-t:ma. u V:. 1! *VV; jf >*4: t i f n - v i ' ONABI E :VISITd:Rs ; 8 A EASTBOURNE, SAT. 5? -tesiste- COLLEGE. D ressm aker.

Size: px
Start display at page:

Download "-t:ma. u V:. 1! *VV; jf >*4: t i f n - v i ' ONABI E :VISITd:Rs ; 8 A EASTBOURNE, SAT. 5? -tesiste- COLLEGE. D ressm aker."

Transcription

1 \ [ «* «*» \ *? ^V- *VV >*4 J & & V! V Q Y x - X ( <\ ) 8 > J 8 V Y X^ * V * V * ( ) ( x () x J ( * -) V - V Y Y 8! -) Y Y Y8 ( - ) > Y - 8 Y - x x -- x ( ) Q V V 8 ] 68 J ( & 4/6 & 5/- J 4 V ) 9 & J 5VY V! > V 36/- & 4/- z Q 6 3 Y - 8 ^ )\ 856 5? J V%( Y - & 8 J!» J Y V -XJ * * * ^ * 9 > - ^ ^ V ^ & J Q XJ * * ( *! Y x< J Q 3 3 J x J J - ^ V * Y x? x & - - -^ x ^ & ( * «-- (» 8 3 Q J ( 3 ^ 4 ^ / \ 7 x - ^ )? - ^ 4 - \ x ( ^ V 4 - Y Y! 3 Y 3 - V 8 V 8 * V 8 * * ( ) Z ( ( 5 Z - 5 Y ( *! ) x Q 8 J 8 [ Y 3 > ^ Y V - x - x 6 &! Y Y Y - x 4 (3 ) Y X V ^ ^ V ^ ^ - ^ * - J 7 J Y x J JY 4* J 6 / ( 5 J 63 ^ ^ ^? ^ ^ ^ - V *- ( J 3 33 J 3 / - 83 Y Y X J / - X ^ V Y - 5 x J 5 J < Y Y! Y ) J ) - VY J V / - * * Y )V Y Q V 9 - -* * * «V Y - - & >88 X & V «Y Y 7 -* - - ( * { J V! V Y <! V * V Y - ^ 3/- & 8 -) «- «3 Y ) 8 - ^ \ / 4 \ Y 4 x Y Q \ 7 - V Y 8 & - V ( ) x -! V Q V V J 3! J V V Y - J ^ * x ^ V* J #? [ Y ( )! 97 8 ( 97) - - Z X - - -! Y «J 8» Y Y Y V Q 8 - YY!! 8 J 6 6! ~! & 7/8 / / V! 8 8-( & * - x / 4 -!! V Y Y Y & 7 - & Q X Y < XY *- Y & > ( * ^ 4 8 \ Y V Y X Y 8 J 96» Y? ( * \ «Y x 8/ 3J9X ) * x * * 48 - J - J ^^^^^^Q^^^ Y ( 6) > Y - ** V V x & - 75 V Q & ) x x x x & ^ J x!- ]! Z! - -! ) -

2 - { $! XJ & V & 8 ^ X X V? x- Y J / - 5 / - Q ^ - x- 4 (!) } - - x- - V x - x-»! - - ( ) - x x?!/ < Y? ) J - - -?? Y?Y?? ( J-?? x 945 J-! > ) - * Y J Y 7 9 7???? - x -! - ^ }? V!??Y J? Y -! Y x [?? 9 - Y? Y???? J-?Y?-??Y) - ] x z -? x?!*»«>*> ) - } x? V V -? V { J- Y x -? Y x x- -^ { > x ^ ( ) ^ [ x ) J - J [ J - J ( J Y! x ] x 4 Y? ^ [? x? Y - 9 ( ) x- 6 - ( - J 7 8 J- 3- () - ] >? Y >?x - J x- () x (4 J-) 9- J Y!»?Y / V ) ) [ ] - - [ )? \ x x [ x - / ^ - ] [ x Y x] - - <» (*[ 7! x - = - Y - J V Y X #! 5 V * - ) ( ) ( - J ( ** [ V V z- - - z - J x - V Y V x 5 89 J * ^ J * V - - V4 () V Y - > x x x ( ^ x [ V - [ ]> J xx - z - x V V x J x VY < < - 3 x > * - x * Y ( ) ^ x ( 39 - ) x 76 3 ^ >* - x6 x x x 7&??J *?? ~ ~ x ) - - > x x x x 6 < Y - x ( J 8 X 8 6 < -x x - ( J V J - V - - ) ) Y < V! V ] - - ^ x < > ) V - > -^ 8 - x [ >3V <! ) ---- «- ( x x z x x - Z * ] x x - ( ) ( ) ( ) z x x Y 635 x / J 9493 Y x 9498 Q 96 J Y J - - & J V V ( ) z Y ] x! J? Y [ V 4 & [ 354 4? ( ) Y J - [ Y J 3 5 ( ) - [ 7 J ( ) X 8 Y /3 /6 Z QY J Y x Y 94 Q 3 z ) 3 x 6 z ^ ^ 9 x Y 4 J 53» * -! ) ^!! 4 «Y 3 x x! - )) )

3 * Y J Y \ V ^ \* J / / * * * / - \ * 3 8 * 3 ) 5- - ( 3 / 5 ^ \ \ ^ \ V x & x V x! *7 * # / Y ^ V *^ V /\ x J Y V Y < J x x & - J 7 5 ( ^ ^^ Y Y X - Q Y [ J ( ) ( ) ( ) ( ) ( ) ( ( ) V ) J x -? Y J?Y?!! - ] < < < * > ( ) Q 3 5 / V 4 > - V - 4/ - - ^ Q ( 7/ 7/-) / < ( x < X x J?! -! x >? -J ( J -! x x ( ) -? *? Y?Y Y!!!- - ^ > ]! ) 5 -?- ) *- ] 7 / 6! [ [?! J -!!! - ^ 3 Y??? [ ] ]? (? - ~ 4 Q J 9 5! Y 9 x J + J J 6 J + x ] 6 9! J! - x + 9 x + + V - J J 6 ] 6 ] V X Q /- Y /6 V 56 \ 3 5 Y ( 8 ( Y 3-63/- % 4 - & 3 7 Q / x - - V 8! x 4 Y x X x * - J! J J 5 Y x 5 x 3 - x - J V Y 8 - z Y J - J / * - V (3) x (? ]? ( ) x J 5 J V ( J * V V V J! J JV- V - J -! J - 3 -! - -! X x - - V - () V V - 3 x 3 J - x*? - - < x * ^ *» -» - * - / / ( ! - 4 ] x J! 6 x J + + /- « < * - - Y X * 4? 3 4 x! V \ 4 6! x V * x J? - ] x Y 4 x 46 x 4 * J X ) ^? Y - 4 ( 4 > «4 6 [ ( ^ J V! - J J V - 4 Z 3 J - J 5 5 \ J - J 5! -V * J 4 - -» 4 6 x - ^ X x J ^ J 3! J > / Q J 8 J - - V ] - x - ) ] ~ * J J -!! - () - & 7 J x - x - 7 J 6 ( )? & Q < J - ] Y [ Y ~ ~? ( Y? J J }?! 43 > V V J ( - ) [ 3 - J x ] J!»?V 4 - )? Y z - -? Y V -! ^ 3!» - z [ - J 4 > - V - J - 9! * 36 * -J---7 ( Y - J? 5 J -- J 5 )8 - J 8 9 x 5-96 J 97 4 < > x 4 zz -! [ 5 V J 6 -- ^ x \? x x ^- - x «**<»«- -9 *! 3!

