5khglnvVnT4P8QcomenJiYiJCuVatWc+f86VBsR09Hb926PdDXr0bN2oWLF4OjMTpsUCX6ctzWLdus5syKVWqUrVjB09MkSXYDZkqqh6JjUReaPk+ePExtnW7K1On9evWaNWv6q/9rZ7PaDh8+su/QUUyr69evFxwZiXby1lkcqv3smUs79h6QHVLtWrVLFS+KNmIDHq+EAOphCYVZ58g2ODYxrGNagKm0ODWQDbhOE4HYRGaxiSpjRo85OHIiEUHnqeOnrsXFGD0wgfF0OMwwo9E7tFyZonC3enblTZeelrZpy7YLl2PLlSxRo3oNn4AA9usDDln8ZA/kCDNCM8zV0THq16nT7uWXfvvtN4eGRjmwe89eP7+QunXrFShUQIKlHHb0pKuxCTt27UtOTi5bpky1atWNHqi0zL2hCX0xIytNr+jQwaA8lMTc4v1hw+bP/6d1y+dh4b0Hjx0/fiwqNKhW3QaB4ZGYmpo0OwZxTSdh74o1m5o0a+rt4WFkvyArpl8MbhtmRsgUNhEpYOrUqZcuXYJ3RLrLvGIXVm7t4VAJVUY7YhfyoNA6depglrZr1y4/Pw+dCo+l7Tly0MsrT/lShfXsEh9KVTMzrPv2HTx9+kShwgWq167vExgMV4DcXKSEw2GNsLAwvqnbf+BAnXr1BvTr/cN336CfHD50ZNfuPb5+/jVqoTeWYGaCj0QYpDM6VMP27TsKliwelS8Kjcoqlt3iGH6x4ufnhyX0/PTTT7/++mvmF2vXslqsB48cP3x4f0RYaI069UMio6CJXifbrPLufYePHDoYGR5au/YzEXmj2KRMwgwbZ4AHk8xkPw54c9wPGCwwNOPcRuQEE2M0hGkAvBHEwnVhPSkpCWaCr9q/fz/C58McjHQYTTCngAR4fgwTmO6JY52ibwcyg+nTp6MzQRSKw6ZzH9+Lw5EoYBGwoly8eDEyIqJF8+ft1ozx474L8A+oV69+oUIFvX18P/tqVJZdQabLFw79+MOEHl07hYRGfj/xT4TiTom5A8oIHQD6MZbJKcnhEZHP1K9nt6T//uvE4AD/OnWfKVKsiJ+nT59+g9JlTbbJB/ftLFggX+nSZWrUqG7y8Hi2SdO45FRbrjXilnMCrQCimWLFihUvXtxmTZ8358+QoKA6teqWK1PeZPTo3W9wmtlmt1uPH91fvWrlwkWKvfK/VyMjI8pVrHH83GUbq5ri0NhfSBY2RxiNcPlefuDfpYNYuTuQ7MrpPD4bkejai5xwDw0aNkTAHXft6sUL5yaMHdOza8c8YZHjJk4221lDaLI9JTFuym9T33mrX6mCBVu/2DETaSrqIguZyCMQAgEGL3Q2TK1UW+q3Hw9m158bP1soXyE/v8DhI8eny6psTVm1ZF5oeES1mnWqVChvNBg7demZnGmxsQs2igP/ZWdXdMn87ocfMa/9Z97cpLjLbVq/EJInz4tt2pUpVTJfVNSyDZtTVdVqSf70/UGBQUHNmjdt2PAZH1/fr8f8YJH5bZ0cCMvjBETceSUbrP/888+YU2P9ag4wa0GL39Q6Qh8gzCj0hBkxp4kIjUQvPXVi/4Tvf+rWoU1gYMCvUxfi9Ga2Ui0x0WcrlC+bv2Dh+g0b+0j6KuUqHDt9IQvVlS0QJmQKINOq2Hft3uvv59/7jdds1tQP3hvq7+fXsGHDiPC8AQEhv/w6zcyKNi+c92dUZHj1GrVefLGNv49P27avppjtNnYp3cZsiJMIkrJBXT777DOTybR8+bJrV6KbNW4UER7Vtm27ciWLlSpWdP2OPZmqJlszVi6YM2L48IZ1ahUqXjo6KcUOC4rLnk4DsF4EaVAS812XAWEuLBF9IoIXm2KXAEXjEOfxORDWA+Jkx8ysZMmSmF7DVVw4d3T8d+M6d+oQGJ5n3K+z2PU+2azI1pPHD1avUrlYoWL/a9OmcN7IShUrHbkQk6U6+GVDO5pECERuFApVN2/ZKhkNH334vmxN/+LTjwP8/Bs0bFwgMszPz//7CZMy7CryHdi5+Yfvvm7T6iV/r8B1m7dbeT/Bf6GkEAhELQAmkfC1mPAlX4t9qVnziKjCL7/0csUSRfNFFtq47QCyybaUTu3bBQaFPdv4udBg/4jwiKXL1lkUnP8Ylqzo4XwYeDwwV3zfnDlzBvO1Ll26wArYhH3BvHnzXK7r6NGjWEd0j7kDpiQCzEBLly6NkwSZ586dC9thniiO5VLvCEpBnIsxF/4P6zflFxLQaXbu3Dljxh/vvTfslVf+J+l1H34w9NyZoxFheWb+Nd9itaYmXenRtb1k9Fq1fY9FUfdvW9q5Q5dhQ/p6egWMmfw3u2L+gIAyCGv27t07c+bM999/H9Gnh5fHm292u3zxZJFC+X+Z/Guq1Z6emTG0XxcvD9+ZizeZzYkvtGz42pt9UtIzbJa0P36f6O3j3e/dj7Kc8u4f1kkVdov7wIEDCJE//vhjxMowe4cO7dOSL5cuXujLUV+nW+XMzKwvPxrq5en/y+9z0LW/+vKzjh3bJ6al2xT78aMHg0Ii3/n4KzOksavbGAedxsepBYHVq1e/l3tdrjMcOZ1Jd0ZIu1NO7MLsBx0MXQIDWa9evQICgmrWrIUgZ/f2Ld07vjpsyEAP7zxjJ06zwoVg9LNnJl6L7ta92/D33y0aHvbCi11SmesSNxgYojg44O3bt0+bNm3o0KEvv/wyeu/IkSNPHt5dICzqr6UrM2RLWvzVzq809wuMXL/3cGZqbI0KpYYN/yzVYreY078e+bGXZ8C3P0yxsDsNUBuVZQPV5cuXMTlDoDBw4MDylSr7+HodPrR72aJ59Z+pd/by5SybLSUxtlLZUo1atkuS1ehTxyuVLr1+1wGbzSybk3p0eTU4LCouHSJvBtV/9tlnYflqOShRogTCHedGNrVq1cJsz3lYNqK+ICsr68iRIzgTP/nkkzfeeANRbMtmrVQ5ff3axT1e7fF2/+4mD+PkqcuQXdMsqpL55hvdn2veIiYpxWKzbF7xT/6QwJc69Ey0oqrXXRfmsjDj5MmTh7w9qEXzFzwk09Rff9yyeVlIaMiGjVsRbsbHxT7/fGP/4JB9J05nmjNbPN/wp59/yrLasGv27795GH3nr9mepbC7z6pNVe0YbS2Yia5cufK7777r168fHENgUGB09Lk/fpvUtGGDxIRkm92WFHexVP6odp26oWXt9owvPni7X7+3mj3bqFDxMmcTU1gzq1b0J1cHFRZAbN20aVOnpbIpXLgwZmPOjWxq16594cIFHOI8PgcQZTabMUGHGT/88EMMiZiyt2vXDgbZtml5tw6vvTd0iM7TOOaXv8yqTZYzFLv18xEfdevcJS0pDXW7ePpAWIDPkI+/MEO2kqWqNnb3neu2cePGSZMmwcc0adIEkfe8WX8c3L09LDBo6bJVWbKSEnep7csvefjm2XPslFWW58+e8fprXV/v3M3L4Ldu0w52I5/1Q2ffgZLwRufOnVu+fPk333zTu3fvokWLBgYGopT5s2bWr1nn/NU4mDH58tlyxcs2bdHVbLPOnfNr0WKF9h8+gtns2bP7q1QpW6hQxUuxyVZ2W4zP0G5/dj50mOsSHuw+wPGnT58ODg7u2rUrjAJgayxF1IUTFZvIgHWMAlg5mw3WYT7h+YXrWrVqlZAg1ALOMnIg0mfMmAGBBw8eFGW5dmEdY8Tvv/9esWJFNEaZMmXatXu1TJmyRkmPGe6Fc6c7d+iUbsGECCdD5sXTxwIMhnc/G8NuuCup6CNXow/4+Qf/8Nvf6DlC5v0hNAGiapjA+vv7I7jBIAjFdJLu1ykTYy6db/Pyy5k2e4aqWRQ55vS2/BFRb7wzOt2S3uHVtqejY+wK6pJlt6Q1q1urQtV6CdbbzPL+EzD1ihUratSogXlGkSJFXnrpJZyEMOPoUaPSU66+8lLrxJQ0MztV7Nbk6LxBoe269kWgkp6RGp8Ub4fjQmx66WhIRP6+Q7+wskCFWU1Mt0R9EXVFRETcY9SFZkpLS8MMA6707iAbMjNr5mhoAcy7ZcsWTN4xDULRrVq1atSooV4v9eszABNf5o3s1ivnD/v7h33/6yw2gWVdy67JGBRkzZZZr2yJFi91z2KPIGAPm66gCMylJk6ciDERTVa2bNlXXnkF4xeirrVr1x4/vO/17j0TZTVTsWvWxBN7l/p6+X/x0+9pqYkdXm4dl5SMmAOe1JJ+qWjBIi+07mpmLhFa2jGPhzPIly8fZDZo0ABjmZe3V/HiRZOSY63W9CtXL7E5uKJaM6/Vql6t1nMvIxBUreaYmDMZzO9ZNXPc24MG+ufJF5uYclPHFDrDewHM9AVYx8QRQ5Irke9nIDMzXA4pSEHh69evr1+/PjpGwYIFYcZ69erhfHx/6DBNNWuqRbOpJ/dv8PXy/GXactQHXQllDh7y1vrNWzCjsqKW5oQ+XV/JV7T0hYRUWcX5JcOM8C4wI4JU9P//vdq+YP7CPp5e27es3blzQ79+/a3wK7Ksyemb1iwyGQwTp86Bi7p85ZLFhmQM2tbVi+eZ9J5zV2xCA0FJ1W65diUeUQt8CfSEt8YsEO1SqlQp+DNLVlpifCzKRZxlyYgvXbz4C+06Z+E8R2SjwFEpnw8bXLBYmTPxiLowztrRLjCEywIANhG2Ak5jWa2//PLLBx98gLpg3bmP70XHc9kQK0ICWLJkCeYHAQEB6DOtW7fGuQYNv/76a+zS1CxMZC5fPqUzGEdP+svCJjSwrZyWmpSekgS/Bc0TrpwLDQoY+O5HCGjgunAmZlosw4cPxzQdZqxatSqqHBYaatJLF86eOrB3Zx80MeJQFgOn7Nu7VWf0GvPT7xb2JEqWqphXL5zvJwWt3rTLrjrYRFOoqKoYddGrMbMJypPn2SbPvfhia0SuderUslotstUWe+UqhiNVVsyJcdUqVGv0XAe4sSUL53z15ecWWUPNVTVlxtSvTVLg6nX7rA6cO3aHgiBRGOMxcMfbEvcCnAQ6E+byGIkgS7Qlluj92ETjYViJioo6fvw4Tgw0qotChQphL1fAeSHedaxIBKKI24JDUIQ4UID8mCljOobzEFPIQ4cOz579Z+VKFSWDoXr1WgUKFJsyZZq3waCwO6VeHnq9p2TyhAxIkPzhUSS96mB3HTVDri/cCs0XLFjQsWPHSpUq7dq169ixY3BjderU8fb0qlSxanhkwZmz/vIwGj30OoNDMxl8jFgxaJLBZ/q0mUXyRiESVvVekkPvazJ56I1GfoMmN2zYsAFdFqcB4tGTJ0/+9ddfOP9hvdp16vj6h834Y06Ajx900OlUA6JRo4fRwyQ5JC9v76DgAJ3FcvXyxaFvDzNbLC+0fdGgU/UOVdEb0Ag4AEIEvJx/B+0LD4fSMbf4V+rWrXvt2jXY0yUfK6xnOBxoYjhg9AHMHy9durRo0aKOnTphGlandl20gCYZdRJGRTu0VfSeBp0CZdkdcoMnFyQZHSrM7cHqILEnUHiTjR8/HnNbiEV3hfzZs2djcIRrxChcskzFHyeM93PIHqiBzqAzBEua6uHh4+MX9PuMP0IDAz34rWyD3sPLaDCZ2I01nAA2i9y5Y2cMat9+++3Vq1fRChjTPUwe5cqVxzzJYPKIDA/T27NSrsV+M2r0ngPnOnfpanLIUB7njMFuzUjPWLJw8aTfZrVs3TY00P8mE8MUqL4nx+NGMB451zw8RAYgzhfgPJ531L1797Zp0wanMHTDuIb4FdXHrrr168CAOr2nzqQzqJJJQfVU9jSPzqTXe4z8anT92rWM7Gxlt6KMBgNkSXqY3whDjh49+tNPP0Xnh8A9e/ZMnzajQKECwSHBJUuXq1613nfffIuSdSyz6gPFDThBMQTpoyLymiT4vaT9B/a8/f6nBYqWrF+7ChoNo0J6VnK7dh127Nw1YcIEmHH16tVfffUVKlKrVk3U1MvHLyQsXFVsCfFXP3z/w+i4tLYdOhpVWa83KKy5VYPOhswoSIKWrAr8dhwHNhFmcRorG4g1cGA3ZxIHm0i8yYZYwv23bdu2QIECmE6dOnUKc3dESMiJQA0ZNJ0HRhiDXjWpetWgxz9J8kIfDAgM9vP3U+1Zl6LPDh7yvlX1aP1SaxZK6JkZh777/rfffte9e3fEmjt27Pjtt9/CwsIj8kZGFihQrkq1b8f+YJDQoRXYH/pCIZPBhJqo6JySwaSzoN1w2hiZdnoxpGIuiOASwfevv/56OSZm2YoV7w4dajRIUFIySjqjMTwyj05JTYqLH/HZyGOnz3Tv3smoN7Rs8fKQQe+yFoMgh8EXAbhONWJsYh2eteTjBL3j/oCnwaytW7duaKQffvgBUxLM7jMzMxGEGY1GpCADJilvv/22l5cXTC/CLBAXFzdnzhxsIgNW0BUmT56MTfi/pKQkkUe4sZwgBdzp4XjMiVq0aJE3b97Lly+ziayiHD96HNO0QkUKYdaEqRJKw5TCrNgUS+oXH7zt61do76ETKmIINiOXY6P3+PgH/jBlTu7jX6EYjODn53f+/HkoBn2wAnddMG/e5KQkNnFlGrLZlmZO+nHUp37+Qas271DsGTh37bJqgZJ2884NywN9wz4f/Qt7QDl3DBgwAG2EYBeaAIz1FSpUwKCMswIRnt0mq6wt0HyZ0yf/FOQd8ueSNWxarEB1c5tnnw0JDvKWdB9/OiKRPSKNnOacj8Sisvf+cDwyQAG0Mki+B0RPAM7js82LmB59bNmyZciAnpOYmNjo2UaSQTp68Djm7TJiKVlBmwb6BX/96zyVfTcC03KWqip21ZrVoHSRpi/3hKlFzAUhAJMedJisLERm7Cn57du3h4SEVK9eHSksGyspS7WnWzKSBg3omzdvwX0nz7GHs5HOJGC6av579gx/vzzTZ86zomMp8uljJwL8/REDiZ5vNptHjRqF8WT4iM/ZYYhRZPOwt9+KCs3jb5TavdzjapbdppmhqWy3//PPvKjI8BAvY/HipU5evoowzln/uwLN7/3heKj04Ycf4uyDA0OjoMqxsbEidIDzVtHUDOX07o2BBo+ff1/skojqAN6FbaePbi4QmbdH/2EsQJbZtUd0LczYcC5DILJt2rjJx8en/jN1rXYzjkBchbAY47XdktbjtS55o/Kfv3TVakPHskWf3luxZOFAfx8vv4i/lm9KkzWEIDhi796tBsnzgw+GCSURCUFtuJwffvgeoanoib17vxkVGuJj0HXt/noiggVWjI31UtX25ft9EHVFJyIoZK2FWvHvR9weXmXWpPf4cLzIPHjwYG9v7/3794uTHWbExAtxdnx8PPay8hT1yuVjRp3xy1//svEwSBxtt5pfbNk8Mk8gZjwfffp5qg0BF0TaMzNSS5YoCafCAkArRgsZEyAfX58XX26FocGOtkGS3awpGTZz7JtvvhkaXvR0dIyNjWWQLa9f8EeQPs/KTbvQuTHAoUCosXXrVhjtiy++4Ga0woz9+w8wGk2/T58Bm6ATy/aMd9/rGxUa6iNJ7Tu0TzbLNmYvNBa7VyxjeEq71vy5BpUq1Y5LTrOxyxX2HPcNHjVs0sBd8v0AG8MKJ06cCAsLw5QE86wxY8a0bNkSoyRwfa8LE+cqVarAe3Xp0uXHH39EM5coUQJnCJoEezGhwK78+fOPGDGiXr16X375JazM2vuW605CY3HB0HXhXuxCZpwkL774ItqmefPm8JrvvPNOgbx5ocbL7dpaFbQBuwbPe67590nfBAdETp6xwMzOTQw7sL1y7eJe34Cgsb/NzWX8C5UgFGbp1asXlMHkC4Ps0KFDEWVicvp8o8Yyzis4Cz5saZbM5X9NDwsN/2biFAsbVVOt0A/jq00+dWRL6aLF/tdpQFImi9Sd0u8XzB4wQiHsQwN98skniCJgwxo1amCeYWZDv6zx02D5ysXBQXlGfvVDChtfcHpgZDYf2L51zapV/d/oEp4n9OfpC6zsJo5iR3CQbSlUuW/fvvd4wRAZ7tS+t4LMQiCWOVNw+MSJE1EjjJJff/01zsaKFSti8p6vQP6UxFTmEtgDEiraNMg/zzdT5mtIgdLoJ+w+nazZzA3LFG3W5nWZXUzBue1ssueffx4d5n//+x+aDKM/nDFasGfPntiFSYZit1rQNNbMX8d8FhES+ufiFVZWEvuwysi2rZvWhISGvffRF5k2BYMm8p4/fS44KBgxzXvvvQfLI6DBtB3RzJLlK9EVYUXFbjl38sia1au+/2p4aEDoW8NG81sxrKteu3pl7eqV82fNKBQV+Xyrl+OyzPfSMWEcuC7MVLDiTLozMONnn30GM1atWhVxIUIldk1bpytdunRGRrqGJmaoZ/ZsCjJ6Tpy+REhEEs411oSynHAlpm71yk2bvnA1NT0LZmAPeZhxsmNW0aFDh3HjxsFth4eGIkoZ/M5gs2yFEdkjF7ZM2ZqGVgsJy7t05Tr0Pu4FrZb05G1r1yxbtLBB40ZRhUvtPX6O3TKU5cOH9hsNxtDQsA8++ECMMBht0FJbtmwWrguNePTo4TWrln81/EMEMsO//dHMZiV2mbW4/cthfQsVL3sxKY1dHGbNr7GHC+4ArzLrDwhN4CDFunPfLYi9sAQUgxkxfKHnwOEVL14c6lWuXJk7ePQv1s+uxhw36UxfTfnbhuJ5l+NHy/v27ERDDxnYPyAgeOrsv80q2sVuzkypUL4sBkZEXTAjOmFwcLBe0n/6xcd21lWZL1LtGQ4l8dtvPo4IL/j3vNU2pMPXs6KUDQv/DJZCVm3erSkONsBxJTFBgZL58uUbPnz4N1+PatYUcaGHr0/g3n0HMX9lZ6SSefwklFk16vNPAgL9Ph35fSqb7ts0OUtml4HT+/bqGZW3yK79RzFG2R3o47IDJr6XfvlwuH/X5Wo5+HPx5WLMNYYMGTJv3jwMi7NmzcIcBHuxRJj1/vvvly1btkiRIjgxMKwfOXJEtCtMgrgNjY1j27dvj6mukImls5hsWJ+6g+vCCkRt3LgRpw2KKFeuXOfOncd+/z0c5OTffuOPKNls5qwss2XCt5+XLlVmxYbtNqtiwUSCjV34PEjXBeUBOgr6btGiRVEvjIY//fQTbPL9mB8wWbLJFqs9y2bNnPDD98UK5J2/cl0ChlOMirLNItszrfYdm9eUL1F0xOixmWa7za7Awzul3y+YRNetW1co07Zt2/Hjx8ONYdiCnpgYY9jVbFl//vlbkRLFZs6dD79qYWGHarPin1mFUiqMldm8Qb2w/KXjUs2qmsFmjvflunKJMC/aGoFjs2bN0OXghuFyYN4mTZ7r17+vzcz61H90XQwchoktxm5YCR0VfRKjJJps7ty52KXIdkxyLebM994ZXK5k6R179qbxrs1iVhlzT/M/f80qUrTYr7/PYH5LcfAvwGNqax869D1oCD3RM2FwDOU1ataKi0+APDZ7xrEKcmEak/ruwK7e/oV27jtjt2HmjUktpgiIHq2L5043Gkxjp/59Lx0T59TixYvhd2EoZ9KdQa0vXLjQsGFDVLlUqVIvvPACzIjQE6cwdt3FdcEgyHD08KHK5coOHjgsOS2df1Ub+yyY0OP0RzeDTEwscKZ/+fln1atXW7x0CWZssoJppMWcnvzOkEFVq9fad+S4lU32cSZaM9HTIcWiqWbLpXO7I8KCXmz3Bv/atpKVmTVk8AA0NUYJnNGY3b722muYFMbGXlVk9lyHBT6RtSGmApm9OrWTvELOX0tFk4oW/3JYv//qutC0U6ZMgRNCTbHp3HcLIifA+YWugipjcMME5ZdffsH5hakADkeL8F7ndF0juevCACfiM/RliMEHMWjTRvULFisXl5rB5wWWKVMmo1HQc9AnMRfBzL56jerrN69nISUGTos1Mz3p42FDKlYqt2fvQRv6EToycyesyje5LpQOiQj6u3btCiUROdStW/u7777p0KHT88+3SEtNZ5clINdmtinpXLm0Pm92MnkH7z0VjYmGak1NTb726qv/e/75ZqfOx2RhREIHcCDgwnnG1X9M5Mp1wSKsz/CnaxISEsRVAt4kLB1LsS6maZjjJyUlZWRkiESAFeRH+JWcnIy9IhEHQjJwFpONSLyT64IcAAUSExMhCn0Gww2ANizawviQlvzxO+9WrFL50LnoLAR86PCYGKPFH7Trgv6oF8jKyoIyrvpCGYyr8NcIumxm81dffVWmYuWde/elKpgs2TXZnAVNremr/5lbvGihGfMWpMHxWzDfUXPvulA6bBIbG5uSkoJ1oQ9fYgA1q5bMX8aNLVO27Lqt26wYMDHVgu2s9sTEZCsbXuHZrJrV2r9rR70hMCYhQ9HS2SPGTtmsyo/MdYlOJXoIuk18fLx4lAO2xcKKQd+GDNb/5Lr41RJnN0b/QTdmVwh5ewF0KqzDHpkZSYMGDqxdr9GR0+fRItjPLAgTWjJn/TKuVJEiS9dsQLoN1uNXB1X2MBuLJ9AH0L0hR+hps+PEZyZOT07FeIG+mSljspA+eeynOkPQ0pXbzVmJFqtNRhSO00uVD25Z5m80vT/y53vpmChiwYIF9xh1iQqiY0BDmFFUmdWJd4+7uC5Yfs+ePfBPo78bm8kiKeZlHcwvsF2oKaThTBeXXiEUAlFR/LNb0s0psa9369bw2eejL8cwn83iewSftoz0LCsOx1TAbs5IOlu5dPFqdV7MxIxfsdssaIWUpKSU5OQUZ3MIVXFy27IwrHKDsqI0xTLq/T56U+D2I2exicaFTl8O6/+fXBeEQxaiLrguse7cdwvMOtknOwZAmBH9B+tCvevGRJk3ui4WedpsOF9wOFRhH1t6zw6tw8Lzn7l8FXbAbBsfmBEyIVnIAagxwlPVlpWVntyzW/daNepHX7wCK9pkHMTU0Rx21SHfGnXhWGiFQtEuGARsmI9CEARyg2v2lMzkJExRs1Qre5+QLfX7UR9Jeq8Ne06g58ddPPliy6btO3a9lpiSCQ+nsCkXbMjKg/jH57ty9ZiGxL+aBykI4RHS+vn5GY1GpCAyFUtkcC29vb2DgoJ8fHwQTYu9APlBYGAg9ooUSINRsII89wgOQX7IgXCoAVGSxO/H4g8T5EDINbhf/40bV/0w+Xe9To27eBFnTnJKMrthi96D3qWZIAXnELvIwF7gxRuE3YUUn3tFqC3qi3gfykAlsQkrcIvo0GdGffH5tKnTfvz5p6DgoGvR0VcvnEtMSNA7dIv/mjuk75vvj/iqfJXK8RejL12+in/sbQO5A8XCJmFhYQEBAWITS2jFVh3yyM+Hj/lh7JhxE6Ki8l2GZaKj4+Ou6R1q1w7tV65Yzt584DDEXLmwduOmChUr+Pl66jRvZtzHgbAkVtA46EV58uRBvbACkM7uVEvYy76zqmOjFpqXt6kmsbfXOZAIp6bqMCrrJB37ig9ra0gUwoFoMk9PT0iDTBSHToV1qzltSN9em3YeGPfLRG9JF3Ph3NlLVxLTsjAKjR/z3Vcjv/5+3DhMOC6ev3Ap+sK1a7E4mn85l31bE31enBeQwwTyxxJ0qvbhsGG//DIJw4dB0rKsCFbW5skTXLJMwaWLFw4e8nYKnwegLosXrVR0horlSwkN7w7klytXrlWrVs7tu4LMQFQZGmIdSmIJPZlJYGI2VZBlB/t2uo69dxFjFc4PZc/uHa1fbN2t5+svtWkTc+XipeiYixcuK5pNdegRIEICpKHW4oxmNWaPYugNel1mWmq3jp0uXr7yw7jxcOWXL11Ed8tIz7hyMeaVVi+eOXlU09tVSbdp8+Ez52OrV6skvoZuZM9MGIMCAwIDA0wmJh9iRetg5d233571xww9u/KvpKdnrFy7IzAoqGih/OxVfBp7NajikDD+QnX2glDnqXTHM0qMJFhB2NS8eXOxfifEXqEG+ozLjNjEUqwwWK+Dx2XNqVkRV7I0eNbu3butXr0KK+iZV6/Fbd95IF/+vKEheSAUAtB1/P39RW8U0pDMHvLQ67KyUnt063b+fPQvk37BfCD6YjSiZwRP7C2EDtmBJtN0qg7eBbER2swBUfxw9vIjCMRgKxlN7MUB0FDHnq8B6HK/T5uBRkbp6RmWJUuWh4WFFswbEnv1apu2r/r5BX7++WcpKamxly9eunDBbLXz5zZgR+e32h8PTHF3AI0Abht13YpzLsNWcfZZLpw+5i3pPX19g0JCggKDQoLQfqHDPvlCla17t28pkT9fwchIo9EUGBIaVbDoL1P/YPeHmXQIgBd7MGEEZLE5tmKNPnskX0iQv7dHcEie4MCAIPwLDHmj74BMs7lBvdpGkzEgDxQMDgmCliHVazdIzWI/fvZQ0DRzWmxYkL/JA3WPCAgKDQhg5unU5TX41+m//VIgb2SDho179+1frAgotWHTTrvCXsyKIVsYl8t4dFHX3RDtzZpL2bdrW4mC+QtHhusNJv88kVEFi0+cNgMz3fTEmKYN6hfOl8+bPR0YkDd/kR69+2NQcUq4Mwd2bwv1NAZ4ewbnCQkICgkMRKOFfPr1T5a0pBL5oowm76CQyLDAgOBAZr0X27SHzOzptFOCC6YjZkuKvGnd6lIlileuXK1P3zerVa8aEBg18dfZCCounz/aolmjYiWKv/H66y2bNQvwD+r6Zv9Um3yLpIcIXJQiZ+3eualgvqi8EeFGvSEkJDJvgQLz589R7WldOrbDlDAQPTQQ51FwQECeAoVLRsfGm/lM3CniOqzG7A25ig1V9tDpfH19A4NDYUB0e6xMnDwlKzPjrX69oyLC27Zr263nG3nCIqvWqH/hSjwLwhCyOOyIJx1wADfJRl+zZa1curBsiWLP1Kk5sM8bFcqWzhNZ7Lc//2b3buxZA97sXiRfvqBAP8nkEVmgaNkqtRLSMxCsYURwSngEaNr+HRtKF8ybLyIMDjcwOG++fGV/m/K7zZr5+7RfCxXM3/jZhn16v1mocJGogsVWb9yC+RSfN99m2GHhIrqVYtu/c6OHXheA0Yx1xYCAwDwBgZFffzce9VowZ1rhfFGRoXng4tgDifkL7dp3AEOZU0Q2EM0uQjCZ7IxFULxm5YqSRYvUqFYFIXuFilUC84RN/3MWxqspU6bAwwkniulIcBD6fvDy1ev4FB9iIebWFn9EMJ8rfNgTjtBTvAgKrqtChQrYxPyF77wZV5XY87Wy3WrJ2rlzp13yxAQEUSGzuiTlL1yoRJH8WWmpB/YdRPSJaYh4L1iR4sUL5c/PXniHMMkpic1Zcg8bztBPzOn79+1HYM8mqXq0vE7TG8KjosqULH5o367UTLPC3g2H4BDzJYO3nx/GNW8Ti2UfAg7Flrl92w4re+0Zm9BJ7GKKFBIaWrl8GZjp4qXLK1ZviLkSUyh/vhYtX8yXP4rNGNnMFLMup03QLv379//nn3/u5UVQDw9ni7PZoJacnHDwwAEWeEkeqs6gSfoSxUsUjArXqdY9e/bBPSAzoiJYPjw8smKFsmz2eVfSUxIP7ttt1ySdgb3+irWNTooqUqJU3uA9u3ZlyjhcMrH3CxjQf4LyhFatWomFgUKnG2WjUNapoJumJiYlL1+x+sKFc34BAc83f6FM6RIIM/Qqe8p0zYYth/btx+y7dr16tRs2wHzZi4VwjwjmJxxKSkrygQOHJBhK42/JMzjKlykZEZbnxIlTMbHxktHDwKzOu4LJVK1GTQ8PkxePNJxSnHBjo1uoEJhy8OBBTTKKh9QxoiJvMTRN3khJp+7avWfb9p3pmVlly1do2rSpt483YjX2vRH0JkQOLHi4wQRs4GWXgR3xcXErlq9ABBcaFt6waatSpYoa+ev2Txw7mZCQDFuzl7FLJqPJVKdWDS/2Ti2JXQJ5NDgc6anx+/cfUHFuof+wr8PoS5Uuli9/ONS/EB29ZvXqa3HxEVH5mzR/oXBBDDt69uI3ZzRzs5LoNQjYMtJS9u7bzy6YSRgW0BUNaJ2iRYoWKRCZEBt97PhZB7vmxK8oafpqNarB39z0cjveJMyW0AFrmEthILp27erqtevOnY8OCs7T6LnnypYt6yHpr169ivMaRhbNilbEQFG+UpWwsBDWV5meSL+pxR8R//lXEh4XMB+WcF3dunUT7zDE5i3nya