""#$ %&! ' # %!"# ( )*+,-./, 0( *+,-! "#$%&$ ' # ()*+,- $%./ %&:; -* <=.1)!. )./ 0. / 0. 5C(45DE % & / *( /F GH3IJ3KLM#CN O J 3P
|
|
|
- Bernice Bridges
- 5 years ago
- Views:
Transcription
1 "" %&! ' %!" ( )*+,-./, 0( *+,-! "%& ' ()*+,- %./ %& -* =.1)!. )./ 0. / 0. C(4DE % & / *( / G3IJ3MCN O J 3P 23 JR3STUJV>Y 3' 0 Z[\ ] &' %&(^_`a-* bc!3' 4 ()*+, (-. % % %! " "! ( )*+,-./, 0( *+,-!" ""% & ' //1 * (/ '! & " 6./ 0( 1 )7 / )3./ %&' ' 1"" (0/.).' 3 8 './0( 6 )0/ / ) " 88) // 0 ). ) 0(.1)!. )./ 0. / 0..'0( +"" ) 18.1".' //1 ". /. 0(.'*( ) /.10(.' // ( 0 ) /. "(.). 3 )" / 0 3)1 ") 0 1/8 ) / ) ' 1 3 / )0( 3 (" )10 ) 0( 2 0( ) ' 0.3' 8 ' '0( )." 0! ( )& //1 ) ) ) ". 0 3' ( ) "( 0 // ) ) "( 0 ' / ).'.8. 3 " '0( ) ) % & * & * & ( % + ) & ' 0 30 ) ' " 3.', 1 0. " 0 80( ) 0 3 ) "( 0 * 6 ) "( 0 6! ). ) 6 "( 0 61/ 0 ) "( 0 6 ) ) "( 0, % %
2 *1 ) *1 ) 3'- ) "( 0 // ) './0(. 0 ) ". 0.' //1. 3 //1 * (/ " 0 8) ' 3 ) "( 0,! 6 ' 3 0 "" ) 6 "( 0, 6 1 (. '. 0 ) "( 0,! 6! " ) "( 0 ( /.) /. "(.). 3 )" / 0.'% )/ //.0( / ) " ). 0.). 0 8 ) 0( 00( ) 0. ( " 8 0 0(..)6 )/ //.0( % 0( ) "( 0 3)../ ).8 ) 0( 00( ( -, )0(.1 ( 0( 3 0-, 01 8,.. 0 ) 1 0 0( 0%, /. 3). ) 6 ) (.0( 0( 0( ( 13)./.'0( )/ //.0( 0 )( ) 0 ) 0 ) 01.' 3)1. 0 3' 01 )3( '. 6 ) 3. '. / '1 30..'. 0. " ). 8 (. 0 3 ( 8 " 0 8(. ( 8 ( 0 ) 3 "0. 0( " 3 ) ' ) ' 3( " 3 8 ). 0. ) "( ). 0..' 01 '.1 " 3.'0(.8. 3 ( 8 ". 0 '. ) './ ) " " 0.. 0(!1. 1 0( '. ) 0 0 ( 8 '.1!( 0 & ( '.1 '. ) " 3 & (.! ) ( ' 00( ( 8 3. './.1 +"" ) 18.1" ". 0.' 0.0 =..1)!. )./ 0.0( '. / 0. 8 ( *( 8. ) )3. >! 10) '.1, / )1 1/ ". 0.' 1) ( *( 8..0 " ( './0(. 8 ). / 0..' "1 0 0 & " ).( 8 ". 0 './, / / ) (1 = ). ( 0 ) './ )0. 0 ) 0.3 ( " 3 & ). ". 0 8 / './ 0( +"" ).1!( 6 (.'! )3. >! 10) )3. >! 10). './0( 0.06 =. '. / 0. +"" ) 18.1" 0 / 0 8 " 0 ).), ".). " 0( 1 3. =.' 3' ( ) '0 (01"" /.) './0( ) ) )1 ) ". 0.', / ) ( ( ( 0 ).'0( =. / // ) ' 1.'0( ).1" ) ( ". 06 ) ' 1.' 1) 0( ) ( 8 "). ' '& ( 3( ( 0. ) 0(.'. 3/ 3. './0( 0 ) 0(,.0. / 0. +"" ) 18.1".' //1,.0 ) 3. 1 ).'.! './0( 0.0. / 0..) " 6 0 ) 1 ).'-! './ 0( //1.0( './ =.. = ) /.'& " & ( "'./0( ) 0.3 ". 0.'*( "1. / 0. =.. / 0.. / )!. )./ 0. / 0. +"" ) 18.1".' //1. =.. '1 0( " " 3.' ) "( 0 & (.! './0( +"" ) 18.1".' // ( " 3 './0( ) 0.3 ". 0.' 1) 3 0) 3./6 ") 0 % ( 8 3. './ ) ) /.10(.' 3 0 0( *.'* (/ 8 '.1 6/ /8 0 /.'0( " 0/ 0.'.).."( 3
3 =& &'()*+,!" " CM - J MJ 7&((+1 %+' % G4 OI!'=%! G!'%' " G" G4 Y MJ I44 a Y MJ V O M I O 6 " G M % V J V=&&&& J! Z J Y J" % MJ J ( f6 M! B I % %&&'" M,@4 M 4 M J G! +]"!" %&' J G MJ T GIJ M M M M G 4 VV V I'& OG S GGI B@ M% S GGI / M %S GGI MJ %2 MJ! N '" 2 %&' MJ 7&((+1 %+' G 4 M% G4 J 4!" J VI M MJ N '] Y M S GGI / M IMJ IJ %&'!(&) * (+'*,-*. +' I J 3 M G N G M! 1 Y O c I4" S GGI / M
4 *1 ) *1 ) 3'- ) "( 0 // ) './0(. 0 ) ". 0.' //1. 3 //1 * (/ 0 0 "( ( 0 / ) ) 3. 8! 10) )3. '. 0( / ) ( /1 0( 0 ) '. 6 ).1 )3. & 0( ' ( ).3 ).3 0( ) " "" (.'0( ) 0 ).3 ) /. 0( 8.'(. / ).0 " ( 00( ) ' 1 ' ) 0. 0( ).3 ) 0.3 +"" ) ).3 6 ) ) 0.3 ) / 3) ' ( 8.'' 1 ( ' 1 ) ) / '1 0( /. ' ( 3) ' ( 0( '. 3( 0 8* /) ) 0 3./8 0( ). 1""!( = 0 0.!( = 0 3)1 0( ( +" 0.0( 0( 3) ' 3 0..'0 1 ) 0(. 0 0 "( 3 ) 3( "( 3 ( ) 0 0 "( ' ) ". 0 ) '. / 0..).3 0 ) ) 0.3 ) ) 0.3.1)!. )./ 0 ) ) 0.3 +"" ) =. 0 0 ).3 6 ) ) ) ).3 ) ) -(. 0( 0 0.3, 0 ) 0.3. )!( = 0 ).3 * / ) )0 )0. ).3.' ) 0(.1 ( '. 0( ) //1 /. ' '0 - )(!( & 2! 2 3' " "( 33.)1/.). 3 ) " ). 0.). 3 ) 0 0. ( ( ) ". 06 ) ". 0.' // './ 0 / 0.0 /!.)8 0
