lxTc@ sdZddlmZddlmZejdddddd d d d d ddddddddddddddddddd d!d"d#d$d%d&d'd(d)d*d+d,d-d.d/d0d1d2d3d4d5d6d7d8d9d:d;d<d=d>d?d@dAdBdCdDdEdFdGdHdIdJdKdLdMdNdOdPdQdRdSdTdUdVdWdXdYdZd[d\d]d^d_d`dadbdcdddedfdgdhdidjdkdldmdndodpdqdrdsdtdudvdwdxdydzd{d|d}d~dddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddgZejdddddddddddddddddddddd d d d d ddddddddddddddddddd d!d"d#d$d%d&d'd(d)d*d+d,d-d.d/d0d1d2d3d4d5d6d7d8d9d:d;d<d=d>d?d@dAdBdCdDdEdFdGdHdIdJdKdLdMdNdOdPdQdRdSdTdUdVdWdXdYdZd[d\d]d^d_d`dadbdcdddedfdgdhdidjdkdldmdndodpdqdrdsdtdudvdwdxdydzd{d|d}d~dddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddgZejdddddddddddddddddddddddddddddddddddddd d d d d ddddddddddddddddddd d!d"d#d$d%d&d'd(d:d)d*d+d,d-d.d/d0d1d2d3d4d5d6d7d8d9d:d;d<dKd=d>d?d@dAdBdCdDdEdFdGdHdIdJdKdLdMdNdOdPdQdRdSdTdUdVdWdXdYdZd[d\d]d^d_d`dadbdcdddedfdgdhdidjdkdldmdndodpdqdrdsdtdudvdwdxdydzd{d|d}d~dddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddddgZdS(so Below are flex arrays with x,y,z points for numerical integration on a sphere with unit weights, a so called spherical t-design The design implemented below contains 241 points and provides exact integrals over the surface for polynomial functions on that sphere up to order 21. The design has been taken from http://www2.research.att.com/~njas/sphdesigns/dim3/ i(tdivision(tflexgX%?g:f?gA%gNwTG?ǿg ;fڿgwTG?ǿg:fڿgڨTG??g:f?gW*eTG??gA%?g%gBgҿg'ҿgʋ?g8?gtG?g8)>?g?g2g$UҿgHBgҿgsX=?gR?hg=?g ?h?g4O*?g~Ag#O*?g=gPO*gp=;?gQO*g?hgt?h?gG}g&3?g_}?g"rr?g3grr?g$53gХrrgwZ3?grrg7C}guh}?gJ?gR ?gUg,%@Ϳg  geB@Ϳg} gt@?g> ?g/@?g5?gp7ghVD$?gݰ?gkoaD$gɞ2?gYݰݿg=2?gKݰݿgj/L2ȿg;ݰ?g\2ȿgSYD$?gTWD$g"h?g]Bgyhg-./?g賾B?gB/?gPB?gO/׿gaͿBg/׿gW:h?g hg?U!gDn޹g6o;U!?g[g0 $޹?gg>޹?g ?g?F޹g<?g 3U!g 6U!?g1ܓ?gz1e,?gLg;J?g-e,g;J?gdI-e,g~4;Jտg5&-e,?g;JտglT?gޕg#?gϻeٿgE#gU&ݿgFe?gsfةݿgd?g;ѩ?gl!eٿg?gQ#?gk!#guF9gs?g^9F9?gX; ѿgkљgM ѿg!ۘg0'i ?gU?g 7 ?gԸF9gLF9?gԎB?gHNc%gʏBgSg/f%?gpSgoe%?gT?g@*e%g T?gҢB?gBg'J?g?Eh?g'Jgr?gEhg>?g| Ehg[޿g"Eh?g޿g'J?gnW'JgtcgcGbgc?g(_Si?gjGb?gi?gGb?g$iοgBGbg#iοghcgjc?gh?g3jzΔ?ghg$dѿgߨΔ⹿g;dѿgS2Δ⹿gud?ggΔ?gYhd?g h?g$hgWgOlH2?g"0?g"V]}?gglH2ҿglR]}?g2lH2ҿgS]}gkH2?g9]}g8Sgbˬ?g]=U?g jW?gGh=Uſg;mZ ?gWgs)[ ?gFWgZ gOݘW?gacZ g#=U?g=Uſgx>?gN,=X?g>g@C?gCJ=Xg6?nC?g~…=XgCڿgP=X?gvCڿg)>?g>gDD>?gK![?gD>ѿg*';eg 4+![ֿg3.;egKB![ֿgv,.;e?gB![?g-;e?g!D>?gD>ѿg?gg%gF%Ÿw?gb?g8w?g3X?g$dw޿g!g"0ӟw޿g?gg&\<;f?gSTG?ǿgtc4;fڿg/%?gMTG?ǿgX%g35vTG??g%g TG??g%?gL ;fڿg);f?ggҿgj0?g*?gk6Oҿgܺ/?g ?g8g?g *gҿg?gkҿgB=?gdzO*?gl@gA?hg)O*?gŒ?h?gfO*gi$?h?gO*g?hg;;g9?g r_3?gr_rr?gve3g׍}grr?gt}?gȢrrg s~}?gWrrg}gb3gax3?gd  ?g;_I@Ϳg` g>?g5@Ϳg@PJgPY@?g,f2g5v`@?g>},?g g ?gݰ?g2?gݰݿgsOD$?gK2?g3ZD$g ʞ2ȿg>$SD$gS^2ȿg`zUD$?gyݰݿguݰ?g&wBgQ/?gB?gyh?gC]/?gxhgύ/׿gTȀhg3/׿g^h?giB?gBg_޹gIg>޹?g}+U!g g!#U!?go?gk"U!?gm?gyU!g*e޹?gR޹g~6e,?g?gFC?gq>gχCڿgڊ>gVCڿg߼>?gBŅ=Xg\҄=X?gq>![?g;egQ5![ֿgOD>?gw;egWD>ѿg' ;e?g^D>ѿg;e?gD>?g26![ֿg ![?g9g5w?g^Њ?g[?grw?g,gw޿gWgh 5w޿gX?g?ggXTG?ǿg%?gDSG?ǿg P6;f?gN%g<;fڿg%?g%;f?g63%g&a;fڿgSG??gᖾSG??g;?g/ҿg??gҿgK?gA?gHҿgҧҿg|?g,?gFg:gęO*?gj]?hg}O*?g#;?g?h?gCO@g{?hg:?g?h?g6=gO*g5O*g6orr?gvd}gQBrr?g)3?g=}?g?3g|}g3?gS}?g1a3g=rrgUrrg/ǰ@Ϳg?g5C?gC=X?g9>gc=Xgk>?g&=X?g>gy=Xg&bCڿgMbCڿgk7";egD>?g#;eg~![?gD>ѿg,~![ֿgTD>?g8~![?gD>ѿg 9~![ֿgY (;e?g+;e?g>w?gV=?gVϟw?gg0p gC?g?gяg̎?gܟw޿gBw޿N( t__doc__t __future__Rtscitbx.array_familyRtdoublett_xtt_ytt_z(((sF/public2/ftp/pub/ccp4/6.5/ccp4-6.5/lib/py2/scitbx/math/des_3_240_21.pyt s