2ghyuskdCQ7ETAKciagV2j1bPXyPIvcmE0Rg521mW/WNTBO9ADBpaGeKEPAgLYHWcs00jH9GGvt0TPkAw4o6EkyhezGoOBX/18SODkh2IYSlh9cTawQVnDeM+mNMy76g3Ma2KGizEEWvPrFsxYrvMK+Z4Q14UPMyyMqCqs8dDCbC6CgRI10jBiweWwc5V1GpYRjc6GQ/Dv+mJqqqDJmAFQfTh4nd6mSV469iZlzcBeFGdAW8FEvNWQCQXcFtGNmWL8vMMSzYskxaEws2kOI/taD7qm+PqRHm2gcmHsZaj484hgkywYFMqyqjFng1EKC4WfKliDzpjsMJPjP6wBP4Ra8Vdc3gT2s0MAKsv2orPlyMWLQO9i4pkXNBggim2gvqz/cVsKAbeIRlhgMhkhFhNAdo2NZZFURWZ3LdgUi5/r8BgGA8zI+jJrcdYBcirwsMEJzyqJItlpzfoOnyc79zqHXwNrdOjELhTy9NvD7MBuaMBSkCLBdfFeDBGwgAFpqp3dKzHAJqxEVl1Y5DaN4gRWYY3CM7DfNmH2NiiKKhkkWMzEtUQGlMTtx1AUBXvh/IWExwVTRZxLTz5Cz3uMum7E6ZudfZZXl0WbaCzRtkhGIltHOoTy3Nf/PjBEb+J/AfsKNAZTnubsB1CK6cr6uEiAU2FrLPx7GGSXwv6yEtgAxc3ALoKzZPY9bWzyfHyN/2W7cEbwLdYuT4jrgumgIVeSW5GlqtAaHoVXSmjs7AzM9rxajH/vRSyrEMIOg1iMFzjL+e0FjJrZeZjH5+uAtS/7wzdywHIIUUBi0vgmu6OEj4TZFBOBJufHY4H9SGF3SvkhjwTUi7sqZjMsea3YycbTmf5sNpXde4VeWLIVsZEDp8EBz3nLfgavZfZeVhY7CgM0SkdBPAHcaIDs1BywAqASWoSvsubAHyZZZObH89VHZUsUxop3acAcD2C970ZYFtfa7eFHsttLTBaf3XA5rPtweBFO8bzhsnfcKjPHjuzVW5vg5qOyE4UnBux19Tzl8SDOuqcbOAL2QTtndyCYG03F7uOzPoATxdlkIt219YBhnYOVxsXzl3eIcniJXA92Sl1XkudBiIaz8eHAa4sPK1WUhtgP8Z7Yx0dLsc4HAhfYfOK6DdNJWJfpiipAQ5xaCGXhSDEEavi4hlFeGZYbRkel7wFkYqbAh5XArndheqHy34hBWUzydZswf8YGUOfmDSARe1kO9oelsL9cMuQzbdlw4OwbbD+vF/sxC9Z5Hh3QiBmQrzAlWPjKFEAK6g49RZfBOj+tsORzBGb/28MEYr+oFa9vzg8W2WU5U1ivdKWw45hrv0G6s/XY1RN8REsy8cjEFXEeK5Ri6nKhbBNrj5hsxZluzi4nzOv6QF0+CPBsd4UNZewioagg+8MqLkYJ1lnYRIoJBMghPndHWIwf5cx7t6OYgWFnZ/98jDgr+RRz3cDOyYKAd2PRQnzecmPHQcM8DDDAaQ49//AyxYSawf+IhVBMcLc+9GC5XibWxPnv1CfbGqK/Pv4ueyeErZi5srUX7gw683Obf8S4wWETWGfV/hVhBPERQzTEwEpsTHXlcMKGSvG5N9h4jpks+x00dj4K8Tm5afMRgXq5TMUqKyqUXXdRRX7O3NBhb+GGDn57mKQbMsAa2M55QmL7lpZiCnJdnCtOvbJT8Z+1ODvF0Or81IMQJD1KhHY5QGOLPnlbctjgzvAud5MEVC3b0DdIEXb7F7FiN5Y58vE++WTz9Lsu0c7sI2aK4sMqbhJzRyz4mMFW+H+sPiSzYIrKZtbiw2evbJMVl60JV5KtcyXx38jntg8LZzmuNfbJ/s8/fJ1dAeR3hNgHyuHPEwfXleFSnVuWm5IFCs4PC5hcFRH2dx15F5DHdRTb4K1k5ElMPuRkX9Bjm7zVnDlvRGRmNy+FHvwvtOJieG4m2JnIVWOJyIgUvvsRwQsWpTuLdd6gup4g1m793ITT4Oxgbi5R6xu45VBYI6cF8B+b7AEZ534n2HSJdH34gw6sx/JTjP2uIzMu1sUHOW6S8rBx1kCUqkfTQwdnQo4PFkL/OyPy8c7BauE6mP1Hf2P3GZHoTHOC1dvVWCTwpcghMuXIJ9JuwJmBmdPIP9er9Vi4Wb//N3Cz86YWDfBI2uCmQu6lzEel2r3wJOlyG+6onthx6+5bU+4JfhhbZB/vXL++yvvVXWC5+Cd76+7kyPt4eGAK/AcpN5R5zwrwdsiZ+6bD7k3Kw+EBDTW3SLgvqTmy//cjXZ/Hyf9b10UQBEG4K0/9w/HEw+UJecKQIIj/P7CLo8IlPPm4XNd/fzieeIiQ6yII4tHzFI8yd3XJ2Mk+2f/559HwKMu6D7LVE3+ztxg3bRIEQTw2nirXhSk/e0Ecf5Oeqsrsx9A0/qUo16jr+rD/mk7H3n2JtezvjDj35R6hCYAy2fqwNzJgXeFvKMvhMPGfPcDqSmBpTsQjqrm9ootCUR5XhGkilmKF63EDMAX/hoim02Qde5tHtmbsv8KUYUk8K0EQxGPiaYu6xFjMLoSydfZeeJZ6m8uK4gkZg/gmKdsQgzQ//IHArsbeeD2WqaSxr8fe+EUYFA4drl/6dK08qNaBGmJFKIPlTSk5MTgc/BfvJfZD4+wBZaS58uRQjSAI4vHxtLkuBBMbNmwYNWpUl86v9enTd8WKFc4dbNS9IYJhX2LkX/nAHm4F5ln4ngeGoii7du36+uuvu3Tp0rNnz3/+WSDLsl6nSezdBE5NRKn843w1QE4t+JdqH0wbwTK7d+8eO3Zs165du3fv/vfff1ssFpcPc6FnL25Q4NxUvaTBPsy3se/x8u98Mk/PXptALowgiMfK0+a63n333TZt2kydOjU9PX3RosX/+9//5s2bBxeisXd1s9+aw4qsKeynq9l1M/bzruyPIjvYpTz4kwczKot4a8SIES1btvz111+Tk5PXrFkDnzFt2m/85xtUReG/sgc1ZKxp7De22U8f2tnP4wL+e4pIsMvsup5T6P0CTSDuxx9/fOGFFyZMmJCQkLB58+Zu3br9/PPPSAfcPs6ffGWXEdnPXbHfNBC7cDj/2TyWxh1YTt9KEATxGGCvBHYvoLRz7RYw6BYuXHjVqlVHjhxdvHjJ3Ll/GY2madOm8ts97Ceu9+zetX7D+pTUVL3BgNGavWrGoeg0GY4mNi7+wuUr/L0xDwZ4r8jIyEWLFh07dmzZsmVLlizx9fX9848Z8JgO9jOqtn37D2zetDE+IR4uk18vdMBjyLLt0IH9q9esuXQpBi6EuQr2HptcgcpDmcDAwDlz5hw/fnzlypXr1q3z8fGZPHkyU4b94qmyf//e9evXxsZesWt6u84AKxhUm16xXbwYvXL1mtNnz7J7YBDFPwRBEI8R5rucq088LBj4t5+aRIrzp7URJdi1uLiEokWLPvtsI7M58+95cwoXyl+qVMmKFcoFBAZ9/+OETDviHXvCtcsrly78fMSnBQoWHffrdLtTUm6BJuwHuXm0IqKZjIyMggUK16pR3WZJXbtyYYmihUuWKF2pQiV/v4CPhn+ZJbNf9zt38mDlsmUK5s1brHART0/v9p1eS8kw2xT+VEcuQOkuZUSYhZXq1avDzVstWZs2bahQoVyRokWrVKkc6O83eNiniRa7othjo0+0bdEkKjKqSrWawXmCmzzf8nJsIkIw9kO5TsEM1PSJ+KlJgiD+P/E0XDBENTBoYoDGuInwAthke3pm2rnzZ+Pi4grmK2C3yh+/93GfIcM27ty1feO6Xh2bfzzskyuxyapOO3Ls+PARX546sCcuIVFn8DDkuBl2H0ATqAFlsIJNaIIlfEZmZmZ09IXMjNTQsBCbrA375MtXX+uxYdu2HVt2vtu72zfffb/n5Bm9zfLlVx+FFSm9btv6XTt2fzps6N8L5oyfMN2U6zZi7cy/bgV94LTgRGNjY8+cOZM/Xz6TpP/0w48aNWm5Zfuu7Vu3fv7+4Ck/fLNn736EaVN+mx5nlVZt2bpt6+bFf07Yv2vbT9PmI0hVHJqU/UQmQRDEY+EpudcFp4UlPMT8+fO7du3aqFHDQoUK1K9fz2KxVKlSxdfbZ+GChQP79grwD/TyMlWsVMVstWaZsyTJUP+ZBtt2bP/m+9EeRvbbj+w5w9wB9yBcl9lsnjdvXs+ePRs1alSgQIHKlasgLqlRo4avj+9vv00Z/tFHYSFBnt5axdpVVE2fmpJsl7Vr17K+++GHQvmLB4f6DBk68Jmylf6ZNy9NPN+fC6ASHOqSJUt69+7doEGDIkWKFC9eHLaqWKmSQ9NNmTLlixGfhgXnMUmGqtWqK5rDmp4u6fR9Bg7544/fSxUtZDTpK1Yq5++bJz4xFbMCfpXVKZkgCOKx8JS4LozOFy5caNWqVf/+/YOCggYOGLhu/fpX27d36By169QxGI2lypT00JkVm/302ZM//DitbKXKeSPD2K0k/gOgBv4DC4hKcu25WIgDZRDtCWWwDu+1du3aHj16SEZDjRo1kaFs6ZKSw65aMi7HHPls1I9ReYvVqFjWw9d7+oy/SxQqKLHf6JI8jLqIAD8ES3an4PsnJSWlffv2r7/+Orxp9+7dV6xYMXDgQKhRt25dvdFUpGhRP0+DXjHHXL44YuR3QfmKlilTUq/afYND8kfkkWwZKWnxo7/5KSFZbfJ8fYdOZr+aTBAE8XjBEOYWIJQBt73XhRW73d6rV6+QkJBdu3YhwsCm1WarXae2l7dXRkYGYjJNkU8e3lardsOwYP+QgJDN+49mKRq/xGjHJ/bCQV//kLFT57pk3h84HKWDDz/80MPDAx5L5thstubNmwcHB507c1pV7JpsOXvycJP6dQpGhQaFFFi0Zk+WqtrULBxoszlkJU3Lsp49vC8yPLjv4C+scq5UAqNHjzYYDPBYrntvCEyhHsyIdVWRM1MSGtSoXiA83CBJf69cn2m3q7I5i+0x9+rUrnT54r4m/fvvfpuoaLKa4cAhsuJ6WgNVpntdBEE8Yp6SqAs1uXjxIpbJycmILa5evfr555/vP3CgarVqPr6+CMp0khQanr9bjy4fDHsvJMjnixFfpqdnsF/zYXeAsB/RFgu4ECQJgfcNdMDy0qVL8BZZnGvXrv3www9r1qyJiIjMl68Av96mDw2L7NK9+5B3P8wb7Df6s4+uxqewL1Q5NMlgdTiM8XFxXTu/UaxKjRFfvuOR60Dw8uXLWCYlJaWnpycmJk6cOPGff/4pUKBA/vz5UWMNOhtMXbq/NvT9oZXLl/lq+GeXrsRpOqMRXlzv8eKrHQf1f+v5pk1mzvppw9qtiubt0KmaxIJUgiCIxwZmym4BpvNg+vTp0PngwYNi07mPxzrvvfcevIWvr2+JEiUKFSpUsFBByWjoN6C/oqnig9DHothVa8amVX/rTYGff/0T+6oS+wqVLfbifh+/4B9+m+MUlwugCfjmm29cyhQuXLhYsWKSJHXr2k2REctoil1m+WTFJqv7Ni0JCfDp9e53iM34180yL5zZX6Nm/W59B8Unp1mRR7U4Rd8vkydPNhqNnp6eUAPKACjTtGlTBGFQgj2Mqag2RGO2rDNHd/v7Bnbq9bYZsZndbGGxoKLZrBkpl+vWKlekTIPkdKuqmq3Mbk7QCn369AkPD09JScE6quXcQRAE8XBAhMC+MyR82BOO0PO2b47HLoBga/bs2RhAg4ODq1Wrlr9Avq1btlSsVLFY0aIYUfWSQdYMBk0xaZbEpNhCJWq3bt9txm9jJS1L0nleiz1TslzdL3/4ZUDP/0mahlBM3AZDCazs/4LQE25yzpw5sbGxUKZKlSqlSpVav359qZLFy5Yuq6oQjahFcuh1Rr09LSGmVu0m+crUXb5kppcqHzi4/7We3bu+3r/vW/19RDAoaR76XN1gslqtixYtOn/+fGBgYKVKlcqXL79x40Z494oVKzhk2aGTNKMJhjRqssOWWrRktbCiFbdsXGpQ7JpkdOj1ng5Vr7e80av3bzNWXI27HBbso+kkEwtWGagvvTmeIIhHDRv13QHhbO90r0vM9wUiGkOyg73nVpZl8+GDu4cMGpCUmopMmiV16bxZRoPHR1+NtSH4kdNUq/1S9Em/gMCxk/8wczEIOZgQ5xdwnaX8J6CA0CRbGZYm262KbDty8FD/Xn2SEpNZYGNLWb9yqa9XQL93Psiw27evXVWmSJHvfvgxNiEpPjklLol95FzfPYIOQhlWt+yoiO3QtLjL0b17dL96Nc6OWNBqPbh1XaBfcOceA6x2uftr3Q7s22+XVdluS7x6sUK58sVKVkjONNucD/87wQbd6yII4hHzNERdAIOmWAFIRF4eFbCgRVFs165dbf9qe6tde/HFl2xWy9Rpv0fkLbBsxYrIPHlOHt//7uD3sqxZe/YfzluweP6CUQMGvvXSiy8YIUWvY8EX+/znMILb1mlYJonrCXcGP5gUn9C1S9fLsbHtXv2fl4fu5wmTvP1Clq5eUTAqrE3jRjv2HwovVETSS3CgOKpY8eIL5s/z9fEWou6PnMoInCo5HJmpCa916Xbk1NlX23fy8jD88dtk2eA5b8ny8qWKfv3VFz/9/HPrl9qUK1t24fx5sM/kqdPa/6+dAVXRVMlgFBEpJFPURRDEI8YtXZf4leSco6TYy4bjbPTOa33Yw95hZLVaZs+as2X7bqviqFi5au83egT4ehl0Unxc/NIli1gUwd82q+r0terWrlCurEGnl3LnusRSqCSWKEXPXzSl2OW//v5r85YtmZmZ1WrW7PJat5DgIJ0ir1iy6FpikqZnr27HARCRJ0+eNm1eNhlzdcFQKHMTwnXpVHara/HSFStXr8vKyipdqsSbffuGhoVJMJqm7Nm39++//7ly5WqB/IW6dO1arnw5BFn8EQ2YyiQMjEnDwIED58+ff/r0aXJdBEE8GtzPdXXr1m3//v1ly5bF4CtGSawAjKHYxArPzg5wrsAFYJ1X1KE3yNx9wBXwF2dgw+jQy2yL3X/SVJ0Rh0EopOBz367rVoQg9nAhVliMyK66wTkitsKGJ+qi6RwSdrPnHZ3HZHPz9gPDoamqeIc9+9UyiX0pG4lGVl0YCQoyy3H/KzFthXFZTeBeeSbOgAEDFixYQK6LIIhHhltGXQ0aNAgMDHQlli9f/ssvv2QDK4flZuOrGId5kMBR+EVFxFLXPQFzF3Bddp0OvgxuQ9E7PPgKy8KzXc+bS4RCzDdhnb37A65L0+uNqkGv6hwmTTI49IqBFfjIvvMLlVT2KyaaXgcVYEoDtIAHNzALQD+eh2MwGKAuP0J/6XLMkMFDNA3+noFdhw8ftlgsJ06cINdFEMSj4clyXXdXBnHVwoUL3333XQyOIqdY1qxZEy7NaDRiM4frwgfrfFNIde1x7gKaTg9vAkciRluEINyHOfc+YK7LxZqD/74KAj0s2ZVJuAz2G5TgUQ78zD2x+4IsxoIp2H+xgwPrCnM6DetAJt25c+ebN2vhcCg8Cwt5sQwJCVmzZg1clyuFIAjiIYFBxm2iLvgtoaqiKK55PVIANjH3FyMmjZsPD5haPEAors06U7NBE2AX7E9RF0EQDxt3cl1iiZFRDI7QXIyVfL8Tcl0PD9EEosPAUbnWBWId9qcmIAjiYeNOFwxdg6PYJB4Ld28F7KUGIgjiocImyE+U6yIIgiCIf4VuSxAEQRBuBrkugiAIws2gC4aPH2oCgiCIe4fudREEQRDuB10wJAiCINwMiroeP9QEBEEQ9w5dMCQIgiDcD7pgSBAEQbgZ5LoIgiAIN4NcF0EQBOFm0L0ugrgfcp444p4xls7t++ImgVg+KJku9VybfOdjJmd9XeS+vq5qusiNTJfFcsp8Qgx4Ew+w1oKbBIIHLjM3Am9uZoIg/hWcNUCceOKF+ljP5a+9QI4QKE5JIf8ByhRicy/zQSHsBlRVFT9EAN2EtvcNREGCqCyqKaTlRqYQhRVhSRdi75ODqDhWXC2OZW4aGnJQcQgR1ReIZrpvblJSCL9vmeS6Hj/UBG4KGg5noxgisZ5LlwAJkCOGDIgSm8C5+74QQqAk1oXMXCr5AHENjlh3VTmX6rlqCuEPRCAkuMbZByXzYeDSDYiU3CspKo4VIVMYge+5T1y6AbF+30oyVXKKIwji7ojzxWKxnD9/fseOHWlpaTVq1Khdu7bJZMo+sZHh+gpPvO1J5mA72F7289PYTklJOXLkyMGDBzEPbd68eZEiRdjBNwwW/AiWWySKgtiS/5y1yn9tm+0S5WEcv3r16p49ey5cuJA3b94WLVoEBgYi3SWTH8zX9VwsFtiVrauzIGdmto+vPDAwMsKMp06dgoaZmZl169arWrWqh4cJu1ASIjIowDRjN+RFlbkKTD32J3vJYDViqw5V01JTU/fv33/s2DFPT0+YsVChQry+IqdrTRwO4TAaW+F7gSubs7pQUlEUmHHnzp0xMTGQ9vzzzwcFBQkLc7Oznw7nA7BTZraQ69zYiA8SV29Efffu3Wuz2erWrVulShV0IVcVhEY3qiVUvb4CPyAq4ayXw5GUlCTMiD7TpEmT/Pnzczcj8vM8/AfmeQfGpkjPlsnSkCKhTzobjv9E8KVLl3bv3n3lypUSJUo++2wjX1/fO7gulzSXZJEIgdlbAFoSBHEvwBngDMRoi0EW41FoaChGMZx+Q4YMsdntMnbLmk01KxarxapYZYumsR+VdjgU7MCBioI/qkVRzTLy2hyaRXUosqrIsjx9+vSIiAiMOBgjPD29AgPzLFu6QlWwT5FtFlW22+yKXdXsst2h2TGe8rJsZtWuylarLGegJJvF4SzOgZLsdnu3bt0wfHt5ecFvQUnojFFDVawWu9XC1dEgXXPYNYfmUByaDaXZIFm2K4rMKmO3oHi7w4EiNYdT8gMEI2P58uVR5ciw0JDgIIPR491hH1ntsBCKlq2abMcfWc2AhaxmOzMdMxSrmqzYYAik8E0smDiEcJo6bty4yMhITCMKFCiAugcHB69cv5HVyJahKVbYTYMY2abIZg0GVVSrAslWxSajKJuCv6iyRbPDMlxFh8NsNr/yyiuwoZ+fH5oG2mKmEh8fz8pV0ZQwuzXFjuPhNM2qhu7hkLEKw3JtraxXsODyIQFftXXr1lKlSqF9o6Ki/P39TR7e337zrWK3KbzbwFboYFBLk1Et1YpeI8uakgnjoYfICrOuxpS1CoGwEGSOGjUKpvPw8ICrRpXRMzG9YH1Ys1sVdBGrrJizUE30PBkH2FVrFmpslUUb2azoZCpKVx1auqJlobHgCF9++WWICggIQAPpJOOzjZtmZmSike0WMxSQbawxmQScQqwBNBs6JbqhZpPR36EpdFYgUKjJuM94jSD+f4Jz++zZszVr1kTIdfz4ccwiy5Ur99tvv509c9qhynpN0zswcNlT0swOvZEfoeIgvR4jgvnq1SuJCfEYSTQdJqwGHT4OzNrZlagTJ0689957EHj48OE5c+fY7JZRo7/EoOJgTkq5Fnv12pUr5iyz6pA0HcQ6DPAlqi4lIfHK5VhzplnDqKn3dM7++XwUo1FCQsLs2bOhLSK53r17Hzp0aM6cOTpNMep1dpstNjY2Li4O4wWCBg1q8ONQPUzAE5OTMY47+CQXEQ905aEF/jxIoqOj69evj1jhyPHj23fuLFQw/68Tf0qMi9WpNhgtIZ5VLSsz08hU8ECN9My/Klar9cqVmMTERDg4aOichDtVkxAKDxs27PTp06jstGnTsrLMP/4wFiZGPox7V2OvXbl6Ld1qtzo8rTqr5rAY7F56uy4xKfpSzCWYV9NMDp2nxtrEKRFRNbzCvHnzMF85cOBA165d9+3bt3TpUj54ckNrclJKKs/LjI/WN6DFHUxGclq6VeFhyUMDuqGyL730EnRDyL5x48aw0LDvvvsuJSWZOXOdLjUl9dKlmLT0dIz6GPbR1BKicU3LzLRcuRqblJyMSYkdPZAHW4DXSgczQsjJkydRWcwG4Hi+//579Ft0HnRZZEpLS7fA9TvjWRXxF6YT1+Jir8Rcspoz9aqkaRK3IfqkEUrCjEajcdWqVZCJ3ti6VatNmzeuWLEU7gnHpqYlX75yCW3KFMCBDoSMKno4j7vU5JQUTLAkvSG7TbLhbUAQxL+D4RJDJ8AUUQAPgbESE/xdu3Yq9sy0a4mbN6/u3r7roHdHZSI3m70jbrH+PW9m9RpVg4ODCuTN2+5/nU5eiLGzsQQ4MPfF/BdTXSENZGVllq9Qtny5UjZL2tnTx1o2bxoZFhKVJ6RG9dor1m+xQA3Nlp568a3+/fLnqxgSHFi5UsVvxszIgI9zqukQGmIJaUIsZs2Y83744QeaPX3Jwr/r1X8mNDQkf1RkqxdfPnrmLOa1COas1qzLly9N/31K+QqV95w4z0IehGFMTfgM1OIBRw+oMioO3VCQiBH9fLzPnjiSnhgzuH/vvAUKBASElC9b9tsx31nMqtmG2Cjrj+nTqlevnickBNFAly5dL16JQ6iI+vGQi30sFguzIOInmy0zMxNhMbyjQzafPXn4pZdeDI/MnycktHrNevOXrcxCRCTbUuJTenTunD9/WGCQf5XK1X/+ZXqWzWFD0KU46wvrQZSQCXsuXrwYZhwzZgzS09Izjhw+PPLj9+s1bW22s9AALgHzDDkz+dKF6N8m/lS8ZPnjF2IeZtDF2ka0MgwIoFX7Dp29PL2uXr6Ylpzw1oABJUqWDg7JU6pU6dEjv7HIqk2xK5b0n38aW7lqDb/A0IKF87/xRu8rKRabKrsEotvCjFiKBrp8+TKi9mbNmlmtZmtW0sUL0X9OmliyRJmD564g3ELTqXLmlYunOnfpGJkvH8LnWlUrz5j+TzpK0hCT4h+L+FxmxBLrc//6C05v0i/jZVvGxAk/lC1TKjA4sFCRwq/37JOcnM6iNc1mNSeeO3v655+/r1q1XvTlazK7HHBD1EWui/h/REZGxl+cv+/KmjVrcNIyx3IjSMGJx0cJO85tdkbKcseOHf39/Y8fP3bk0M4yhYpWKFs6wOD1eu+PzZhSsnHVumXr+pDQoB/GfpeUFL93+5aoyHzPt2pvwXSXj7aYzEKaEMtHSCUhMSE0NE+DerVka2rdWlVbtXrh8JHDG1atqlWlalBwvp2HT2L4+fidN4oVL7Nu9d6jx/Z169DOwxDy3aRZ2Ve52IArZAogE1XG5Bdz5+P7t4cFBX72+ReJCXEH9+0sVbxInWebptlkRbYM/+SDIoULlSxWyGTy2Xr8rMwGHoR9cF4YMpxDubBAfHy801J3YO5cjE5/IQi41YZQxqUVbMg22cgrt2jeLE+Af1zM+U/ee7tkiWJrN2w4dvhUlw6veBo8xoz706raVy9flCcwYNKkSakpyRvWrYoKDenco28WawdNsdtkVl0IYzIBNi5duuTn59fqhZYZqfE1K5fv2LHzybPnr1279lKLxnmCC586F2dXMvr2ea1C1Wrrtm/ff2BPu1atjJLfn/NWWthwe916kMbkcvfw66+/ItJAPAe/WKdO3VLFSxQMDS5T7blM9AcchAhGtg/t171IoSKlC+Q1GgOOnL96fUJxC4h6YSveH+/YIbFr69atol7Ow3IgFAPQE0s4hnr1GoaHhackxvd98/XqVatu3Lg5LS151Jefe5q85sxfaFPt/8z6PW++vKhCQlrm4iV/B/sHdRswwpotHO0lBAIh8+jRo+jenTp1QsKQgX2KFS5UNn+UUe9z8GyMzK6Q2hRbaudXX65Zp/b23bv37NrWtnkTkyFo/rL1Fg06s/7CrsveyHfffYuIfsG82WtWLs4T5D958qTz0ec/++zTYF//Ll16w+3Jqr1X9w5FixQuWigyPLzgqUtXLWxWcIProsc0iP9HYLD47LPPsIJT6k43z5FesGDBd955B2M9ptjOVA6GDxyIYWv9+vU7d+48fPgw5qQxMTGYlu7ctdPDU0q/luobZKpYpHLTV3uN++ULk6bq9Y7klMQtW7a80LK1QTLoVXOHzq/vOX4BLsdL5zDo2KQU5+OVK1dWrFhx8ODBI0eOJCQmXrp4cUCfN99+e9BzTZqvWr8xPCqfySFfOH64Uo1G/d/74MvhQ5vWr/v2iO9aNq3n0AxaVlyjZxoq4bV2rZ8prlEKzwpp69atg8BTp07B2QBs1qpcdtmKtS+0/Z9R0gyqeUD/ASu3HNyxf1+Yt5SSFK9ojh2bN7/SudfGQ4dqlS5iZLfZmUg9uySnh2mEKzp37tz48eMxBvHSbgMbWfT6okWLvv322zfZUByFDElJSdBn7969x46fjIm5HH3+LIbF3Xt3P/tskw+GD2/RrKlJM5ptlxvVe87hX3/z5omWpJSt23e3aNnSaHDoZHOb1i8nqv4rVy70lvQSJgkOvabTnz93FmY8fvw4BtyEhISLFy8iJh7xyQeLFi5s3KK1j4+vQbUuXzqjfadvlqxbWqWisVmDtmMnzqpQq5yvpqbFXar7TPN8ZaotWTjXWw957MlMWBIB64YNG06ePHnixAnYELMfuOQqVarExsb6+Ro+GjJg0zHb7p2LfJha7EaXJSHabghaMWtKr3dH7T99ulzhSP0dbsugXcaOHStG4Dv1RuytWLFi7969sX6TJQG8C8yImRa77nrkyNWrV8+fv1inds01a1bu3bUzPCJvoaLFDXrrpQsXq9d45u2PPx40qH9m3JWdR0+2fLahrDNJWlLL5162BZdbv3SKJ1cAxcH/XbhwYfny5ceOHTt06FBycjLM+O233w4ZPCQlKQ5R2bJ5s/oM/GL3mVPlikU4FIRHmVWq1Jy7YHG5chUMqj01LqZCjdoNW3ScOm2cJ7tUC5FqVpZNmBEyT58+fS02Ni019fy5Uz/99LNOMnz2+ZeS0aRXbO8N/L/2rgQ+iiLdT0/PZDKZXJObHCTcIZBwgwGCQAgS2QiERFiUgCJoAJ94I/gUQYFVVsXlWLlcDkk4IsihnKKAcmjAIAkx5AASgXDkmsxMd093z/tX12TeAIblrf58ujv/TDrV1V1ff/VV1XdUVU+mL1+fd6b8fMvQwLorF9Qeuk0bVs5duOZQ/snoyFADGhhMOuUEwm78/wLqwI3fBtCbxJEmi8vNgriFTS6nI8sFeXl50dHRERER6enpCxYsmDdvHiwc0jbJxkkcWQoXGtoYg7OnzObJ1AscdslGXHhOwlEQi05/HWQ0pj86qUGSSVgjC42NDS+//LKXl1fXrl2feOKJxYsXp6dnaFjtpg1rZZv19Hffwp83kxVxTrZcD/M2TJw8gxNt5wpPV5vJJBpnE2WuelJmSmiH+0mcqADaYejQoXq9fvDgwSC+ZMkSWJGQkJCffqqSeQtvtVo4AfyUnzsVGxk6aNjwG5yNrKzzJslm2fVJDouoqxBRlyhLglIJB1kKiIUGiI7znwMVILWgjqwmIJ/jOHj9YWFhkZGRGRkZC99+Z9bsVz007OMTxnNWa8HZwhtQdTaryKP05QmZQyNbP1AvmEWbwHFkCgtMfvvl7ihfnwlPPd8owheXBM5SV1s35cmpOp1n9+7dJ0+ejCqnpqZqNJodO3aJAoTPkw0LNtFcd+3BYQOCImKLrtzkxdqCb04LVtlEeLLK5srB/bv3Tkqpt+ARkCwH+9ejRw+DwTBkyJBZs2YtX748rEULNH1tbS04Ix1EqHsqa0Rsj7R6ntRUlAULDlwNAo2NHyzUsj6FpVcgxeagEFFCxeaFScg2zbM5slyAaqJZ27RpM2bMGFgXOAoMo3n22WcRh5LNFAKHghJXu/D1mR6sdtvuvWawbDVb0DqcieeFQ/u2Bhp8pr76N55sjiBA1bKysnQ6XWJiYnZ29tKlSwcOHAiTefjwYQgaDY/ofMPyRZ4q3x9KfhJllEMzWX74/nuTlbdCbFZeMNUMSOraZ/AIkyQLuEGST5480bNnT19f32HDhs2ePXvZsmVGf2Orli0Fq+XmteoL5RUC2SVD9hmten8Bev7x4nIzuh6ZCLX8ffEbwSFRBZVXGyAKSKmpN0Ftuk2XG/9BcHT8O2axXOG4Q4EzBxoEgM8YHBw8evRouLfQodAm27dvh+maP38+FCjR9TbJLjTE+gdPyn6VKF547WSvFMyUac/W9VOyxrcIC23dvtepkgqrzGMkipL83vvvwcZAR8CdpzSzssZ7aLVFhYXKM2XYJh5j1mbK/zLPoPZbtDzHLMF4NVhsvMjLIsfXVJfERASN+PMMGDkUAIVBgwZFRUXl5+dbrVbQBLcwt1BGFosFpkMSrQf378qe+Hh0eExEmw6IesxkmyPR75LM7dq2ltX5HisqA/OKooBWFWwQApXFvypDJ6CIwZi3t/fYsWOvXr0KbmGQPlqzlmU1H374dzIFBSUmSRZl219N9aWO4SEZmRPqif6Ge2DZnLvu8YmPGH39evbsV/FTNUfmZEmd5819U6PRrV69BjExqoyajhgxIjAwsLSkjJCUzZdKCmZmP9mna4KHl/HDDTtNUMRyowyLYyMbQGXefLHi++iolo9NetlikzipEc0BibVq1erUqVMwADACVdVXDT7eQ1NSyEyq0iVkW8OUR0fG9kw2QfUS6yNCAxMTJtpy31+oVvsVll3BnY6a3wEqHwpH1h1wXFbgzCG2ThRhTjw8PKZOnYr4ElVGzgcffMCq1Rs3biC2QOQs5ro3Zr8yMnmQ1kubPeMVK49WNqH1cWnLqmWTM9MDAo0JiWmVN01E3gpg/GBjcnNzIUY0DXIGDBiAHMReZM4SbSPym5a+pWWCzp6/rHQ3sncRdeckySwKcBAuFp7x9dI/M2sunDNYtoaGuriOHbt06YJQmC7LIdb08/F5eHQG2Y+I5iP9DEax0dZ4bVzmmKjo+Ms368kuTZsFV9a891ZwcOSZqmrciKe5Thg2E8q64ca/I5gmOM5/Do47FDhzaAKjDmMYGg0GDJnQvO+++y5USe/evaFRyIY85YODXTkh0xuMSq0Ul1m1XcO0btWKYc0VJRVqO6tmyNdJnPj2JIwffFsYMBQ4dOjQ7t2fR0S1hIOv+JWSmpE0drn66vWpM17tN2jQI2P+pCZP8PBgZKsKg9764nMvqfThb7z+DKsUgLkqKCiArerUqRPCDrCHcKGyshJRHU7JezaMmqxt2cX27dqIVnPJuXMSw0gqtZ3srMNlwpXCOHlrR1lOuGVNAUxSOM5/Do47FDiyXFBcXAzTAvsK04LT6uqrS5f9DTd27hyvZtT4sIyklVV2S92Lz0+zeobPevN1ss+QUcvKbkzwFtuhfc2N6pIfixXWUGnVqVP5Xl765OTBnp6eyDpw4ADZbhcc3AJiZFCW1XjozILQpn17g7fm/JnvNYJKkj1EFgzKarLFgn/2uVc8dEGvzX4WAlerPBF/lJeXx8bGxsXFIeyAkn77LwsRFHZJ6EIqBck4aoc0WKJQs+QURCFIgF7/GQlQKAQccGTdAcdlBY6sJsCmgiuI0c/PD13owoULCGgQd3bunACxQMmr1RpY3IDwyAhjYHlZ8c2aWkmlEyFeWcWDQ70+OiJCtl4v/7HEJnuAICwJaIJa//79EXghB57ZsWPH2rVrB+tFuwGj9GZSPcKOWmRYpX/btXbO0262NVx5+umnO8R1nfFf2RqyN1Wurav/sbQUXRGhIbofrNeiRYvqTY3de/RSNl+STqdWSaC79uPcXXv2vb1wbqCPjwrDiVQYo4j+kG2mRJLkoU0gnd0NN9xoHlCX0BHA0aNHYWCgJoYOHTp8+PDQ0FCMRujK6upqDHsJzqco2W31Hf0DH582W5DIlkSUJcVtVkkwiaIVpuLhMYM99dEl56vIe0GS9NLMFzBIg4KCECUkJSX5YNwymmF/Gon4i7zVJZAJmfPnCnt16/nIpEk3Giy8YIVPjWhD4rkbNVUZ40YlJg4pLS2zwolVmESI0LFjRzAJfTFy5Mj2UNYGA0b66tWrJfCoTJxZbPhjtVnqZkx53Nvb7+DpQk4URAnRnfWzT9ZodD7Hi8plhIxkNyOiCd416vqFAIf79++H3KAcU1JSUlNTjQH+Wq0mJiYaYiSPIfISa69fmjg6vW+fwd+Xl9UjioGlRfSJmgucjW+01l8fPSwlKCwGgZeyWUCclj2VYcgbSKhyr169qDbPyspSgiEELLjJRl51Em2b1y7Vaw1zF6/h0Di8XRb5a9fL0h5KSxmSVl5+ieOsZKbTZrtx40aHDh0gN0QMo0aNiomOgRhZNbvj00/Bo2i3kyk20Tz50VGxvQY2KlEXMgnvsmSXEHX9BVFXUfmV5ndp/IsgjyURkJSXl4eeo9VqIUN0SPgBqHJkZEtzo4UESGhQhE2CaBXE0jPHo8PD0jKerONFBOyQIyeYkDTfvDmsb++I6A5l1bWgiTBr3LhxoBkWFoYq9+jRw8vLC2Y7Ozsbl0CSzCxI4qalC1l1wNlSRF0yB34QDCH8R9B0ufSBvt0fGv7QxcvX0D9Fm1UWLTdu1gQGhYCx7t27o4dHRkZiBGm0us/3HkAV0CiIsQWu8YMliyNjWm3bvpO8hkZm1gnruPzRe/ODQ0jURZ5+a2zKzpkzRzFhbrjhRrPAeAbCw8P9/f3pC6rwx+fOnQuHFPYGMZNy3U5+ZGHJog8i47s/9GAyBicj25UXaRiJYUVZ0qhkhq3btOnrXn36xsfHMCq2U+dYKBOQhWMLVT5r1qzAwKARI0d2aNdaJdvUantBwZlHxz0yZtz4V+fO88SoZ0S1SoP4o7Hm+pg/Z9p1gR9vXB8ZFiKpRQ3x9xnomvj4eBgwo9EYEhIyffp0qCGojDFjxvj6+jASL6vUEqtRqSQtI6h4fuPmTzvdl9QrIZZFFGiXy4oLc/L2THoqu0WAt8ho4O2iSrCmDj/7FwMygRghQKhFVDkhIWHevDkxrWL690tK6p+EKA/qrL62Zuy4SZwucF3OmlZh/h4QG2MlryQxCA3VjN2uZe21169u2XHgwT8Nj24ZAXWOKlssZqjvgICAtLS0l156CU5Aenp6dEw0CYHsxGm3k20O9rBQ3YZ1WyTJOyPjQdC6evnS+AkTQ1u0XvHhipBQo4YlYQDLqjUaLay+IAggGBERMWPGjNRhqeBzVHo6OCezVQhCZHHXju0Xb1iffGy8hlFLEJHyAhz0+dmTx7ftOzJ1+vQAX0+co11Qgh5/OUhfY5i2bdviCPZQU1jrefPmoblTH0i9774+KrsEQZJ4Bm1tl4OM2v07Pztz4VpW1lhvNCPLyqxGYFgvVt1QXbbls6MPjsxsG0UMTLdu3UwmExwpkM3IyEAIhURmZmZUVBTCU/KSol1z9rsT2/YcnjI9O9jfAMkzkgWXKqpuPpQ+Pq5n4t+WL/UzGtFtNOjyKpWH3tC+Q3sk4EzQ3U/JycmxHePgKxj0OoT4NoF/8835H+du3fTJ9v79EsmLXWTvIJ4F5pmC40f3f5P/yJQpIQY9+jz5zjWHDNxRlxtu3DPg8CruJwH1Up3ACQIekWwiqIs1Bk2a9gpCBDO8R4Hfsm7d9/kFHAkaOImrnTf3WbU2eM/Bb4gjSX7IAoArTd4mcuS7IjgEagf37oyPi129ZiWHTF6Gp8zjFl6oLDs9uF+/GTNfqzebUM4syZwkkq/FUOAkCBDeXFjdu2PTsSNHzQJIgeL15YveYtW6tTsPCDay5C7ZLJ/nrdV4+p8oPC/aODNZyEAMwSF0+BWjLld+lDR8dLINgawW8vxPF0oG9hsw48W3rlhMFlGQzXAGrKJozvnHypLiYvIiFyrHNcycPpnRBR4vKIJgyf565YNgEsaGPkKhLIgiX3zm7Po16xF8kO0JNu7M8b0BvkETps228A1V584k9u713CuzG61mXrKiyZRvRcFDSEO7QqFG/pA1JXCgLNGIgmVKVmbHPoMa0SyCZCGckI06CA1zFr/Nsr5FpZdRCPyQaOwu2+T/VYAmXeXCU2hCEQJnbqxd/O7b9XW1PHqgxDfcKO/ZuXPH3oNqahpXvb/kfPkFK+FWEvm6aRMf9vILP15Y5iQIGk6aAKGppMk+eFsdqpm75K8aD78zpZWQBYlP+ZvFZ0906dp7zsIl9TYJTWWVyPfEkPpKPAmJlVHjSpO3keUtdDausWba5McGDrj/wsVKIjiIXZJBUyA7kHgwv/q9+UFh4acqq8lzEOdSLhW4oy433Pg/AH4u1BBGDhLwUmkCwAVTfe077/x1957d33198qagulh2ziwIHdu1Pnbk8BNPPV1vsnh5avft/nTO3KX33Z/04synPdQa6osrHwdAE+48q4bPKfEWU1L/gYJkr7daN27cuHNjbk7uhkvV5n6JPaY/9vDer77z94v4ZMuWTblrc3Jzdn5+PDN9uJOQMrqVxYkmPxUJOK0Fp7/Ozp5Rfc2s12n279vz+psLE3r0eXHm875a9uhXX65avvLoV4fPFF8ym82nT37TtmMcgkE1g3CCsvorwCk9CqTVahYHxALwuFV2cfKkiQe+/Mrf6L9rU86W3M0btubu+OzwyLS0I/t3PP/CzEYetlSVs2H98uUrktNGP/FElha1AkGyMEcWRyBAPAJHcgo5yFxDTe30p6YfOXnCy8frUmnJ80+/0CDqFiz+S6RRnpAx9lTxRdbTf9uWnJzNa3Nzt548+ePg5IFq1sYo+wAUHgmQwjPIUaVCYKYS7SuXLc/btu3Y14crqmpqrl8/W1DQu28ia5e+OPTFyhWr8g8dKqq8jkDwyOGD9CsunSz9ikBNHSmlxcnueSJbmedM77yzaPVHH+kM3rV11+bPfP2r08Wz3ngtKa7N53v3PvPCTMamRkD90foVSz/8OGNs1sQJYzzI6qyDDviknUdpHSIHHBHGffXlgRUfbjhx6GDRxcsNjaZvvz7SrVeih8b28IiRZecrPDUeW3LW5m1cn7t587ffFaYMTUZrEIEpmwHBG7ilElBiJxt6+Iplyxa8/V5ky9YHDxzc+vG6jblbPs7Z2q9/f6OP965tn6xZn3PsywPFFVX1Jv6H/BNdu3X10ns6Jfj7Ml1UXm648bsFxh6GMYAETdMELvGCbffu3SaTObZzp7DQYKulMbxFaEJ8fLeePeMTEnbt3Ll69cqCH85NmPj4wgXz/HwMZADTwmSE/y8oSWgLm2SvuHCpdZu2ep0nmV8z4OPTrm3bbl0Tyi9UhUdFe+lZZBm8DT56Q2CgMfWBIU4mASdvQFNaFRsXm9Alft++vatWrcw/ffahUZmL3383NNAILVNScv7Ed/lavXd8Qme1Cg413zcxMdDor0zd/GpwYYaAppVfXFMhPKm4VBkRGeWl9/Ax+BkMngZvrwBjUErKwD59+0RFR23N27p+7brSiqpHsyYtmD/H18sThoTQwG8TVRf68C1UAUHBQ1NTCwoK/rFm9a5duzt17b5k6eLunWJRrvTi5fDIlr5eOm8DpOsLIYe3CBswoC/Lqlnodhc+KchzHGrdvveL/ZWXL4eFR8W2b8dbG6HhhwwerGbZosKiU6dOe/kHdEroZJcEs7kxJSWF7sFxiODXA2GpCbANTSyyOk992oiRtbX169et27gh1+Bj/O+5bzz6cIZGo+57f1Joi6Dtn25ZuXJlVWX1tGnPvPbqSwYd+dZjCkLEhSw9VaA+d+7Hb/NPefn5dUIPsUswzMnJg3U6fVlFVVRMjF7vASEavL31eq+WLSMHJPWj2ypISYUOJQggSRpbpb56vUar0/sbjQb0baUNfAxeQ5IH+fv7kS//PVfk7R8Q1ylOjUhS4Pr36++trNo6mHRbCzfc+OXAOKLxBNLE+VUgKf+D485RRgaeMpId583AGaAgTY/Uy6aZtDhNU3/2nxLE7bIsKF4wnGHcrCZLCgxDFnjucOFBEEdnXX4DQFy0mgBNgAFwhXrhL2IrWVlJkpBkNLhDq2xAuzuoDAEnZaQVgo4WoafOx4miiFMKesNtwD0AbVmNhr4C7sgEkEZBJECQ0gQDuBliRD7N+W1A5uuUqpEolTxXVmwbOES2qExhEvMMltFvkAkGHSWbAQoAtApO4SCHJpTqOmQI0Jy7yJAeaRFXIJM+BQna92gOlaprb/wn7Lrhhhv3DufodZ7SQYgjxh6Asec6/O4OlCLaoklf0JzbEgC9wfnQuwK3aewqluw/J7DDHuDjuHgrKNuOk98EtBauFaFpHCE/KC6oYlJXYm4VzXUP3CllifBJdRUgjXyaxlWcOp+IxL20jpOm4/wWPh3NTfMpXB/xm8HJIXk1gAFvNBsgXgsVCTLxF4zfSzuDIK0X+hvNAWjObVW+l8o6ZeU4vxW3EaS4LafZwm644ca9w3UcOceYq9W5Dc3lu8Jpk3B03u98kGvObffcBc7iClAKOSBFdJzzEhJObXsvNH9FOHmgz8UpcBsP8MJxRB7D3JOZcaRccCdN18fR09tucILeQOG8hxbEKb1K8+nReYme/sa4rQfSNARIoljSxCTP5co/wZ11wSlNADTT2Wmp4WwOzoJOUhR3Erwzh8Jtutxw4z8I1GGGAqBaAb8keav6+B2CzHEqjCKl8EpmDlX3YLrcaGpzQLElVN+TUNu1L/zeO8CduJthdMMNN/6doGgtmbzx06TAlFd//hBqC6ZLIpvVHFC0rfPMjWYBGeHTZL2cEnMk6NU/JNymyw03/qOACOuP52IDt8aGiuly454AQd3poNBM+vlDgqwDO5JuuOGGG2648bsHwzD/A5IOjBVVk0d5AAAAAElFTkSuQmCC) 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kd2PAzTL5D2HmamMr0lCSX02A06vVG+bQg4pSrhQVH1IluZUgul6im3gj7rzfoDWJjADG9Ts83AhgmF+EJxjD5D2HoHZLT4XI5o6Ojb9yMdUl6F3zmAgtsOhx9cvklyaGTnC6X3eW0o6Jnzp5JSEoWex0SpH8Zhsk12PAzTP5DctmS4s6f/W/WzBldu3bbuGmrZDS5hEtcUJGtPlYbuocvuSR7YmLs2f9OThw/vmOHTufOX9BYfTb8DJO78K1+hknF7XRIfcXOAx5SKf/SP9nCkpTQo1uXo8eOx8UnJlpt039f2OOxx8xGvZ8hK1VyGrVqys35DDXNsnGIlLsVkl5yOV22mOiL3bp0vxJzNeFWXILNuffIsQfur2mUXAblVr9JiMplZSwXMem0ykvcapL3ajDMncAeP8OkgnXcIeN0OimMI8LKZXeQAOFyuZAER4neZbtd59Vk9nvv40+Wrftz6g9jjC4pwRAQaJRMhrtgXVApqqDdbpfrJWqEAKBLJJYlBh2MOv5keckQGlJ6zLdjN2ze8PGwgWZJZ5OUhQiXXWnfY6BSCCqUWpi6RhHKK1Ai2oE0wZF0Q1i5zDAFBDb8DJMe1YEzGAxY1rP058gCQYyQY3DA5LrN+YVyW7duU6duvaAAf/i/kl6x+Xlv+aEJzBsCqBeqSXaOArhEMtkC+RgMxsDAwA4dO1WrFmY2GxEDyymqhv+VfxRQilouqaHG4EgyeQnKNRqNOCJMA+NuacIwd4Jyq4phGADrcvr06f3792NeIFyjRo26dev6+fllbuQsFsvu3bvPnTtnNpsh2bRp03vvvTdDEppo3hkJ8V6f0yEZtyyZ0f3pl8YvXj34sY6SwZj37/STe52cnLx169a4uDgYuSJFirRt2xZHNBHqmKGanlDcYqw3cNth/NG8BqP0/SdvvP/VlI2Hjzd5oIYB3r7OKenMlCPyB3JQd/bs2X/++QcBONyVKlVq0qQJmhqnMMPy9TwCTfHXX39du3bNZDJ16NAhNDSUqu91IzBM/oBmF8P4MljQYYdwvHr1as2aNWVzZoCR8/f33759O+IVOQ2IhFGkVEuWLIELC2MAOwQaNGhgtVrlPHEQOJ2QtOMPYSW9O3CVDK3TYXc47TaXc83cnwP0xp+WrBN3uBWpPAX6gGHDhqE1UDUcUc3hw4fDAANUX5GT90lyTcVRidKASMhT7VTQIGM/fNlfZ9h+OMqOHCSnS7KpOcoC4sZ+fHx8/fr1qUcAOmXVqlXUwopoXnHkyJHixYtDByjz/fff22w2aAiUywxTQOCNKuPr0ExAACt4ZGRkVFQUVnac4gjr8vvvv9OpJ2DPFi9eDKcfyclWHTp06J9/9khwX+HdyrYJYk6Xw2azXLlyJcYz2HYIeyjfQxZAhbvtSkILOLhr1qyRG0m4+DguW7YMxljRMQWofevWLaUm7rh69drN2FjYdmSq/mlzyAi1xp49e9CkOEXpOKLBFy5ciITQRJbKU+RmEJsSdCW1BmnFMAUIvtXP+DrySi5A+Lnnnps7dy4CsCtY3HGsVKnSiRMn4GXKsqkoaSTp8uXLTZo0gWEjM0BX33jjrTGjx4iQ+FY6WH+nQa/bvGXzF5+PIlOHIwW0BAYGjh8/vnLlytg/GIwGl87w14KpPfsMHnf3bvVjH7N27dqePXsiQDqjWeD0w/Y/8sgjFEOSsMfjxo1bv349naZDNIzeUKtWra+/HlWkSFBKpHPix6/Lt/pPNHkgLOOtfuqC//3vfz/88INRrj2pUa5cOWwFSpQooZaeNxw9erRly5axsbEIf/zxx59++ikCognyVg2GuVPktYthfBqYE4fDcf369ZIlS2JSwIQ3bdoUAVrQN27cCAtEKAk0d7anT59OSz/SwmYjgOS1a9e5cf2W/AU88hMBl83uSLZaE2/dio3zDCyK1WoV8k6702W3u5yrfv/NT2+Ysni104HMYAmV0nMbqiyAMs8//zxV8P777y9atChqh/DAgQNxCQJKAvl194SEhJs34dW7qWMsan7r1s3YWzb50wEAzYdm+e6joX46/Y5DJ+wuySHiUHElT8igCORWtWpVKhSdIisigNNP+RCUJLc5cuRIsWLFxLqp040YMUIdA8plhikg8E0qxtfBNMARtmTNmjUwM7AxcCXHjBkDvxaXED9jxgzVulASgmJ+//13hBHo3LkzbCTCyOHff0/t3BUpiZ+mkd+A05tMRn8/v8CQkFDYTk+Ehob6+fnJj9J1ktOqdyVbTGaH3hXqtDglg8txu58OzCaoC6pGATTI6tWrye4OGzascePGFP/XX39dvnxZFldAcxUpUgR2EbVQ6qMhFDUPCSkWGmIyGuW2dEouh16yJBuMkl7y19lQoOQ0OO0G5Yv7U9i8efOlS5dQInL+7rvvzGYzwoifM2cOKYkjxeQxYvch7wvROBTDMAUFHrIMI4D9WLRoEVmRdu3aNWzYsEGDBognI3fjxg0SU0E81v2YmJiNGzdSzBNPPPHII48EBgbCBbRYLMuXLycZ+SKO9OcdLt2erTvXLlnxz669kl63NXLLknVrdx8+6H0Gd4hqzDZs2EBvHmBH0qtXr+7du5O5hTHesmXL7Vlc5OB0OtavX79y2crjJ/6TDPqNGzctW77qv3NnxRf5p+SJpkN4yZIlNpsNgUaNGmHbER4ejks4VRVT5RmG8RZMG4bxcWA//v3333LlymFGwOGePXu2w+GgJ7gAvuzixYthzu3yl7cQdDp58mQIwESVLVsWm4Bbt241adKErGatWrUQQ3eDlTRe47LZurdsFarXiY+sITOzSecf3PfFV7Kd0W0hG2aF3r17o3bgscceQ3337dtHT9bB008/TSY5WyBzpLp162ZYWDUjamaQX2DU++mMgd9NmGSx2hwpd84hefHixapVq6IsdMoPP/wABXAUXSJvTX799Vd0E7iNFr49tLf6P/74Y5SbZ0UzTA7CL/cxvg6mACzcL7/8MnToUISrVKmyefPm8uXLHzhwoG3btklJSYjs378/zAyMDb1iBmjR79atGzxXBJ577rnffvsN8V988cVnn30GW4XwsmXLunbtilR06j2yebS4RCqXy2B06owund5o0AcYjRkzgnoA9m/KlClnz55VYjMF+vj7+7/66qvY62TUDbmhfKgNt75evXo3b95ErVH9fv36oZSHH35469atEMNeZ9euXRUrVqRUyCdjVm5RtxYGvcEFK29E7cRTDDQT6miEo5/yuYZ58+ahUARKly6NQqtVq3bmzBm4/nFxccjn0UcfXbBgAd38x+aMMleRW0VCqpUrV6I8JTYrULuOHTuiRIRpA6cl3ct96GgESJhhChB8q59hxNfUwKdHAGt9eHg4zCECcNnr1q1LkdgKREdHay0BlvuTJ0/u3bsXYdjFXr16UWSXLl2Cg4NlEd38+fPJ/NCp90gGvS7A3+DvZ/IP8Df5BZnMwUZTIGxihpy0maMWwpx6AQyhVcatbohERXCklx4QLlmyZPv27VF9Pz+/nj17or6IjImJ2bBhA7KCJFASewHSIgdkZTKb/fz9zSaTn9mEf/xMRiM2SSky8O/RKaRJ06ZNK1eujPgKFSqgg6gjdu7ciY1OJqUjHm3ifbMA7POQkCpFmTBMIUSeNQzju2CVP3bsWLFixWBjYI3oPj/x5ZdfYo7AzMBQzZ07V3urH6nGjRtHFqh69epwjmE2bDZbYmJikyZNII9LsJc3btxQTaP3iDffJKcDhUj4TxwQJf4y5ETmCkUACqinmYCqoS4AwkpGGiCAeIvF0q1bN7QJwLaGPm4Ajh8/jp0Naod47HIQA2GAVEr6rFHrI/5c4id6lT9RXadSBTQpHH2UgrImT54MbUkBhKl0QPf/3RZN1SQowyyBGAnTN/MoGWngW/1M4YA9fsZHUWaAzNq1a+HaIhAUFATbv2nTJrj4ICAgAKeIhxlYuHChLKsA13Dp0qWUVZkyZY4ePYpUW7du3bVrF3xTkoHV/+OPPygMSNgb5N+u1+NPL+E/vfh4u15y6l1ShpvKZP8QUPOnU4r3BARoy5IJZ86cgUtN2VatWnXbtm1btmxBm1y+fBnGT66QhJjo6GgyfpQqmyAVKkd/VDnxOQhoiAzRdNevX0fYZDKFhISgrI0bN+IIIfpaBcigC2D4PZUu1zXr1tCCrFAdNM7t1ohhCgIY3wzjg2B9J/cOrm3Lli1p3VdmRQqqZwlKlChx4cIFJCH27NkTGBhIlxRpGZySu0/hJ554glxVsk/eAktKf27O0oBaoAoqKAgxQLnsAZKEX4ujEqUBV6HtpEmTqAqEXDkFnKKCxI8//gjh7NUulZSaQeGUIOkGOnfujPzTFQ1kdYQCCAcHBx87dgxJlPw0oBGQSXJyMo5uBdxCdZfLd9My7PEzhQN+uY/xUbBkUyAqKqpu3bpY6GFOatSoQb/+QsC6xMfHnzt3jqZJREQEfZsNwupLfAEBAdWqVZPFBYiB8KVLl+DuIzm2C/v27StfvjzCiCdzlYOgFigRR5irt99++/jx48qFTIEmQUFB48aNgyuPbYoSmwKuJiUl9erVa/369ci8bNmy9L1G1AgAkSdPnoSNRLkdOnRYs2YN6gUQTwJ3AkpBtmjA2rVr0xP3sLAwbaegFMSfOXOG9BkzZsywYcMyvtyHTMCyZct++uknSHqp27MyCFCNKFKFX+5jCgds+BkfBSOfBv/IkSOxiCNQsWLFnTt3FilShK5iQccRXn7jxo2xLUBkp06dVq9ejXj4yq1bt4bTD3uDrQBsD65SKkoIP3jEiBEIwHhMmTJlwIABZEUy2pI7BMXREWZ45cqVMTExpDaOJOAJaNKjRw96iK5EpYDkp06datCgAewrLO5vv/3WtWtXxKvKo/r9+/f/448/kLZ48eIbN2584IEHEM6Y1W1AdcEe67XXXkOG2HNs3bpV1ZOuXrt2rUWLFrdu3UJko0aNduzY4Xb7Ag4dOhQZGel9s9evX5++tBFkzJMNP1NIoOnBML4G7AfMOWxbw4YNsXaD119/HSaNPEVAHq3VaoW9x0yBQEhISFRUFOL37t0LW4IY2IZt27aRPIGr4NixYxDGVcjAaiYnJyPS7d3jO0cpOJtAHzoquWhA/Ndff03KlylTBvbVLr8GKKcTIEwfbqRmGT16NKqGeCX9nYHM0eYdOnSgFu7Xr1+60lEW6N27NwQA9l4HDx5UEmsgYW1Cb6CK0FHJSEPGr+yl/JXLDFNAyGH/g2EKFidPnjx9+jTsB1zbXr16wdJowQyBXenTpw8EcJqQkPDXX39hoSe/H8lr1KjRuHFjWVZBNkaGKlWqwDVEcsTs37//woULSIUwFZqzyMVmG6oRjkouGqD2unXrcES4R48eQUFBlEQFl9q3b1+hQgWEIQNhmGo5ac5w9uxZ+NZoMTQ+fYMQIuWSBWRo+/btS8rD9K5cuVJOlwYSpmp6D2136KhkpAHlqu1Gv89LkXSVYQoKRvXryRjGp8B6jYUbR3i0991336BBg7p16wZLo9pCdUGvVq1aYGDgPffc07Bhw0cffbRixYr0Llvz5s0//PBD2Hg1iQosR926dWGiHnjgAewMOnXqBPOJ+IyS+RBqk1KlSrVp0+add94JDQ0ltVVbiHoVKVIEm56AgABUs2PHjvQJRrfGMrugdOQfGxtbvXp1WHcYfnrATzpQp6AgdEdwcHD58uXr1av32GOPoRdE4lwGw8DhcFSqVAm7umeffVb9ecAcqTjD5Bli4VOCDONLYORjEYc5oVUbpwBhGDD1FAHEUADWSDXbiFHXesRju0BhFQjAE4U8SaIgylnNIT8DnaEwjlCYao0wjqryuEoBVApQHQmKvxPo5rk2N9KEThEmqHkRiTDk/fz8SDhXobJwRBilI0AK0JhhmIICG36GYRiG8SEKgP/BMAzDMExOwYafYRiGYXwINvwMwzAM40Ow4WcYhmEYH4INP8MwDMP4EGz4GYZhGMaHYMPPMAzDMD4EG36GYRiG8SHY8DMMwzCMD8GGn2EYhmF8CDb8DMMwDONDsOFnGIZhGB+CDT/DMAzD+BBs+BmGYRjGh2DDzzAMwzA+BBt+hmEYhvEh2PAzDMMwjA/Bhp9hGIZhfAg2/AzDMAzjQ7DhZxiGYRgfgg0/wzAMw/gQbPgZhmEYxodgw88wDMMwPgQbfoZhGIbxIdjwMwzDMIwPwYafYRiGYXwINvwMwzAM40Ow4WcYhmEYH4INP8MwDMP4EGz4GYZhGMaHYMPPMAzDMD4EG36GYRiG8SHY8DMMwzCMD8GGn2EYhmF8CDb8DMMwDONDsOFnGIZhGB+CDT/DMAzD+BBs+BmGYRjGh2DDzzAMwzA+BBt+hmEYhvEh2PAzDMMwjA/Bhp9hGIZhfAg2/AzDMAzjQ7DhZxiGYRgfgg0/wzAMw/gQbPgZhmEYxodgw88wDMMwPgQbfoZhGIbxIdjwMwzDMIwPwYafYRiGYXwINvwMwzAM40Ow4WcYhmEYH4INP8MwDMP4EGz4GYZhGMaHYMPPMAzDMD4EG36GYRiG8SHY8DMMwzCMD8GGn2EYhmF8CDb8DMMwDONDsOFnGIZhGB+CDT/DMAzD+BBs+BmGYRjGh2DDzzAMwzA+BBt+hmEYhvEh2PAzDMMwjA/Bhp9hGIZhfAg2/AzDMAzjQ7DhZxiGYRgfgg0/wzAMw/gQbPgZhmEYxodgw88wDMMwPgQbfoZhGIbxIdjwMwzDMIwPwYafYRiGYXwINvwMwzAM40PoJUlSggzDZEBMD5oiegQQksS/4h89Jo9e55L0RlxDJMMwTIGAPX6GyQKYeZckOV2SQxztOmey02m3SDqXzq7TJTkUKYZhmIIBG36GcYPw6eWAHr695DLoXUad0yg5hWfvklwuPS7oxfSBu88wDFOQYMPPMJkg6SQYeYdecuokh85lczmlPTt2P9l7oB3evmSUdGb8r+wRGIZhCgL8jJ9h3KC6+zD8ksup0zmPHz707ZhxR4+dOLVvv7VotbMxUcXMkmTQ68XTfvkNAIZhmIIAe/wMkwViEwDrbjSHFC/23LPP1KlVzSmZsGHGtsApDL6LXX6GYQoQ7PEzjBtSPH4RhM+P/3HQwbd3WJ/p1HblvsQL148UM7msBpOfZNXrzTo976EZhikY8GpVsIFFoq0bBQjtJUCnPoJSZ88ocllJ4jJJuPCvXu/SGfQGI6y7XueEi+8yiIzEFfEvPH7GW+RGFb1AAUJ7CdApk3soDa2BItUjU7hhj79gg+67ceNGfHw8AvKjZoHRaKxYsSICFKPG+wJoB6fTee3aNavVSqeovsvlMpvN5cuXR9hgUDa7EMNVXEKMGqkBF5FW/GMwGJFOXhRdenvC0x06rTh47VLMv0UDnAYXNgROnfxRfkrGZA7aMzY29tatW3LzKo2G9seIxSnFqPFMboCWx+yIjo5GO2t7oWTJkgEBAegL0Q3cBYUaNvwFG3Tf999/P2rUKJPJ5HA4MGlhyapWrfr333/7+/tDwNcmMKqPRW3AgAHbtm3Trl/t27f/7bffcErrGkkCBChSlkoFDStPDUouGYzyx/awStrjn+740IoDVy7F/Fc00GlwwvBLfJ/fe9Cq06ZN+/DDD7UjtlSpUrt27YLVgYDaZUwugS7YuXPnE088gcaXB7nAz88P/dKqVSvEuJ0RTGGCDX/BBt339ddfR0REfPDBB3BqabpiAcWsht9PMj61kpIfv2LFCriVSpRON3LkyLp16y5YsABNQSASYhCeMGHCsWPHKEYLpoVT0ptNpjp167788mCTSTH8BnvCUx07rTwQcynmTNFAh8Fp1BnYVmUDNPtPP/2EHoHtDwwMpBGLsfr0009jK0Ay3J65Crrg3Llz69evR7OjqXF65MgRdApmTZs2bXBK8Yo0Uxhhw1+wQfeNHj0aJm3Tpk1BQUEUSZNW7VmfmsNqrbXV79SpU3Bw8OLFi2Fm1NaAADh48ODNmzcpJi16l0iqL168WL16dYW0+MYencGe9FTHjqsORF+OPlskwGbQmVwS7JYh/zcxaqAN4Gi325cuXVqlSpUHH3yQLuXBUEG5kydPnjRp0tatW4sVK0aRVK6qYR6o4cuo7UzgNDIysnPnzitXrmzdujU1Pnv8hRvu3YKNdolEmHB76iModZbvVZKZJ+gSyRA4hUCDBg3au6Ndu3Yd2rVt37ZNg3r1sDvWSS6dy6GTnCKINVGPpVO8HyC+yLeANDDqC4WdTmdsbCwcvlWrVr388ssDBw48ceKEIpEniM7IMGi1YUCnTC6htLKMekqXaMrgSKdMYYU7mGHcgIUQxl3+c4k3+SWHQed0Oqw6lwv7AMTb7S6HyyF+paeAvNYHq4813eFwDBkyJDw8/Mknn5w+fbrFYlEuMwzjM7DhL+RIGrSndBUI11X+o39TT2U3N0UUYfEn/0PCOY8oKx1yqakFUlDEpwTlv/RnOYmcp3jdSTp96uQ9Fe4tWbr8psjdluT4SvfcW7Z0ud27dstNUgAgrw7HVq1aDRo0aP78+T169KBLBQsaGgLsZuhLFuRw2v6nEzUqNayGxElBgOqnRURqa5ESovmiiUm54OaP8WnY8BdylKVC/twavfgGlGvpEItGypfQiQPCDlpH5CTia2sRzKUPrcMTJd2gJyG0Fd+VK8pXhFQoLvVK+vOcQXj9ep3eIOnFd/KXKnPv+ImTJk2JGD99xoxpP0z5ccyPk36qUrWKSVcwbvbTLVx/f/9hw4Z9/vnn3bt3L1WqlHKt4EAjhIaK3eUSv5coXsMUPZ92BKhnFKEZ2wUNmg6oL50igKmReq5B0jnEtNVeUGqNPwTEV1CknDI+DRv+Qg75eUCslDJ0qpJitGg5UByGFNwMj1wycupjRVVhBPR6o/wLeClqpNx8h4T2T0POjefUAsT/aJXg4KJPP92nX79+ffF/v77PPCP+LVOmjCLP5DlG9LekwxARY0DuLM0WjIaNMnjkcQNZEZZFaLQXDOi5OwIw/xSDU9REmQ3iXFRcUuaFCJKYHKm2CAIikXLG+DZiJjCFGywTWDLgJdjtdpvN5pB9a+WavAKmLBYUlhFR8qJKS46IMcifVk9dSHIWUs9qteIIbcXSRlsBVVOxJaE/Okv9kw+0ruUWUAZot00IQ0kc1eWYyRuo2TFOHOI9C4dL4/3SCFHHhPIn/68ZucqAl8d8AYBqhyPmCE0Qh8MB3ZX6iKvqnwy2A3QiZrN2vrLhZxTY8BdyYJaOHDnyySeftG3btmTJksHBwZ06dVq7di3iAayW5HJKLofkdIhX1J20Xoj1EwfxbbXi1qAIi0+z6QxwrtKtJXcCFMASdv369V9//fXJJ5+sUqUK1KtVq9aoUaMsFousgVy4UAyrO1Z46AqV5ZufTofQXH4yIF62g+YQc7i9A3qniN2PXk8fblahfQmO6vclMLmHGAUycXFx06dP7927d9WqVQMCAsOq1/i/T/7PZrXIw9ipx0gWW1yMFHloi+GgJNQg4p0O8dhLyT1/Az337ds3fPjw8PDwYjIPP/zw3j175LqIOYE9s5jC4lMnBsllEBXEjHFhMojKyg2A/7H7lxwO0Tb4T8ma8VXY8BdyEhMTBw4cGBERERIS8uKLL3bt2nX79u1Dh75KH+LCooCFUph38ajU4DKYZPdJGHw5HsjWljYD8hqU8pgwB4D5xJo0ZcqU//3vfxcvXsSOZNCgQVjZv/zyy19++QUqyJYfxYlv1ZX9anGUl2vhrmGlc9qsTic2D9i1YP0Tl7CuyXmDnNQTIKC18YgRNwFklCgm15D7F0PRNWPGjJdffvncuXNt2rQZOnRostU6evToSZO+F4ZfgvcvDD96hsYJdoQOGg8YRRCAtZftPXa0NhFfMNzf+Pj4Xr16LV68GCZ/yJAhzZs337ZtW//nBkRHXxYTFDYdG16n3eWwuyQDqka7HTGjXXYcxfwVU1e0gV7MIPkkh6YGU0DhNauQg7WyT58+W7ZsWbly5bhx4+bNm9e+ffvzFy5s3RaJ5UFI4B+n42pM9KFjxxwwp8oNbZdBL+EPq4nNZt2yZatNtahiTcmZVQMFwWpWrFhx2bJlf/7559SpU7///vsvvvgCOi9cuNBut+mwcunhxyDCtX37DqtNLOOSvF2QNdTFxFxeuWLF3xs2Xr8eR7dyyULLVp8pPFC3ot+LFy++dOnSv/76a9asWWMnjP/m29EGk+n3efMwTsWLGA7HoQP7ly1bunv3LrvNjjRICMsnBpLkiIm+tGr1yrXr/rx4OUZv8hP72YKAzWbDXgfGfsWKFZjCmBr16tWLOn16x65/xI9GSZIRc8Llirl4Mer0WYfy3B87Y6cBfr/dunPnzqVLlx04cNiGOSzv4bFVVrJmfBU2/Fkj5oryR1tpYXWE2yDvtW/FJ9AWm2TyCUIjmaJFi7722mvVqlWDt4pTf3//unXrGg16ePQQg73fs2fPTz/82Lplm1m/L3Fi1ZBBBsmJ8ccOH1i6dMnj3Xs8//xL4hPrcsZyJSl8p5DT/Mwzz2AvAj2xrOO0ZcuWAQEBdrsd5ViS448fObzg97ldO3fu02+ATm80in0JNIern/zpiI/rPFDvlaFDn3ryyftqhX3w4ecWq3j2CfXlnspP/cHcMeLWisHw1FNPPfLIIxgtCGMz0PTBB4ODQzBanA7b1ejLj3bp1qH9w4MGDerYsX3V6rWWr1zvwj7RoHPaE78ZObJevYYvDR7cp1+/Bx6o/eab7yZZbLCDyowW8ze3hgzNKUKJ8owip6FEiRLvvvsu9seYvDDdoaGhjRo1cqFODhvEYy5d2L3rnzFfjWzeNHzJsrUuNIoBfr94frd/z+7WrVp37vbokJdead2iebMHm23f+Y9eZ9JhR89zw7dhw58tYOphkGwOR1JcQtzxI/tGffrhc4OHWRziczL5ZyZhsaD7onQPHEskWX0EcPXcuXN6lyOkeDAuj3j/7V69+/485eezFy5bjMGwqGa9y2g04dK2v9c80rHTJ198dnTHLps92GqgL6uHr4CK5ozhB9AqxUcXN9IRPnPmDFyc0qVL+5lNkX+vf6j9w19/9sXebVts+lC7wein15swavXWZSsXjP1x8hsffL5798E1KxY+2KDy2O/G/xgxXXb1hYsHn0d9/4kpBGAkY7RgkFAAYDSeO3s+OclZrnRZP7Pjgw/fPfLflelzluw/8M/kyZ+5pMRBL7194OhZp2T7a/2Cb76LGDz0nb17965ctapNk/umTfpp9LhfLMjEBRsKCyrmby49+oaq+/btg6c+f/78BZkyb9685cuXx8bGCt88BUwKQJMXAUzq06dPBxgNpUsW07ksQ196vnffAfNmzIq5YXHqA0zyW4vYItsSb73/3vuxUsDva1bs27l/zP+9c+bSsQEvDrt8/oZd3BthfBo2/NkGU3HRokVt2rTt3OGhUV99Gx+XoFzIf2CZgLbR0dFYcb744ovevXvDt163bl1I0dCaNe836I2ffPHJ5i2b58ybLi8FkviVeext4AAZjM1btflry8aNGzbcV62aXjwypRzlY86BRTwpKWnDhg0TJ06Eo9a2bds333wTS1vDhg2x1DVv23bD1i1/bdpQp0YVmHID2h6LvXhMq1+2dFX3Hj3eeHtYmfKlmrcM/ynix9KhrsULV9x02F06hwmLuVj+lFKYQoBs/vQWi2Xbtm2TJk16+eUhHdt3HPa/1602S4OGDW7cuLlx87YxY7/p+Ej78uUrPtv3xdFffnHzxr9z58x06fxXrNjS/qGHPxrxbvkK5Zs3bzRj1qTSJQKXLl0VG58Muyr+5DvkGGDyvjbniYyMnD59+qxZs2ZkCgTmzp17/fp11JQSIoBNwNmzZ2fPnv1///d/PXv2bNeu3c6dO4OKBNe6r7ZObxo3ceKWbVu+Gf252YgayDUR00R/Our04cPHf5j8Y5smLcrfU+7FN98d9lKfK6cP/rVzr1Pvz3PDx2HDn00ws1z6sOo13hg+fM6caZXuKQPLKpxMhXy0k4ZNhevw+uuvN27c+KWXXpo5cyaWhdDQUKvVWqZcuXvvrQzLWrFipXvvvScwwIx1z6CzKwuf+NIaY3Bo8arVaxULCfETl3RYVWhRhD+hqe8dAQ2xzDVp0qRXr16fffbZxYsXq1WrFh8fD68OOkPALzi0Ws37ioUW94eT73JBPReUMZkkyTz8zbeHv/kGomHgsc5VqFipwQM1Tv3339XEJHmHgAUQ5KPuYO4QjJZly5Y1a9asW7dun3zyyZkzZ6pVq56ckCC5HI2aNClZsswXX37ZufNDeqPO6dTpneYHGzcJ9nNevnBG0htffX34m+/+z89P3PTXS/bipUo0alL7/Pn/btyKtTtdMJ/yh1dpdOf8mMESMWTIkMWLF8OnX5IV2B9UqVJFTXj58uUXX3wR0wE5wN8oUqQITeFKVaoWL1XaJemqhIVVKF/O389kFO/nCqsvXtLR6++rW3/chO/q1b7PqNe7zJLObH6sfUez3rb7yD7x8IMNv29TmA2/MMkyCKjAm6RIoMhlAz28ZIPR1Khxs/7PPluvQR0/cWeN8hFb9PwzmWDj7Xb7k08+CTfi6aefPnLkyIkTJ7DuvPDCC6h47ftrBxctKjv5QmujQVh88UmglNTyV50YDCaz+DlaSZJ/LVVeEKmSd1ZPanzw66+/vvzyy2XLll2+fHl0dPTatWvHjx9frFgxrG4NGjRAt+lM/g65YY1YyiSnbMzFnU+j0a9J4xYNGzQymsRX/EBDS+KtqPNX761StmSgv0tnckJ38QX7Ob+IF2jQ5nAfAQKYC2hJRCJAp4hXwySff4BWGL39+/cPDg6GdYyJiVm7dh1GS8lSJQ0m/YPNmxvNQf36PhMcFIhdq9Gg15vsV6LP2+1ShQqVUcn76zRo0rQxpj6soMkg2ZOl4ydOV6hYLqRoiMFgxLQWu10xrnNqT5sGbGSB2WwOCAgwZQXEIEw39m/cuNG7d29sd4YNG3b69OlDhw7NmjXr8ccfx6VmzZqLHbB4ACc+aGoQs4OeVGBKI2Aw+Rfp3bdvSJC/XmdywfQ7bx07ejrRYK7zQE0/eU7lATScaLyp5MboomzVgtRFXrl8xyBzkGWeWjEtajyOiujdppAbfixttJwRiFS7gVa9bII0Br34rjAxNcUzQWQmzCQBn0F2G/IHJ0+e/Oeff1q0aDFmzJiKFSsixmazwcSiQZo0aYzVUewOdAYjVj1J+PQY0YruaBixfMINQshlEN94hiuptbzDOqI4HKEMnBuEf/nll5YtW9KLS9u3b79w4UL58uXLlStHfonQEVqIoEiLE6ErtJYtPrwcg8tulHSTv5984UrygBf7FQswoT9sQtglp2BSEeNekmA8Rsjs3LkTzbtw4cKPP/74o48+wu6QBICSIN+ApXzq1KkWi2XKlClt27aFgcQgPLDvwH//ni5TtkSFiuV1OhNsuuhx8Xl+R1JS7Jdfjw4pXvHZ/s/IO00xMc2w+VgNnK7fpsw6d+n6032fKFYkULy6Iu/dc3W0yK8iZl0CZFRJ9ALmL/qoe/fu6CzsjxGDWbNq1SoINKhfV1YZfwYxT5W8xbM98UE+g96FHQ7msMhIhzly7fzJsd//Wqtxq4fbtzS5xHOwvEFr9nAKzRGmSzkLFaQWh8XEmwb3EmR76tSp8+fPK+eegbuFI+QBmR41QJDYXQeLaKGFGhpLxsiRIzt16tRBZvjw4YmJiXcwJpBQ/hNdKO/+lKzoiMj80rVWqxUDDub/jz/+uHXrFpb1t9566/fff/fz86tT7wGhPFSmN4ZEdYQrjbkiDwmlLvTgX/6DERUGV+xxyDm6M9AvmA+kIRZ0uPsXL17EPuD1119HZOPGjeHEoESTJMHXR6kOg1ibRcniFoV4FxuZGHQuk2Q1SrZ5U6d9M2Haa2++OqB/H3h7Zp3OLKEuWBCpNEaABscRLb9+/fpvvvlm9OjRhw8fRgwMyddff42Yc+fOQQYCObhi5iCwedDtt99+w2i5dOnS7Dmzhwx+OSExoWmzxnrh+Bp1EsaMy2Sw2qyJr//v450HTv40bXK1GpX8DHoDouWPt2HbuOD3hZ99OfaFl19/7ZVBQSKFHWZCHuT5DswF9Ahs/+bNm2NjY/fv3z9kyBBMZ/RiePOmmBOin8TtChzJ/RDrkvifpjd2x2gQlyXuasyLg99JMAVP/mn8vWVK6fTywpX7oL/AunXr2rdvP2PGDIqhSzkLlpGxY8eqizwWuoSEhBwsKykpCS2/evXqLKcGBNBlGKtbt2799ddf165di7TYzJEy+WhmiZ4ppGA0YP+FXXORIkWU2spNv2zZMuwGgCInGyGAHnJLovhLxtEu7iBBWPxhQ3HrypF6lUu36/x0nM3ulOxO8Q0hdvlanoJVG5aSBjqBuqDi165dq169OuprNpsDAwNDQkIeeOCBoKCgUqVKnT17OslldzqcLnsyjmeO7QvS61/7ZNQtF9whh/jtE/znTMbR6Yjr2uCBKhXqxFkgjRa1yHVUCro90PLICMc33ngDUwIEBAQEBwdXqFDhnnvuwem4ceOEDFrbYXPZHZIlrkPDWqUq1o3DMuh02VxiuyAUdFiTk66O+vT9ikVDfp62MNmWkOywWJyogxWVs0BW7liU2LFjx8cee0ykyvPeyT+g7mhVDIzk5GSMlngZNRAXFwczQ12T2630008/1a5d+8aNG94XhJX0gw8+oHvgGC1FixYtU6ZMtcpVMbz/78tP7BizDpckRqgtJibqiZ5d69d7cNf+Y/FOVxLWAJsDQ8ZqT7YkJ4z9alSp4sV/Gj85yepIFqPQ5rQluhCUv/oHWYgPwuUD0DLQDrt2zAjUEZt1TOHixYuj3dAIpUuXSoi7acdsxATBwencuGRWiMH0xbcznHbEJCRjV41udCJsPX10X3jtGuHtOp+8HOO0WRx2h9VpV9sdBQFYKSySGzZsoFPl2h2DrDCiIiIisPCOGjUKYYARqFz2DKkBlHMPKELyl5MWK1ZMXksM9Lhk5syZKEsrRmHvUVPhOGfOnBo1amBnrOapRRUDENi0aVPdunXRZVAD+lSqVAnuFgZwvlp/CrnHjzmzcuVKGG90AGJwiuPcuXPVMIH+uHnzZv/+/fu4o2+ffv36Pvf0U8+uX79RvZUvvjbDIFnNdp0rGK6lU2cRnwfKle3s7YDaYZmYP3/+l19++f77748ZM2b58uXbtm2bPXv2zz//XL78PWbxfX0O6KuXrORB+4m9i87i1OucDr2w7nqMZeylE3TwlvRGh04si+Ln0IQTfifQ8o3jp59+OnHixI8++uizzz7D7vjAgQNLly6FZ9C7d28xNuHkoR5QziE59H7ie1icepckfwsJ9iY2p91qef/TzyfNmP/jgmUD+/fyM/qb9Ca4fhJ8fqPeT745wKhgSKDNsSzCcGKVx04LqAGYUixV1DXaqZFPgFbvvffejz/++Mknn2DYwJYcPHhw0dIlM2fNfv7ZgRipksuikyxnoo73fXrwjXj98lVL6j9QM0CS/MUjcEmnT5Zs1i+//u6bn36dNHXmcy+/aDaI+0loFZ1BfD7UoJNfHZV/90cp8q4ixr8kVa1adcGCBZ9//vmHH3743XffrVmzJjIyct68edOmTfcLCoGvb5Kf8evtFknv56+TzHB19DrYVZNTMohv7LUfPXy0fY/n7mnUZvHiBZVLl9QbzeI1JfkZXh6AgUQLL6FOfOXcA2QgcQRKlGfI1sKXu3XrlrxmiOQUgwA1I0lmFyQkNbBRHjt27KBBg8qXL+92apAkBf79998BAwacPn2aXsb8v//7v8TExMGDB2PthcxtK5PzQJXCCvoMJr9BgwboLYABR2OudOnSV65coW4gMFAgif11VFTUqQwg7mTU6RMnT127flPes8l/dunWtSP3VS/W/uHnE60Oi5QIdxQ+h7iYt7j1+Gn0Y3MN1ACgMB2t1mSHNQkez+lj+wMN+rdGfHrTKSU4XMJFssNTSnI4LC7rjVYNG1WuUDs+wQ5/OtkWLzyKHHKKoCc0wV5YqyGgSDHlnFbJYnPF32zbtF7ZivffTJLsjiT4LDZLUuLNK2+89nKdevW27dmb7BC3duwOpw1/8t4kxdenI3v8+Yvb8PhpPBPq2BZ3heTbUHDc7ZaEf08cbtWsYd+n+1yOvm61OqxiWEFSCCfFXfnwrf/dX7v2xu27YuH7i9/3ETcCLOK2l0iPEjCpMa7zyfhAy4iqpswLNUxHecpQ1ewOGyZp0vqli0oYjaO++dnqdFjEb11hksTv3L7+/rBab334aXRsnMXhwuzA1h61xp9aTTFDcs3jB8hN9fjpNMv80R9LliwJDw+HVkqUB5AVGiQ+Pr558+bYUmBTq+4qYKSxdFNxQEmQHZBKbns7nKXq1atHR0cj7DYrRIpBJN9gHjZsGGzNiBEjLBYLugEx06dPh1YPPfQQdgDQVklztynkHj/cgkOHDqEnMCbefvtt9BDi4dyvXbsWV0mMgLuD/XU1d1SvXq1KlUo4hIYG64VvjExcOjj58Cvh9+sscqQJUfLL8PnCW0Lt5N2OeOCEI7lxiKQWQABBRK1fv370N2OmRPyCJS9yy9axY8bPmT1bPBzU6a9euTJ61KjRo8edj74cm3BzzLfgu+uxcXZXTn7fJ/SAbrI+AsRATxwxVXB682rMt6O/GTd27IXL0ZakW2O+/vab0WOvXYs1mJwTv//6l59/CfIv8cN3PwzoJ34tt98z/QcPGXrj5i3UULwXIJ565jvPlbltaOgCGicYNmL/7aRvlNLBbvft1//AwSPYzr45/PX+zz7bt2+/Pn2fGTfxe0yA3yZH/PLT5ACz4afvv39hwMDn+g945tn+A196Oeb6DYdO75IwTsRfvhouqCbNBe2RIsVR3KJwYeasWbX6u2/Hzl+8zCJJG/5e+c033y1dvNqgl6KvnB700qCzZy9ePn/u9SEvozmefeYZTJJZc+dm7UffVVDB69ev7969GxZdifIAbC2EscLT2yrYu7z00ktk+69evbp582YaKrcH0gI4hHD3X3nllZIlS1IXuIUuwdgvWLAAe46BAwequ5BevXo1adIkMjLy/PnzGLSy+N2nMBt+gG5A52HJqFOnzqBBg0JCQhCJ4bJw4UIc6RJAf6CTgKeuNRnRUC5x0Inb3bGx148fP3Lq5Fm7TRcff+3YkaMnT/5rczrE19xkyICKAPJA8hY1CY5KRl6DWpClB2azWY2hp18IY1RTRffs2z9z5pyVq/+oXqPm9StX5s2cuXTJUvHMQq/HrJs9e+6MWfMCi4aUq1B63tzZM2fMvHH9ltFsvv3JlAFoBdDyUAxHhElV+ZI+KfHW9Dmzp8/53T84pGyZ4gt/nz1z5sybN2OhP5a2SlWqxd6K27dnz+H9+w8cPLh///7jJ06gyZA2BzW8PajjMMaoE71EdHkKSkaMDI2KdEexsoq1FdtUA1z/YiVK3Ful6pGjxw4c2Lv/wN7Dhw4cOnTw3Lnz8u87GCreU8mWbDuw95/D+/cdPLB//759x46dSLaJb4YWAx4lUEn5AwwGuWrK7XGgDZvNJjHGMV6wX4/c/tuMmVt37qpco+bZcydmzZi68e9NuOBwWEKLF6tcteo/u7Yf2PfPoQOi1qh3TMzV3BhbUBjeLQ14+LWw3NeuXaPf2AQkoAYgBmJjY0+cOHHs2DEEEEnDnkhOToYkAhBDbgBhUUxa0CBIuGrVqoSEBAjASXv99dfLli2LsYFTLP42+YVQSNIxHYgEVAqFtUAA+SOTuLg47CeoCxAPeUACKnIK6ezZs5cuXapXrx69mYF4pAoKCmrRogW8f3ih6VLdTUjjQglGQ82aNVFH9MFnn32G00cffZROMTgw5uThJwaWksAT6Gbxh8EBWavLZV0wf45Bryti0AdiAprMJoO5XKVKx8+dx8hXkmiQx624d00Tw0tImNIqGXkg463+LEH2DrsVfzab/LKe0+5y2i0OZ6LDmYwaClWtdnuyw57sFPfOxU/24p8kK9KIl4bcVDJXQPXjbRb6zfU4obNDsrtsyaJhkp2OG1APMeKneJ1JaGCreGsJ6kmY6/LdfnHblqZo3t/qpx5UOxFHb8AgASSvZFQYuY1b/ZmDfNDKdrvNYkmWh6rN6bJj0Ngwnm12G7rAmuCyJ7ocVvE+q/yuCoZCslOKtzsxZtDc8iSXB4ySZX4H0xTjxW6z4iB+Z1f+FV6rHaMH1tbisGP4Xbfbr2LGilGP/8UzDQfGlsXpTLDTb3AK0HTgzm/1IxVGO8zbhQsXYCbRv/fdd1/btm0nTJgwZswYuBwjR46kzDG2YdcXLVqEVcvPzw+msVGjRhEREVAbOcydO7dz5861atWC0UV8p06dcPree++5XQaR261bt+rXry+bMt1HH32EHHr06EFGFzU6c+YMikNaSCppNCBeTFH5AYqYfmlBJLYvzZo1+/7775UoORJQKjVP5ZrTOWvWLJQ7dOhQyOCUrkLshx9+gEoffPCBGnnXEbuYwkpkZCS2YGjxgIAAjAZ/f/+uXbviFNW+cuXK5s2bSYxGSaZAQP6jT7S59B07ddp/cN/OAwd37T2098A/Bw7s+2vdn2XLlIIfoqTQgJGNvveilDRAHqOHAhSTo4iP+uAfMQTQIHoDfCaj5PLXucSbTkYDzsSLTgazTv7pL/FLXy6X2SjaTg//SHaR8gADGs9odEh6p/iklugDdIH8CyN+OlewTu8HtZwG7KL90ErQDt2D/ZnoJCgtPux01/bX0IegMEVmCXoD6x0FKIbxErQXxorBaHK4xKdScYohLj7biSmJ9Vlvlgz+Tp0J6y6E5f6QTDrJLLkMklP8toPIIK+G9R0jdBXfpSnqq4wuMdYlg5gENpMJ1cF5UaOxiMGofeYl1i9sc8zejsfsgYUuMTGxb9++U6dOjYqKgtMFx/eLL76AZ4IFUBGSp8O0adMGDhwIGRyHDRsWExPzxhtv/P777xDDxjcpKQkWF5LYHyAMYN0pbTowTY7IIIw9RM+ePZE5fcERAlBm9erVmay9iM9koiHh4sWLsZV58sknlSgZGG8c6QaACpVCzybuvffedFdLly6NgrBXUM7zAWn0KwSgfQm129AfTZo0qV69OjqjQ4cOpUqVov5esmQJ9phIknn3a8DoIdtvLFo0tNb9te+r/cD99z9Q+/777r+vVo3q1QPkm+oZQeYoAtveChUqlPEabDNhA1ALJZccBTWBbUfNjeIbPlAjUTWj3qWXnDCruIStAJZR8UO8QkyuNkTEd+GKOeS1IbtzYNVp5RJKolz5Lq9oUazb8ksVUBFncpTQXzLJc05sUJQc7g7QB323Zs0adHrZsmWVTs2K1157DcuKqKc7kKeKEpWfUDSTUaLyFni2YqiK7Z8wioiBd4mDEaPDYHLpDVib5UEkD3cxSFx+sJtigyh+nY8yKTCI79XCLJDriykiFiYxG1AvSWdHJY2oMrbx4lMxVFs0i5i5ZvENGbkCBvzEiRO3bdsGy7dp0yYYchh4eF9k9sgWInD8+PHPPvsMztjff/+NVW706NFbt26tXLky9gdYkJ955pk///zzpZdeQkd9++23GzZswOn48eMpOSEPMblaev38+fPJQbr//vvr1auHeHh38PVpEs2ePRsxniYUwBr75ZdflitXTpmBaYHvfvr06fr16yvnZcpgLmNbgwy1KzMVgSOUREBZoTSF0unVq1eV83xAamsWGtAlWD2xi8SIoT7o3r07hgIuValSBZsA6gaMtrNnzyISp3I6z4hpo/wZTdhlG0wmP7PRD52MDbWf+PCY0WQy+uOCO48fZQHsbdetW/eX1/Tp04fGFtJSPjmI0Ft+sA7FST2B0Www+Qm3SfaeURkzKitMPTBhOJtkcZNJDG4lo9wFDow/diZmox6tCwWwdsm6QXO9wSy+mcxPD42EPqgLFDSKzhHKCedfrHR5o6cboBLGXqtWrdauXbt+/XqlU7Piww8/zGQ04hKGBIFwfoO0oqOicV4hDwCj2SReqMLOzyh2sWJYyC9YiYEhZq1eeP/4wxyFvJi74p0eDGkx7EUK2NK7OGKyA5TEvJVvzIn5INdVTA+TCZFFTMaiYtpi9ojGMKFicn3FDEbboCnMSKnklJPA3501a5bZbIaTg2UWLjgKDQsLe+KJJ9SBgZV54cKFV65c+eijjxo0aECWsmLFih988AFMLC3I6DUSxlVkAvz9/SFGpaijCwH49CtXrkQYV3v16iV3qPgYc6dOnShy7969x44dQ25yivSQVkOGDNGuzLAadHzhhRewmfjjjz+0UxinqI6qjApUxdHt4IcwRVJlKfKu46WzW2BQm37VqlWPP/44xlmxYsXQi40bN8YltPsvv/zy8ssvQwBi2G8iTP2Re12iqpStItR+yXK4fPPNNwsWLMAWmzY3jBY0I1oPCwEaZ8mSJaKb82TuoVzy3RGgRcEbaIgigGPGVLh69OjRixcv4hLVS7mQP0B9g4KCmjVrhpU68ypPnjwZUw87b8zN/FYLX4PWGfjljzzyCIxo27ZtcXobnYJ8Dh8+jOTwiXfs2BEcHKyO5I8//virr74aNWrUO++8A+8cFhqG9sknn5S/lluAgX3p0iVMzzlz5tB9deyA4e5Dn86dO8vZp0IKU+Dvv/9+9NFHbTYb9gq7du2Cx0/x8+fP79evH/YByBlFo1zaE1BCFZqhNOnUq5R/bGxsixYtoEb//v0hhvzpqhY1FZJQqp9//hkGZeTIke+//z5iaBYgsHjxYtRr2LBh48aNUwu6uxQ2w4/qoJ8QGDRo0PTp0xHAit+xY0csRgij0aOjozHKSQYO2caNGxHAsMAxlyCVUAQCXvY6JDEcaeBi9GSeig1/JlCb3xXDT0XjiFMvCyVhCmQckxhFo0ePxqqKQN7UIltAJSz6WN9LlCjBhr+gQEMuRww/1tKuXbs2b94cnjEtXIhHVmT46ZvErFYrJiPGcFhYGJVC/r2ch+7rr7/u3r07svroo488GX6A8Y/MITZ06NApU6YgH2Ty2GOP4RIVev369Q0bNsiyuiZNmmB/gOmfsVI0jwCyUq8iDCZOnDht2rTt27fDcOCSOp5xiapG6zOlQiQdIyIiXnnlFdh+eptPvfrjjz/C6gNUiiLvOoXQ8IOrV682atQIu0i1lbXVpF5EDALYpWIIql2YG2CIoKwbN25cu3bN+1KwhoaGhpJ85qnY8GcCWh6td7cMf0JCwoULF7wvFIawdOnSGDCQd+tk0FiiAexlnnkGllEcSSt1oXQLG/78A4YTjt4YfnlEi9mEQahEae5H4tI///yDiVanTh0YXfJzcBXHTz/9FBYdhv/tt9+Gdw4LDcN//Pjx8uXLU1YQowCyoiJg+L/77rtly5Z16dJFlVELwkhD/leuXHnwwQfPnTuHSIqn5AgjQEUjHBQUtG7dOrjv6iUgEqTMJuwSgDby1q1bcPQHDhzYq1cvNR8SwFWoTR8L16pESqIZ27Vrh90PFuSUD06Lq++88w58/QkTJrz22mtIhci7TiE0/OiDpUuXPvXUUwgEBASg0dH3ymWZ06dP//rrrwhAmPah6KHc6w8MUxSEXp80aZLdbldHWOZ88sknL7zwAgJZ6saGPxPQ8mjAu2L4Mfz+/PNPTHV4OUpsVmChwXpHa41bw184YMOff8BIw9Ebw0/v0BEIk7Ok9XrPnDkDdx8BOMpVqlRBJLnUWMqwRsHpx0qLSfHGG2/AA549e7b2YTnikZC2Czj9+OOP4Rxjwj788MNqKSQMSTmFbvHixX379kURwcHBcP0xligeYsjkv//+++2336AnZtOHH36IzQdNKwioyymtzCgI+tAlAvsAlFiiRAm1LBVk/vnnnz/zzDMIqHUn5RGGw1m1atWKFStu3LgRnhtFYs3H+rNr164tW7Y0bdoUqSiruwyUK0ygL9HQ6ic6OnTogFNEom8IDIWYmJhSpUpR9zdq1Cg5ORnxSvpcgAqNi4uD83fJa7DrRCoon6Vut/E5ft+BWi/vP8ePglBcUlISutL7fr9x4wY6HQlxVDIqjOT45/iZ2wZdALAJw84488/xIx7++u7du//v//5vz549GKXY0SrX5Ks4hbOLdfWtt97CyMcphnFsbGzr1q2x0mKZooG9efPmokWL3nfffXDWKYa+uwLbhejoaATAu+++i3wiIiKQCWQSExNxVAuCAJLAKRcGTKdr3749BITeMpQDMq9UqRKuwgpgkYcayIGgfADEsMDevHlTmX4y+/fvr1Chwi+//HLx4kUlSgPmMq3MAGVRPlQocoZWWGqwZYdjiZxJbNu2bfD+UV9sC0g+P1DYDD/6AB1WvHhxjBuA/qPWFyNCBmEMJtqyAQx3DHrEK+lzARptKNcbK05AjMYNEmaZhA1/JlDr3RXDD6gTvS+UBgmOQInyDipOi3Ih51DyTYtyLZuw4c8/UD96Y/hpcMKVwroKUwq32GKxqMIIQACeblBQEAT69OkTGRn5559/wmWXV2LDyJEj5YVQWMf33nsP1jEsLGzGjBmHDx9evnx5v379kBB7AlyFDFxw2OyGDRuuWbPmq6++euSRR2Bu1YIgcP78+fLly0MGOU+cOBFFC71lxOSRF/kXXniBFnnYXXjbGWcWnSI3HJXELtenn36KnQpZd0VOgyqMAI4UqZ7i+Pfff6Mi5cqVW7FixZUrV+Do169fH5WdNGkSbWIoyV0nXzxvyEFQJYwJjEj0d61atdR3Q2gEAKr2c889h80B4jHO/vvvP5LJJWjcG8VH/lK+bSMrIAZhJEFCL5Mw+Qox1FI60fsepEGCI1CisoKWGyxqhw4dOnLkCBYXGuHK5ZwDeWJaHT9+/MCBA/v27UNZ8OpyoyAmf4K1CEfs2AICAmDSsG9LN0oxGFq1avXdd9/BoZ83b154eHj37t39/f3p+1KRXIxL+X7+iBEj6CfzBwwYULdu3R49eqxfvx7H6tWrQwCDGdsFrM8YaUgLw48ZRN+5QqUAeM9QAPE1a9ZUv4+VID1h7OHdlSlTBjGYIBiuFI9TkYuMPM+UNRbzCOVevnwZzjp0wzaI5NOBSCShUtSs1FPQsmXLDz/8EFV7/PHHmzRp0qZNGxQ9aNAgWBwkJPn8QGF7xo/+w3qE5QkWvUKFCvfeey9iqHdJAPHoHtT61KlTsbGxuIShExoa6rabCwT8jD8T0NHo7rx/xp9nYHijjnBQ4KZgbO/YsYN2tDk+nlHQzJkzsSbSEuzn5/fmm2/Sb+STgPfwM/78A63/Xj7jhzBWV6ycixcvhj9dpUoV1f7hEkYIQPjo0aPw42FuYcgbNGgAaxoTEwNh8tFJEoF///0XkliEMWJryCASueEqtr+0uQwMDETCOnXqIKAtCIMQaWGq4VtXqlQJamgHPGQA5I8dOxYXFwf5+++/H9sRXEonSUAY2iIAd3/jxo1//vlnupf5vQT5oCw01O7du2fPnn3t2jVYlp49e3bo0IE+VkabBhK+uxQ2w09diMZFACBAYYwkEqDhi0iE6Qjy1V4su7DhzwTq60Js+FFBDHgY/ubNm2M1hN+PmqKO6oDPKVAKvJldu3ZhNaQphpUaBqNkyZKKhNew4c8/YPzg6I3hJ9OIS1ar9f3338eeD12PYUbCMHgQwNhAgOwljsgcthmrKyLJ5tF8xJHEEKCrogA5E8qBTukS5Y94CiAJFYQAQVfVNZySUDxlRcKUHEcKaMFV5Hnu3Ll27dpFRER07NiRckNCEvAS5IMSCcoBMQjQfKFwdvPMJfKFEjkLNS5QW1m7CKIDcKq9mnEcFCYwBGlY03AEFFZjFLm7BOmA3Rj00U4bUg8xihyTFmorOoqxLi9tiMdgxsCmVUYFjUnNS2kBtTBct5MnT2JpJjGgXNaASAgD+Gf//PMPTRYcQVRUFDwbVcBt8ryBdKBqkjJAjaRTRTT/kVF5tUkBOSqK6F2FVksoQ6423HQspKpuGA+0zOKoXVrh6SLGbDbTEMURkTiqizBFUliNpEwgSUcgF6KgpkJAPSrXUvSkJLgEKAfEU0CWcgP2o7Vq1Wrfvr02t+xC+qDWCKAWACXiSKd3knPOkl/0yCmoawGamEA3KNdkaBwgnsRwirByrTCCGULLx+nTp+nrJ8+cOYNIgKtYa0jsrkC6kTLXrl3bvHkz1IN1SU5OpkVQkWMygBajIw1jigQIy6NeuE2qDIlp2xMxaOTnZGw2myqcEYpH8tmzZ1NM6dKlsYRReN68eSJ3GYq5i1AFk5KSYJnWrVuH0R4TE4PITGqXT1AbMDY2FuN/9erVmAv0pnr+0RzKYFaieceMGUNPrHGqLp5iFGo+4UanRLqr6UAOFFDFKEaNR4DCopgMWdECjgBdJegSxRMIUzwJZOS///6bP3/+m2++CZtNeVKSbKGWRUc1BlAkieUHCrPNYwAm59SpUzt16tSqVavHHnuse/fu4eHh33zzDa0pGOKK3F0COhw/fhzrSNOmTbt06dKtW7eOHTs+9dRTWAHz1TzJb6SzBzhN11xYaBBJqGHlWgoUSUtSxqsquIRdwooVKzCWIDlw4EB0FiIRXrlyJX2chJa5uwh8UDBy5EgM77Zt22KcYyw1b958+fLlWvuUD0HrQfNz584NGzasWbNmmKpQHnOhXbt2J06cyKRf8hh0N4iMjOzQoUOTJk0Qzs+tmi3QyNjX1qlThz556Auw4S/kwG/48ccfLRbL0KFD586d+9lnnyFm1Kivd+3apceAdzl1qT9BrhO/VC6J3+rWiZ+zx59sG1ypv96NCESJnwXNCWgpmTlz5pYtW7DYff/993PmzKlcufKaNeu++uorbE0wJVG0XLpGTYSUWPzvFFoT8lYG/+skB6RdOaZmPoIqCuCmowcXLlyIpoNfS5GKUIoYAjAn6P3333+fPpdMuz0co6Oj6cMvyOfSpUsIX7hwAaeUEFA+gNb3/fv3nzx5Eqfw9dFT2EFiywixGzdurF27FvFyZ90RVC5Qzj2gCMkoUTJQ7MqVK999912FChVQX7TM888/j2oOHjwYuxbxw3ViaDjUUSKOIjP5X2VACQEa9zjIJcnDHeVkodSdYjabd+zYMWvWLOzOR48ePW/evBYtWhw4cODdd99VZwFpJQ4CobYKNBcdIF9GCOJKM5HyOQTywkiA1X/xxRcRph7PyQLuHhjkjz766LfffhsQEKBEFXrQc0yBJvPP8SN+/fr19BFSOBZY6LEgGox+UyZPdtniHcmxyYlxR48cPXRgb0zMNYs1IcFpTXbYXY44pz3RZXPZHBZ7fNzRqPMW8TVIDptklZyOtMvO7SNylL/Q4/Lly3abxemwO+zOlSvW+PsXad6ihcWa7HQmW+zW0+fO7923/99TUdbkZLvDZXFa7VabI8nutCVfi72w79A/R48cu3Ez0Wq12OwuK9Rzxkt2mxVbGHl5QkF5/zn+3ADKo/vIVD/++OP0yBA2o3z58jB1VapUueeee+jjzmhViMH40XvURYsWxdJWpkyZpUuXYgzcvHkTuyukVW+TAojhKvUIjlQiQBhJPvjgAwhAGK4eijh+/Dh9GyYSPvXUU5TE+7bN+Dl+BKhogHDmkBgqqOpJkWiWTZs2qfnExcU9+OCD0HDPnj2SxWG1JV67eWH//t0HjhyLv56AsZIMre1JdrtDSrYmJdvirYkJiTFHz1xIdNocjgTsgUW2kh0Vy6kB7xZq4X379qFVVeXPnDnj7+8fFhYWEx3ttFsxN+IwOyyxp6JOJyZbHUJ31N9mt1udVkuiNcGRmBhz9UpU9A2LM9npSHY5sFvHTBB1UIrxgKikd5/jZwoT7PEXcrCHbdu2LYwEOlte4cXPVmK/Z9Bj0jv37Nrd/bGerdqAdg+1b/XhJ+OSE3UGncvuMkt2R1z8pT37dn7y3rtPPvkcLK6SY865P1AGWsG5ER+3NRqQr96gq1CxnMEA9Vx6yZGccPONoUPat27ZpnXr1m3adu/Ve8+R4w6X0WCEFbLOnTe3TetHWrdu36Zty26d2kyfu9wmSSZxeyLIYRQV1hcGbyQ9MBKvvfbakiVLihUrNmLEiDVr1nz44YfTpk3D5gntSTIIbNy4ceDAgTAh8Pixtfrtt9+Cg4OHDBly7tw5Pz+/r776auTIkYipWrXq999/P1kGxpiSa4EZgAVdvXo1Zd6lSxdYCOwbmjZtilN037Zt2y5evCjL3hHIigJZGh7SRK0sgfjSpUuHh4cjTJcw5mE7ZXmdzpi4ePGiDu07d+rQqV3bdu3ahk/7dabVieFnREqbI/HmzWs7tmx5of8LH33wmezZGhAvD3XhcMsl5Bakbd26datXr66eonPRd7Qt0zmdCXG3Tp44/sPYcY8+1vv8pSuYJwb5Z8LRVEmJiZeiL69YtKRHt0cXLVgu/76wyEEnRv/dfIOHydfIU4kpwGTu8cOHgG8EawGnP17m4YcfNhkNa1Ysvn753xqV72ncpMnqdeuXLlvWrkVjg6Hkq69/arHZkuyOP5YtvqdCqeKlQ4rrDWUr1ouHF+F0yR6/LfWO451Bvo7wYe32RGtSfFLirfj4iIgIqNf/mSedjltvDx1UvmSJCRMm7N6167VXXzH7BdSo2+xsdKzDYd20YXmxkOCn+zy/bfuun3+eWPPe0ia/krMWLHda7fB0bMLhsZM7g4IKjcdvsVhg0WHPQkNDYXGV1rPZ/vzzz8DAQNXjh1irVq3glC9btgxhdD0k//7775CQkNGjR8Oi4PTatWuw+s2aNUtKSqKWQSQupWslhNevX282m7FWIPn27dsRAzH6gVFhIQ2GqVOnIkabKnPcevykFbYpr7zyCjYomTN48OA333wTg1lNjkag4YR8UN/ExEQ4zbVq1YL5v3z50s7I5aHFSvXs2Tty64ap02c+UL1SEf+SE35daLdjdti//urDcuXKlioaEmwwdukxIN7ugkvtEq4+hlKSE25/bo4aqA3lqeWhP/oL9YqMjDQajc2bN09MTDh74njFcmVKli5VzGwsWa76wVMXrKis3WFz2GyW5F5dupYpX7osNvhm85djf05GPnarE5lhPyMlZdkpEADs8fsa7PEXQtCvNIEBLMG6detef/112PuwsDB4EjASJUqUqB4WtmjhEpdOv3Dxkg4PdezareuiZfMb1i01a3bEhSvxfnpjnSZNZ8yYtn9nZIO694t3QSS4PrIncccomsnPCLHYHThwYNTIkX369K3foH6JkiUGDxms10mNGjaKvnxp5oJlo8ZNHDz09UaNGoz/7psP3nr1v6N7Zs9cAEdmSsSvLcLDp8/4tWmTxi8MHLBg6awgv6TJP/wcJ+5MSCZJJyGXnNE3v4BuhRlbvHgxDBssH2w2TC/d8L/vvvuw8kMAYmjYgwcPolWbNGkCvxwDIDY29vr167C1NWvW3LJlCwTIYAPKGfmItUCGPE4VCC9atAjdhHCNGjUaNGgAEwXhhx56CGOJOpGeIKRLmF1oG1G+fHk4vlkCTapVq4a6QwECZvLSpUtz5swZOHBgu3btkA+2NSdPnoRYieLFZ06bX69eq1mzZjV7MPyZfk+uWTfVbLT/+uvshCQbhsljTzy6YMGMvdt3BJn97E4jmsBgEDeMZL1yy91XJykCqPuJEyfGjh377LPPotdKly6NfRvavH79+n5m/5Jlyk6fFrFr+4a+fXu5JKNTvMqOAa6DkjqT6a3331uxavnUiJ/1TuwhTEYjlDfqXLmrPFPgwbBjCjRuPX7ZDxTvf2EdwZoII4EFceLEiSNGjMBpwwb1Y6/HnDt97Nsxoy1OV5IDS4bDZb3+2dsD/UJCl/y9E56OXfg7LskW/3CDuuXvaZRgES8+5YjHjxUN6x3sB3y+V199NTg4GEv5oz0eHfn1qF9/+w3rdYC/eeOGtVZL7LsffXIt0ZrocMGLkaw3d29cGWI2Dhz8fqLVsXz5vHV/rLQ5XTY7crQm37r4cKuGFSvVjbpyU3b5xXsKLnlpRYmFxuNHFR5//HEYyFWrViGMNgSIv3DhQmhoKHn8OIWFgww8fri8aFts+Ah/f/9GjRrBp0RaND4uPfjggzhFEkIpSQMyRLawTACudlRUFKwpjkeOHMGowwKCgkqVKoVIt8nd4tbjJ6AYUE7coV5FgKqPALYd8+bNg43HWILVHzZs2JQpUwYMGACd+/TpA5kNf6xcsPgPVNRhs9sdyfbk448+1Cz03rr//nfZaXNaXTcdzqSES1fK+fs/1P2FRKckbhfBz1c8fpyTmjmJqjzaH7OyePHiZcuWfeSRRz799NNp06bRa/OTJ0+GCEa/5EiQXLH/e/Hp4uXu2/ffJbSBhGgXpiR0tNtdlo2LFwUbTJ9/O80GXTFvMaOFx5/1z49RY7LH72uwx18Ioa7FVqB///6nT5+GG7R27dqIiIihQ4dirYdA/QYNi4QUq3BvldeHDYfTb8IokMQDz+ir8Ua9sWTJonZ6hCg8BjFE9PIDQ5GzergzaHEZM2YMtMIC/ddffy2cP/+dt99++KGHnU4pMKjo/bUbmEwBn378vr9Zb5Qfc0p6U2KyHZa+SGgRODVdOj/Rvn0nl85uMGDxMjsduqvX44oWDw70M0p6g2TUGQuju4NGg72Ep0vfP4pTmAe6pAV7PthjeI0vvPDC4MGDB8m8+OKLn332GcaA2ySe2LFjBzxpJEFZGEgtZcLDw9u3b3/o0CHEoyuvX7++fv16JcHtgvxxRIaAYtyCq5AkYUAB7EJeeeUVBP7888/Vq1d/++23zz//fEhICK62aNEC8a1bd+z8aHu9SWw6xeBwhF6PuV6sZJHAwEBk6dT7STqTPLCdynPx1NdDMI6y0VzeI1dClDJ79mzs3Vu3br158+Zly5ZhE/DUU09hK4N9W4MGDQyiNegPikmov2gDhFUFZaCvQVEUF+gazuRJkFaSYQAb/sIJ3PoTJ06cPXu2adOmvXr1wnYe7gW8txkzZmC5qV+/oU5v0BtNBhwgLbn0OtuRfXuWroh8sGmrBrXD7OIFIZfOYNXpHcL85+jaAQWwfMM4/fHHH7Bhb7zxRoUK5U1GrMqupYuXXrp4OaxGrWLFS+kMJn+TM9DgMEriLSdLknXST7/pA0v0fUb8jDcUN+oMRr1L0mHL4ly5cMHhqGs9H3+0dNFA5A6lda5C+HIfKl6uXDl05ZUrV8hsCOshQ2E6wkdHi9WsWfNtmXdl3nvvPYRhETE2RF4pyKk9AmNPMvTFJjCc6DgogCMsE0qh3BYsWIBLlATIGWcPsui0I1SiPANhFcjv2rUrNja2d+/ejRs39vf3h8C5c+eWLFkC9cRLiMjPaDAaLDp9sslkxMD4c8Xm/UfPdOz8ULGiwS6nziD5yS4Q5MSf/EFQBFw46LFL0OwCchDoBlBf7JkQeOmll6pVq2Y2m9GM2KZHRUWFhobWqFEDysi37TELhW7QSCQWz91g5hED3ajXRYysNGLlg3h/Vygv5BkmLWz4CydYDbGIwKxGRkZ+9NFHa9as+fnnn7t06QKvIiAgoGHDRuIFer3LAKvpcOqdzrNRB18YOrzkvRV++HGsWacPxLICv0JvRk5YXxCixUcsKHe8lIic5SPUg/3Akrdw4aJFi5a88OKL777/jtNla9K4oQFOjXinyizpzVjbHdaErz779I8NW7/7MaJx3Vp+BqgnXCC9w6R32javX/L6R1/26t3zjVdfwW7ADPdNMuqF8neqan4DVqF+/foI0GN11UbSdx1SGA0LT7Fs2bJwH7HzU+/ckmFGgyMGYRxhb5AQVlyNIUn19Nq1a/ChEUCe77//Prz/7du37969G8edO3fiCL8fV1Ho1q1bYWspLamRLZA/gD7YRuBIp55QBVAcpYWxxxGb2u+//3758uXffPPNI488cvnyZTRCpUqVhGk0SCYMCpfJ4UjetWX1q2++3qpHv5Hvv+MX6JT8dX7YImLAmbAaYrCLT5c49dj1WvQYZRhIBhdmCumZg5DyqAvmI1r7008/hf7YrLz11lsvvviixWK57777YPtdkkvsYjFbhSHHRDSIbsapQWzWhe+Pq5JJr3OIfYow/JjVDuyrDS7IQwyTRBkkDKPChr9wgmWlVq1aTZo0wco+duzYJ554Asc6deqEyITdX0s2+TqHwc+mt584urNHzwGlytdasnRR9apVsPimGkwsfcLaywtfzi0gUA8eZP/+/WH7N23ahMCgQYNu3boFi4WrTZs2genBUi5KtTmscTfee//dmUv++HX2788+1RULmcHp0EN9s9Huilv8+7R+A94YMOiVyVN+CA0NgcZIJG8tCiFokx49ehQvXnzx4sWzZ8+G2UBLoos//vhj8TU1KZQsWfKFF164cOHCq6++Sl/vg0iY5JUrV44aNYqMK2KQ23///QcBBGC2T58+TWI4ksCGDRuuXr2Kq0WKFHn66adr1qwZFhZG79YhgAGGSBLGLmThwoVISyohMg8QI0TWtmXLltAKlh67k6eeemr+/PkdOnTAJdhO+h0gowEj2GRwSRtWLevz7MsPPfX87N9+LF00GHkIXYW/L/5FnVMWRCP51rJXLd9jzwVI+SeffDIwMHDv3r0vv/xyv379Tp482aJFC7Thgw8+iKsYySljGaohqLy2h40JbcfFvhzaiWhZWVEj7IuFTIryDJMBjDCmQJPx5T4sKHQ/9saNG/D4YVkPHjx4/fp1uBFY5S9HRzvgz8GjEy/NWTbt+KtipQqvDB5+80aCxea0OJzJNrv4hjPxCp9Nctzq3KBO+XvqJVicDqdkpZf77uztH6gHFwfqWa3WI0eOrF+/fteuXTA8cXFxN2/evHTpUlJSot0uPoJot9pvXPl3YJ+e9eo2++fkf7cQabPYneK9PZf4QFPSDxHflipT6sdJ0xMttmS7K9nmtNod4pP84o/e7RO6FpqX+9AkMPCff/45fFwYY5i3N998E7slWA6z2VyxYkV6uQ81jY+Pf+ihh7Cvqly5Msw/jEq9evXgXPbs2ZM+3Yd8IIAVALtD2O/SpUu/8cYb6BSkBQhAht6PA126dElKUj4bRvmTALYF8Eph7LGZaNasGXKmHEhhT2R8ue/2QFnIAUCT6OjozTLHjx/HQMJQx74Ho50qa8fosMTNm/5r6ZLlvh77w61kzA7xjVR2l90GHexWp8ueEBN9j59f524D4unjoC6b+BJL8bWVVpf4yr8chpQXOtjtp06dwh5r27ZtZ86cQTtDf8wCtA9mMa6KAe2wSI74/73Qp1j5Wnv/u+RyymoLDZ0OVxLqsvn334MNxi/GTE1GbcSLufIbuEJ5izwZPEINyC/3+RopG1ymcCG8dr0e7k7z5s1bt279wAMPwE2Ek431vWzpMnqXXnzVrT55w59Lnnl64LND3hr3/diQokHiHqpObzCKb/sRYAnQwU3SY4kR/on4blP5BsCduXRITuYEZun+++9v3749bA+MVnBwcEhI0XLlyvr7i9v7BoMzNvpUvycHRF2MW7xqyQPVKwUajHqT0SAZHXrJroudMnHM559/P/HXOYOGPBtgNhmF6yk+6iQJT0c4QUp5hQh0K0z+e++9B9uPFouKilq6dCm6eMeOHTD/derUkTtNLNxBQUGLFi2Cf48xABn4+mjwd9999+eff0YmEMBG4X//+x+8dphMuJudO3fu1asXZFAK9S+OZcqUgdPcpk2bd955h56dExCDsQcYVF988QV9UBA+t+jUPLzZAgUogBqVKlWKXjxEjWDDMNQrVKiA0Y6AUMllnf3bL2++/+nXP/38xrCXQwwOVMIu3weXh7VDciHGIN6Q0zlhMuFFu7A2ittddzTUM4GUh25QvkqVKmhk9GOlSpXQzpgIZcuWRcehjyBggOUW9/Exo4V6RvQwdMT4huJOXIDyTswW4f+Lt/nRc0ZZeUwzKJ933cEUIJTnZEzB5Zts/h4/OtzulIyS5dCBP7v1GFCkaOX+zw6AZ6AX30+uN5jNTzzVu3rVKpaEuE0b/8KS8/nwt/5NlKb8NDHQ7N+sbfNSRYsY9Ga9IZcWFGgHZ0usXg6b5YmHH9px+Gy/l14tUSzAH06PZLAZ/R54oPnjjzac+su3b38wtlmzLq3aNHfoEsxObFAMQUVDBw1+ITg4yCge1SITo1j5CuPv8cNTTEhIgFuPesHnhvtI8bAiFACoKbnmN2/eRBiGRLGCYhMndkU4Igf4xEWLFkU+omnkq1gTkBBhCNAugeJVQ6sCMQpABkCAjhkltUzO49/jl1xLpk18ZfjHVZs+0rlTqwBbHMaYzRCgNxUZNLh/aNHQm+dO/HPkiCvOOujFF6s1DH/v/beLBAW0b9fa38+Usn0U99XlQJ4jSbbk+L82bLQ5XNN/HP/H7qgvR42sVrZY3QebVyhRzGw07ju47eLF66e37fpg3Linnx3co0fX8mXLNm3awCh6QKzteuUZgXvQXzh683v8TKFCnrBMASbzb+7LCPzBRJvdYY9bNv8n8fWeej8/g8mgV/78/UNWrvvb5nLt37cnAA62QR+CUWLwwyWzPnjvkeN2p/UOb/VnCrJ2OJ3JDkdifPzVeytUlD98AHMVmLJ6BTw36E2n9dpbr/YxCLezqEl8jYnwhkwGvzLlq5yLuWqF3cJ/LjvdyESmheNWvxZUBBY9HXSnnS7RUdwolu+9q2E1IZ3iqKJtHCShSAQoDGHlmgZE4irlQzfVEQbKZQ/k1K1+b3E5R37wWgAsobmICUNZjCI4xIYSpascPv2fxemc/cuPGEIBep2fESPJbPILrHBPtZhrN8Un+eXb/Xdz0LicNy6fLRbkbzSag6C3uQj2Kxj5P89dbHc47TZb/+ee1Bt1xcUchfImozmwe4/eyTbs7aG5UF7JxwPoAsC3+n0N9vgLPDD8CxcuhMcfJP9uSkbS7d8leECuBPHtdnaT05YgmQwOg5/eLok3+owGcc/QYIK9N+qcdmuSU2cwOuwWc4D4LjyH3hBoDDAiQ1Ou+QTC45c/mySWnzirzh8OizMZJt5pFB81MOns4gVsvdkAQ+W0OQ3+TqyCzgSjPlCnNyFsNJtREfEOtHitCd6qqP5DDz2ExiGPP3NntACBBRomFh45aoQw9QimM1UQMRTQTnAKQxJAQI0kSYqnGEB5Uoz2qhaI0RHgKpLQLYeMklpg+CdNmgRjExoa6lYy8+TZBbrZHRaXPU4v6VzGohjeBsmBXaRdMumNBrMeIzw+GYW6DE6dEUPH4NIZDCazyWwQ3yAhka+fkwplC1huR7LV5rBhUy4lWYzBUNAsuaxGv2DUwwkDH29zmf0cUoLJz0/vQi2wRTCZMCqEzmJjr2SUBrSJEpLD8Pg7d+4Mj79NmzZo/JxtfyYfUkgWQZ+FFlxAbhbFUCBdWAVz2mgoYjQGmPxN/kVDAwKLFgkICAoOCigSFAD8/QLMBpP8xZ/+QUWDgor4Fy0WAoHAwCJFAwLNJqyJubkuIGvxSTy93t9gCAgNDAiESkHF/ANCAv38Av39/PwD/cwBfiazOSDQv0hIYGBAMK4XKREQGISIIH8/s3g8K1wdp1Mne/iK+6Kaw4wNUkBBjfzkz9ajO8j8AzqlGApQPIFIgAAJECb5S38pknKmVIjHVboE1KtaEEnCJIkkFKNcdgfan2S8H7F3CMrCcAkILO0fVAr/BGAQYRT5BRbx9wsywbzrjX5FMcqDAoODAwOL+geKr/Xx9xNTQL4zgMrk3nD3AoPehJFdFFPRP6gkZmJwgH8A9PRDg+sxD/z8igcHFMVcKO4fEOwfBOUxPbBxF/c0ZOUzQo2MuUC3c+gU3YewmDCFaI4wnmCPv2CD7vv2229//PHHd999F8suTrHMhYSEPPnkk5jJJIMYCvgCtJz98ccfly9fVqLkmyJ16tRZuHAhmsKTDWPyBgzRiIiIL7744r333sOmjkYsAv369fPNEZv3oM0vXbq0Zs0ahNHUmDJHjx79+eefV6xY0bp1a1w1y7/JxBRi2PAXbNB9sGpfffUV9SMdq1atunfvXnolGKc+tYzCj7TZbI8//vjmzZtxiroDNEvnzp1///13BMgrJWEm70EXYJ8Kq68dsfRt/+q7h9xBuQrafNOmTd26dUPAaDSSi4/Gx864Xbt2tP1SN2FMoYQNf4EnWQb9CISVkwkNDcUlBNSj7wCPPyEhge5hou44IhL2vmjRor7ZIPkNi8WSlJQkD1hlxCKyWLFiOFKYjkwugWa32+2YI2hnTBNqbUQGBwfD/CPMVr/Qw4afYRiGYXwI3tkxDMMwjA/Bhp9hGIZhfAg2/AzDMAzjQ7DhZxiGYRgfgg0/wzAMw/gQbPgZhmEYxodgw88wDMMwPgQbfoZhGIbxIdjwMwzDMIwPwYafYRiGYXwINvwMwzAM40Ow4WcYhmEYH4INP8MwDMP4EGz4GYZhGMaHYMPPMAzDMD4EG36GYRiG8SHY8DMMwzCMD8GGn2EYhmF8CDb8DMMwDONDsOFnGIZhGB+CDT/DMAzD+BBs+BmGYRjGh9BLkqQE8xxPRev1eiWUc2QsKzdKuT1U3e5QpbxsT4ZhGKaAcpcNv9PpJLOEI07paDQaSSCnQJ4ul4sCOKIUgIDBcNdueJAmpBgpg+Md1h2NiSMyVOtFGVL+DMMwDAPu5q1+1eCpVpmMn3wxh0G2lD8VB3KpIC/JqABO73AjghyQLVUQYaBcYBiGYZgU7rLHD+CnWiyWRYsWmc3mJ554Ascc9/iFnXe5rl69+scffyQlJSFcrFixrl27Fi9eXJHIc1BrkJycjLC/vz9qTVYfZlu+fjsgQ1Rt//79u3fvRsMiq7p167Zo0cJkMikSDMMwjM9zlw0/DBXsU0xMzH333VezZs2NGzcGBQVlbvzEZiHtvQGEs0xis9leffXVqVOnUomwsjgdO3Yswria41sNT6B0gBKXLl36ww8/7NixA1a5ffv2w4YNa9OmDcJ34vQj53///bdly5bXrl2jSmFLsW3btnr16uEScs68lRiGYRhf4C7f6idrRFAMXcoEmDSIkfnEETEUpqtuwVWLxQJbq9o/xKxbt+7GjRu4SqckmduQU/7zzz8/++yzBw8e7NGjR5cuXbDdeeKJJ1asWHGHaqAif/zxB6w+hR0OR3Jy8qJFi5AtQWIMwzCML3M3Df9tA/MJQz5jxozly5fDvCEmc6sGK7hmzZqbN28igFO4wpA/ffr0P//8g9O8tIjYdpw9e3bkyJFFihRZsmTJzJkzZ82a9euvv2I38NZbb0FDRe62sFqttLlBmCqFIyqemJhIFWcYhmGYPDL8sEBkitSwCkVqUS5o0EYiDDNms9lGjRoFk0mnyjUZkYWMci4zf/58ujHQtGlTs9mMJNg9LFiwADF5aRRR3O+//3758uVXX321devWKBr06tWrb9++58+fX716NQRIjOS9AcLEqVOndu7ciZiAgIDw8HB6anDkyJF9+/blZR0ZhmGY/EyeevywtbBPMMBw0wHd96YjWSlCvQooDGDpSRg5QAZHMmbC4sngKiHnIUAYCXHpzJkz27ZtQxHgzTffbNCgAQmsXLkyKSkJgTyzi9A/MjISxfXu3RvKYAvi5+dnNBp79uxpMpk2bdpEdQFKgqyAJLUJKgvnPi4uDplXqFBhxIgRMP+It1gsK1as0DYLwzAM48tk0/CfmtAShkVmyBpNVMpJJsAIwdSRBYJv+tVXX7322ms4/v3334iHhVbFcKQYOMfwhlu0aDFw4MD169fDwiEephru++zZs69du3bhwoXp06dPmzZt5syZMTExlIMW6IkMN2zYcP36dRRdsWLF5s2bw8oiEiASpUMMYZLPbRITE0+fPh0aGlq+fHklSqZSpUrBwcE7duygnYoS6x1URzTO4sWL5Z7Rd+7c+cEHHwwLC6OXFrEhiI+PRzzJMwzDMD6NMIDesnqwThc+PkoOR40PHyxuTIuATkdBz8DowjIRMMOVK1eGTYJLGhISAoPXunVrf3//Jk2awC5CwG63JycnP/vss4gMCgqqXbs2jgj/8MMP8PsvXrxYrVq1wMBAbALgJSMThHEkq4nkSpGyLUQMsuratSuEUdl+/foh85MnT8LPJhvZp08fxEA9JU0uc/78eVS5YcOGsMRKlKznpUuXYPuxL7FaraS2ci0r1IY9ePAgmpQqtWXLFsS/9957qDJOUXfsb/KsjjJejYo7ILfzZxiGKbRkx+M/dfKwLvypbmHySdiwbVO6KAFJomBWoLwrV6688MIL586da9u27V9//QVDCH80NjYWBk8Rkhk5cuTcuXPhnR84cGDfvn07d+6sX7/+W2+9hYSlS5detWrVsmXLsBuAX4tLu3fv3rVr1wMPPAALBzunZCGDGCSBDIrGLqFHjx4QgIlFQtoKYBcCo0vCnoB6Q4cOfVEGylPALXT1448/xg4GJSrpNaBQqAELTaWrkObYglgsFpy6TesJCIOFCxeSaa9SpUrTpk2xFejevTu2RBBA/Jw5c3CJ5HOJNUO8uvHDMAzD3F2yY/jDatbRRQ4fk35x937Fh22bP3/+2bNnGzduDFME6wtPvVmzZpMnT1YkZKKjo6dNm3bPPfdMnTq1atWqiLn//vvh7sPpX7JkCaxmrVq16tSpAwtatGhRXKpduzZOg4ODkT+gTAjYP2wvbty4AbNXpkyZdu3aQQBW9vHHHyczef36dQgo0h6AGPYKlWVgVjMHkmXLlvVkZREP0ll9Fdl1F1+760nALagRUi1dulSuvR72Hi2DABqZWg+sWLGCthR5RTa2g7dFbufPMAxTeCFT5C3iZr8g5Ya/QMR5d6vf4XD06tULlht2Hd4tYuDoI3Do0CHkqd7qh/NqNpthm7dt27Z9+3Y49JGRkZs3b4ZZ7dOnDwSQG9z0YsWKde7cmV76A0pJGiCJq6qxf+6556AAgRJLlCghG0r9Y489BjEljTuQOZJQuXTMBAgAyCOspNcAtUNDQ7HXoVsCBCQvX76MXQV2DLdu3ZKz8fa2PCRRHFqpSJEiqAvabcOGDXIVBe+99x7tIXBp1apVShqPiPvng1en9HGaTpZvrStk7GztVeV62lHhNvltFyfQ5O8+H3Hufpi6zRyXw8evpityMjU/kJpP1ooxDMPkc7Lj8YMuU5AGi1/k8BrZurELw0PG7MyZM3DT4aPL1k15mR9bARIjzp49C2MGQ/XQQw916tSpbdu2CDz66KNXrlyh77gFsvKpXjWdEkqUDL3PT2GYxmUyS5YsOXjwIPYNiIRi2FWcP39eSezOU4cM4klhhDNBTe42H4AccLx+/Tq2O6IwGcTQBsjf3x9NARmKBKpAJkBg8eLF9PGEUqVKnTt3juq4dOlSalhq5Dlz5lDOhEjpjoiuX9ZWDGfk8AETTom4UxNa1hheRzFzqwdHdE3f9cL/TjWs6R3xNMmjxh/u2pKyFWRZXDp5T2TMp0vPwbrI+auUlKcmfBkRPv6dLpllHjm869ERInrbMN2Ell0Pp+4atg2Tn2+JtCQBRDvwow2GYQoiyjKWXWTPhxyh1BU/U8gPrlu3Lizuvn37yCVFJLzto0ePQhPy+BE5ceJEk8n07rvvbtq0CY7+li1b6IhTeOpIAgN28eJFuM7w+GEycUqRdFTKkyRkNXLkSDLJyB/2j0ygCuwiXfrpp59gd0kfJXFaoKRQ14Mfr4KrkKSbGW4lr169WqVKFWgO159KJOG9e/cislatWvRyH9WFyLJEbCPq1aunVgdNp60m1Rrce++9Fy5cQIme8yTXWTlJ7df0Hey+w9PFpp6KXNO53nTqoTiP8mnQFOchH21GatBj5pr8BOLUTaka0ufEMAxTQMimx68S1u2p1HueWYOScIRZKlu2bEJCAjxsOhUayJ/xIwMMcFquXDmcwoKGh4e3bNmyRYsWCDRr1gxHmEZVElAYmVAARyqIgIVbtGgRIkHFihWRw4MPPogj0bRpU9hIUmDhwoUQRhJoQmm1xMTEtGvXDvsSpGqcFc2bN+/Xr9+tW7eUxGkpUqRIWFhYfHw8/HKUS6XjePLkSTQLiqDH85AktQElzATsoqKioiAJw99IBlWjOoJq1apRpbDVwOYJYmpz5SHyHSKFrhG6yKNRygUPZFfeLWKMks9/atX8SPW1VK8y7zJFWl1HkdPccIDPL0eBGsMjlUiGYZgCRTYMv1j01Huba8YM1yylXgKTAwsKp3Pq1KnwdBFDayjdaVdlWrVqVb58+Xnz5sEcQhgCJAkDBpNJYgTsKxlspCLzRsLE/v37T5w4gUuwiJMnT14vs2HDho0yf//9d9u2bSnbrVu3QgeE6d54OoKDg996662PPvro3Xff/eCDD97Piueffz4gIEBJnBY/Pz/sY6DSrFmzcEpWH3WcP38+KoLGQSRiCLe7kHRABrsWq9UK+dq1a69duxYVRNWojmD69OmBgYEQo20QtlOoJoSV9HlEetc4q9fysivvnhTLL+z+4BF0ux54mbn8WAuIDYBs+9M8JZA9foZhmIKIsox5h7gBqpC6eqa7SeoJuqd96tSp0qVLw76++eab8EHh5sLo1qhRAznCXcYprCCM06RJk2Cf4LzCjCESBn7v3r2vvPLK//73P2QCMxYdHV2mTJlSpUrt2rUL+fz666979uxR72MTI0aMQCYwrnXq1Ll69SquAkUb+dEDUkEAoPRvv/02nYAW5KbmrER5gGSAcp4W5H/48OGyZcsWK1YMuxB6tA97HBISUqlSJVQKpRBogf79++/cuRNhJbEG5I945Hbt2rUqVaqgjmjSzz77TK5BmgcWiYmJLVu2hADqiHL//fdflOhBPWHL3N0zl7s95YKnm+Dp4jWjQjaRbkaIp+I8yachXf7u8hHgLHzwYM11T5mnTaZFpJArliapkHfbDgzDMPmc7Bn+20Y2heLdeJg6mFv40DBF1apVa9q0KcL0xfJNmjSJi4uDGCwTxGDm/f39YREhgx1AaGgo3GiYZwjAsMGePfLII7DZ5cuXRz4we6NHj6a9BRVEBg8CyBmeumwQBYpCsg2OiYlB/mQU27Rpgw2HWyubgyB/KDlu3DjUpUSJEr1l0AJg1qxZqnoQ69OnDxSbO3cuqkORWhAJkNWOHTtQd0giwyNHjiAhocjJ1URxkCGxhQsXUispl9OQiQWV7RzhydrJdlEgJ0prSNVrBF3IpDi38mnQiGeST4riaTJwm3naZJQqBTVekzJ8/Hi37x4wDMPkd/Lori9KgbFBALYHpmjdunWzZ8+GHw/j169fv3r16sGiV65ceejQoTD2EIDBTk5Ohr+7YMGCs2fPIrJGjRqwkdgBwIBRhvD1x44dm5CQUK5cuc6dO7dr165UqVJUBBnLadOmHTp0qEKFCnCd4ewiXlRYhnKA2N9//71y5UqEGzRo8Nxzz+ES5Z9LoGp0nDdv3vjx4w8cOACtsOd44403HnroIbPZbDKZIAB90CAffvjhnDlznnjiCcjIqVOBAID+0dHREydOxD6pVatWPXv2hPKIhzzVEaAsbKfQFOfPn0fmL774In2VryrAMAzD+BR5avhhbGCTKEDxMF0UJluFSwhQJClGAfWUJHGkSEjSKQXUnMn+IZICJAzUACUhARwRjxiKRwyOuQTMMOmAMI7Y3KA4Pz8/UgBVoOqA5cuXP//889u3b1e/cl8L6Uz5UFqAtNrMKRIxtOVSYwDCakEMwzCMT5FHhp/JFuiUjz/+eM+ePYsWLaIP9ysXGIZhGObOYLcvn1KzZs3hw4ebzWatp84wDMMwdwh7/PkRdIr6AEK+/c/7M4ZhGCZnYMOfT0G/UNfA42enn2EYhskp2PAzDMMwjA/B95AZhmEYxodgw88wDMMwPgQbfoZhGIbxIdjwMwzDMIwPwYafYRiGYXwINvwMwzAM40Ow4WcYhmEYH4INP8MwDMP4EGz4GYZhGMZn0On+Hy2I472HDLyYAAAAAElFTkSuQmCC)
np.identity(3) #hacer una matriz que multiplcarse por si misma da la matriz identidad #que todo lo diagonal es 1 y el resto 0 v1 = np.array([3, 0, 2]) v2 = np.array([2, 0, -2]) v3 = np.array([0, 1, 1]) M = np.vstack([v1, v2, v3])#creamos la matriz apartir de esos valores y luego los unimos print (np.linalg.inv(M))#para invertir la matriz print (np.linalg.det(M))#para ver el determinante de mi matriz print (np.linalg.inv(M))#invertir print (np.linalg.det(M))#determinante
10.000000000000002
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
**Definicion de Variables**
a= np.array([1,1,1]) b= np.array([2,2,2]) #Multiplcacion de los elementos #(lo hace elemento a elemento ) a*b #metodo multiplicacion de elementos: np.multiply(a,b) #Metodo multiplicacion de matrices #2*1+2*1+2*1 np.matmul(a,b) #Metodo producto punto #similar a la multiplcacion matricial np.dot(a,b) #Metodo producto cruz #como son paralelos no es muy perpendicular np.cross(a,b) #Metodo producto cruz con vectores ortogonales #ortogonal seria la parte de abajo en eje z np.cross(np.array([1,0,0]), np.array([0,1,0]))
_____no_output_____
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
**Definicion de Matrices**
a = np.array([[1,2], [2,3]]) b = np.array([[3,4],[5,6]]) print(a) print(b) #Multiplicacion elemento a elemento a*b #mulitplicacion punto a punto #Metodo multiplicacion elemento np.multiply(a,b) #Metodo multiplcacion matricial #1*3+2*5=13 #1*4+2*4=16 #2*3+3*5=21 #2*4+3*6=26 np.matmul(a,b) #Metodo producto punto
_____no_output_____
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
**Inversion de matrices**
a= np.array([[1,1,1],[0,2,5],[2,5,-1]])#esta es mi matriz b= np.linalg.inv(a)#aqui la estoy invirtiendo b np.matmul(a,b)#cuando la multiplico matricialmente me da una matriz identidad #cuando iniverto una matriz y luego la multilplico me da una identidad v1= np.array([3,0,2]) v2=np.array([2,0,-2]) v3=np.array([0,1,1]) M=np.vstack([v1,v2,v3]) M M_inv = np.linalg.inv(M)#LA INVERTIMOS M_inv
_____no_output_____
MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
Valores y vectores propiosUn valor propio $\lambda$ y un vector propio $\vec{u}$ satisfacen$$Au = \lambda u$$Donde A es una matriz cuadrada.Reordenando la ecuacion anterior tenemos el sistema:$$Au -\lambda u = (A- \lambda I)u =0$$El cual tiene solucion si y solo si $det(A-\lambda I)=0$1. Los valores propios son las raices del polinomio caracteristico del determinante2. Susituyendo los valores propios en $$Au = \lambda u$$ y resolviendo se puede obtener el vector propio asociado
#TENGO UN ESPACIO DE DOS DIMENSIONES Y LO QUE HAGO #ES DISTORSIONAR ESE ESPACIO DIMENSIAL v1 = np.array([0, 1]) v2 = np.array([-2, -3]) M = np.vstack([v1, v2]) eigvals, eigvecs= np.linalg.eig(M) print(eigvals)#caractericas de las matrices print(eigvecs) #valor propio es un valor que podemos crear y hacer la solucion de las operaciones A=np.array([[-81,16],[-420,83]]) A eigvals,eigvecs=np.linalg.eig(A) eigvals
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MIT
Repaso_algebra_LinealHeidy.ipynb
1966hs/MujeresDigitales
Setup
from day1 import puzzle1 from day1 import puzzle1slow from day1 import puzzle1maybefaster from day2 import puzzle2 from day2 import puzzle2slow from day2 import puzzle2maybefaster sample_input1 = [1721, 979, 366, 299, 675, 1456] input1 = open("input1.txt", "r").read() input1_list = [int(x) for x in input1.split("\n") if x]
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MIT
AdventofCode2020/timings/Timing Day 1.ipynb
evan-freeman/puzzles
Puzzle Timings
%%timeit puzzle1(input1_list) %%timeit puzzle1maybefaster(input1_list) %%timeit puzzle1slow(input1_list) %%timeit puzzle2(input1_list) %%timeit puzzle2maybefaster(input1_list) %%timeit puzzle2slow(input1_list)
393 ms ± 60.4 ms per loop (mean ± std. dev. of 7 runs, 1 loop each)
MIT
AdventofCode2020/timings/Timing Day 1.ipynb
evan-freeman/puzzles
Sample Input Timings
%%timeit puzzle1(sample_input1) %%timeit puzzle1slow(sample_input1) %%timeit puzzle1maybefaster(sample_input1) %%timeit puzzle2(sample_input1) %%timeit puzzle2maybefaster(sample_input1) %%timeit puzzle2slow(sample_input1)
6.02 µs ± 166 ns per loop (mean ± std. dev. of 7 runs, 100000 loops each)
MIT
AdventofCode2020/timings/Timing Day 1.ipynb
evan-freeman/puzzles
📃 Solution of Exercise M6.01The aim of this notebook is to investigate if we can tune the hyperparametersof a bagging regressor and evaluate the gain obtained.We will load the California housing dataset and split it into a training anda testing set.
from sklearn.datasets import fetch_california_housing from sklearn.model_selection import train_test_split data, target = fetch_california_housing(as_frame=True, return_X_y=True) target *= 100 # rescale the target in k$ data_train, data_test, target_train, target_test = train_test_split( data, target, random_state=0, test_size=0.5)
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CC-BY-4.0
notebooks/M6-ensemble_sol_01.ipynb
datagistips/scikit-learn-mooc
NoteIf you want a deeper overview regarding this dataset, you can refer to theAppendix - Datasets description section at the end of this MOOC. Create a `BaggingRegressor` and provide a `DecisionTreeRegressor`to its parameter `base_estimator`. Train the regressor and evaluate itsstatistical performance on the testing set using the mean absolute error.
from sklearn.metrics import mean_absolute_error from sklearn.tree import DecisionTreeRegressor from sklearn.ensemble import BaggingRegressor tree = DecisionTreeRegressor() bagging = BaggingRegressor(base_estimator=tree, n_jobs=-1) bagging.fit(data_train, target_train) target_predicted = bagging.predict(data_test) print(f"Basic mean absolute error of the bagging regressor:\n" f"{mean_absolute_error(target_test, target_predicted):.2f} k$") abs(target_test - target_predicted).mean()
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CC-BY-4.0
notebooks/M6-ensemble_sol_01.ipynb
datagistips/scikit-learn-mooc
Now, create a `RandomizedSearchCV` instance using the previous model andtune the important parameters of the bagging regressor. Find the bestparameters and check if you are able to find a set of parameters thatimprove the default regressor still using the mean absolute error as ametric.TipYou can list the bagging regressor's parameters using the get_paramsmethod.
for param in bagging.get_params().keys(): print(param) from scipy.stats import randint from sklearn.model_selection import RandomizedSearchCV param_grid = { "n_estimators": randint(10, 30), "max_samples": [0.5, 0.8, 1.0], "max_features": [0.5, 0.8, 1.0], "base_estimator__max_depth": randint(3, 10), } search = RandomizedSearchCV( bagging, param_grid, n_iter=20, scoring="neg_mean_absolute_error" ) _ = search.fit(data_train, target_train) import pandas as pd columns = [f"param_{name}" for name in param_grid.keys()] columns += ["mean_test_score", "std_test_score", "rank_test_score"] cv_results = pd.DataFrame(search.cv_results_) cv_results = cv_results[columns].sort_values(by="rank_test_score") cv_results["mean_test_score"] = -cv_results["mean_test_score"] cv_results target_predicted = search.predict(data_test) print(f"Mean absolute error after tuning of the bagging regressor:\n" f"{mean_absolute_error(target_test, target_predicted):.2f} k$")
Mean absolute error after tuning of the bagging regressor: 40.29 k$
CC-BY-4.0
notebooks/M6-ensemble_sol_01.ipynb
datagistips/scikit-learn-mooc
Recommendations with MovieTweetings: Collaborative FilteringOne of the most popular methods for making recommendations is **collaborative filtering**. In collaborative filtering, you are using the collaboration of user-item recommendations to assist in making new recommendations. There are two main methods of performing collaborative filtering:1. **Neighborhood-Based Collaborative Filtering**, which is based on the idea that we can either correlate items that are similar to provide recommendations or we can correlate users to one another to provide recommendations.2. **Model Based Collaborative Filtering**, which is based on the idea that we can use machine learning and other mathematical models to understand the relationships that exist amongst items and users to predict ratings and provide ratings.In this notebook, you will be working on performing **neighborhood-based collaborative filtering**. There are two main methods for performing collaborative filtering:1. **User-based collaborative filtering:** In this type of recommendation, users related to the user you would like to make recommendations for are used to create a recommendation.2. **Item-based collaborative filtering:** In this type of recommendation, first you need to find the items that are most related to each other item (based on similar ratings). Then you can use the ratings of an individual on those similar items to understand if a user will like the new item.In this notebook you will be implementing **user-based collaborative filtering**. However, it is easy to extend this approach to make recommendations using **item-based collaborative filtering**. First, let's read in our data and necessary libraries.**NOTE**: Because of the size of the datasets, some of your code cells here will take a while to execute, so be patient!
import numpy as np import pandas as pd import matplotlib.pyplot as plt import tests as t from scipy.sparse import csr_matrix from IPython.display import HTML %matplotlib inline # Read in the datasets movies = pd.read_csv('movies_clean.csv') reviews = pd.read_csv('reviews_clean.csv') del movies['Unnamed: 0'] del reviews['Unnamed: 0'] print(reviews.head())