4 & 5 ] * 5 < > \V 8 Y JY 7 97 )- Y 84 - ] Y - J * V Y V Q < V ] * 86 V < Y J X J X 44 J J X x Y X x () 8 * * 979 & V Y V - 34 V ^ Y 97 V - V Y X Y X Y X 3 J 97 -^-z & 6- >8 * -----* * * Y ( Y ) 85 ^ - ( Y ) 8 5 V ^ V ^-~ * ^? - ( J ^ - / - & * Y Y 8J Y J V ^ ^ ^??! & 688 V^ ^ *Y*J8<( )?^«? ) ^!! ^ ^ ( ^ 5? 6^-^ x - -» x 6- J X V 6 > 3 - z x [ -! V V - x x 7 - x { J Y Y 6 97 Y V J J ^ Y x V x J - - x 96 J ) x V 9 3 V 7 [ ( ( 3 J x J * Y Y 6 97 } ^ - 38 Y V - - x Y Y 36 - Y 97 Y 67 - X { J 97 J! Q - x - J J Y x - ( ) - J - J 6 - J - V - - ) ( --!! - ^ [ J X 7 9 Q ( ) () J ( J 9 - x J 8 z J - J! & J 3 95 z - J () J 8 - ( ) - V ( ) 35 - ( 9 V ) [ 8 7 * x( 4 ( 7 ( X ] - J J J Y ) Y & - ) - x 5) 78 - x 8) >( V «Y Y ( )! \ 3 V J V [ ] 8 ]! J ( -- J \ - 8 V Y [ ] < V V x 3 J - 34 ( ) X Y Y Y! Y 35 Y Y & Y 85 7 ( x ) 7 x Y ( Y ) Y Y 3! 3( V ( ) Y J * 8 3 V & Q ( ) 6 x x - Y (8 Y ) 3 8 Y J Y Y Y V V J 7 - Y ( Y ) Y 3 Y V 8 ( J ) VV V Y J ) z ( ) 3 3 «7 6 x x - 3 x { x () 3 8 -> V ( ) 6 ( x x) J 3 J & ( Z ) &Y - -- < X x X Y V 4 Y x Y8 ( X) ( x) Y x ^ Y J Y - ( -) Y\ J Y J x Y < 3 [ )! - * 9 ) ) V V 876 * V ( ) V x X 78 Y<--> «V 8 * V & 9! > 788 Y 788 V 8 VY & V [ 3 [6 7 V 5 < 88 J V J 888 Y J V Y Y Y ) - - Y V x 6 8 ) 8 ( ) J ( 3 6 ) 6 ( 9 ) 3 ( ) V Y & Y & Y Y 85 - ( ) J J () J 7 3 3! x x ( ) J ^ J z «x (J ) - () / Y V ) -Y (Y)? & J 9 & Y! Y 3 6 V V Q z ( ) - & Y 6 35 Q V V V & VY & VV Y V x J ) ? * x x 8 -«! ^ Y J 3 V - [ - Y J V -J V V 4 3 ( x) 5 ( 78) Y > Y 5% 95 Y J Y 9 97 Y [! V Y ! - Y & Y ! ( 3! x ^-- * * & - & Y J 77 & 79 - *!J - * * * *» ^» - x > J [V~ ] ^\ 7- J V ) J > 4 7 V { (!! -! < * -> J - -- V ( 7 «){ J

5 - /- 3 J Q ) \ J * V Y < * / 5/- V 5/- / Y & V 56 V J ( ] ]! 9 Y 68 $) - Y - J -- J ^ Y Y ( Y ) J * V Y J 9 Y Z Y 7 x 75 - Y ( Y ) J 7 Y 3 &! Y J V 9 & V V Y V \ 4 Y 3 7 V Y J Y 5J x- * - - V -! ] V x -» Y Y x Z & ( x) 47 V V J ] - -- z V 764 * - z 3577 J x! - z Y J > - z ( )! x ^ ( $ 9 * ) ) Y 6 & ( V V 9 8 /6 J == (! = = \ & Z & * 435! 3 ^ ^3)6 ] 8Q3/8 3 x [! 5 3 6^ x x [ VJ J -Q - J* ( < & J$) - z! ( ] )! J J J - ^! / 6 x] 4 6* 8 Q &! 5 7 V - -x Q! ^ 46* V 3 4 « J J - 4 ] & Y V - - Y ^ ^ Y Y!?! & x z !J! J Y < x ) \ x Z! Y Y & Y J 3 & * & - J 7 J- 8 J 9 J 3 J Q V - - x/5 J & ( ( ) x 3!!! Z ) 3 J Z 99 Z Z - J x x * J x - x 38 4! -J ( ) ( ) ( ) ( ) Y 8 - < X J J 6 - ( - -) [ / ) ] ( ) x z x J ] ] < J J - x - - x? - J x ( x J - Vx J - x J ( - ( ) [ J - x- x = [ - (! J 4 J J 5 x- -! x J 9 - J - ( ) - z - x x 96» x - x 7 x- - & x x- x x ] x V J J 4 &!!? J! 4 \!> ---

