: BV15005

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Transcription:

29 5 26 : BV15005

1 1 1.1............................................. 1 1.2........................................ 1 1.3........................................ 1 2 3 2.1............................................. 3 2.2............................................. 3 2.2.1......................................... 4 2.2.2...................................... 4 3 5 3.1........................................ 5 4 6 4.1 1............................................ 6 4.2 2............................................ 8 i

1 1 1.1,.,.,,,,. 1.2.,.,.,.,, Exsel.. 1.1 ( ).,,.,,. : SAS, www. sas. com/ ja_ jp/ insights/ analytics/ machine-learning. html ( ),, 1.3 1.2.,.,.,,.,.,,,.. :http://cdn-ak.f.st-hatena.com/images/fotolife/u/ura_ra/20111026/20111026235506. png,. 1

1.3 1 1.3 (,, ). x i (i = 1,..., n), u = w 1 x 1 + + w n x n., w i ( ), b.,. h. y = h(u) 1.4 ( ). n n + 1., n i n + 1 j w (n+1) ji, b (n+1) j, u (n+1) j., n + 1 i z (n+1) i, h (n+1), u (n+1) j = i w (n+1) ji z (n) i + b (n+1) j, z (n+1) j = h (n+1) (u (n+1) j ).,, u (n+1) = w (n+1) z (n) + b (n+1), z (n+1) = h (n+1) (u (n+1) ).. ( ). x i u i w ji, u j b j, u j, u 1 = w 11 x 1 + w 12 x 2 + w 13 x 3 + w 14 x 4 + b 1 u 2 = w 21 x 1 + w 22 x 2 + w 23 x 3 + w 24 x 4 + b 2 u 3 = w 31 x 1 + w 32 x 2 + w 33 x 3 + w 34 x 4 + b 3., 2 2 h, z j = h(u j ),. l, 1, l, ( ). y, x, w (2),..., w (L), b (2),..., b (L)., y = N(x, w (2),..., w (L), b (2),..., b (L) ), 1, w = (w (2),..., w (L), b (2),..., b (L) ), y = N(x; w). N(x, w), w., 1 x d., M, D := {(x 1, d 1 ),..., (x M, d M )} 2

2..,,.,,,., 0 ( < u 0), f(u) = 1 (0 < u < ) ( ), 1 f(u) = 1 + e u ( ), 0 ( < u 0), f(u) = x (0 < u < ) (Relu ),. 2 N(x, w) d m. E(w),, 2 0. ( ), 0,.,,.. 2 (1) (2) (3) 1: 2.1,.,., [ 1, 1],, (, )., 2 E(w) =. M (d m N(x, w)) 2 (1) m=1 2.2,., 0 9. 2,. 2,. 3

2.2 2 2.2.1, d = 1 p(d = 1 x). x d,, 0.5 d = 1,, d = 0. p(d = 1 x),. w, {(x m, d m )}. y(x, w) p(d = 1 x) y(x, w)., w,. w, {(x n, d n ) n = 0,... M}, p(d x; w),. d = {0, 1}, p(d x) = p(d = 1 x) d p(d = 0 x} 1 d., p(d x) = y(x; w), p(d = 0 x) = 1 y(x; w)., w, w. w, M M L(w) p(d m x m ; w) = y(x m ; w) dm {1 y(x m ; w m )} 1 dm m=1 m=1.,., M E(w) = [d m log y(x m ; w) + (1 d m ) log{1 y(x m ; w)} 1 d m ] (2) m=1.,,, u p(x, d = 1) p(x, d = 0) p(d = 1 x) = p(x, d = 1) p(x, d = 0) + p(x, d = 1), p(d = 1 x),.,,. 2.2.2, l = L C 1,..., C K,. y k C k., p(c k x) = y k = z (L) k, x.,,,,,., d n = [d n1,..., d nk ] T (d nk = {0, 1}) 4

3, 1, 0.,, x m 2, C 3,,.,, d m = [0, 0, 1, 0, 0, 0, 0, 0, 0] T p(d x) = K p(c k x) d k k=1., {(x m, d m )} w L(w) = M p(d m x m ; w) = m=1 M m=1 k=1 K p(c k x m ) d mk =., E(w) = M m=1 k=1.. M m=1 k=1. C k,, p(c k x) =., u k = log p(x, C k ),, p(c k x) = K (y k (x; w)) d mk K d mk log y k (x m ; w) (3) p(x, C k ) K j=1 p(x, C j) = y k exp(u k ) K j=1 exp(u j).,., 1, u (L) 1,..., u (L) K u 0. 3,., E(w)., E(w). E(w), E(w)., w E(w),., w,.,.,. 3.1, ( E), w., ε, w (t+1) = w t ε E.,. 5

