Created
April 29, 2016 17:38
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import numpy as np | |
def ceil_div(x, y): | |
return -(-x // y) | |
def out_dim(S, X, padding, strides): | |
return ceil_div(X - S + 1 + 2*padding, strides) | |
def fconv_slice(q, S, X, padding, strides): | |
qs = q * strides - padding | |
x1 = None | |
for s in range(S): | |
x = qs + s | |
if x1 is None and x >= 0: | |
x1 = x | |
f1 = s | |
if x < X: | |
x2 = x | |
f2 = s | |
return slice(f1, f2+1), slice(x1, x2+1) | |
def fprop_direct(I, F, O, padding, strides): | |
C, H, W, N = I.shape | |
C, R, S, K = F.shape | |
K, P, Q, N = O.shape | |
qSlice = [ fconv_slice(q, S, W, padding[0], strides[0]) for q in range(Q) ] | |
for p in range(P): | |
sliceR, sliceY = fconv_slice(p, R, H, padding[1], strides[1]) | |
for q in range(Q): | |
sliceS, sliceX = qSlice[q] | |
slicedF = F[:,sliceR,sliceS,:].reshape((-1, K)) | |
slicedI = I[:,sliceY,sliceX,:].reshape((-1, N)) | |
O[:,p,q,:] = np.dot( slicedF.T, slicedI ) | |
N = 1 | |
C, K = 1, 1 | |
H, W = 4, 4 | |
R, S = 3, 3 | |
strides = 1, 1 | |
padding = 1, 1 | |
P = out_dim(R, H, padding[0], strides[0]) | |
Q = out_dim(S, W, padding[1], strides[1]) | |
dimI = (C,H,W,N) | |
dimF = (C,R,S,K) | |
dimO = (K,P,Q,N) | |
I = np.ones(dimI) | |
F = np.ones(dimF) | |
O = np.ones(dimO) | |
fprop_direct(I, F, O, padding, strides) | |
print O[0,:,:,0] |
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