6 4 -? V 6!!( - Y JY 7 < \ 97 J -V ( ) J - (38)! x (36) x x Y 7 7 V - J J 4 J J J J - * ^ X ( ) 44 ( * ( ( - x ) & * x J ( J J J J J ( ) ^ * () ~ (34) 3 ( ^^ J 3 4 x - * J (4) J (4) - Y (3) (9) ( ) ] - 8 J Q 39 x z / J J V V J 47 J! x ( x ] ( )?? Y z ( 4)? -? -? ( ) (5) (3) x! ( ) x -!! x x - J ^ x - Y & ( ) Y 9 6] ! / V ( 548 / 7 95) [ ( > x ] x x x *& 9 ( * & &! - # ] ) < (3) V! (4) 7 - V ( ) ) (3) V - V ( ) ] J - J V x x V (33) x (38) ( >? x < 4 / ( ) J [ 96 [ - ^ ( 3 x ) () -- ( x - -! () > YJ ( ^ (J ( > x x < x x ( J J 97 ~ ~ ] \ > - - VY (J VY / x «> (38) J x x Q Y & ( x & > - Y \ ] x ( ( ( ) J ( -! ~ -) & > - J * JX 53 ( ) - - J - - ^ - -! () x ( x x! x 8573 x x! 666 x 94 x ( x x> [ 56-9 V - > J ( 5 - # - X > ] - -»! V -> J \!!!! ]] ] x! ( 7 V x Z Z ) < ( ) ) ) x > J [ 7 - * - 96 [ [ - V ) V V - x! ] V ( - V [ -? - * - ) * 7 ) ( ) [ ( x ( ]! Y Y -! ( ) ( ) x ( ) ( ) (39) V - (8) -? V Q (Y x x z 8 (V 9 x 6 x - x x [ ] x Q V Y Y Q V V x x x! Y?? -! > - x /- /6 4/6 9/6 3 /6 3/6 6/6 /6 4( /- 5/- 9/ 7/- «/6 6/- / - /- 6( 3/- 7/6 /- 5/- - - X x ( z (34) (3) (37) [(4) \ ] 4) (37)? 6 ^ ( ) - ) z - J * Q * V 9 -? 7 ^ J V * V- - ^ J] * x ^V [ 5?«) * 8- - «4! 6 x 8-9 V V - - ^ J ( 5 J 63 - «V\ - V J- «J - - / ^»- \ } [ { > - - J - - * Q^ * * J ^ 3 >? * J J ^ x ^ - J -J ^ V 9?-8 ^ / V ] - *- 9 - J < 8 ^ J J Y ] > ^ ( V ^ ^ - J - J Q! [ *- V! *? ^^(> -» Q - ) z J -8-» «-- ** * -V - - <3* - 8 V(«- 3- ^ «6- V * [ - 4 Z x ] Y( 3 «( J V ^ - 5^ () V - [ Y - * -- 6! ZVQ - J VV 6 -?84? z - J [ «-- >* V 7 ) J * -- ( ^ JY - * *> J - X J

7 [ J $x& V* - ( //) Y Y x V *» x 3 ^ * 8 * - ( - J - J & x 8-6 x 8 8 ( () * V J V ~» } Y JY V ) 8 V - 4 V- ^ - x x Y 8 ( VQ J ( J Y x J - J J V ^ ^ ^ } - V Y! 6! > & x * * [ J x 8 x 6 ( 3 ~ * (! ^ ~ ( ) J J z ( ! J * J & z Q x ( x x x * V J ( ) ( ) - - J - x!» Y x - < * > x x V 8 8^- Q -! Y J - - V < - - Y ! - - ( ( ( Y - ) JJ / * * V (4) x - ( * ^ x 4 z x x x J J ( ) ( ) Y! ( 4 J (8) } x 3 ^ x * - * ^ x ( ^ 7 () 4! x [ [ x 8 (34) x 8 & Y (33) ( ) x 5 % x?! [ Y ^ x 7 ( ) (38) x J V X (< - < 3 94) 3838 ( ) /- /9 x 4/- 7/- 9 x?! 4888 x!! Q V ^ V [ X x ( x x x * ^ J 96 « V J J x x - 5 J 97 & Y & J J - J Q x z - * < & 54 - ~ * z * < Q - -! 98! \ V - / }! Y» & 8 8 & 58! - * * - 5 x ^ J V ) (3) - x ^ 3 J (4) x 3 > & x 6 - (34) x x 4 J () J 4 Y Y (4) & x ([ J 3 ( ) * - ) - x- -! J ] - x [ - J J J - ]!4 J J ( ) Y! >! ) 93 J! «) * -? $» [ x! - [ x - ( ^ Y -! ! ^ V- [ J! V-» * * * [ ^ ^ - ]> z \ x - [ ^ 45 * * * ^ < -» V 9 3 [ (74) (73) V 99 V 6 V 9 3 ( 7 V V V * ] ( ) ] > - x x 496 Y Y x ] x Y! J (33) V ^ x ) 9 x x -? ^- >- - ( )» * * * - X»» 3 - -! - - x * * ( 3! ( ^) ) 43 5Q - - < x x - - > ( - ] x Q x z ** * Z x [ Y * () - JV Y - (! - V V * * 6- - * * * () * ZXV** ^ J -* J- Y 7 * * (*> ^ - «* * * - * & & 3 * Y J x [!! x Y 97-9Y Y < x x J - J [ *! ( * > - x > & x - «+! ) J - x x « x J (33) (3) x ( )! x? * - J - x! 4 (39) x 3 - V (8) x x [6 ) > > x < ) - - / Y! Y (38) x [ < > ^ Y (3) () ] [ 95 * ^ * * ^! * X V J ] V 74 J 3 J- 3 x < J 3 J ( 8) x 3 ( 4) - V x 7 J - x 7 8 J 5 x V 5 (J ) 85 - ^ 6 [ «) ^? ( ) 8 > * ( ) <! ^ ^ *! * * Q ^ J ? z ^ - * x!» * * * x [Y [ * * x * * -! ) [ ) x>! V > V Y Y - Y V! 5() Y x> - - ) [ [ & 6 Y z - [ >» - ^}! ) ( ) x» X -