5 @ " 0 ).(. 0 ). 0 ) 1"0 / 1"0 / 1 0 ) 0(. 0 0 "( 33) ' 3 0. '. 0( ) 133..' //1. 0( 8.') 0(.) " ). 0.) ( 3) ' ( 6 ) 1 3.' //1 ( 8 0.0( '.). '. / / 0.. ) 18.1" - ). / 0..6 ( (. / 0. ) ) 18.1" +0 8(. / 0. 8) (1 /8-1 (.. / 0. +"" ) 18.1" 3 6 ) ) ).3 ( " 0 " 3 /.' './ 0( 3 ) ) 0.3 ( " 3 / "0 0(. / 0 ( /. )!.) 1 1/! '. / ). 3.'@ )!.) //1 //1 * (/ 1! 0 ). 1 1/8 2! 2 ( ".' ) 0(.1 ( '..0( ) //1 0( ).3 ) "( 3". 0. '. 2! 2 0 / 0 3" ). 0.). * & ++ *, - ) (%(&,) --./ 0 +,* * /1 '(,) --- +,* * /1 ',) ----!",.& -----!" 0!%&"%' % &" 6 0 )+ ', * 2! 2 )" ( *,' /.10(.' // ( ) *( >* ' ', /1, 1(,2( // 0 ) 8. 0( +"" ).1)!. )./ 0.' // ) ". 0 ) ) 0.3 &. + '& 0(.'/.) // / ) ' 1 3,..'") 0 2 0(.'/.) // / ) ( 3.'. ") 0 // 0( 2@ 0( 0.! / 0 ( 3! 8 0 ") 0 //,1/8.'") 0 1. C - 0 ( 3 -.'. ") 0 //.!. 0(! // ) 0(.'") 0 & 0(!@ // 0(.'") 0 //!. (0! // 0( 3.'") 0 // ".. 0 & &,/',( 2! 2 0 " '. /.10) ) 0 ) (.33)1 ) / ) ).." /. 0 )0( ' 1) 0 (0'.) ( /.) ( )" ") 0 /1)0 ")..0 ) 0. 0( 3). ) " 3 (. /.) ") 0 ( ') 0 1 ' 3..' / ) ( 1 ' 3.'0 0( / 0( / )'. ( 0 / 0 ) ' ) 0( 3 / 0 ) ") 0 ( ). 6 ( " ( 0. ") ". '1 )") 0 3( 30 ( /.) 0 / 0 1 ) ( " 3 / 3. 0.'0 0 0( ") 0.'( 3( ' ( ") ( ) 8 ) ) 1 ) 1 ' 3 ( '1 30. )") 0 ) 0". 0. ) 3 "0") 0 (0 (. 1 ' 3.'0( '1 30. )") 0 ") ( 0( 1 ' 3.'1. ") ' 1"0 3..) 0 )1. ") 0. 0 " 0. 0( 1// 0@ ) (0) 0
6 BIMJ MJ BIMJ '!" %&'!E(&) * (+'*,-*. +'! * 4@ M J % ] GG " 1 Y O J 4 S GGI / M %S GGI MJ %2 MJ = N C44 ]!" %&'!(&) * (+'*,-*. +' % cc]p 3]P &'.T - M I Y%.4@ % - MJ Y M & 3T E M V Y% 34@ % E MJ Y M & *4@ % M M I Y& N4@ % M Y& c4@ % M I! M T 4 " Y
7 . 0( ) 8 ) 1 ' 3 0( 0( ) 1 ) 1 ' 3 ( 3.)..' / ) ( 0.' 0 ) (08. ( 0( 3.' / ).' )") 0 './ 0. 0.". 0. // 0( 0.' 0 // ( 0 3 )( (0.' / ) 8. 0( 0 ) '1 30. )") 0 //.33)1 ) 0( ) 0( 0(.'0..0(.'' 0'.1 ' )") 0 3 './ 0. 0.". 0. '0 0( 00( 3 ") 0 6 '1 30. )") 0 0( 0 3./") 01.' / )'.) 3 './ ". 0. ( ' 0") 0 3./" 3./") / )'.) ") 0 (. ) 0) '.) ( ") 0 3 "0..'0( /.) '.). * ', &' ( ") ). )0( ". 0. " 0.'0( ") 0 6 / )C 0 " ( / ) ( 0( 3. ") 0.33)1 ) 0( / ).') 1 ) ) (0)/. ". 0. 0( / ).') 8 ) "..'0( ( ". 0.,.3..) 0 1"0 0( ") 0 ( ) 8 0 ") 0 ) (0). ) 1 )0( ) 8 ) ) 0( ) 0(.'") 0 ) 6 1 )6) 8 ) // 0(.'0( ") ". 0. // ( 0 3 )( (0.' / ) 8. 0( 0.'") 0 ' // 8) 6 %* - '1 ),)'1(00. ',( */* ' & 3 // ) 0. 1/8 './ 0. 0( ) 8 )6 ) 1 ).33)1 0( 0.6 " )1 ) ) 0. 1/8 './ 0. 0( ) 8 )6 ) 1 ).33)1 0( 0.6 " )1 ) 0 0( & 3. & 0( ( (0(.1 0(, 0( '0( & * ' ( ) )0( 3. ' 01 )" 0( ") 0 " 0 ) (0) 6 1 ) ) 8 )8 ( ") 0 (. ". 00( / ) ( ". 0. / ).'0( ") 0 (. 3./") ) '.) 1 ) 0( 0. / ).'0( ") 0 ( ) 1 ).'0( ") 0 ) (0)/. ". 0. 0( ) 8 ) ( 3( ) 0 ) 0. ( ) 8 0 ") 0 6.) 1 ) 0. 0( ) 8 ) 0 3 ) 0( / ).'") 0 ) 0 ". 0. )0. 0(..0,.3..) 0 " 0 ) 0( ) 0(.'0( & // 0( 0. 6". 0..'0( // 8) ( 0 3 ) ( (0.' 0. ". 0. / ) 8. 0( 0 // " 30 ) 8) %* 4- ', * '1 ),)'1(00. ',( */* ' & 3 // - 0.'") 0. './ 0. 0(.' 0 ) 8 )6) 1 ).33)1 0(.' 0 0.6" )1 ) - 0.'") 0. './ 0. 0(.' 0 ) 8 )6) 1 ).33)1 0(.' 0 0.6" )1 ) 0 0( 3. 0( ( & (0(.1 0( &, 0( '0( & * ' 1, ) ) 0( ") 0 0 (0 /. 0( '1 30. )") 0 '. / '1 ) / )).." ( ") 0 ) (0) ( ) 1 ) ) 8 ) ( 3 0 )" 0.' 0( ") 0 ( 3( (. 3./") '.).' 0 / ) 0 /. ". 0. )0( 00( ) 8 )
8 *1 ) *1 ) 3'- ) "( 0 // ) './0(. 0 ) ". 0.' //1. 3 //1 * (/ ) 1 ) ( " 3( ) 01.'0( ( ") 0,.3..) 0 " 0( ) / ) ( ) 8 0 ") ( ( ) 1 ) ) 8 ) ( / ) 0.'0( ") 0 ) 0". 0. ). 0( 0 6..'0( ) / ) 8100( ". 0. )/ ) ( 3( '. ) '1 30. )") 0 " 0 0( " 00..0( 3./") '.) 3 8 0( / ).'0( ") 0 ( 0 ) 0(.'0( ") 0 // 0(.' './ ". 0. // 0(.' 0 // 8) ( 0 3 )( (0.' 0. / ) 8. 0 // 0( 0.'". 0. / ) // 8) -- %* -6 1, 1'(0 + * %(6 ) ', (00. ',( */* ' &( *.& *6, --// ) 0. 1/8 './ 0. / )") 0 " )1 ) ( (0.' / ) )1 ) ) 0. 1/8 './ 0. / )") 0 " )1 ) ( (0.' / ) )1 ) ( ( ( 0. (0( ( 0., 0( 0. ) ) '0( * ' (. '1.33)1 ) 0( '.1 0( ") 0 0( 0.' )") 0 )" 6 0( 3) / ) 0 ' 01 ( 0 / ).'0( ") 0 8. ) (0)) 1 ) ) 8 ) 0( 3 0 )" 0.'0( / )'.) 0 ) (0)) 3./") 0( ") 0 0( ( / ).'0( ") 0 3) ) (0)" ) ( ) 0( 8 0 ") ) 810) 8 ) 0( 3 0 0( ) ( 8..'0( ") ( ") "..'0( ") ( ) 0 0 0( ( '.).331 0( ") 0 ) 3./") 0( 0( 0( ") 0 ) ) 0(.''.1 0( // 0( // 0 0( 0( // 0 3 )( (0.' 6 / ) 8. 0( 0.'0( // 0. ) //". 0. ) 8) 6 * ',0'1 ( ' '0( ") 0 /8) 0( '.1 0( (. )" 0 / )' / ( 0 / ) ( ") 0 ). ) (0)8. ) 8 ) ) 1 )6 ) ( 3 0 )". 0..'0( 0( 0( ) 8 ) ) 1 )". 0. ) ) (0)". 0. ) / 0( ) 8 0 ") 0 &. 00( 3 0 ( / ) '.) ) 3./") 0( 0( '.1 0( 8100( 0( 3.' / ) 0 0( 0. ) / ),.3..) 0 " 0( ") 0 ( 1 ' 3.'0( ) (0) 3..0( ") 0 0( ") 0 ) 0 ". 0. ) ( ) 0(.'0( './) 1 ) 0.) 8 ) & // 0( './ 0. 0.". 0. // 8) ( 0(.' 0 './ 0. 0.". 0. // 8) ( 0 3 )( (0.' 0. ". 0. / ) 8. 0( 0 // 8) * ',7'1 ) 0( ") 0 ) 0 (0 / ) 0( 0( ' '0( ) 0( 0( 0( ( ) / ) (. 3.'.' 0 / )0( 3 ( ( ) 1 ) ) 8 ) ( / )'.) ) 0( 0. ") ( 0 (. " 3( ) ( )." ).' / ) ) (0)) 0( 0. ") 0,.3..) 0 " 0( ( ") 0
