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We also!��l:y u�a�nݔalR(~+d>=istics.�� -�ng!�t!�F.�-. \=na�S!-,a bit "tongu�F-AkNt�=�Oa'Ay b;�)�P'Shaquille' 'ONeal' (')cYT _6h�W""-=�F$m 'Kazaam'DmrHlpbdMPI.i)� %F�9�>Nn$comp optim�Mif;(flo�o32 is. &,@useDynLib k� R_mpi��prod R_0> add1+ emcpE� R_km_B=gn � R_trinv.atm{4dgemm~@� }OldocType�<re�@ nces;O%��> Bigwwi�-W�!: \url{hek(r-pbd.org/}O-"s �Q ~$� RelY2N��!8 '\.rel\.dyn' a�Vf}0x8000W't�G2iE : O # Info�Sym\.=% Name 000� c .,a0 R_ARM_IRE8< VE %10r%��mIncid!9��xeK? n bi�A�n/w B�*��x(�61,�&�%�,�,.),b{�qd76�*dim!� !yLc('A','B','C','D'),cr3:7)�2H"B�i%kO%(B�$Adjac$ ���"�&$ #1.Vertex V�B %*% tI nAdj.H[29") {V|2.Ge|.YGYS\BZYg:8XGB)&�>gg�2E#tB�f� x1)`ad.delim("E:/denboer2009-K �q") ",8x1)= x1[,1] x3 - =9�J.$(t(x3�ulx's yrv pheno (2)>{y)= yyy v #��ut�?incipa�Cmpone^_ gene�)�%�p�$p��()!  &��c)a�YLcs jpeg("PCA.jpg") 0(pc) `[�{=4Jst-?or :Z�ALL>��"2"&#>Z �եj/2/1s�Qsfng PC 0PC2 pc��=�pc$x) 1 %A5] �2d-pc-s �� �I:<(pcx, aes(PC1,PC�ko�# M)�='_�Y(&=3l<cap�=T 6"�L!P8CwLK�M���(. It illu�Jat%&! s�ZMT- hemem+.-=elIA_�hjAI= -0.2):�3D !�B]lo�1�,� , AND PC3E�3d!� [,1:1!]* 's'y)�06], size= 2) ��,�6(� x<-c(0.5, 1, 1.5, 2, 2.5, 3) y6<-c(3.4, 6.3, 12, 21, 29, 44) y5<-c(3.9, 7.2, 14, 22, 36, 57) y4<-c(3.9, 7.9, 16, 25, 40, 66) y4_2<-c(4.3, 9.2, 17, 22, 40, 51) y5_2<-c(4, 7.8, 14, 20, 30, 41) y6_2<-c(3.7, 6.5, 13, 18, 25, 33) chart.cex<-1.5 lwd.2<-2 col.4.1<-"#B0B0B0" col.5.1<-"#FFD5B0" col.6.1<-"#D0D0FF" col.4.2<-"black" col.5.2<-"orange" col.6.2<-"blue" pch.4<-17 pch.5<-15 pch.6<-19 plot (x, y4, pch=pch.4, cex=chart.cex, col=col.4.1, xlab="Data set size, millions of records", ylab="Time taken, minutes") lines (x, y4, col=col.4.1) points(x, y5, col=col.5.1, pch=pch.5, cex=chart.cex) lines (x, y5, col=col.5.1) points(x, y6, col=col.6.1, pch=pch.6, cex=chart.cex) lines(x,y6, col=col.6.1) points(x, y4_2, col=col.4.2, pch=pch.4, cex=chart.cex) lines(x,y4_2, col=col.4.2, lwd=lwd.2) points(x, y5_2, col=col.5.2, pch=pch.5, cex=chart.cex) lines (x, y5_2, col=col.5.2, lwd=lwd.2) points(x, y6_2, col=col.6.2, pch=pch.6, cex=chart.cex) lines (x, y6_2, col=col.6.2, lwd=lwd.2) legend ("topleft", legend=c("Version 0.0.1 on 4 worker nodes", "0.0.1 on 5 nodes", "0.0.1 on 6 nodes", "Version 0.0.2 on 4 worker nodes", "0.0.2 on 5 nodes", "0.0.2 on 6 