8 «< «* / - -! * Y Y ( J 97) 8 Y J Y * *-6 8 ( ) - Y Y & - Y Y ^ (! ) Y \ & V - J & J J / - V * ( - ^J- «< ) () 5 - ) Q [ x x 8 V 6-8 J Q x «J * & J x ) x & x J ^8 J V Q 9 V Y 6 3 ] J 6 *? 5-8J 5 68 J 5-5 [ J () 5 VJ & 8 ( ) - 6 J x V 7 5 V 5 J? 5 J J 8 ( ) «5 - J X & 35 5 x 83 - J ~ ~ ^ ^ Y 8 J * 5-4 ( 3 3 J Q Y ) { 3 3 «J Q &! J 3 3 V! x ( x) -! - 6 x V ( ) V} J x 63 J x - V -9 [ 88 & 6 Y V Q x ] 8 () - J J - J - * [ J x 57 -! - Y Y 3 Y x 6-3 ) ( ) x Y! / Y < V x? V 35 [ Y - x )-! J &! X ~ «4? J 6 4 ^! x?» < «4 ) - J ] X $ J Y - < 8 x - 5 x - * x - J 4 ( ) < x \ \ Y Y Y ( )! V! x 4) / / J / V / J 8 3 x x x x * - J J & 7 - [ ^- x Y x x - 8 * - * - z - J 59 - < 5! J J - ) 6 [ 5 5 *»x 3 9! V - ( 3 7 x ) - * x 8 Y ! > ) -! [ 66?44- J ) x 65 - ^ ^ 8 x J^J 9 X [ x - J [ 3 < ) ^ - x x J (! X Y Z )! \ V 3 4 ( x ) -! < > Y J - > ! Y [Y Y J Y ( 93 - V - 8 x- x - 5? -- \ X! x ! ( 3 Q V 5 z x 5 J 3 8 & < ) 9 x x x X 7-8! ^ )3 J * Y Y ) - x > 6 7 )! Z J * -? J 37 [ 5! z - -{ - X ( J ( - V 36 J * J ) - J ( ) V! 8 - -! - - J - J!^J J - V - x V --55^ Y - 7 [ x 65 - J J - ] ( ) 8 J J - - Y J x! 4 () 44 5 J -! J * x V Y V J J { x 9 - ] x x! 37? 56 [ ^ J 8 ( 8) J ( x ) z ] 8! 8 & <!! ~ ) (! J 4 3 ) Q!! 3 x [ - x 9 J & 4-3J x 33 * - 6 6! - ( )! x < - 3 x ( ) - 46 V J J! > ()! - Q ^^ & V ( ) 36 &! - 6-8! - ( ) ] V V 4-6- ~! 9 * 6 ( ) x - Y Q 7 x 9 < ( z) x > ( ) Y - Y Q J ) ) x ( )J Q 3 < J -x - ( )! J V x 6 & Y 8 Y Y - [ - * Y 7»! & 7 - * ( ) - () ! 4!3 / x x ( / 6 / ( ) Y ( x ) x ( ) { x ^ V * 7 7 ^ - x ( ) J ^ 8 - < J z Y V & x - - X ^ > x 4 ^ ( ) J! x Q ! x - x 6 Q ( ) z -! [! 55 5 V ^ ) ( x - x? - X ) ) -! J \ 6 33 ( Y J - )? Y ( x! ) [ J z z *? Y! Y Y J \\3 <3 J ( ] 4 \ ) 5V( J 77 * )4!» 4! 353Y & V ^ * 9 Y V X V Y X Y ( X3 J [ J

FIVE YEARS OLD. P r o f e s s o r ikobbins B. Stoeckei ol is s h o w n b y the J u n e 1 pig c r o p

FIVE YEARS OLD. P r o f e s s o r ikobbins B. Stoeckei ol is s h o w n b y the J u n e 1 pig c r o p / K j Y- Y -K Y X Y K K Y Y 5 9-7 j < - 8 X Y Z Q X 9 K Y - K Y X K Y Z Y - x - - - - x - - - - 5 -j - - x K K j 9 x - - q z K K - - K & -«x x - q j? x z Q - 8 - x q - - 5 - K K Q Y - - x \ - x j Y 5 x

More information

CHICAGO, A P R I L

CHICAGO, A P R I L j v v ) ; ) ) b b F F F F x v bj Y Y K Q Y : 79 29 393 7 0 Y b - j bb b v- * bv b - b b b j b b b b v b b v b b v b * v K j v v b ; - v 8 - bj v - b b v v v v? v v * v b» j»q v- XY! b v b b v b x q b b

More information

Liberty and TTDIOD -One and Inseparable, UNDER THE SUN! Fresh Meats, West's American Tire Seuei

Liberty and TTDIOD -One and Inseparable, UNDER THE SUN! Fresh Meats, West's American Tire Seuei G 2 5 v G Y 2 73 39 Y Y G Y X 2 G* 3 6 > q $ «3 } 2 3 q* 6 6 3 ( 5) 6 2 (> 5 ) 3 X 3 3 7 *x > * > v: 6 * q > v { * ** Y v* * q * > >«>:*> * «««G 7 * * * } ) v & * >* * v ««x * 75 36 * x x * * $3 : «/ G

More information

CHICAGO. FEBRUARY to thorn, and all drawing nearer to tho tho first yoar. ourd mon to and pokor, and hazard thol munity.

CHICAGO. FEBRUARY to thorn, and all drawing nearer to tho tho first yoar. ourd mon to and pokor, and hazard thol munity. P, \) )\) JC: )(}, 3 \) ) P V 7 v CCG FRRY 8 893 ~ _ ----- ----- 6Q '' y yy " v, y C R G q -, y v c vy c, y k, z y" y C Cy, < y, cy * " " - ), y k v c ck, c k v - v! cc y:, J, z v c v vv, c, "v- yc y ","

More information

Plenty of Whoopee Strand New Years

Plenty of Whoopee Strand New Years N B V Y-NN \ - 4! / N N ) B > 3 9 N - N 95 q N N B zz 3 - z N Y B - 933 55 2 -- - -» 25-5 & V X X X X N Y B 5 932 / q - 8 4 6 B N 3 BN NY N ; -! 2-- - - 2 B z ; - - B VN N 4) - - - B N N N V 4- - 8 N-

More information

the remaiis c p i j fi r a lent'tli of time, can havetspeclii and case any affi :er shall refuse" or neglect <to «J3,b.01Jllis p. m.

the remaiis c p i j fi r a lent'tli of time, can havetspeclii and case any affi :er shall refuse or neglect <to «J3,b.01Jllis p. m. C «? G «C YY «C C C C C C G z «q Y C G «C Q «q C& qc C q q 6 «z C 6 6 «6 6 «} q % z Y 6 Y G Y & 6 Q q C«G C & C % G G 6 C 6 C 6 C q } 6 C 6 6 6 Q6 «G G q & q 6 C «C 6 G Y z666 «Y 66 ««6 «6? 6 «q q q «6?

More information

and A L T O SOLO LOWELL. MICHIGAN, THURSDAY, MAY 15, 1930 Council In Lowell Regular meeting of the Common Council of the Village of

and A L T O SOLO LOWELL. MICHIGAN, THURSDAY, MAY 15, 1930 Council In Lowell Regular meeting of the Common Council of the Village of BU K B ;; UY Y 5 930 VU XXXV B B j j x j Y B B K Y BK 730 830 Q B 3 B 5 38 38 0 8 38 B B V Y Y 8 * } * * * V U 0 Y U x! 5 x & V B Y B j B Y q x q 5 j 7 8 (55 98 7 8 x z q x) K B K z Z x B 5 x x q z B [B

More information

UP and ENTRIES L O W E L L. MICHIGAN, J U N E 25, Alfred Hemingsen. Tells of Ireland

UP and ENTRIES L O W E L L. MICHIGAN, J U N E 25, Alfred Hemingsen. Tells of Ireland - X V q x j 8 Y «z «x 9 77 x x x : \ x 8 94 j - 5 - Y - x q : * 5% ( ) 4 x 4 4 5 3 3 5 x- q x ( 8) 4 : ; ; K; : K - x«q-69-94 Q 7 94 q q q K - 94 94 94 K 94 94 7 94 - - q q x x 5-9 48 8-5 :! - q j - (

More information

If the center of the sphere is the origin the the equation is. x y z 2ux 2vy 2wz d 0 -(2)

If the center of the sphere is the origin the the equation is. x y z 2ux 2vy 2wz d 0 -(2) Sphere Definition: A sphere is the locus of a point which remains at a constant distance from a fixed point. The fixed point is called the centre and the constant distance is the radius of the sphere.