9 & ) 0( & // 0( // 0 // 0( 0 3 )( (0.' 6 0. ". 0. / ).' // 8) 6 * ' 6 '1 ( 0( ") '0( )" ).." '0( 0( 3. / )).." 0( 8 0. '.). 8) 8 ) 0( ) 1 )).." ( 3 0 )).." /. " 0.6". 0. ) // 0 ) 8 )6) 1 )) 0( & // ( / ) ) 0( 0(.' 3(.'.0( 0.' 1 // ' '.) 3 8 0( 3 0 )' 1 ( '.) 8 0.0( 0.).." ( ( ".'3 0 ) / ) ' 1 ) ) "0 3 ) ) 0(.'0( 3 0 )' ( 0( ) 1 ) ) 8 6 ) / )' 1 ( ) 8 0 ") 0. 00( ) 1 ) ) 8 ) ( ") 0 ) 0 ) (0)". 0. ) )0( ) 0( // 0( // 8) 0(.'0( 0 0( ") 0 // 8) 0( 0 3 )( (0.' 0. ". 0. / ) 8. 0( 0 // " 30 ) 8) * ', 1'1 ) 0 (0 ).3. 0.'0( / )' / ) 0( 0( 0( '0( 0( / )' 1 0( 3 0 ) / )' '.). 8) 8 ) ) 1 )).." ( ) 8 ) / )' 1 ) (0)8. ( 3 0 )' 1 " 8.0( 0 ) 0.6". 0. ) (. )" " 3( )' 01.' 0( 0 ( 3 0 )).." 0.13( 0( ) 8 ) ) 1 ) / )' 1 )0( / ) ' 1 ) "0 3 ) ( ) 0(.'0( ) / ) // 0( // 8) ( 0 3 )( (0.' 0. ". 0. / ) 8. 0 // 8) 0( 0(.' 0 // 8) * ', '1 ( ") '' )" 3..) 0 ) ) (0). ( ' 0 '.1 0( 3..) 0 './0( ) 8 ) 0( 8 0 0(.0( 0(.' "". 6 / 0 )0( / / ) ( ( ".' 3( 3..) 0 )3 31) 0( 0 ) 8 ) 0(. ") 0 ) (0)3.,.3..) 00.13(.0(.36 3)1 ) 0( ) 0(.'0( // 0( // 8) ( 0(.' 6 0 './ 0. 0.". 0. // 8) ( 0( 3.' / ). 0( ) 0 ) /.'. ") 0 (. 8) ( ". 0. '.1 0 ") 0. ) / ) 1. /8 0( 3 3 / 0 ( " ) 0 ) ) 0 6 ) 0 ) 3. ". 0. ) (." 3.'' 3..) 0 (..0 )" 3 8 './) 1 ) ) 6 8 ) 1 ' 3 (..1800( 00( /.) 0( ) 0 0 (. 3) 0 " ". 0. ) ( / ) /..0( (. 3./") 0.. / )'.) './ 0. 0.". 0. %* 8-6,)'1'1, & (0 + *(00. ',( */* ' &0 (+ ',( '( /(&',( ( *.& *6, // ) 0 1/8 ) 0 / ) 0( 3 ) 0 1/8 ) 0 / ) 0( ( ( ( 0. (0( ( 0., 0( '0(
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
11 %* -(+/ ',6 + &. + '&(0,'1 *, )&/, &(0!".// '1, )+(* &!( 30! 0 " 3 /,1/8.' ") 0, B B B B B& B 0(.' /.) // B B B&& B B B & B B B B & B B (0.'3. // & B B B B B B / ) 1 3 & B B& & & B B B & / )0( 3 // B B & B B B B & & ".. 0 B B B B & B& B & &, / %* -(+/ ',6 + &. + '&(%& 6 ) )+ (0,'1&/, &(0!& &".// '1, )+(*!( 30 % *! %! % % % 2! 2,. ) 0 B B B B & 0(.'.) // B & B B & B B B & B& B & B & (0.'!. // B B B B B & & & / ) 1 3 & B B B& B & B & & / ) ( 3 // B B& & B B B & & ".. 0 & B B B B && B & &
12 BIMJ MJ BIMJ '!" %&'!E(&) * (+'*,-*. +'! * 4@ M J % ] GG " 1 Y O J 4 S GGI / M %S GGI MJ %2 MJ =" N!!" %&'!(&) * (+'*,-*. +'! cc]p 3]P &'% " 4 J I!'"8"" 14 4@ Y M M M M OM MJ 8E VI M Z M MJ Z M 4!" %&' M2 MJ M 1IV M M M,@J VI M Z M MJ Z M 4!" %&' MJ M IV M M M J T 4 J M N =,@ 4!" %&',&(&-*. +' G J) %2 MJ % MJ 4 J Gc JY ),@ V M J JJ 0 JJ * % MJ Y@ M.,@ / MJ 4 *I 4 %&' " &,* 3 0 2,' / Ma % MJ Y J NG % C44 1 Y O 1IVT I4 2 MJ,@ 4 J / M T * / M T %&'%6 ' +-0 *. +' I / M Y@ M. JJ *!" / M. 4 V \ M% C44 1 Y O 2 MJ,@ N =] Y MJ VI M Z M MJ Z M 4!" %&' M2 MJ M IV M M M
13 & " 3 ( ).8 3. './0( *.'* (/ +"" 8.' 1 / 3. './ ) ) ) ) 0.3.' / )! /) 0 0(. ). " 3 / ( " 0 " ' ).").0. ( " 3. '.// ).3 ) 0 './ -1 0( ) ) ).3 ( ' 3 0 / 0 80( 0 ).3 6 ) ) (. ( 8!. 3)1.. /.) /. "(.) )1 0( 0 2! 2 (. 3). ' 00. ) ) "( 0 0( 0.% )/ //.0( ( 6 3..'0( /.) 3' './0( 6 )0/1 0. // 6 0 ). ) 0(.1)!. )./ 0. / 0..'0( ) +"" 18.1" ") './ 1 & 3 0 0( 00(.'0( " 3 / ) ) 6 ) ) ' 3 1 0( ) ) ).6 3 / ".8 8) 00(.'0( ).3 ( * ) + '& ( 3. ". 10(. 0( '1)0.- " 0/ 0.'3 3 3(6.)., - )( '. ' 3 ) = 30.= 30 ' ( 10(. ).0( '1)0..' - )( + 0 ' ( " " 0..'/ 1 3 "0 ( ) ' 0 ) '. ". ) % /.) / ) ' 1 0'1) ' 2! 2 0(!( ) 0 (. 1", + 0.' ( ) 1 0(,. // ) /". 1/ ' ). 0.). ). 0(.".).6 =!( ( () 3.) ( 3. ". 10(. ).0( '1)0. ) /.' 3(.). 0(.) , 01 ) /.'. )!.1 0. ) '. 0 " 0. 0( / 1 3 "0 ( ). 1 0.( 1 / 0. '. 3). ) 0 0( / 1 3 "0 0 & 1 &.)10. ( 0..'0( ) "( &&%&.), ".) "( '0( +"" ) =. 0 ) ). 0 %& / / ) 0 0..'& )3! 10 3.) 30 './ 0( 1"" ).1!( ( ( 88 & % / ) (1./ '. ) 0. 0(! 0 ), / )!1 3 % 0 (.).'0 0( / // )( 0. )3 4 %! 10) )3..".''. ) " 3 './0( 1"" ". 0.'0( '0( ) ) 0( 3.) 30..'0( 10(. 0.3 ) 8 & %!( 0 -* &.). 3 ) " ). 0.). 3 ) "() '0( ) "( 0..' / -,@!.// /. 0.)1/ 0 )1 3 ) *.) 0 %!.)8 0 ) / // ) 0( / 3 1 1/.', 01 ) 0. / ( )..3, 4 %!1 8) 1 E)E/ 0 ) ( ) / % - )(!( & ( +"" ) '. / 0. ) 0 ) 0.3 " / ( )..3 % )3. & ). 0.). 3 ) /.,.0.'0( 0 1 ( )3. 0(. "( 3 ) 03(.'0( 10(.