nodes"), col=c(col.4.1, col.5.1, col.6.1, col.4.2, col.5.2, col.6.2), pch=c(pch.4, pch.5, pch.6, pch.4, pch.5, pch.6))� maximize_wrench <- function(H_matrix_input, bounds_tuple_of_numeric, direction) { positive_fx_direction_constraint <- a_matrix_lhs_direction(H_matrix_input, direction = direction, bounds_tuple_of_numeric) indices_for_muscles <- 1:ncol(H_matrix_input) fmax_info <- lpsolve_force_in_dir("max", positive_fx_direction_constraint, indices_for_muscles, nrow(H_matrix_input)) }����1  !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~�������������������������������������������������������������&��, 5text��m��,&��,&6(� x<-c(0.5, 1, 1.5, 2, 2.5, 3) y6<-c(3.4, 6.3, 12, 21, 29, 44) y5<-c(3.9, 7.2, 14, 22, 36, 57) y4<-c(3.9, 7.9, 16, 25, 40, 66) y4_2<-c(4.3, 9.2, 17, 22, 40, 51) y5_2<-c(4, 7.8, 14, 20, 30, 41) y6_2<-c(3.7, 6.5, 13, 18, 25, 33) chart.cex<-1.5 lwd.2<-2 col.4.1<-"#B0B0B0" col.5.1<-"#FFD5B0" col.6.1<-"#D0D0FF" col.4.2<-"black" col.5.2<-"orange" col.6.2<-"blue" pch.4<-17 pch.5<-15 pch.6<-19 plot (x, y4, pch=pch.4, cex=chart.cex, col=col.4.1, xlab="Data set size, millions of records", ylab="Time taken, minutes") lines (x, y4, col=col.4.1) points(x, y5, col=col.5.1, pch=pch.5, cex=chart.cex) lines (x, y5, col=col.5.1) points(x, y6, col=col.6.1, pch=pch.6, cex=chart.cex) lines(x,y6, col=col.6.1) points(x, y4_2, col=col.4.2, pch=pch.4, cex=chart.cex) lines(x,y4_2, col=col.4.2, lwd=lwd.2) points(x, y5_2, col=col.5.2, pch=pch.5, cex=chart.cex) lines (x, y5_2, col=col.5.2, lwd=lwd.2) points(x, y6_2, col=col.6.2, pch=pch.6, cex=chart.cex) lines (x, y6_2, col=col.6.2, lwd=lwd.2) legend ("topleft", legend=c("Version 0.0.1 on 4 worker nodes", "0.0.1 on 5 nodes", "0.0.1 on 6 nodes", "Version 0.0.2 on 4 worker nodes", "0.0.2 on 5 nodes", "0.0.2 on 6 nodes"), col=c(col.4.1, col.5.1, col.6.1, col.4.2, col.5.2, col.6.2), pch=c(pch.4, pch.5, pch.6, pch.4, pch.5, pch.6))� maximize_wrench <- function(H_matrix_input, bounds_tuple_of_numeric, direction) { positive_fx_direction_constraint <- a_matrix_lhs_direction(H_matrix_input, direction = direction, bounds_tuple_of_numeric) indices_for_muscles <- 1:ncol(H_matrix_input) fmax_info <- lpsolve_force_in_dir("max", positive_fx_direction_constraint, indices_for_muscles, nrow(H_matrix_input)) },��L�� ���pD��?6�8�x+�?��(0�?-�]#�?��F���?�^�z�?z" ��?����j�?�vل�?