More information

Thursday, May 11, Funds and what they may do i o r you. Phone or write today.. DONALD A. BURLESON, Representative

Thursday, May 11, Funds and what they may do i o r you. Phone or write today.. DONALD A. BURLESON, Representative 96 6 b b K k b b b b k k b b b b b Q K k k k b 3 $6 b K $ b k 6 9 9 3 3 389 3977 b k k z! k b 7 b b " " :? q q b bb j k b 96 5 3 8 ; "! ( 496) 3879 " j b b j k bb b " " k k b b b 9 6 9 6 5 : k k b b b

More information

For fine ti.ito vvt* have hcen in IS PUBLISHED EVERY. OF LOWELL. n t m r n T i l t " ^ n a i I Howk & White, CAPITAL, ,000.

For fine ti.ito vvt* have hcen in IS PUBLISHED EVERY. OF LOWELL. n t m r n T i l t  ^ n a i I Howk & White, CAPITAL, ,000. G G 7 87 - G G * - -» *» - - -8 6 8 ( - * - - - [- -- ( G - ( X * ( - --» - ( - - G» # - - - x- G»»» * 6 q q 6» - * 6 76 G» q 6 * - Q * /» q ** - X - * (( G» - * * * 8 8» * * X - - - (»-» * - - G - - G

More information

(l) Represent each of the sets A, B and C using bit strings. Then, use bit string representation and bitwise logical operations to find

(l) Represent each of the sets A, B and C using bit strings. Then, use bit string representation and bitwise logical operations to find Fall 2004 Ahmed Elgammal CS 205: Sample Final Exam December 6th, 2004 1. [10 points] Let A = {1, 3, 5, 7, 9}, B = {4, 5, 6, 7, 8}, C = {2, 4, 6, 8, 10}, D = {1, 2, 3} and let the universal set be U = {1,

More information

DAY,.JANUARY 5, 1918 s.:i. A a T B O D B H « gg P li. SO UTH ST R E ET. BOY S A R B T A K E N FR O M T H E A G E O F E IG H T. i I..

DAY,.JANUARY 5, 1918 s.:i. A a T B O D B H « gg P li. SO UTH ST R E ET. BOY S A R B T A K E N FR O M T H E A G E O F E IG H T. i I.. ~~ * b ( : 3 5 0 BB Y Y 5 98 : : : ~ ~ : B B «8 B Y y < b / q b* x bb y :» > < ( q y x : K y b x y x x» b B y ^ 8 y Bx 3: ( ^ ^ 2* >? x 5 2 ^ Y ky Y b b B B B ( y ) B B ( ) B B B BK " B y Bkk / 2 B 5 y

More information

CHAMPIONSHIP 49 Graduates in

CHAMPIONSHIP 49 Graduates in V K C V C C C K ) C C C - C C x z x K C V C 22 C C C C C C C q q V C q? C q ; C C z 7 - - z x - C C > V q U 2> C K? Y z? Y UY 5 C V C C C- C C C C C V - K C V >2% U > % U >- 89; 222 V C K C - C C z V z

More information

Z+z 1 X2 Y2. or y, Graph / 4 25 jj y=±x. x2+y 2=

Z+z 1 X2 Y2. or y, Graph / 4 25 jj y=±x. x2+y 2= Conic Sections Understanding the graphs of conic sections is made easier if you first begin with the simplest form of a conic section. These would be the graphs that are centered at the origin. If we can

More information

Section 8: Monomials and Radicals

Section 8: Monomials and Radicals In this section, we are going to learn skills for: NGSS Standards MA.912.A.4.1 Simplify monomials and monomial expressions using the laws of integral exponents. MA.912.A.6.1 Simplify radical expressions.

More information

LOWELL WEEKLY JOURNAL

LOWELL WEEKLY JOURNAL Y $ b b Y b Y F Q Q Y 2 F {»» ( 2 Y b b b ] F F b / b b F q x x ) b Y b? F ( ) x _ q ( b b» ZZ F $ b b» b 6 2 q b x =2 2 6 2 b 2 2 bb b b? [ b q {» ( b b b ( x b $ b F b b q b b b q F b Y F b Y Y z b b

More information

Philadelphia University Faculty of Information Technology Department of Computer Science. Computer Logic Design. By Dareen Hamoudeh.

Philadelphia University Faculty of Information Technology Department of Computer Science. Computer Logic Design. By Dareen Hamoudeh. Philadelphia University Faculty of Information Technology Department of Computer Science Computer Logic Design By Dareen Hamoudeh Dareen Hamoudeh 1 Canonical Forms (Standard Forms of Expression) Minterms

More information

CS770/870 Spring 2017 Quaternions

CS770/870 Spring 2017 Quaternions CS770/870 Spring 2017 Quaternions Primary resources used in preparing these notes: 1. van Osten, 3D Game Engine Programming: Understanding Quaternions, https://www.3dgep.com/understanding-quaternions 2.

More information

Advanced Algorithm Design and Analysis (Lecture 12) SW5 fall 2005 Simonas Šaltenis E1-215b

Advanced Algorithm Design and Analysis (Lecture 12) SW5 fall 2005 Simonas Šaltenis E1-215b Advanced Algorithm Design and Analysis (Lecture 12) SW5 fall 2005 Simonas Šaltenis E1-215b simas@cs.aau.dk Range Searching in 2D Main goals of the lecture: to understand and to be able to analyze the kd-trees

More information

BIOE 198MI Biomedical Data Analysis. Spring Semester 2019 Lab 1b. Matrices, arrays, m-files, I/O, custom functions

BIOE 198MI Biomedical Data Analysis. Spring Semester 2019 Lab 1b. Matrices, arrays, m-files, I/O, custom functions BIOE 198MI Biomedical Data Analysis. Spring Semester 2019 Lab 1b. Matrices, arrays, m-files, I/O, custom functions A. Scalars, vectors, and matrices versus arrays and the associated syntax In terms of

More information

ngaio.)' Thif. as you ore doubtless aware U the

ngaio.)' Thif. as you ore doubtless aware U the c G c2 VV VV $60 c V X G Y Y 4 4 2 G F cg V c / g q c c c g c c c g c c g c c c cg VY gc c //Y 0 G!«> ] gc g 25 c Y g) g! c cg c c X c c 5 Y g g F g F g F «g c 3 x «(c X c! c c c g F VG ) g < c c c c g

More information

ADVANCED VEHICLE TECHNOLOGIES, Inc. AV. AVT-718 PPD Support. Introduction. Hardware. Firmware. Connecting to the Network. Inc.