user_id movie_id rating timestamp date month_1 \ 0 1 68646 10 1381620027 2013-10-12 23:20:27 0 1 1 113277 10 1379466669 2013-09-18 01:11:09 0 2 2 422720 8 1412178746 2014-10-01 15:52:26 0 3 2 454876 8 1394818630 2014-03-14 17:37:10 0 4 2 790636 7 1389963947 2014-01-17 13:05:47 0 month_2 month_3 month_4 month_5 ... month_9 month_10 month_11 \ 0 0 0 0 0 ... 0 1 0 1 0 0 0 0 ... 0 0 0 2 0 0 0 0 ... 0 1 0 3 0 0 0 0 ... 0 0 0 4 0 0 0 0 ... 0 0 0 month_12 year_2013 year_2014 year_2015 year_2016 year_2017 year_2018 0 0 1 0 0 0 0 0 1 0 1 0 0 0 0 0 2 0 0 1 0 0 0 0 3 0 0 1 0 0 0 0 4 0 0 1 0 0 0 0 [5 rows x 23 columns]
MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Measures of SimilarityWhen using **neighborhood** based collaborative filtering, it is important to understand how to measure the similarity of users or items to one another. There are a number of ways in which we might measure the similarity between two vectors (which might be two users or two items). In this notebook, we will look specifically at two measures used to compare vectors:* **Pearson's correlation coefficient**Pearson's correlation coefficient is a measure of the strength and direction of a linear relationship. The value for this coefficient is a value between -1 and 1 where -1 indicates a strong, negative linear relationship and 1 indicates a strong, positive linear relationship. If we have two vectors x and y, we can define the correlation between the vectors as:$$CORR(x, y) = \frac{\text{COV}(x, y)}{\text{STDEV}(x)\text{ }\text{STDEV}(y)}$$where $$\text{STDEV}(x) = \sqrt{\frac{1}{n-1}\sum_{i=1}^{n}(x_i - \bar{x})^2}$$and $$\text{COV}(x, y) = \frac{1}{n-1}\sum_{i=1}^{n}(x_i - \bar{x})(y_i - \bar{y})$$where n is the length of the vector, which must be the same for both x and y and $\bar{x}$ is the mean of the observations in the vector. We can use the correlation coefficient to indicate how alike two vectors are to one another, where the closer to 1 the coefficient, the more alike the vectors are to one another. There are some potential downsides to using this metric as a measure of similarity. You will see some of these throughout this workbook.* **Euclidean distance**Euclidean distance is a measure of the straightline distance from one vector to another. Because this is a measure of distance, larger values are an indication that two vectors are different from one another (which is different than Pearson's correlation coefficient).Specifically, the euclidean distance between two vectors x and y is measured as:$$ \text{EUCL}(x, y) = \sqrt{\sum_{i=1}^{n}(x_i - y_i)^2}$$Different from the correlation coefficient, no scaling is performed in the denominator. Therefore, you need to make sure all of your data are on the same scale when using this metric.**Note:** Because measuring similarity is often based on looking at the distance between vectors, it is important in these cases to scale your data or to have all data be in the same scale. In this case, we will not need to scale data because they are all on a 10 point scale, but it is always something to keep in mind!------------ User-Item MatrixIn order to calculate the similarities, it is common to put values in a matrix. In this matrix, users are identified by each row, and items are represented by columns. ![alt text](images/userxitem.png "User Item Matrix") In the above matrix, you can see that **User 1** and **User 2** both used **Item 1**, and **User 2**, **User 3**, and **User 4** all used **Item 2**. However, there are also a large number of missing values in the matrix for users who haven't used a particular item. A matrix with many missing values (like the one above) is considered **sparse**.Our first goal for this notebook is to create the above matrix with the **reviews** dataset. However, instead of 1 values in each cell, you should have the actual rating. The users will indicate the rows, and the movies will exist across the columns. To create the user-item matrix, we only need the first three columns of the **reviews** dataframe, which you can see by running the cell below.
user_items = reviews[['user_id', 'movie_id', 'rating']] user_items.head()
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Creating the User-Item MatrixIn order to create the user-items matrix (like the one above), I personally started by using a [pivot table](https://pandas.pydata.org/pandas-docs/stable/generated/pandas.pivot_table.html). However, I quickly ran into a memory error (a common theme throughout this notebook). I will help you navigate around many of the errors I had, and achieve useful collaborative filtering results! _____`1.` Create a matrix where the users are the rows, the movies are the columns, and the ratings exist in each cell, or a NaN exists in cells where a user hasn't rated a particular movie. If you get a memory error (like I did), [this link here](https://stackoverflow.com/questions/39648991/pandas-dataframe-pivot-memory-error) might help you!
# Create user-by-item matrix user_by_movie = user_items.groupby(['user_id', 'movie_id'])['rating'].max().unstack()
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Check your results below to make sure your matrix is ready for the upcoming sections.
assert movies.shape[0] == user_by_movie.shape[1], "Oh no! Your matrix should have {} columns, and yours has {}!".format(movies.shape[0], user_by_movie.shape[1]) assert reviews.user_id.nunique() == user_by_movie.shape[0], "Oh no! Your matrix should have {} rows, and yours has {}!".format(reviews.user_id.nunique(), user_by_movie.shape[0]) print("Looks like you are all set! Proceed!") HTML('<img src="images/greatjob.webp">')
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
`2.` Now that you have a matrix of users by movies, use this matrix to create a dictionary where the key is each user and the value is an array of the movies each user has rated.
# Create a dictionary with users and corresponding movies seen def movies_watched(user_id): ''' INPUT: user_id - the user_id of an individual as int OUTPUT: movies - an array of movies the user has watched ''' movies = user_by_movie.loc[user_id][user_by_movie.loc[user_id].isnull() == False].index.values return movies def create_user_movie_dict(): ''' INPUT: None OUTPUT: movies_seen - a dictionary where each key is a user_id and the value is an array of movie_ids Creates the movies_seen dictionary ''' n_users = user_by_movie.shape[0] movies_seen = dict() for user1 in range(1, n_users+1): # assign list of movies to each user key movies_seen[user1] = movies_watched(user1) return movies_seen movies_seen = create_user_movie_dict()
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
`3.` If a user hasn't rated more than 2 movies, we consider these users "too new". Create a new dictionary that only contains users who have rated more than 2 movies. This dictionary will be used for all the final steps of this workbook.
# Remove individuals who have watched 2 or fewer movies - don't have enough data to make recs def create_movies_to_analyze(movies_seen, lower_bound=2): ''' INPUT: movies_seen - a dictionary where each key is a user_id and the value is an array of movie_ids lower_bound - (an int) a user must have more movies seen than the lower bound to be added to the movies_to_analyze dictionary OUTPUT: movies_to_analyze - a dictionary where each key is a user_id and the value is an array of movie_ids The movies_seen and movies_to_analyze dictionaries should be the same except that the output dictionary has removed ''' movies_to_analyze = dict() for user, movies in movies_seen.items(): if len(movies) > lower_bound: movies_to_analyze[user] = movies return movies_to_analyze movies_to_analyze = create_movies_to_analyze(movies_seen) # Run the tests below to check that your movies_to_analyze matches the solution assert len(movies_to_analyze) == 23512, "Oops! It doesn't look like your dictionary has the right number of individuals." assert len(movies_to_analyze[2]) == 23, "Oops! User 2 didn't match the number of movies we thought they would have." assert len(movies_to_analyze[7]) == 3, "Oops! User 7 didn't match the number of movies we thought they would have." print("If this is all you see, you are good to go!")
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Calculating User SimilaritiesNow that you have set up the **movies_to_analyze** dictionary, it is time to take a closer look at the similarities between users. Below is the pseudocode for how I thought about determining the similarity between users:```for user1 in movies_to_analyze for user2 in movies_to_analyze see how many movies match between the two users if more than two movies in common pull the overlapping movies compute the distance/similarity metric between ratings on the same movies for the two users store the users and the distance metric```However, this took a very long time to run, and other methods of performing these operations did not fit on the workspace memory!Therefore, rather than creating a dataframe with all possible pairings of users in our data, your task for this question is to look at a few specific examples of the correlation between ratings given by two users. For this question consider you want to compute the [correlation](https://pandas.pydata.org/pandas-docs/stable/generated/pandas.DataFrame.corr.html) between users.`4.` Using the **movies_to_analyze** dictionary and **user_by_movie** dataframe, create a function that computes the correlation between the ratings of similar movies for two users. Then use your function to compare your results to ours using the tests below.
def compute_correlation(user1, user2): ''' INPUT user1 - int user_id user2 - int user_id OUTPUT the correlation between the matching ratings between the two users ''' # Pull movies for each user movies1 = movies_to_analyze[user1] movies2 = movies_to_analyze[user2] # Find Similar Movies sim_movs = np.intersect1d(movies1, movies2, assume_unique=True) # Calculate correlation between the users df = user_by_movie.loc[(user1, user2), sim_movs] corr = df.transpose().corr().iloc[0,1] return corr #return the correlation # Test your function against the solution assert compute_correlation(2,2) == 1.0, "Oops! The correlation between a user and itself should be 1.0." assert round(compute_correlation(2,66), 2) == 0.76, "Oops! The correlation between user 2 and 66 should be about 0.76." assert np.isnan(compute_correlation(2,104)), "Oops! The correlation between user 2 and 104 should be a NaN." print("If this is all you see, then it looks like your function passed all of our tests!")
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Why the NaN's?If the function you wrote passed all of the tests, then you have correctly set up your function to calculate the correlation between any two users. `5.` But one question is, why are we still obtaining **NaN** values? As you can see in the code cell above, users 2 and 104 have a correlation of **NaN**. Why? Think and write your ideas here about why these NaNs exist, and use the cells below to do some coding to validate your thoughts. You can check other pairs of users and see that there are actually many NaNs in our data - 2,526,710 of them in fact. These NaN's ultimately make the correlation coefficient a less than optimal measure of similarity between two users.```In the denominator of the correlation coefficient, we calculate the standard deviation for each user's ratings. The ratings for user 2 are all the same rating on the movies that match with user 104. Therefore, the standard deviation is 0. Because a 0 is in the denominator of the correlation coefficient, we end up with a **NaN** correlation coefficient. Therefore, a different approach is likely better for this particular situation.```
# Which movies did both user 2 and user 104 see? set_2 = set(movies_to_analyze[2]) set_104 = set(movies_to_analyze[104]) set_2.intersection(set_104) # What were the ratings for each user on those movies? print(user_by_movie.loc[2, set_2.intersection(set_104)]) print(user_by_movie.loc[104, set_2.intersection(set_104)])
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
`6.` Because the correlation coefficient proved to be less than optimal for relating user ratings to one another, we could instead calculate the euclidean distance between the ratings. I found [this post](https://stackoverflow.com/questions/1401712/how-can-the-euclidean-distance-be-calculated-with-numpy) particularly helpful when I was setting up my function. This function should be very similar to your previous function. When you feel confident with your function, test it against our results.
def compute_euclidean_dist(user1, user2): ''' INPUT user1 - int user_id user2 - int user_id OUTPUT the euclidean distance between user1 and user2 ''' # Pull movies for each user movies1 = movies_to_analyze[user1] movies2 = movies_to_analyze[user2] # Find Similar Movies sim_movs = np.intersect1d(movies1, movies2, assume_unique=True) # Calculate euclidean distance between the users df = user_by_movie.loc[(user1, user2), sim_movs] dist = np.linalg.norm(df.loc[user1] - df.loc[user2]) return dist #return the euclidean distance # Read in solution euclidean distances" import pickle df_dists = pd.read_pickle("data/Term2/recommendations/lesson1/data/dists.p") # Test your function against the solution assert compute_euclidean_dist(2,2) == df_dists.query("user1 == 2 and user2 == 2")['eucl_dist'][0], "Oops! The distance between a user and itself should be 0.0." assert round(compute_euclidean_dist(2,66), 2) == round(df_dists.query("user1 == 2 and user2 == 66")['eucl_dist'][1], 2), "Oops! The distance between user 2 and 66 should be about 2.24." assert np.isnan(compute_euclidean_dist(2,104)) == np.isnan(df_dists.query("user1 == 2 and user2 == 104")['eucl_dist'][4]), "Oops! The distance between user 2 and 104 should be 2." print("If this is all you see, then it looks like your function passed all of our tests!")
