tzeg6@T+ f,c>o⌻wRW/ ‹KgMzPny\F7nXoāKJg EB? Cez>^^$/fЁ1. ?c6ir;*{4N;@a-ɉ53j`?<:A0׶,)ՈGsB =- lN i|E2ZyCFasj8||wbBGșF^dm‡uzND5f BBEm:r.۟v1h!\+(E _"Il̚TZeyZw FGd A$Bq񏛩F ϰC2Ď;}4h9҃j1~co$v27#7ύ֕0x^3/#_:Ҧv- ["$ k|B]RW8Q,cz4L4e 'ݲ%/@{'I_N U̒% l\1Bted/A|#4/]];OǛ)̙oDY#|qub 6.]Y1 Y/ʟ(9h\І+2F{Gug>#.~.Krh D2Vh(2\)d8+VZB]RW8Q,cz4L4e 2=3ވІqW[=?aB]RW8Q,cz4L4e aU Y$.q[StR9'(TMk?*N(=coָ7($3+4W\mbU6 dܠUxJ b?eQA9ǩtShck=<1I F &m-郃A"M$41HL`H$־HxnR6<\7JĨ}`݈K 74\ 5WCG샻F}L`IE{us<KW!:da\[3/ڡ  V(ˡŮxܧю> ʕeY3-h9 |z>H:h"rduh)6J7YoK >;+W/YB.7%ab?&M] ӝEl\ !*ZgUd*Į&rkKeB8Ӻ.1b$FW+QˏЌ(:͟ԟQ .rUje96Go pkVGg}u+cx!ٲ'm .(5-p}D {XáS8KIKq+ ~^k fF7%'Bs*o3Tث8nn&,`\fQ΍Dd[ 9aH6y.@' +Q| B?}GLR^W>L}ñ \ ~.(9>R!8_̀KcSI)?:>qm>Zi^!1Ă%Nf/'aV? =Q ҆,,v$go]KxV!KkU|fq^Vg}'ADo* ~X<?$U?4;%) &$$ꇇwe6mmp:4Slu.<4hh#N!1y 3LX91Tnz@G2}I'7Ez^ +n;X޸ a8Ûʔ}upⶖE%w7_Q$ߟe0-"0]$SIsƣȯsL!#T̰"#=& >]8F'EX3m}MRES&#Jz,2Ŝ=g0 tJn ^q9/3f-+L}3B;ҫȖ9V>B)x%Bf!h|#U/@}~dDs])H\-کuF'FG,i$݈ nLfBmr kYwLBU C,%_~ ik7JoFP>eNC]u1ݕbY`!gmTI1AYd?AOtצYQx9P12v)zz4 jԛu!Fy S_M'zv6Uz44< -Ԇ&*M%ћϒH.X;:STE~0GJİ KQ>.Ww>̓hmj) 6|@.Ez n1띴pv*Š;ȫi6IKwd{ygXV1n&f), S6eźU7KŎ_VYu]pIc`;Mr'NiHG}/xQ瑄&XL׎g:tٛ/d8mGKImo6VzEeQ-)[^R*Bذ1"ٌ'?1Sp1t3ZcJT003lLle<`CΜ~ 0YGYe3PW8rоmZ^ }nH,|hr-)iG/i> JAMA For an m-by-n matrix A with m >= n, the singular value decomposition is an m-by-n orthogonal matrix U, an n-by-n diagonal matrix S, and an n-by-n orthogonal matrix V so that A = U*S*V'
  •  JAMA Pythagorean Theorem: a = 3 b = 4 r = sqrt(square(a) + square(b)) r = 5 r = sqrt(a^2 + b^2) without under/overflow
  •  PHPExcel
  • Classes and interfaces

    PHPExcel_Cell_IValueBinder

    PHPExcel_Cell_IValueBinder

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    PHPExcel_Cell

    PHPExcel_Cell

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    PHPExcel_Cell_AdvancedValueBinder

    PHPExcel_Cell_AdvancedValueBinder

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    PHPExcel_Cell_DataType

    PHPExcel_Cell_DataType

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    PHPExcel_Cell_DataValidation

    PHPExcel_Cell_DataValidation

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    PHPExcel_Cell_DefaultValueBinder

    PHPExcel_Cell_DefaultValueBinder

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    Constants

     

    PHPEXCEL_ROOT

    PHPEXCEL_ROOT 
     

    PHPEXCEL_ROOT

    PHPEXCEL_ROOT