ADVANCED VEHICLE TECHNOLOGIES, Inc. AV. AVT-718 PPD Support. Introduction. Hardware. Firmware. Connecting to the Network. Inc. ADVANCED VEHICLE TECHNOLOGIES, Inc. AV Inc. AVT-718 PPD Support 2 June 2004 This document describes the PPD mode of operation for the AVT-418/718 unit. PPD mode was first released in AVT-418/718 firmware

More information

TOM S RIVER. N. J. APRIL 1, 1857.

TOM S RIVER. N. J. APRIL 1, 1857. P b J [ J ) --------- J P 857 7 c < ( v v k k ( Ì k \ bv F í xbk ( v c c< k v J 4? 9 b (b bx c c í c c k c c b k Ö ) c ( b c ck b é P c // k ( cà ( k kc ( b b v #> b Ü) v # k # v [ vb b c< c b c v b b

More information

Lesson 24: Matrix Notation Encompasses New Transformations!

Lesson 24: Matrix Notation Encompasses New Transformations! Classwork Example 1 Determine the following: a. 1 0 0 1 3 b. 1 0 7 0 1 1 c. 1 0 3 5 0 1 1 d. 1 0 3 1 0 1 7 6 e. 9 1 0 1 3 1 0 1 f. 1 0 cc aa 0 1 bb dd xx yy 0 g. 1 zz ww 0 1 Date: 1/5/15 S.14 Example Can

More information

Section 4.2 selected answers Math 131 Multivariate Calculus D Joyce, Spring 2014

Section 4.2 selected answers Math 131 Multivariate Calculus D Joyce, Spring 2014 4. Determine the nature of the critical points of Section 4. selected answers Math 11 Multivariate Calculus D Joyce, Spring 014 Exercises from section 4.: 6, 1 16.. Determine the nature of the critical

More information

COMP Logic for Computer Scientists. Lecture 23

COMP Logic for Computer Scientists. Lecture 23 COMP 1002 Logic for Computer cientists Lecture 23 B 5 2 J Admin stuff Assignment 3 extension Because of the power outage, assignment 3 now due on Tuesday, March 14 (also 7pm) Assignment 4 to be posted

More information

Geometry. Prof. George Wolberg Dept. of Computer Science City College of New York

Geometry. Prof. George Wolberg Dept. of Computer Science City College of New York Geometry Prof. George Wolberg Dept. of Computer Science City College of New York Objectives Introduce the elements of geometry -Scalars - Vectors - Points Develop mathematical operations among them in

More information

Topics: Chromaticity, white point, and quality metrics

Topics: Chromaticity, white point, and quality metrics EE 637 Study Solutions - Assignment 8 Topics: Chromaticity, white point, and quality metrics Spring 2 Final: Problem 2 (Lab color transform) The approximate Lab color space transform is given by L = (Y/Y

More information

Simon Peyton Jones (Microsoft Research) Max Bolingbroke (University of Cambridge)

Simon Peyton Jones (Microsoft Research) Max Bolingbroke (University of Cambridge) Simon Peyton Jones (Microsoft Research) Max Bolingbroke (University of Cambridge) 2011 ...in compilers...in supercompilers...in theorem provers It s a useful black box. But it should be modularly separated

More information

BRAND STANDARD GUIDELINES 2014

BRAND STANDARD GUIDELINES 2014 BRAND STANDARD GUIDELINES 2014 LOGO USAGE & TYPEFACES Logo Usage The Lackawanna College School of Petroleum & Natural Gas logo utilizes typography, two simple rule lines and the Lackawanna College graphic

More information

1.2 Round-off Errors and Computer Arithmetic

1.2 Round-off Errors and Computer Arithmetic 1.2 Round-off Errors and Computer Arithmetic 1 In a computer model, a memory storage unit word is used to store a number. A word has only a finite number of bits. These facts imply: 1. Only a small set

More information

Computer Programming

Computer Programming Computer Programming Dr. Deepak B Phatak Dr. Supratik Chakraborty Department of Computer Science and Engineering Session: Object-oriented Programming using Member Functions Dr. Deepak B. Phatak & Dr. Supratik

More information

Vector Fields: Intro, Div, Curl

Vector Fields: Intro, Div, Curl Vector Fields: Intro, Div, Curl Calculus III Josh Engwer TTU 07 November 2014 Josh Engwer (TTU) Vector Fields: Intro, Div, Curl 07 November 2014 1 / 34 The Function Landscape FUNCTION TYPE PROTOTYPE MAPPING

More information

Quaternion properties: addition. Introduction to quaternions. Quaternion properties: multiplication. Derivation of multiplication

Quaternion properties: addition. Introduction to quaternions. Quaternion properties: multiplication. Derivation of multiplication Introduction to quaternions Definition: A quaternion q consists of a scalar part s, s, and a vector part v ( xyz,,, v 3 : q where, [ s, v q [ s, ( xyz,, q s+ ix + jy + kz i 2 j 2 k 2 1 ij ji k k Quaternion

More information

Graphics. Vector and Matrix Algebra. Korea Univ. Computer Graphics Lab. Graphics Korea University.

Graphics. Vector and Matrix Algebra. Korea Univ. Computer Graphics Lab. Graphics Korea University. Graphics Vector and Matrix Algebra Korea Univ. Computer Graphics Lab. Graphics Vector Algebra Vector Vector Direction + magnitude Vector-valued Quantities Force Direction + strength Displacement Direction

More information

Graphics. Vector and Matrix Algebra. Korea Univ. Computer Graphics Lab. Graphics Korea University.

