Bugfixed pca
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@ -19,14 +19,10 @@ def pca(a, aopt, scale='scores', mode='normal'):
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m, n = a.shape
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m, n = a.shape
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if m*10.>n:
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if m*10.>n:
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v, s, ut = dot(a.T, a)
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u, s, vt = esvd(a)
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s = sqrt(s)
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eigvals = s
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u = u.T
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vt = v.T
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else:
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else:
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u, s, vt = svd(a, full_matrices=0)
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u, s, vt = svd(a, full_matrices=0)
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eigvals = (1./m)*s
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eigvals = (1./m)*s
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T = u*s
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T = u*s
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T = T[:,:aopt]
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T = T[:,:aopt]
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P = vt[:aopt,:].T
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P = vt[:aopt,:].T
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@ -231,3 +227,29 @@ def bridge(a, b, aopt, scale='scores', mode='normal', r=0):
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def m_shape(array):
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def m_shape(array):
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return matrix(array).shape
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return matrix(array).shape
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def esvd(data,economy=1):
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"""SVD with the option of economy sized calculation
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Calculate subspaces of X'X or XX' depending on the shape
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of the matrix.
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Good for extreme fat or thin matrices
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Numpy supports this by setting full_matrices=0
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"""
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m, n = data.shape
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if m>=n:
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u, s, vt = svd(dot(data.T, data))
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u = dot(data, vt.T)
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v = vt.T
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for i in xrange(n):
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s[i] = norm(u[:,i])
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u[:,i] = u[:,i]/s[i]
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else:
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u, s, vt = svd(data, data.T)
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v = dot(u.T, data)
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for i in xrange(m):
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s[i] = norm(v[i,:])
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v[i,:] = v[i,:]/s[i]
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return u, s, v
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