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
.1 "patedl-righl" timti tame.nto our oai.c iii C. W.Fiak&Co. She ftowtt outnal,
J 2 X Y J Y 3 : > Y 6? ) Q Y x J Y Y // 6 : : \ x J 2 J Q J Z 3 Y 7 2 > 3 [6 2 : x z (7 :J 7 > J : 7 (J 2 J < ( q / 3 6 q J $3 2 6:J : 3 q 2 6 3 2 2 J > 2 :2 : J J 2 2 J 7 J 7 J \ : q 2 J J Y q x ( ) 3:
LOWELL WEEKLY JOURNAL
: Y J G V $ 5 V V G Y 2 25 Y 2» 5 X # VG q q q 6 6 X J 6 $3 ( 6 2 6 2 6 25 3 2 6 Y q 2 25: JJ JJ < X Q V J J Y J Q V (» Y V X Y? G # V Y J J J G J»Y ) J J / J Y Y X ({ G #? J Y ~» 9? ) < ( J VY Y J G (
ARE YOU PREPARED FOR A TSUNAMI?
Eq g g? g! b, gb bg K f g pc T c fc E YOU EE FO TUNI? Y pp c b ffc f Kāp I b f p : g g f p f gg b pp f gc g f g f g p p Kāp c c - Y f j 8000 pp Kāp c z. If q pp c Kāp, c. I p p g b f f g g f c qc c f g.
SPIRITUALISM. forces. of Spirit, A n stiy a e d f r o m a C o m m o n rhey. n o d and H en so S ta n d p o in t. Lea d s i 1 T U A L I.S M.
~ 3 : K G V 7 G GG 2 3 9 3» < V ; j z_! V 9 7 ' ; > : ; _ < - «-] 88 _ K _ [ -] ZZ - - _ [ ) G K < ' - - ( - '! j () - -] < : : < :?! q z ; [ > # : - 2 - - j ; :!_ - ] ' z ; : j G - j j - [ _ j! { q -
P a g e 3 6 of R e p o r t P B 4 / 0 9
P a g e 3 6 of R e p o r t P B 4 / 0 9 p r o t e c t h um a n h e a l t h a n d p r o p e r t y fr om t h e d a n g e rs i n h e r e n t i n m i n i n g o p e r a t i o n s s u c h a s a q u a r r y. J
lidmbtr Ftderal Dtposit Iniuranct C^rptratim
3 6 2 v v v v v J J : : $3 $ v J v x z " " v v Q j v v z v 2 J v v v v v v v ( v v ) v v v v ( v v v x v v v v x x! v J v v x 3 v v v v v v " v 7 ( v ) z j 3 q J J v v j v v v v x z v v x v v j x v; v
MATH 243 Winter 2008 Geometry II: Transformation Geometry Solutions to Problem Set 1 Completion Date: Monday January 21, 2008
MTH 4 Winter 008 Geometry II: Transformation Geometry Solutions to Problem Set 1 ompletion Date: Monday January 1, 008 Department of Mathematical Statistical Sciences University of lberta Question 1. Let
Microwave Network Analysis Lecture 1: The Scattering Parameters
Microwave Network Analysis Lecture : The Scattering Parameters ELC 305a Fall 0 Department of Electronics and Communications Engineering Faculty of Engineering Cairo University Outline Review on Network
Worksheets for GCSE Mathematics. Quadratics. mr-mathematics.com Maths Resources for Teachers. Algebra
Worksheets for GCSE Mathematics Quadratics mr-mathematics.com Maths Resources for Teachers Algebra Quadratics Worksheets Contents Differentiated Independent Learning Worksheets Solving x + bx + c by factorisation
Translator Design Lecture 16 Constructing SLR Parsing Tables
SLR Simple LR An LR(0) item (item for short) of a grammar G is a production of G with a dot at some position of the right se. Thus, production A XYZ yields the four items AA XXXXXX AA XX YYYY AA XXXX ZZ
Transportation Theory and Applications
Fall 2017 - MTAT.08.043 Transportation Theory and Applications Lecture IV: Trip distribution A. Hadachi outline Our objective Introducing two main methods for trip generation objective Trip generation
that a w r o n g has been committed recognize where the responsibility
Z- XX q q J U Y ' G G, w, 142 16, U, j J ' B ' B B k - J, 5 6 5:30 7:00, $125;, -, 10:00 $300;, 4:00, 6:00, B C U 000 2:00, J $125; ' :, q C, k w G x q k w w w w q ' 60,, w q, w w k w w - G w z w w w C
FALL 1 PARTRIDGE TIPPETT NURSING FACILITY DATE:
1 IDG I IG IIY D: MODY Y G Y DY Y JI M O W MD GG OW WI O WDDY O ID GG O MI MI DY JI W G I IDY WD M O W GG/ OI DY JI IMO O DY MD GG O WI O GZD DO JI I ODO MD OO DID OO D : O J G JI GZD M O MD I Y O O :
How to construct international inputoutput
How to construct international inputoutput tables (with the smallest effort) Satoshi Inomata Institute of Developing Economies JETRO OVERVIEW (1) Basic picture of an international input-output table (IIOT)
A L T O SOLO LOWCLL. MICHIGAN, THURSDAY. DECEMBER 10,1931. ritt. Mich., to T h e Heights. Bos" l u T H I S COMMl'NiTY IN Wilcox
G 093 < 87 G 9 G 4 4 / - G G 3 -!! - # -G G G : 49 q» - 43 8 40 - q - z 4 >» «9 0-9 - - q 00! - - q q!! ) 5 / : \ 0 5 - Z : 9 [ -?! : ) 5 - - > - 8 70 / q - - - X!! - [ 48 - -!