Graphics. Vector and Matrix Algebra. Korea Univ. Computer Graphics Lab. Graphics Korea University. Graphics Vector and Matrix Algebra Korea Univ. Computer Graphics Lab. Graphics Vector Algebra Vector Vector Direction + magnitude Vector-valued Quantities Force Direction + strength Displacement Direction

More information

recruitment Logo Typography Colourways Mechanism Usage Pip Recruitment Brand Toolkit

recruitment Logo Typography Colourways Mechanism Usage Pip Recruitment Brand Toolkit Logo Typography Colourways Mechanism Usage Primary; Secondary; Silhouette; Favicon; Additional Notes; Where possible, use the logo with the striped mechanism behind. Only when it is required to be stripped

More information

Form SF298 Citation Data

Form SF298 Citation Data Form SF298 Citation Data Report Date ("DD MON YYYY") 01091992 Report Type N/A Dates Covered (from to) ("DD MON YYYY") Title and Subtitle Command & Control Protection for Force XXI Networks Authors Contract

More information

ADDING AND SUBTRACTING RATIONAL EXPRESSIONS

ADDING AND SUBTRACTING RATIONAL EXPRESSIONS ADDING AND SUBTRACTING RATIONAL EXPRESSIONS To Add or Subtract Two Fractions, 0, 0 Example 1 a) Add b) Subtract a) b) The same principles apply when adding or subtracting rational expressions containing

More information

Protistor size 14x51 gr 690VAC (IEC) / 700VAC (UL)

Protistor size 14x51 gr 690VAC (IEC) / 700VAC (UL) 690VAC (IEC) / VAC (UL) Protistor size 4x5 gr 690VAC (IEC) / VAC (UL) SEMICONDUCTOR PROTECTION FUSES IEC HIGH-SPEED CYLINDRICAL FUSE-LINKS AC PROTECTION FEATURES & BENEFITS IEC standard 60269-4 compliant

More information

3D Rendering Pipeline (for direct illumination)

3D Rendering Pipeline (for direct illumination) Clipping 3D Rendering Pipeline (for direct illumination) 3D Primitives 3D Modeling Coordinates Modeling Transformation Lighting 3D Camera Coordinates Projection Transformation Clipping 2D Screen Coordinates

More information

Introduction to Algorithms May 6, 2005 Massachusetts Institute of Technology Professors Charles E. Leiserson and Ronald L. Rivest.

Introduction to Algorithms May 6, 2005 Massachusetts Institute of Technology Professors Charles E. Leiserson and Ronald L. Rivest. Introduction to Algorithms May 6, 2005 Massachusetts Institute of Technology 6.046J/18.410J Professors Charles E. Leiserson and Ronald L. Rivest Quiz 2 Solutions Problem 1. Static Graph Representation

More information

Finding All Real Points of a Complex Algebraic Curve

Finding All Real Points of a Complex Algebraic Curve Finding All Real Points of a Complex Algebraic Curve Charles Wampler General Motors R&D Center In collaboration with Ye Lu (MIT), Daniel Bates (IMA), & Andrew Sommese (University of Notre Dame) Outline

More information

Wisconsin Retirement Testing Preparation

Wisconsin Retirement Testing Preparation Wisconsin Retirement Testing Preparation The Wisconsin Retirement System (WRS) is changing its reporting requirements from annual to every pay period starting January 1, 2018. With that, there are many

More information

Adding and subtracting rational expressions is quite similar to adding and subtracting rational numbers (fractions).

Adding and subtracting rational expressions is quite similar to adding and subtracting rational numbers (fractions). 7.2: Adding and Subtracting Rational Expressions, Simplifying Complex Fractions Adding and subtracting rational expressions is quite similar to adding and subtracting rational numbers (fractions). Adding

More information

3. The three points (2, 4, 1), (1, 2, 2) and (5, 2, 2) determine a plane. Which of the following points is in that plane?

3. The three points (2, 4, 1), (1, 2, 2) and (5, 2, 2) determine a plane. Which of the following points is in that plane? Math 4 Practice Problems for Midterm. A unit vector that is perpendicular to both V =, 3, and W = 4,, is (a) V W (b) V W (c) 5 6 V W (d) 3 6 V W (e) 7 6 V W. In three dimensions, the graph of the equation

More information

Sheila. Regular Bold. User s Guide

Sheila. Regular Bold. User s Guide Sheila Regular Bold User s Guide font faq HOW TO INSTALL YOUR FONT You will receive your files as a zipped folder. For instructions on how to unzip your folder, visit LauraWorthingtonType.com/faqs/. Your

More information

Lesson 5: Graphs of Functions and Equations

Lesson 5: Graphs of Functions and Equations Classwork Exploratory Challenge/Exercises 1 3 1. The distance that Giselle can run is a function of the amount of time she spends running. Giselle runs 3 miles in 21 minutes. Assume she runs at a constant

More information

The ABC s of Web Site Evaluation

The ABC s of Web Site Evaluation Aa Bb Cc Dd Ee Ff Gg Hh Ii Jj Kk Ll Mm Nn Oo Pp Qq Rr Ss Tt Uu Vv Ww Xx Yy Zz The ABC s of Web Site Evaluation by Kathy Schrock Digital Literacy by Paul Gilster Digital literacy is the ability to understand

More information

Call Before You Dig/811 Virtual Reality Experience Setup Documentation

Call Before You Dig/811 Virtual Reality Experience Setup Documentation Call Before You Dig/811 Combination Locks CGA has purchased combination locks for all cases. The code for all locks is 5823. Tablet Setup Remove tablet (TA) from sleeve and power on Screw in tablet stand

More information

FEMAP Tutorial 2. Figure 1: Bar with defined dimensions

FEMAP Tutorial 2. Figure 1: Bar with defined dimensions FEMAP Tutorial 2 Consider a cantilevered beam with a vertical force applied to the right end. We will utilize the same geometry as the previous tutorial that considered an axial loading. Thus, this tutorial

More information

Visual Identity Guidelines. Abbreviated for Constituent Leagues

Visual Identity Guidelines. Abbreviated for Constituent Leagues Visual Identity Guidelines Abbreviated for Constituent Leagues 1 Constituent League Logo The logo is available in a horizontal and vertical format. Either can be used depending on the best fit for a particular

More information

Summer 2017 MATH Suggested Solution to Exercise Find the tangent hyperplane passing the given point P on each of the graphs: (a)

Summer 2017 MATH Suggested Solution to Exercise Find the tangent hyperplane passing the given point P on each of the graphs: (a) Smmer 2017 MATH2010 1 Sggested Soltion to Exercise 6 1 Find the tangent hyperplane passing the given point P on each of the graphs: (a) z = x 2 y 2 ; y = z log x z P (2, 3, 5), P (1, 1, 1), (c) w = sin(x

More information

COMP232 - Mathematics for Computer Science

COMP232 - Mathematics for Computer Science COMP232 - Mathematics for Computer Science Tutorial 3 Ali Moallemi moa ali@encs.concordia.ca Iraj Hedayati h iraj@encs.concordia.ca Concordia University, Winter 2017 Ali Moallemi, Iraj Hedayati COMP232

More information

HDV100A3 Command Response Protocol

HDV100A3 Command Response Protocol HDV100A3 Command Response Protocol Documentation Number: HDV100A3-4115m International Headquarters B+B SmartWorx 707 Dayton Road -- P.O. Box 1040 -- Ottawa, IL 61350 USA Phone (815) 433-5100 -- General