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Using the Nearest Neighbors to Make RecommendationsIn the previous question, you read in **df_dists**. Therefore, you have a measure of distance between each user and every other user. This dataframe holds every possible pairing of users, as well as the corresponding euclidean distance.Because of the **NaN** values that exist within the correlations of the matching ratings for many pairs of users, as we discussed above, we will proceed using **df_dists**. You will want to find the users that are 'nearest' each user. Then you will want to find the movies the closest neighbors have liked to recommend to each user.I made use of the following objects:* df_dists (to obtain the neighbors)* user_items (to obtain the movies the neighbors and users have rated)* movies (to obtain the names of the movies)`7.` Complete the functions below, which allow you to find the recommendations for any user. There are five functions which you will need:* **find_closest_neighbors** - this returns a list of user_ids from closest neighbor to farthest neighbor using euclidean distance* **movies_liked** - returns an array of movie_ids* **movie_names** - takes the output of movies_liked and returns a list of movie names associated with the movie_ids* **make_recommendations** - takes a user id and goes through closest neighbors to return a list of movie names as recommendations* **all_recommendations** = loops through every user and returns a dictionary of with the key as a user_id and the value as a list of movie recommendations
def find_closest_neighbors(user): ''' INPUT: user - (int) the user_id of the individual you want to find the closest users OUTPUT: closest_neighbors - an array of the id's of the users sorted from closest to farthest away ''' # I treated ties as arbitrary and just kept whichever was easiest to keep using the head method # You might choose to do something less hand wavy closest_users = df_dists[df_dists['user1']==user].sort_values(by='eucl_dist').iloc[1:]['user2'] closest_neighbors = np.array(closest_users) return closest_neighbors def movies_liked(user_id, min_rating=7): ''' INPUT: user_id - the user_id of an individual as int min_rating - the minimum rating considered while still a movie is still a "like" and not a "dislike" OUTPUT: movies_liked - an array of movies the user has watched and liked ''' movies_liked = np.array(user_items.query('user_id == @user_id and rating > (@min_rating -1)')['movie_id']) return movies_liked def movie_names(movie_ids): ''' INPUT movie_ids - a list of movie_ids OUTPUT movies - a list of movie names associated with the movie_ids ''' movie_lst = list(movies[movies['movie_id'].isin(movie_ids)]['movie']) return movie_lst def make_recommendations(user, num_recs=10): ''' INPUT: user - (int) a user_id of the individual you want to make recommendations for num_recs - (int) number of movies to return OUTPUT: recommendations - a list of movies - if there are "num_recs" recommendations return this many otherwise return the total number of recommendations available for the "user" which may just be an empty list ''' # I wanted to make recommendations by pulling different movies than the user has already seen # Go in order from closest to farthest to find movies you would recommend # I also only considered movies where the closest user rated the movie as a 9 or 10 # movies_seen by user (we don't want to recommend these) movies_seen = movies_watched(user) closest_neighbors = find_closest_neighbors(user) # Keep the recommended movies here recs = np.array([]) # Go through the neighbors and identify movies they like the user hasn't seen for neighbor in closest_neighbors: neighbs_likes = movies_liked(neighbor) #Obtain recommendations for each neighbor new_recs = np.setdiff1d(neighbs_likes, movies_seen, assume_unique=True) # Update recs with new recs recs = np.unique(np.concatenate([new_recs, recs], axis=0)) # If we have enough recommendations exit the loop if len(recs) > num_recs-1: break # Pull movie titles using movie ids recommendations = movie_names(recs) return recommendations def all_recommendations(num_recs=10): ''' INPUT num_recs (int) the (max) number of recommendations for each user OUTPUT all_recs - a dictionary where each key is a user_id and the value is an array of recommended movie titles ''' # All the users we need to make recommendations for users = np.unique(df_dists['user1']) n_users = len(users) #Store all recommendations in this dictionary all_recs = dict() # Make the recommendations for each user for user in users: all_recs[user] = make_recommendations(user, num_recs) return all_recs all_recs = all_recommendations(10) # This loads our solution dictionary so you can compare results - FULL PATH IS "data/Term2/recommendations/lesson1/data/all_recs.p" all_recs_sol = pd.read_pickle("data/Term2/recommendations/lesson1/data/all_recs.p") assert all_recs[2] == make_recommendations(2), "Oops! Your recommendations for user 2 didn't match ours." assert all_recs[26] == make_recommendations(26), "Oops! It actually wasn't possible to make any recommendations for user 26." assert all_recs[1503] == make_recommendations(1503), "Oops! Looks like your solution for user 1503 didn't match ours." print("If you made it here, you now have recommendations for many users using collaborative filtering!") HTML('<img src="images/greatjob.webp">')
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Now What?If you made it this far, you have successfully implemented a solution to making recommendations using collaborative filtering. `8.` Let's do a quick recap of the steps taken to obtain recommendations using collaborative filtering.
# Check your understanding of the results by correctly filling in the dictionary below a = "pearson's correlation and spearman's correlation" b = 'item based collaborative filtering' c = "there were too many ratings to get a stable metric" d = 'user based collaborative filtering' e = "euclidean distance and pearson's correlation coefficient" f = "manhattan distance and euclidean distance" g = "spearman's correlation and euclidean distance" h = "the spread in some ratings was zero" i = 'content based recommendation' sol_dict = { 'The type of recommendation system implemented here was a ...': d, 'The two methods used to estimate user similarity were: ': e, 'There was an issue with using the correlation coefficient. What was it?': h } t.test_recs(sol_dict)
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Additionally, let's take a closer look at some of the results. There are two solution files that you read in to check your results, and you created these objects* **df_dists** - a dataframe of user1, user2, euclidean distance between the two users* **all_recs_sol** - a dictionary of all recommendations (key = user, value = list of recommendations) `9.` Use these two objects along with the cells below to correctly fill in the dictionary below and complete this notebook!
a = 567 b = 1503 c = 1319 d = 1325 e = 2526710 f = 0 g = 'Use another method to make recommendations - content based, knowledge based, or model based collaborative filtering' sol_dict2 = { 'For how many pairs of users were we not able to obtain a measure of similarity using correlation?': e, 'For how many pairs of users were we not able to obtain a measure of similarity using euclidean distance?': f, 'For how many users were we unable to make any recommendations for using collaborative filtering?': c, 'For how many users were we unable to make 10 recommendations for using collaborative filtering?': d, 'What might be a way for us to get 10 recommendations for every user?': g } t.test_recs2(sol_dict2) # Use the cells below for any work you need to do! # Users without recs users_without_recs = [] for user, movie_recs in all_recs.items(): if len(movie_recs) == 0: users_without_recs.append(user) len(users_without_recs) # NaN euclidean distance values df_dists['eucl_dist'].isnull().sum() # Users with fewer than 10 recs users_with_less_than_10recs = [] for user, movie_recs in all_recs.items(): if len(movie_recs) < 10: users_with_less_than_10recs.append(user) len(users_with_less_than_10recs)
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MIT
lessons/Recommendations/1_Intro_to_Recommendations/4_Collaborative Filtering - Solution.ipynb
callezenwaka/DSND_Term2
Feature Engineering notebook This is a demo notebook to play with feature engineering toolkit. In this notebook we will see some capabilities of the toolkit like filling missing values, PCA, Random Projections, Normalizing values, and etc.
%load_ext autoreload %autoreload 1 %matplotlib inline from Pipeline import Pipeline from Compare import Compare from StructuredData.LoadCSV import LoadCSV from StructuredData.MissingValues import MissingValues from StructuredData.Normalize import Normalize from StructuredData.Factorize import Factorize from StructuredData.PCAFeatures import PCAFeatures from StructuredData.RandomProjection import RandomProjection csv_path = './DemoData/synthetic_classification.csv' df = LoadCSV(csv_path)() df.head(5)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Filling missing valuesBy default, median of the values of the column is applied for filling out the missing values
pipelineObj = Pipeline([MissingValues()]) new_df = pipelineObj(df, '0') new_df.head(5)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
However, the imputation type is a configurable parameter to customize it as per needs.
pipelineObj = Pipeline([MissingValues(imputation_type = 'mean')]) new_df = pipelineObj(df, '0') new_df.head(5)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Normalize dataBy default, Min max normalization is applied. Please note that assertion has been set such that normlization cant be applied if there rae missing values in that column. This is part of validation phase
pipelineObj = Pipeline([MissingValues(), Normalize(['1','2', '3'])]) new_df = pipelineObj(df, '0') df.head(5)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Factorize dataEncode the object as an enumerated type or categorical variable for column 4 and 8, but we must remove missing values before Factorizing
pipelineObj = Pipeline([MissingValues(), Factorize(['4','8'])]) new_df = pipelineObj(df, '0') new_df.head(5)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Principal Component Analysis Use n_components to play around with how many dimensions you want to keep. Please note that assertions will validate if a data frame has any missing values before applying PCA. In the below example, the pipeline first removed missing values before applying PCA.
pipelineObj = Pipeline([MissingValues(imputation_type = 'mean'), PCAFeatures(n_components = 5)]) pca_df = pipelineObj(df, '0') pca_df.head(5)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Random ProjectionsUse n_components to play around with how many dimensions you want to keep. Please note that assertions will validate if a data frame has any missing values before applying Random Projections. Type of projections can be specified as an argument, by default GaussianRandomProjection is applied. In the below example, the pipeline first removed missing values before applying Sparse Random Projection. As of now, 'auto' deduction of number of dimensions which are sufficient to represent the features with minimal loss of information has not been implemeted, hence default value for ouput columns is 2 (Use n_components to specify custom value)
pipelineObj = Pipeline([MissingValues(imputation_type = 'mean'), RandomProjection(n_components = 6, proj_type = 'Sparse')]) new_df = pipelineObj(df, '0') new_df.head()
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Download the modified CSVAt any point, the new tranformed features can be downloaded using below command
csv_path = './DemoData/synthetic_classification_transformed.csv' new_df.to_csv(csv_path)
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MIT
Feature_Engineering_Toolkit_demo_features_v1.ipynb
jassimran/Feature-Engineering-Toolkit
Figure 4: NIRCam Grism + Filter Sensitivities ($1^{st}$ order) *** Table of Contents1. [Information](Information)2. [Imports](Imports)3. [Data](Data)4. [Generate the First Order Grism + Filter Sensitivity Plot](Generate-the-First-Order-Grism-+-Filter-Sensitivity-Plot)5. [Issues](Issues)6. [About this Notebook](About-this-Notebook)*** Information JDox links: * [NIRCam Grisms](https://jwst-docs.stsci.edu/display/JTI/NIRCam+GrismsNIRCamGrisms-Sensitivity) * Figure 4. NIRCam grism + filter sensitivities ($1^{st}$ order) Imports
import os import pylab import numpy as np from astropy.io import ascii, fits from astropy.table import Table from scipy.optimize import fmin from scipy.interpolate import interp1d import requests import matplotlib.pyplot as plt %matplotlib inline
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BSD-3-Clause
nircam_jdox/nircam_grisms/figure4_sensitivity.ipynb
aliciacanipe/nircam_jdox
Data Data Location: The data is stored in a NIRCam JDox Box folder here:[ST-INS-NIRCAM -> JDox -> nircam_grisms](https://stsci.box.com/s/wu9mo54vi957x50rdirlcg9zkkr3xiaw)
files = [('https://stsci.box.com/shared/static/i0a9dkp02nnuw6w0xcfd7b42ctxfb8es.fits', 'NIRCam.F250M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/vfnyk9veote92dz1edpbu83un5n20rsw.fits', 'NIRCam.F250M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/ssvltwzt7f4y5lfvch2o1prdk5hb2gz2.fits', 'NIRCam.F250M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/56wjvzx1jf2i5yg7l1gg77vtvi01ec5p.fits', 'NIRCam.F250M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/v1621dcm44be21n381mbgd2hzxxqrb2e.fits', 'NIRCam.F277W.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/8slec91wj6ety6d8qvest09msklpypi8.fits', 'NIRCam.F277W.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/r42hdv64x6skqqszv24qkxohiijitqcf.fits', 'NIRCam.F277W.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/3vye6ni05i3kdqyd5vs1jk2q59yyms2e.fits', 'NIRCam.F277W.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/twcxbe6lxrjckqph980viiijv8fpmm8b.fits', 'NIRCam.F300M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/bpvluysg3zsl3q4b4l5rj5nue84ydjem.fits', 'NIRCam.F300M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/15x7rbwngsxiubbexy7zcezxqm3ndq54.fits', 'NIRCam.F300M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/a7tqdp0feqcttw3d9vaioy7syzfsftz6.fits', 'NIRCam.F300M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/i76sb53pthieh4kn62fpxhcxn8lreffj.fits', 'NIRCam.F322W2.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/wgbyfi3ofs7i19b7zsf2iceupzkbkokq.fits', 'NIRCam.F322W2.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/jhk3deym5wbc68djtcahy3otk2xfjdb5.fits', 'NIRCam.F322W2.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/zu3xqnicbyfjn54yb4kgzvnglanf13ak.fits', 'NIRCam.F322W2.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/e2srtf52wnh6vvxsy2aiknbcr8kx2xr5.fits', 'NIRCam.F335M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/bav3tswdd7lemsyd53bnpj4b6yke5bgd.fits', 'NIRCam.F335M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/81wm768mjemzj84w1ogzqddgmrk3exvt.fits', 'NIRCam.F335M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/fhopmyongqifibdtwt3qr682lwdjaf7a.fits', 'NIRCam.F335M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/j9gd8bclethgex40o7qi1e79hgj2hsyt.fits', 'NIRCam.F356W.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/s23novi3p6qwm9f9hj9wutgju08be776.fits', 'NIRCam.F356W.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/41fnmswn1ttnwts6jj5fu73m4hs6icxd.fits', 'NIRCam.F356W.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/wx3rvjt0mvf0hnhv4wvqcmxu61gamwmm.fits', 'NIRCam.F356W.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/e0p6vkiow4jlp49deqkji9kekzdt4oon.fits', 'NIRCam.F360M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/xbh0rjjvxn0x22k9ktiyikol7c4ep6ka.fits', 'NIRCam.F360M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/e7artuotyv8l9wfoa3rk1k00o5mv8so8.fits', 'NIRCam.F360M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/9r5bmick13ti22l6hcsw0uod75vqartw.fits', 'NIRCam.F360M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/tqd1uqsf8nj12he5qa3hna0zodnlzfea.fits', 'NIRCam.F410M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/4szffesvswh0h8fjym5m5ht37sj0jzrl.fits', 'NIRCam.F410M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/iur0tpbts23lc5rn5n0tplzndlkoudel.fits', 'NIRCam.F410M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/rvz8iznsnl0bsjrqiw7rv74jj24b0otb.fits', 'NIRCam.F410M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/sv3g82qbb4u2umksgu5zdl7rp569sdi7.fits', 'NIRCam.F430M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/mmqv1pkuzpj6abtufxxfo960z2v1oygc.fits', 'NIRCam.F430M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/84q83haic2h6eq5c6p2frkybz551hp8d.fits', 'NIRCam.F430M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/3osceplhq6kmvmm2a72jsgrg6z1ggw1p.fits', 'NIRCam.F430M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/kitx7gdo5kool6jus2g19vdy7q7hmxck.fits', 'NIRCam.F444W.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/ug7y93v0en9c84hfp6d3vtjogmjou9u3.fits', 'NIRCam.F444W.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/0p9h9ofayq8q6dbfsccf3tn5lvxxod9i.fits', 'NIRCam.F444W.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/34hbqzibt5h72hm0rj9wylttj7m9wd19.fits', 'NIRCam.F444W.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/vj0rkyebg0afny1khdyiho4mktmtsi1q.fits', 'NIRCam.F460M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/ky1z1dpewsjqab1o9hstihrec7h52oq4.fits', 'NIRCam.F460M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/s93cwpcvnxfjwqbulnkh9ts9ln0fu9cz.fits', 'NIRCam.F460M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/1178in8zg462es1fkl0mgcbpgp6kgb6t.fits', 'NIRCam.F460M.R.B.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/b855uj293klac8hnoqhrnv8ei0rcvudj.fits', 'NIRCam.F480M.R.A.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/werzjlp3ybxk2ovg6u689zsfpts2t8w3.fits', 'NIRCam.F480M.R.A.2nd.sensitivity.fits'), ('https://stsci.box.com/shared/static/yrh5mylru1upbo5rifbz77acn8k1ud6i.fits', 'NIRCam.F480M.R.B.1st.sensitivity.fits'), ('https://stsci.box.com/shared/static/oxu6jsg9cn9yqkh3nh646fx0flhw8rej.fits', 'NIRCam.F480M.R.B.2nd.sensitivity.fits')] def download_file(url, file_name, output_directory='./', overwrite=False): """Download a file from Box given the direct URL Parameters ---------- url : str URL to the file to be downloaded file_name : str The name of the file being downloaded output_directory : str Directory to download file_name into overwrite : str If False and the file to download already exists, the download will be skipped. If True, the file will be downloaded regardless of whether it already exists in output_directory Returns ------- download_filename : str Name of the downloaded file """ download_filename = os.path.join(output_directory, file_name) if not os.path.isfile(download_filename) or overwrite is True: print("Downloading {}".format(file_name)) with requests.get(url, stream=True) as response: if response.status_code != 200: raise RuntimeError("Wrong URL - {}".format(url)) with open(download_filename, 'wb') as f: for chunk in response.iter_content(chunk_size=2048): if chunk: f.write(chunk) else: print("{} already exists. Skipping download.".format(download_filename)) return download_filename
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BSD-3-Clause
nircam_jdox/nircam_grisms/figure4_sensitivity.ipynb
aliciacanipe/nircam_jdox
Load the data(The next cell assumes you downloaded the data into your ```Users/$(logname)/``` home directory)
if os.environ.get('LOGNAME') is None: raise ValueError("WARNING: LOGNAME environment variable not set!") box_directory = os.path.join("/Users/", os.environ['LOGNAME'], "box_data") box_directory if not os.path.isdir(box_directory): try: os.mkdir(box_directory) except: raise OSError("Unable to create {}".format(box_directory)) for file_info in files: file_url, filename = file_info outfile = download_file(file_url, filename, output_directory=box_directory) grism = "R" mod = "A" filters = ["F250M","F277W","F300M","F322W2","F335M","F356W","F360M","F410M","F430M","F444W","F460M","F480M"] filenames = [] for fil in filters: filenames.append(os.path.join(box_directory, "NIRCam.%s.%s.%s.1st.sensitivity.fits" % (fil,grism,mod))) filenames
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BSD-3-Clause
nircam_jdox/nircam_grisms/figure4_sensitivity.ipynb
aliciacanipe/nircam_jdox
Generate the First Order Grism + Filter Sensitivity Plot Define some convenience functions
def find_nearest(array,value): idx = (np.abs(array-value)).argmin() return array[idx] def find_nearest(array,value): idx = (np.abs(array-value)).argmin() return array[idx] def find_mid(w,s,w0,thr=0.05): fct = interp1d(w,s,bounds_error=None,fill_value='extrapolate') def func(x): #print "x:",x return np.abs(fct(x)-thr) res = fmin(func,w0) return res[0]
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BSD-3-Clause
nircam_jdox/nircam_grisms/figure4_sensitivity.ipynb
aliciacanipe/nircam_jdox
Create the plots
f, ax1 = plt.subplots(1, figsize=(15, 10)) NUM_COLORS = len(filters) cm = pylab.get_cmap('tab10') grism = "R" mod = "A" for i,fname in zip(range(NUM_COLORS),filenames): color = cm(1.*i/NUM_COLORS) d = fits.open(fname) w = d[1].data["WAVELENGTH"] s = d[1].data["SENSITIVITY"]/(1e17) ax1.plot(w,s,label=fil,lw=4,color=color) ax1.legend(fontsize=16) miny,maxy = ax1.get_ylim() minx,maxx = ax1.get_xlim() ax1.set_ylim(miny,2.15) ax1.set_xlim(2.1,maxx) ax1.tick_params(labelsize=18) f.text(0.5, 0.04, 'Wavelength ($\mu m$)', ha='center', fontsize=22) f.text(0.03, 0.5, 'Sensitivity ('+r'$1 \times 10^{17}\ \frac{e^{-} s^{-1}}{erg s^{-1} cm^{-2} A^{-1}}$'+')', va='center', rotation='vertical', fontsize=22)
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BSD-3-Clause
nircam_jdox/nircam_grisms/figure4_sensitivity.ipynb
aliciacanipe/nircam_jdox
Figure option 2: filter name positions
f, ax1 = plt.subplots(1, figsize=(15, 10)) thr = 0.05 # 5% of peak boundaries NUM_COLORS = len(filters) cm = pylab.get_cmap('tab10') for i,fil,fname in zip(range(NUM_COLORS),filters,filenames): color = cm(1.*i/NUM_COLORS) d = fits.open(fname) w = d[1].data["WAVELENGTH"] s = d[1].data["SENSITIVITY"]/(1e17) wmin,wmax = np.min(w),np.max(w) vg = w<(wmax+wmin)/2. w1 = find_mid(w[vg],s[vg],wmin,thr) vg = w>(wmax+wmin)/2. w2 = find_mid(w[vg],s[vg],wmax,thr) if fil == 'F356W': ax1.text((w2+w1)/2 -0.04, s[np.where(w == find_nearest(w, (w2+w1)/2))]+0.25, fil, ha='center',color=color,fontsize=16,weight='bold') elif fil == 'F335M': ax1.text((w2+w1)/2 -0.03, s[np.where(w == find_nearest(w, (w2+w1)/2))]+0.22, fil, ha='center',color=color,fontsize=16,weight='bold') elif fil == 'F460M': ax1.text((w2+w1)/2+0.15, s[np.where(w == find_nearest(w, (w2+w1)/2))]+0.12, fil, ha='center',color=color,fontsize=16,weight='bold') elif fil == 'F480M': ax1.text((w2+w1)/2+0.15, s[np.where(w == find_nearest(w, (w2+w1)/2))]+0.1, fil, ha='center',color=color,fontsize=16,weight='bold') else: ax1.text((w2+w1)/2 -0.04, s[np.where(w == find_nearest(w, (w2+w1)/2))]+0.2, fil, ha='center',color=color,fontsize=16,weight='bold') ax1.plot(w,s,label=fil,lw=4,color=color) miny,maxy = ax1.get_ylim() minx,maxx = ax1.get_xlim() ax1.set_ylim(miny,2.15) ax1.set_xlim(2.1,maxx) ax1.tick_params(labelsize=18) f.text(0.5, 0.04, 'Wavelength ($\mu m$)', ha='center', fontsize=22) f.text(0.03, 0.5, 'Sensitivity ('+r'$1 \times 10^{17}\ \frac{e^{-} s^{-1}}{erg\ s^{-1} cm^{-2} A^{-1}}$'+')', va='center', rotation='vertical', fontsize=22)
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BSD-3-Clause
nircam_jdox/nircam_grisms/figure4_sensitivity.ipynb
aliciacanipe/nircam_jdox
**Version 2**: disable unfreezing for speed setup for pytorch/xla on TPU
import os import collections from datetime import datetime, timedelta os.environ["XRT_TPU_CONFIG"] = "tpu_worker;0;10.0.0.2:8470" _VersionConfig = collections.namedtuple('_VersionConfig', 'wheels,server') VERSION = "torch_xla==nightly" CONFIG = { 'torch_xla==nightly': _VersionConfig('nightly', 'XRT-dev{}'.format( (datetime.today() - timedelta(1)).strftime('%Y%m%d')))}[VERSION] DIST_BUCKET = 'gs://tpu-pytorch/wheels' TORCH_WHEEL = 'torch-{}-cp36-cp36m-linux_x86_64.whl'.format(CONFIG.wheels) TORCH_XLA_WHEEL = 'torch_xla-{}-cp36-cp36m-linux_x86_64.whl'.format(CONFIG.wheels) TORCHVISION_WHEEL = 'torchvision-{}-cp36-cp36m-linux_x86_64.whl'.format(CONFIG.wheels) !export LD_LIBRARY_PATH=/usr/local/lib:$LD_LIBRARY_PATH !apt-get install libomp5 -y !apt-get install libopenblas-dev -y !pip uninstall -y torch torchvision !gsutil cp "$DIST_BUCKET/$TORCH_WHEEL" . !gsutil cp "$DIST_BUCKET/$TORCH_XLA_WHEEL" . !gsutil cp "$DIST_BUCKET/$TORCHVISION_WHEEL" . !pip install "$TORCH_WHEEL" !pip install "$TORCH_XLA_WHEEL" !pip install "$TORCHVISION_WHEEL"
The following NEW packages will be installed: libomp5 0 upgraded, 1 newly installed, 0 to remove and 32 not upgraded. Need to get 228 kB of archives. After this operation, 750 kB of additional disk space will be used. Get:1 http://deb.debian.org/debian stretch/main amd64 libomp5 amd64 3.9.1-1 [228 kB] Fetched 228 kB in 0s (5208 kB/s) debconf: delaying package configuration, since apt-utils is not installed Selecting previously unselected package libomp5:amd64. (Reading database ... 59973 files and directories currently installed.) Preparing to unpack .../libomp5_3.9.1-1_amd64.deb ... Unpacking libomp5:amd64 (3.9.1-1) ... Setting up libomp5:amd64 (3.9.1-1) ... Processing triggers for libc-bin (2.24-11+deb9u4) ... The following additional packages will be installed: libopenblas-base The following NEW packages will be installed: libopenblas-base libopenblas-dev 0 upgraded, 2 newly installed, 0 to remove and 32 not upgraded. Need to get 7602 kB of archives. After this operation, 91.5 MB of additional disk space will be used. Get:1 http://deb.debian.org/debian stretch/main amd64 libopenblas-base amd64 0.2.19-3 [3793 kB] Get:2 http://deb.debian.org/debian stretch/main amd64 libopenblas-dev amd64 0.2.19-3 [3809 kB] Fetched 7602 kB in 0s (35.9 MB/s) debconf: delaying package configuration, since apt-utils is not installed Selecting previously unselected package libopenblas-base. (Reading database ... 59978 files and directories currently installed.) Preparing to unpack .../libopenblas-base_0.2.19-3_amd64.deb ... Unpacking libopenblas-base (0.2.19-3) ... Selecting previously unselected package libopenblas-dev. Preparing to unpack .../libopenblas-dev_0.2.19-3_amd64.deb ... Unpacking libopenblas-dev (0.2.19-3) ... Processing triggers for libc-bin (2.24-11+deb9u4) ... Setting up libopenblas-base (0.2.19-3) ... update-alternatives: using /usr/lib/openblas-base/libblas.so.3 to provide /usr/lib/libblas.so.3 (libblas.so.3) in auto mode update-alternatives: using /usr/lib/openblas-base/liblapack.so.3 to provide /usr/lib/liblapack.so.3 (liblapack.so.3) in auto mode Setting up libopenblas-dev (0.2.19-3) ... update-alternatives: using /usr/lib/openblas-base/libblas.so to provide /usr/lib/libblas.so (libblas.so) in auto mode update-alternatives: using /usr/lib/openblas-base/liblapack.so to provide /usr/lib/liblapack.so (liblapack.so) in auto mode Processing triggers for libc-bin (2.24-11+deb9u4) ... Found existing installation: torch 1.4.0 Uninstalling torch-1.4.0: Successfully uninstalled torch-1.4.0 Found existing installation: torchvision 0.5.0 Uninstalling torchvision-0.5.0: Successfully uninstalled torchvision-0.5.0 Copying gs://tpu-pytorch/wheels/torch-nightly-cp36-cp36m-linux_x86_64.whl... Operation completed over 1 objects/77.8 MiB. Copying gs://tpu-pytorch/wheels/torch_xla-nightly-cp36-cp36m-linux_x86_64.whl... Operation completed over 1 objects/112.7 MiB. Copying gs://tpu-pytorch/wheels/torchvision-nightly-cp36-cp36m-linux_x86_64.whl... Operation completed over 1 objects/2.5 MiB. Processing ./torch-nightly-cp36-cp36m-linux_x86_64.whl ERROR: fastai 1.0.60 requires torchvision, which is not installed. ERROR: catalyst 20.2.1 requires torchvision>=0.2.1, which is not installed. ERROR: allennlp 0.9.0 has requirement spacy<2.2,>=2.1.0, but you'll have spacy 2.2.3 which is incompatible. Installing collected packages: torch Successfully installed torch-1.5.0a0+e0b90b8 Processing ./torch_xla-nightly-cp36-cp36m-linux_x86_64.whl Installing collected packages: torch-xla Successfully installed torch-xla-0.8+f1455a7 Processing ./torchvision-nightly-cp36-cp36m-linux_x86_64.whl Requirement already satisfied: numpy in /opt/conda/lib/python3.6/site-packages (from torchvision==nightly) (1.18.1) Requirement already satisfied: pillow>=4.1.1 in /opt/conda/lib/python3.6/site-packages (from torchvision==nightly) (5.4.1) Requirement already satisfied: torch in /opt/conda/lib/python3.6/site-packages (from torchvision==nightly) (1.5.0a0+e0b90b8) Requirement already satisfied: six in /opt/conda/lib/python3.6/site-packages (from torchvision==nightly) (1.14.0) Installing collected packages: torchvision Successfully installed torchvision-0.6.0a0+b2e9565
MIT
image/2. Flower Classification with TPUs/kaggle/fast-pytorch-xla-for-tpu-with-multiprocessing.ipynb
nishchalnishant/Completed_Kaggle_competitions