"The Crescent" Student Newspaper, December 31, 1935
D @ x Uy "T c" Npp c 12-31-1935 "T c" Npp Dc 31 1935 x Uy c k : p://cx/_cc c x Uy c ""T c" Npp Dc 31 1935" (1935) "T c" Npp Bk 1403 p://cx/_cc/1403 T Bk y p cc y c D @ x Uy ccp c "T c" Npp y z D @ x Uy
Surface x(u, v) and curve α(t) on it given by u(t) & v(t). Math 4140/5530: Differential Geometry
Surface x(u, v) and curve α(t) on it given by u(t) & v(t). α du dv (t) x u dt + x v dt Surface x(u, v) and curve α(t) on it given by u(t) & v(t). α du dv (t) x u dt + x v dt ( ds dt )2 Surface x(u, v)
Universal LaW of J^latGre: TboagbL tbe Solvent of fier Problems. CHICAGO, A U G U S T what thoy shall or shall not bollevo.
VO J^G: GO G 13 1892 O 142 " V z K x x' - * G -^ G x ( '! 1 < G O O G j 2 O 180 3 O O z OO V - O -OOK O O - O O - q G O - q x x K " 8 2 q 1 F O?" O O j j O 3 O - O O - G O ; 10000000 ; O G x G O O q! O
PART 2: INTRODUCTION TO CONTINUUM MECHANICS
7 PART : INTRODUCTION TO CONTINUUM MECHANICS In the following sections we develop some applications of tensor calculus in the areas of dynamics, elasticity, fluids and electricity and magnetism. We begin
Gravitation. Chapter 8 of Essential University Physics, Richard Wolfson, 3 rd Edition
Gravitation Chapter 8 of Essential University Physics, Richard Wolfson, 3 rd Edition 1 What you are about to learn: Newton's law of universal gravitation About motion in circular and other orbits How to
U a C o & I & I b t - - -, _...
U C & I &,.. - -, -, 4 - -,-. -... -., -. -- -.. - - -. - -. - -.- - - - - - -.- - -. - - - -, - - - - I b j - - -, _....... . B N y y M N K y q S N I y d U d.. C y - T W A I C Iy d I d CWW W ~ d ( b y
176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s
A g la di ou s F. L. 462 E l ec tr on ic D ev el op me nt A i ng er A.W.S. 371 C. A. M. A l ex an de r 236 A d mi ni st ra ti on R. H. (M rs ) A n dr ew s P. V. 326 O p ti ca l Tr an sm is si on A p ps
Group Theory - QMII 2017
Group Theory - QMII 017 Reminder Last time we said that a group element of a matrix lie group can be written as an exponent: U = e iαaxa, a = 1,..., N. We called X a the generators, we have N of them,
CANADIAN RAILROAD HISTORICAL ASSOCIATION
NDN RROD HSOR SSOON NOEOED NOEORD MONRE ND MONREND E ::fs S R:: ROH :; OH NO NO 63 - -- --- - ---------- ---- -- -- - 956 G ::6 ; - R HY NO E OF N N :S!;G NG : MGg R M g R H w b H m 92 py - B : p j Dg
LOWELL JOURNAL. DEBS IS DOOMED. Presldrtit Cleveland Write* to the New York Democratic Rilltors. friends were present at the banquet of
X 9 Z X 99 G F > «?« - F # K-j! K F v G v x- F v v» v K v v v F
All India Council for Technical Education
l ll Indi Council for chnicl Educti ( ttutor bod undr Minitr of D, Govt. of Indi) 7th Floor, Chndrlok Building, Jnpth, w Dlhi- 110 001 POE: 23724151/52/53/54/55/56/57 FX: 0123724183 www.ict-indi.org Prmnnt
to Highbury via Massey University, Constellation Station, Smales Farm Station, Akoranga Station and Northcote
b v Nc, g, F, C Uv Hgb p (p 4030) F g (p 4063) F (p 3353) L D (p 3848) 6.00 6.0 6.2 6.20 6.30 6.45 6.50 6.30 6.40 6.42 6.50 7.00 7.5 7.20 7.00 7.0 7.2 7.20 7.30 7.45 7.50 7.30 7.40 7.42 7.50 8.00 8.5 8.20
A Graph Based Parsing Algorithm for Context-free Languages
A Graph Based Parsing Algorithm for Context-free Languages Giinter Hot> Technical Report A 01/99 June 1999 e-mail: hotzocs.uni-sb.de VVVVVV: http://vwv-hotz.cs.uni-sb. de Abstract We present a simple algorithm
Introduction to Algorithms
Introduction to Algorithms 6.046J/18.401J/SMA5503 Lecture 18 Prof. Erik Demaine Negative-weight cycles Recall: If a graph G = (V, E) contains a negativeweight cycle, then some shortest paths may not exist.
Baby Beauty Contest Judging Today In WR Recreation Halt
MO BOOM JO R 7OM OJJM JC 20 946 MG 2 O H K F C O Ck C U VMR B G DON U M L H Y v C M G 2 v COMMNDNG MG-2 R R5-C k k C G - R k < v : L C B Z - v C R L C D H - v M -2 - «v G z F - MG-2 v j v v K O G - C
Foundations of Cryptography
Foundations of Cryptography Ville Junnila, Arto Lepistö viljun@utu.fi, alepisto@utu.fi Department of Mathematics and Statistics University of Turku 2017 Ville Junnila, Arto Lepistö viljun@utu.fi, alepisto@utu.fi
THE I Establiifrad June, 1893
89 : 8 Y Y 2 96 6 - - : - 2 q - 26 6 - - q 2 2 2 4 6 4«4 ' V () 8 () 6 64-4 '2" () 6 ( ) * 'V ( 4 ) 94-4 q ( / ) K ( x- 6% j 9*V 2'%" 222 27 q - - K 79-29 - K x 2 2 j - -% K 4% 2% 6% ' K - 2 47 x - - j
+,-. &'(// &'(!)*+
0102345682309602 !"#$% &'(!)*+ +,-..!"$% &'(// 01234!5467784 7889:84389" 7293878;
Lecture No. 5. For all weighted residual methods. For all (Bubnov) Galerkin methods. Summary of Conventional Galerkin Method
Lecture No. 5 LL(uu) pp(xx) = 0 in ΩΩ SS EE (uu) = gg EE on ΓΓ EE SS NN (uu) = gg NN on ΓΓ NN For all weighted residual methods NN uu aaaaaa = uu BB + αα ii φφ ii For all (Bubnov) Galerkin methods ii=1
EXHIBIT LIST. No Exhibit Name Page. 1 P412 Location Map.pdf (P412) 2. 2 P413 Construction.pdf (P413) 3. 3 P414 Operation.
fc N: / : J c ub b : u -Ju-8 XII I g f N xb N g c ppf () ucpf () ppf () v g ppf () ggpf () - gg pf () 8 v_ppf (8) - 8 9 8pf (9) - // D I J w! Yx c w c f w Vcg f bu f ' K uc w g' K u g v p 8 9 w w V V p
1. The graph of a function f is given above. Answer the question: a. Find the value(s) of x where f is not differentiable. Ans: x = 4, x = 3, x = 2,
1. The graph of a function f is given above. Answer the question: a. Find the value(s) of x where f is not differentiable. x = 4, x = 3, x = 2, x = 1, x = 1, x = 2, x = 3, x = 4, x = 5 b. Find the value(s)
: i; ii: i:i: I. : q t:iig l3 [i E. i;issii:i::: r p. ! s:r;e;:e;!f. as Iet5;Fgi. i EiiF;:'+3EI. : :*gsc:li-ii. ; si;;ei:i:g; .
, / - H f ) - $ H A - --" G \/ - - f \f ff P) G T - ), - ) -..R '' (.) f- w (, AA - Нотная библиотека \ S R.- R \?! -! h )! - X* - Y - J. ** " { B e B Rk * f [He 1e [Y!!-- e *J! *Jee.1!.,1g -!. -! >. j.,
" = Y(#,$) % R(r) = 1 4& % " = Y(#,$) % R(r) = Recitation Problems: Week 4. a. 5 B, b. 6. , Ne Mg + 15 P 2+ c. 23 V,
Recitation Problems: Week 4 1. Which of the following combinations of quantum numbers are allowed for an electron in a one-electron atom: n l m l m s 2 2 1! 3 1 0 -! 5 1 2! 4-1 0! 3 2 1 0 2 0 0 -! 7 2-2!