4 4, x 1 12000, d 1 0.,. 1,. 100000, 0 1, 0., Python3. 4.1 1, 1 10000, 10001 12000.,, W (1) 10000.,, 10000,. 2: 1 0.8771 0.8955 0.00091727 0.00999064 0.15907571 0.8771 0.8955 0.10057659 0.09887872 0.18051851 0.8771 0.8955 0.1080657 0.10665519 0.18466015 0.8771 0.8955 0.11097459 0.10966388 0.18643082 0.8771 0.8955 0.11363979 0.11241542 0.18790773 0.8771 0.8955 0.11599377 0.1148361 0.1894229 0.8771 0.8955 0.11744841 0.11633304 0.19034466 0.8771 0.8955 0.11867436 0.11759382 0.19114192 0.8771 0.8955 0.12029217 0.11925356 0.1922043 0.8771 0.8955 0.12175154 0.12074631 0.19331464 3: 2 0.8771 0.8955 0.0115646 0.0005512 0.01035856 0.8771 0.8955 0.10456652 0.10290343 0.10070241 0.8771 0.8955 0.11414771 0.11228106 0.110682 0.8771 0.8955 0.11836094 0.1164302 0.11507788 0.8771 0.8955 0.12130393 0.11933224 0.11814115 0.8771 0.8955 0.12396341 0.12194714 0.12088747 0.8771 0.8955 0.12563434 0.12359076 0.12261078 0.8771 0.8955 0.12660055 0.12454497 0.12361156 0.8771 0.8955 0.12849383 0.12641595 0.12557158 0.8771 0.8955 0.12999612 0.12789311 0.12711388 6

4.1 1 4 5 4: 3 0.8771 0.8955 0.00970629 0.00175097 0.0040315 0.8771 0.8955 0.02310494 0.05001018 0.13409462 0.8771 0.8955 0.02309829 0.05014658 0.14298214 0.8771 0.8955 0.02305733 0.05021396 0.1498932 0.8771 0.8955 0.02301883 0.05025403 0.15253129 0.8771 0.8955 0.02297426 0.05028766 0.155922 0.8771 0.8955 0.02292671 0.0503191 0.1587535 0.8771 0.8955 0.02288849 0.05033958 0.16073094 0.8771 0.8955 0.02285403 0.05035519 0.16230821 0.8771 0.8955 0.02281463 0.05037377 0.16383588 1,,., non-prime., W (1),.,.,. 7

4.2 2 4 4.2 2, 1 12000, 10000, 2000 (,. ).,, W (1) 10000.,, 10000,. 5: 1 0.8802 0.88 0.01485245 0.00318149 0.00349706 0.8802 0.88 0.01680389 0.1149435 0.11601032 0.8802 0.88 0.01657757 0.12039401 0.12142266 0.8802 0.88 0.0163962 0.1257257 0.12673309 0.8802 0.88 0.01627137 0.12868517 0.12968375 0.8802 0.88 0.01615666 0.13029208 0.13128669 0.8802 0.88 0.01604868 0.13284149 0.13382918 0.8802 0.88 0.01595806 0.13438035 0.13536133 0.8802 0.88 0.01587439 0.1354013 0.13637766 0.8802 0.88 0.01580518 0.13641956 0.13739149 6: 2 0.8802 0.88 0.0136283 0.00801849 0.1664035 0.8802 0.88 0.1096312 0.11143688 0.1662557 0.8802 0.88 0.11499672 0.116709 0.16624038 0.8802 0.88 0.11985764 0.12151818 0.16622376 0.8802 0.88 0.12258316 0.12420954 0.16621461 0.8802 0.88 0.12471879 0.1263274 0.16620672 0.8802 0.88 0.12620164 0.12778398 0.16620239 0.8802 0.88 0.12767274 0.12923725 0.16619751 0.8802 0.88 0.12938868 0.13094466 0.16619086 0.8802 0.88 0.13120046 0.13274288 0.16618423,,., non-prime., W (1),.,.,., 1. 8

7: 3 0.8802 0.88 0.01007679 0.01704089 0.00308091 0.8802 0.88 0.12240685 0.12483788 0.01330836 0.8802 0.88 0.12676277 0.12907985 0.01290378 0.8802 0.88 0.13126434 0.13348154 0.01258694 0.8802 0.88 0.13357271 0.13574469 0.01234017 0.8802 0.88 0.13496128 0.13709747 0.01213071 0.8802 0.88 0.13626672 0.13837905 0.01192516 0.8802 0.88 0.13798484 0.1400699 0.01175023 0.8802 0.88 0.13927062 0.14132954 0.01157717 0.8802 0.88 0.14053134 0.14256884 0.01140645 2..,.,.,. [1] David M.Bressoud,,,, 2004. [2], -C -,, 2016. [3], Deep Learning-Python,, 2016. [4], Python 3,, 2012. 9