(rX�B�?�V�?i�qa�?5�~xxx�?����O�?���hE�?���%T�?�S�/v��?��\�l,�?%�YUUU�?v����?1��*��?r�R6�d�?ow����?^����K�?�?�z��M��?��$^�X�?.�Ӛ��?$��1�?��ȡbA�?s��,d!�?�%�x��?���o���?��MąQ�?Z���j�?Q�M|��?G�&M�?�)���?�n¯���?٤S���?U�����?5�c[�?5�~xxx�?Fwo�yp�?�OL��?�g3$1$�?Bϋwe>�?4�)���?��B�3�?@O�؉��?-ީ/4�?�DA���?~N7 �0�?a�6�lt�?� �ɑ��?z���Ф�? �?H�>�L��?~Fߩk9�?�P���?Z�|6>�?E���^x�?N7E�$I�?r?�}�?��N���?oM{��?��Q���?a�n����?����)�?b9���?�/��ZT�?Z�ْ��?��n��?a7Eo�5�?��~Y��?��t����?^Z����?E0��-��?�@�����?�AX�-��?�k�v�?Df��k�?�?>|�x�T�?�?{��x�?��z�r]�?ç� ���?���:���?g����?k�jP*L�?�n�mz��?���_K��?�����?�ˠ����?hN�&�?�X�y���?ҟ�xb��?w���L�?�8����?��-]@��?��и[�?26��6v�?�&���6�?#����?n�ϑ=�?C�����?�C䐶�?�ҷ�?�~�\��?_"�ٿ@�?'��u��?���`V�?E�%F�?^��dF�?{�R��?O����k�?,�iddd�?j��T�?�}��� �?333333�?|q�$ ��?-�A+�?nh�d l�?��I�xP�?��+Z_�?�8���?�xe0��?o��#��?K �j��?,���Y$�?28�q��?���oX�?�u �T��?X��=/V�?��߬��?�?��� ��?�(>�K��?��6����?���aۙ�?���GN��?��?�?��b^��?���>� �?��I�&�?�~�'��?����Ϸ�?��[��?v3�A..�?BG�3�B�?b8^�7��?Ja�3��?m�[R[I�?mB/�T��?�q�K3��?ו�ڙ��?�[�t�=�?M쮧���?_�$�U��?{�P|��?��F�h�?C��7���?� ���X�?#Ե�ķ�?��z�K��?���k���?�5&iZ�?2�p<��?�p�h�?�?ٹ�?����?E0��-��?ΤIA���?���k�?�30<�y�?�x�$��?ݒ��.��?r'A�V��?3�Y��?�x�����?t�Av�?n�����?�{z��A�? 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5text��m��,&��,&6(� x<-c(0.5, 1, 1.5, 2, 2.5, 3) y6<-c(3.4, 6.3, 12, 21, 29, 44) y5<-c(3.9, 7.2, 14, 22, 36, 57) y4<-c(3.9, 7.9, 16, 25, 40, 66) y4_2<-c(4.3, 9.2, 17, 22, 40, 51) y5_2<-c(4, 7.8, 14, 20, 30, 41) y6_2<-c(3.7, 6.5, 13, 18, 25, 33) chart.cex<-1.5 lwd.2<-2 col.4.1<-"#B0B0B0" col.5.1<-"#FFD5B0" col.6.1<-"#D0D0FF" col.4.2<-"black" col.5.2<-"orange" col.6.2<-"blue" pch.4<-17 pch.5<-15 pch.6<-19 plot (x, y4, pch=pch.4, cex=chart.cex, col=col.4.1, xlab="Data set size, millions of records", ylab="Time taken, minutes") lines (x, y4, col=col.4.1) points(x, y5, col=col.5.1, pch=pch.5, cex=chart.cex) lines (x, y5, col=col.5.1) points(x, y6, col=col.6.1, pch=pch.6, cex=chart.cex) lines(x,y6, col=col.6.1) points(x, y4_2, col=col.4.2, pch=pch.4, cex=chart.cex) lines(x,y4_2, col=col.4.2, lwd=lwd.2) points(x, y5_2, col=col.5.2, pch=pch.5, cex=chart.cex) lines (x, y5_2, col=col.5.2, lwd=lwd.2) points(x, y6_2, col=col.6.2, pch=pch.6, cex=chart.cex) lines (x, y6_2, col=col.6.2, lwd=lwd.2) 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