Pithy P o i n t s Picked I ' p and Patljr Put By Our P e r i p a tetic Pencil Pusher VOLUME X X X X. Lee Hi^h School Here Friday Ni^ht
G G QQ K K Z z U K z q Z 22 x z - z 97 Z x z j K K 33 G - 72 92 33 3% 98 K 924 4 G G K 2 G x G K 2 z K j x x 2 G Z 22 j K K x q j - K 72 G 43-2 2 G G z G - -G G U q - z q - G x) z q 3 26 7 x Zz - G U-
The Chain Rule. This is a generalization of the (general) power rule which we have already met in the form: then f (x) = r [g(x)] r 1 g (x).
![The Chain Rule. This is a generalization of the (general) power rule which we have already met in the form: then f (x) = r [g(x)] r 1 g (x).](/thumbs/78/77820746.jpg "The Chain Rule. This is a generalization of the (general) power rule which we have already met in the form: then f (x) = r [g(x)] r 1 g (x).")
The Chain Rule This is a generalization of the general) power rule which we have already met in the form: If f) = g)] r then f ) = r g)] r g ). Here, g) is any differentiable function and r is any real
Phys 731: String Theory - Assignment 3
Phys 73: String Theory - Assignment 3 Andrej Pokraka November 8, 27 Problem a) Evaluate the OPE T () :e ik (,) : using Wick s theorem. Expand the exponential, then sum over contractions between T and the
Linear Algebra V = T = ( 4 3 ).
Linear Algebra Vectors A column vector is a list of numbers stored vertically The dimension of a column vector is the number of values in the vector W is a -dimensional column vector and V is a 5-dimensional
Logarithmic Functions
Name Student ID Number Group Name Group Members Logarithmic Functions 1. Solve the equations below. xx = xx = 5. Were you able solve both equations above? If so, was one of the equations easier to solve
OP T - U6 R - V O0PQ# 9>) W)R> 9- /E N1- A. - 9;X: 9+) 9-9YX - WA ) "A) M. /; N Z 156 9TY- 3[A Z 0YX N-4 / /; /PX: #RQ-! "#$% &'(
() *+,- / 85 #$ 9,- /+ #/ 56 78 85/9/6 I)# 85/67/A#; OP T - U6 R - V OPQ# 9>) W)R> 9- /E N- A - 9;X 9+) 9-9YX - WA ) "A) M /; N Z 56 9TY- [A Z YX N- / /; /PX #RQ-! "#$% &( ; /PX / \) 9-,- ]A# # )RT- O
EE 438 Supplementary Notes on Fourier Series and Linear Algebra.
EE 38 Supplementary Notes on Fourier Series and Linear Algebra. Discrete-Time Fourier Series. How to write a vector s as a sum where {g,...,g m } are pairwise orthogonal? s m a k g k, k Answer: project
Linear Algebra and Matrix Inversion
Jim Lambers MAT 46/56 Spring Semester 29- Lecture 2 Notes These notes correspond to Section 63 in the text Linear Algebra and Matrix Inversion Vector Spaces and Linear Transformations Matrices are much
Variations. ECE 6540, Lecture 02 Multivariate Random Variables & Linear Algebra
Variations ECE 6540, Lecture 02 Multivariate Random Variables & Linear Algebra Last Time Probability Density Functions Normal Distribution Expectation / Expectation of a function Independence Uncorrelated
..«W- tn^zmxmmrrx/- NEW STORE. Popular Goods at Popular D. E. SPRING, Mas just opened a large fdo.k of DRY GOODS & GROCERIES,
B y «X }() z zxx/ X y y y y )3 y «y
ELECTRIC SUN NEW JERSEY'S OLDEST WEEKLY NEWSPAPER EST :30-5:30 DAILY SAT. 10>00-5:30 OPEN TILL 9:00 P.M. THURS. "A Unisex Boutique*'
G Y Y 9 ] v- j $ G - v $ F v F v v - v G / $ v z - -! v - )v - v ( -! - - j---- - - - v v- - - - -! / j v - v G -
semi-annual Activities Fair, aimed at extra-cwrricular activities which the School
OL OOH * 5 E B E ** -- E B < Pk & Ck** H - P U M 3 Q C B P k ** C P** >& B C C $2 $6 94 j q *B «>* 1 PC B W H 400 P - «VB E L 14- > C H C ~ E L H H [ * q H B Bk "B " G! O - F x- k x* L V CV 10 4 -C B F
Chapter 6 Reed-Solomon Codes. 6.1 Finite Field Algebra 6.2 Reed-Solomon Codes 6.3 Syndrome Based Decoding 6.4 Curve-Fitting Based Decoding
Chapter 6 Reed-Solomon Codes 6. Finite Field Algebra 6. Reed-Solomon Codes 6.3 Syndrome Based Decoding 6.4 Curve-Fitting Based Decoding 6. Finite Field Algebra Nonbinary codes: message and codeword symbols
Women's magazine editors: Story tellers and their cultural role
Edith Cowan University Research Online Theses: Doctorates and Masters Theses 2009 Women's magazine editors: Story tellers and their cultural role Kathryn Davies Edith Cowan University Recommended Citation
Geometry. A. Right Triangle. Legs of a right triangle : a, b. Hypotenuse : c. Altitude : h. Medians : m a, m b, m c. Angles :,
Geometry A. Right Triangle Legs of a right triangle : a, b Hypotenuse : c Altitude : h Medians : m a, m b, m c Angles :, Radius of circumscribed circle : R Radius of inscribed circle : r Area : S 1. +
Math 95--Review Prealgebra--page 1
Math 95--Review Prealgebra--page 1 Name Date In order to do well in algebra, there are many different ideas from prealgebra that you MUST know. Some of the main ideas follow. If these ideas are not just
CATALOG. Children s Ministry International CMI. Celebrate the 500th Anniversary of. newly-revised and colorized HEROES of the REFORMATION REFORMATION
g f M c b cc c k b 0 p () P & R pp p M M M 000 fg pg g cg b c b pp : b g (M ) 0000 00-0000 0-00000 00-00000% v 0000% P M p cg q cg PYM Y p b c ( p),, cck cc p 0 c v bjc f Fg c p p, cck v bk xcg cg RR pp
CS5371 Theory of Computation. Lecture 18: Complexity III (Two Classes: P and NP)
CS5371 Theory of Computation Lecture 18: Complexity III (Two Classes: P and NP) Objectives Define what is the class P Examples of languages in P Define what is the class NP Examples of languages in NP
Lecture 4: Products of Matrices
Lecture 4: Products of Matrices Winfried Just, Ohio University January 22 24, 2018 Matrix multiplication has a few surprises up its sleeve Let A = [a ij ] m n, B = [b ij ] m n be two matrices. The sum
LOWELL. MICHIGAN, OCTOBER morning for Owen J. Howard, M last Friday in Blodpett hospital.
G GG Y G 9 Y- Y 77 8 Q / x -! -} 77 - - # - - - - 0 G? x? x - - V - x - -? : : - q -8 : : - 8 - q x V - - - )?- X - - 87 X - ::! x - - -- - - x -- - - - )0 0 0 7 - - 0 q - V -
Matrices. Chapter What is a Matrix? We review the basic matrix operations. An array of numbers a a 1n A = a m1...
Chapter Matrices We review the basic matrix operations What is a Matrix? An array of numbers a a n A = a m a mn with m rows and n columns is a m n matrix Element a ij in located in position (i, j The elements
Yang-Hwan Ahn Based on arxiv:
Yang-Hwan Ahn (CTPU@IBS) Based on arxiv: 1611.08359 1 Introduction Now that the Higgs boson has been discovered at 126 GeV, assuming that it is indeed exactly the one predicted by the SM, there are several
IIOCTAHOBJIEHILN. 3AKOHOITATEJIbHOEc oe pahiie riejtfl Br,rHc Kofr on[q.c ru ]s. llpe4ce4arenr 3 arono4are,rbuoro Co6paurax B.B.
![IIOCTAHOBJIEHILN. 3AKOHOITATEJIbHOEc oe pahiie riejtfl Br,rHc Kofr on[q.c ru ]s. llpe4ce4arenr 3 arono4are,rbuoro Co6paurax B.B.](/thumbs/88/115229276.jpg "IIOCTAHOBJIEHILN. 3AKOHOITATEJIbHOEc oe pahiie riejtfl Br,rHc Kofr on[q.c ru ]s. llpe4ce4arenr 3 arono4are,rbuoro Co6paurax B.B.")
KTTJbc p Jf Bc Kf n[q.c u CTBJL 20.12.2018 ] {nx6nnc 170 J KnpKTbx p6 nb C1pu 9g 6unc
Odd Cycle Bases of Nonbipartite Graphs
Department of Mathematics University of British Columbia Kelowna, BC May 2018 Edge Space of a Graph Definition edge space of G: elements are spanning subgraphs of G operation is the symmetric difference
/".#2 Q S:, Q C / Q :!"! hp://
1 2 : *+,! " #"$ % & ' () 7*+ + 8'. &" 24 510 6) - ().&/0 12 3 ) D E.&1 C4D ".) 9: ; ' ? 3 73 5,@+ 3 A -B ( 3 *+ ' I J K G L 5K4 = 5 2@GH. ' 9 0 3 =3 Q 9 12 R4' /.) K8 &"1 O P 2@GH 5 * + 8'. MN, &
BlockMatrixComputations and the Singular Value Decomposition. ATaleofTwoIdeas
BlockMatrixComputations and the Singular Value Decomposition ATaleofTwoIdeas Charles F. Van Loan Department of Computer Science Cornell University Supported in part by the NSF contract CCR-9901988. Block
Markov Chains (Part 4)
Markov Chains (Part 4) Steady State Probabilities and First Passage Times Markov Chains - 1 Steady-State Probabilities Remember, for the inventory example we had (8) P &.286 =.286.286 %.286 For an irreducible
Advanced Algorithms 南京大学 尹一通
Advanced Algorithms 南京大学 尹一通 LP-based Algorithms LP rounding: Relax the integer program to LP; round the optimal LP solution to a nearby feasible integral solution. The primal-dual schema: Find a pair
Lecture No. 1 Introduction to Method of Weighted Residuals. Solve the differential equation L (u) = p(x) in V where L is a differential operator
Lecture No. 1 Introduction to Method of Weighted Residuals Solve the differential equation L (u) = p(x) in V where L is a differential operator with boundary conditions S(u) = g(x) on Γ where S is a differential
Gifted Education Program Plan
G E Pg P G E Cv Pg P 1 4-Y Cv P 2017-2021 E P 2, H - 21020 Ey A A THE FOLLOWING SECTION IS REQUIRED IF THE ADMINISTRATIVE UNIT PERMITS EARLY ACCESS TO KINDERGARTEN OR FIRST GRADE. R ECEA 12.08 bg v q y.
An Abstract Interpretation Framework for Refactoring with Application to Extract Methods with Contracts
I k E M C k C C EN CN INI & NYU CN EN INI @ y @ Lzz M M zz@ M y IDE I - y W y W q : y; y y y; yz y ; y q j W I y y /y y /k W W j - y W - CCCk M y C O y C j D D [D q]: D G D q/ D D q D4 / V D5 D G D D E
6 Lowercase Letter a Number Puzzles
1 2 3 4 5 6 7 8 9 10 10 20 30 40 50 60 70 80 90 100 6 Lowercase Letter a Nuber Puzzles 1 2 3 4 5 6 7 8 9 10 10 9 8 7 6 5 4 3 2 1 10 20 30 40 50 60 70 80 90 100 1 2 3 4 5 6 7 8 9 10 10 9 8 7 6 5 4 3 2 1
AanumntBAasciAs. l e t e s auas trasuarbe, amtima*. pay Bna. aaeh t!iacttign. Xat as eling te Trndi'aBd^glit!
- [ - --- --- ~ - 5 4 G 4? G 8 0 0 0 7 0 - Q - - - 6 8 7 2 75 00 - [ 7-6 - - Q - ] z - 9 - G - 0 - - z / - ] G / - - 4-6 7 - z - 6 - - z - - - - - - G z / - - - G 0 Zz 4 z4 5? - - Z z 2 - - {- 9 9? Z G
LOWELL JOURNAL NEWS FROM HAWAII.
U # 2 3 Z7 B 2 898 X G V ; U» VU UU U z z 5U G 75 G } 2 B G G G G X G U 8 Y 22 U B B B G G G Y «j / U q 89 G 9 j YB 8 U z U - V - 2 z j _ ( UU 9 -! V G - U GB 8 j - G () V B V Y 6 G B j U U q - U z «B
51"41A. It^ Unadjusted group means and standard deviations. Descriptives. Lower Bound
.p. Mitirt 51"41A LOLA". PA) Oietn AAA1-) It^ vils( -1-tArt- 6 /t KA-A-A-- -c ve,e1431,la-,t( i_acvm,c5 Lefy "Ac-- The DV is what is being measured. t)j._ /AAA.. Om-- 14(1 At41"14 # of posts per participant
O W 1 L L LiXWJER. Memorial. W. M. Lawton Shone Bright. Park Planted. Legionaires. Yesterday. Met at Lowell
? BU M N N B W XW ; / W M G N U Y 93 VUM XXXV ] N 6 M W M B M B M N Y M M 27 93 G W B U ( ) $78752 ( 92683;) M /MM 5 B 238 j59m B jj? j x U «B B $73535 B U x M B $25 25 7878 35796 5 858 9886382 $7353665
DIAMOND DRI 42A12SW BANNOCKBURN 010. CLAIM No, HOLE No, FOOTAGE DATE NOTE. TOWNSHIP: Bannockburn REPORT No,:
DIAMOND DRI 42A12SW0336 16 BANNOCKBURN 010 TOWNSHIP: Bannockburn REPORT No,: WORK PERFORMED BY: Petromet Resources Ltd. CLAIM No, HOLE No, FOOTAGE DATE NOTE L 571405 84-1 84-2 310 224 Dec/84 Dec/84 (D
2 u Du, k Hu Dv Hu, y H. u Cu j u qu u. Nv. v uy. Cu Hu F A H. qu Cu.. Cu j 1980, u V, v Nu My O k. v u u. A G C. My u v k, 2.5 H v v u / u v u v k y
H HE 1016 M EEING OF HE ODIE CLU 1,016 Cu 7:30.. D 11, 2007 y W L Uvy. C : Pu A y: Ov 25 x u. Hk, u k MA k D u y Hu, u G, u C C, MN C, Nk Dv Hu, MN, u K A u vu v. W y A Pku G, G u. N EW UINE: D, Cu, 22
Introduction to Algorithms
Introduction to Algorithms 6.046J/18.401J LECTURE 14 Shortest Paths I Properties of shortest paths Dijkstra s algorithm Correctness Analysis Breadth-first search Prof. Charles E. Leiserson Paths in graphs
THE COAST ADVERTISER
K O :5G G O V OFF»* xf Y 5 8 FOK OU O Q K F O G 0 O JY 6 959 U G G O F U OV F K G G 7 G K J J q x G J G J G V O O ; V V ; G ; ; O K G J ; ; G G V 0 " q j V V G x q 27 8:30 j ; ; G J ; : J z G Y : $20000
NATIONAL ELECTRICAL CODE WP WEATHERPROOF
.. C.... G.. CMP MC C (p) CMP C MC QUM MC QUM MU MU, W MU, CMP UP G CU >." C Y/U UC PZ CU.. CMP C :. QUPM. MP CMP PY C UCU CC W CMP C UCWK, PPG CU..... C CC WK U W U QUPM P, Y C G CC YM MC QUM C/C UG C,
Assessment / audit system
h I f Thg IT Sh Wk Th Th/D 2004 m / m Nh B Fw h wk : h://hwk../h mm B, Nh, "m / m" (2004). Th. h I f Thg. fm Th M' j gh f f h Th/D IT Sh Wk. I h f Th hz m f IT Sh Wk. F m fm, hwk@.. h I f Thg g f M S m
Heat and Temperature Cut from Jan 2007 Jan 2008 Exams
Heat and Temperature Cut from Jan 2007 Jan 2008 Exams 1. Given the balanced equation: I + I I2 Which statement describes the process represented by this equation? (1) A bond is formed as energy is absorbed.
LOWELL JOURNAL. LOWSLL, MICK., WSSDNaSDAY", FEB 1% 1894:
? jpv J V# 33 K DDY % 9 D Y D z K x p * pp J - jj Q D V Q< - j «K * j G»D K* G 3 zz DD V V K Y p K K 9 G 3 - G p! ( - p j p p p p Q 3 p ZZ - p- pp p- D p pp z p p pp G pp G pp J D p G z p _ YK G D xp p-
FULL PRESCRIBING INFORMATION
HIGHLIGHTS OF PRESCRIBING INFORMATION T gg f G f ffv S f pbg f f G G (p p j) INJECTION, GEL f INTRAMUSCULAR SUBCUTANEOUS I US Appv: 192 ---------------------------------------INDICATIONS AND USAGE ---------------------------------------
GDR Terascale Avoiding the Goldstone Boson Catastrophe in general renormalisable field theories at two loops
GDR Terascale Avoiding the Goldstone Boson Catastrophe in general renormalisable field theories at two loops Johannes Braathen in collaboration with Dr. Mark Goodsell arxiv:1609.06977, to appear in JHEP
Angular Momentum Algebra
Angular Momentum Algebra Chris Clark August 1, 2006 1 Input We will be going through the derivation of the angular momentum operator algebra. The only inputs to this mathematical formalism are the basic
- >,- V v ' V" S.T T~T .. RAHWAY NEWS RECORD -CLARK PATRIOT PAGE 10 THURSDAY, JULY 22, 1971 THURSDAY, JULY 15 VOL. 149, NO. 29
> V V Y O K O G Y Y kj > «) > k : \ \\ V) Q K! \ : = < \ \ \ \V :! < VG O O OKO O O O OVG KO B K V G G O O $ G OK O Y V O >K K : j k k 6 Y OO >«Y k k k z : B OO G Bk k G k G O k > G! x OOO O k Y Y 6 }
Equiangular lines in Euclidean spaces
Equiangular lines in Euclidean spaces Gary Greaves 東北大学 Tohoku University 14th August 215 joint work with J. Koolen, A. Munemasa, and F. Szöllősi. Gary Greaves Equiangular lines in Euclidean spaces 1/23
Worksheets for GCSE Mathematics. Algebraic Expressions. Mr Black 's Maths Resources for Teachers GCSE 1-9. Algebra
Worksheets for GCSE Mathematics Algebraic Expressions Mr Black 's Maths Resources for Teachers GCSE 1-9 Algebra Algebraic Expressions Worksheets Contents Differentiated Independent Learning Worksheets
E( x ) = [b(n) - a(n,m)x(m) ]
![E( x ) = [b(n) - a(n,m)x(m) ]](/thumbs/84/90638037.jpg "E( x ) = [b(n) - a(n,m)x(m) ]")
Exam #, EE5353, Fall 0. Here we consider MLPs with binary-valued inuts (0 or ). (a) If the MLP has inuts, what is the maximum degree D of its PBF model? (b) If the MLP has inuts, what is the maximum value
Mathematics for Business and Economics - I. Chapter 5. Functions (Lecture 9)
Mathematics for Business and Economics - I Chapter 5. Functions (Lecture 9) Functions The idea of a function is this: a correspondence between two sets D and R such that to each element of the first set,
Antonio Diego. By Ewe denote the linear space of anti-symmetric functions:
Revista de la Union Matematica Argentina Volumen 27, 1974. ACTONS ON A GRAPH Antonio Diego ABSTRACT. Part of the theory of flows and tensions on a graph is extended to any kind of actions, i.e. to any
Relational Database Design
Relational Database Design Chapter 15 in 6 th Edition 2018/4/6 1 10 Relational Database Design Anomalies can be removed from relation designs by decomposing them until they are in a normal form. Several
arxiv: v1 [math.ds] 18 Nov 2008
![arxiv: v1 [math.ds] 18 Nov 2008](/thumbs/83/88606126.jpg "arxiv: v1 [math.ds] 18 Nov 2008")
arxiv:0811.2889v1 [math.ds] 18 Nov 2008 Abstract Quaternions And Dynamics Basile Graf basile.graf@epfl.ch February, 2007 We give a simple and self contained introduction to quaternions and their practical
UNIVERSITY OF SWAZILAND MAIN EXAMINATION PAPER 2016 PROBABILITY AND STATISTICS ANSWER ANY FIVE QUESTIONS.
UNIVERSITY OF SWAZILAND MAIN EXAMINATION PAPER 2016 TITLE OF PAPER PROBABILITY AND STATISTICS COURSE CODE EE301 TIME ALLOWED 3 HOURS INSTRUCTIONS ANSWER ANY FIVE QUESTIONS. REQUIREMENTS SCIENTIFIC CALCULATOR
2 J.H. SCHENKER AND M. AIENMAN Figure. A schematic depiction of the spectral relation (H) =? ((H o )). of functions in `2(G) which vanish at O G. Thus
THE CREATION OF SPECTRAL GAPS BY GRAPH DECORATION JEFFREY H. SCHENKER (a) AND MICHAEL AIENMAN (a;b) Abstract. We present a mechanism for the creation of gaps in the spectra of self-adjoint operators dened
SECTION 7: STEADY-STATE ERROR. ESE 499 Feedback Control Systems
SECTION 7: STEADY-STATE ERROR ESE 499 Feedback Control Systems 2 Introduction Steady-State Error Introduction 3 Consider a simple unity-feedback system The error is the difference between the reference
Improvements on Geometric Means Related to the Tracy-Singh Products of Positive Matrices
MATEMATIKA, 2005, Volume 21, Number 2, pp. 49 65 c Department of Mathematics, UTM. Improvements on Geometric Means Related to the Tracy-Singh Products of Positive Matrices 1 Adem Kilicman & 2 Zeyad Al
Terms of Use. Copyright Embark on the Journey
Terms of Use All rights reserved. No part of this packet may be reproduced, stored in a retrieval system, or transmitted in any form by any means - electronic, mechanical, photo-copies, recording, or otherwise
(Michael Porter) ( Geoffrey I. Crouch) ; (3) , 9 + 2
3 1, 1,2, 3, 1,2 (1., 100101 ;2., 100049 ; 3., 266071) [ ], 5,, [];;; []F59 []A [ ]1002-5006 (2009) 02-0030 - 07 1, [1 ] 6 8 15 + 1,9 + 2 8 + 2,, [2 ] 3 (2004GG3206003) (04BJZ44) [ ]2008-03 - 31 ;[ ]2008-12
Limit Laws- Theorem 2.2.1
Limit Laws- Theorem 2.2.1 If L, M, c, and k are real numbers and lim x c f (x) =L and lim g(x) =M, then x c 1 Sum Rule: lim x c (f (x)+g(x)) = L + M 2 Difference Rule: lim x c (f (x) g(x)) = L M 3 Constant