More information

Brand Standards. V1 For Internal Use. Newcastle Systems Brand Standards 1

Brand Standards. V1 For Internal Use. Newcastle Systems Brand Standards 1 Brand Standards V1 For Internal Use Newcastle Systems Brand Standards 1 Logo In order to ensure that the logo appears consistent in all mediums do not alter it in any way. This includes stretching, changing

More information

,= 2x.!(x2 + 1)-1/2(2x) + vx2 + 1 (2) = 2x + 2 VX2 + 1 = 2x + 2(x + 1) = 2(2x + 1) EXERCISES. vx ~ 3W. 4y- ::::} (1+ X 2)2

,= 2x.!(x2 + 1)-1/2(2x) + vx2 + 1 (2) = 2x + 2 VX2 + 1 = 2x + 2(x + 1) = 2(2x + 1) EXERCISES. vx ~ 3W. 4y- ::::} (1+ X 2)2 CHAPTER 3 REVIEW 0 51 7. False. d~ io = io- In 10 8. False. In 10 is a constant, so its derivative is O. 9. True. d~ (tan x) = tan x sec x, and d~ (sec'' x) = sec x (sec x tanx) = tan x sec x. d d d Or:

More information

Curves, Tangent Planes, and Differentials ( ) Feb. 26, 2012 (Sun) Lecture 9. Partial Derivatives: Signs on Level Curves, Tangent

Curves, Tangent Planes, and Differentials ( ) Feb. 26, 2012 (Sun) Lecture 9. Partial Derivatives: Signs on Level Curves, Tangent Lecture 9. Partial Derivatives: Signs on Level Curves, Tangent Planes, and Differentials ( 11.3-11.4) Feb. 26, 2012 (Sun) Signs of Partial Derivatives on Level Curves Level curves are shown for a function

More information

Information-Theoretic Co-clustering

Information-Theoretic Co-clustering Information-Theoretic Co-clustering Authors: I. S. Dhillon, S. Mallela, and D. S. Modha. MALNIS Presentation Qiufen Qi, Zheyuan Yu 20 May 2004 Outline 1. Introduction 2. Information Theory Concepts 3.

More information

PracticeAdmin Identity Guide. Last Updated 4/27/2015 Created by Vanessa Street

PracticeAdmin Identity Guide. Last Updated 4/27/2015 Created by Vanessa Street PracticeAdmin Identity Guide Last Updated 4/27/2015 Created by Vanessa Street About PracticeAdmin Mission At PracticeAdmin, we simplify the complex process of medical billing by providing healthcare professionals

More information

Brand Guidelines October, 2014

Brand Guidelines October, 2014 Brand Guidelines October, 2014 Contents 1 Logo 2 Graphical Elements 3 Icons 4 Typography 5 Colors 6 Stationery 7 Social Media 8 Templates 9 Product Line logos Brand Guidelines Page 2 1) Logo Logo: Overview

More information

CMPE223/CMSE222 Digital Logic Design. Positional representation

CMPE223/CMSE222 Digital Logic Design. Positional representation CMPE223/CMSE222 Digital Logic Design Number Representation and Arithmetic Circuits: Number Representation and Unsigned Addition Positional representation First consider integers Begin with positive only

More information

CSE 167: Introduction to Computer Graphics Lecture #4: Coordinate Systems

CSE 167: Introduction to Computer Graphics Lecture #4: Coordinate Systems CSE 167: Introduction to Computer Graphics Lecture #4: Coordinate Systems Jürgen P. Schulze, Ph.D. University of California, San Diego Fall Quarter 2017 Announcements Friday: homework 1 due at 2pm Upload

More information

Star coloring bipartite planar graphs

Star coloring bipartite planar graphs Star coloring bipartite planar graphs H. A. Kierstead, André Kündgen and Craig Timmons April 19, 2008 Abstract A star coloring of a graph is a proper vertex-coloring such that no path on four vertices

More information

Line, edge, blob and corner detection

Line, edge, blob and corner detection Line, edge, blob and corner detection Dmitri Melnikov MTAT.03.260 Pattern Recognition and Image Analysis April 5, 2011 1 / 33 Outline 1 Introduction 2 Line detection 3 Edge detection 4 Blob detection 5

More information

From the output we see that the largest eigenvalue of B is about (ii) Use the inverse power method to find the smallest eigenvalue.

From the output we see that the largest eigenvalue of B is about (ii) Use the inverse power method to find the smallest eigenvalue. . Let B be the matrix given by.8635.735.9593.5685.65.735.8984.7439.6447.553.9593.7439.699.635.643.5685.6447.635.056.430.65.553.643.430.5505 (i) Use the power method to find the largest eigenvalue. The

More information

BRANDING AND STYLE GUIDELINES

BRANDING AND STYLE GUIDELINES BRANDING AND STYLE GUIDELINES INTRODUCTION The Dodd family brand is designed for clarity of communication and consistency within departments. Bold colors and photographs are set on simple and clean backdrops

More information

IvOWELL JOURNAL. FOR A BIG CONGRESS.

IvOWELL JOURNAL. FOR A BIG CONGRESS. x 2 2 B X 2 2 Y- B Z x K- - * \ F 2 K» j x 3 zz K - Y K Kx K - ««B* j «K 2 x K! 3 - : 5 j F) % x B F * ( - K 23 x x % F B F * ( K x Y 3 F B j x X j * ; j - zz / - j - ; K: ;? - : - Y : ; j ; -: : - * :

More information

Iterated Integrals. f (x; y) dy dx. p(x) To evaluate a type I integral, we rst evaluate the inner integral Z q(x) f (x; y) dy.

Iterated Integrals. f (x; y) dy dx. p(x) To evaluate a type I integral, we rst evaluate the inner integral Z q(x) f (x; y) dy. Iterted Integrls Type I Integrls In this section, we begin the study of integrls over regions in the plne. To do so, however, requires tht we exmine the importnt ide of iterted integrls, in which inde

More information

Math Quiz 2 - Tuesday, October 4 Your name here:

Math Quiz 2 - Tuesday, October 4 Your name here: Math 241 - Quiz 2 - Tuesday, October 4 Your name here: 1. Let f (x, y) =sin x sin y. (a) Find r f (x, y). (1 point) r f (x, y) =hcos x sin y, sin x cos yi (b) Find all critical points of f and use the

More information

Contents Physics Vectors

Contents Physics Vectors Contents 1 Physics Vectors 3 1.1 The Physics Vector Classes.......................................... 3 1.2 TVector3.................................................... 3 1.2.1 Declaration / Access to

More information

Lecture 5b. Transformation

Lecture 5b. Transformation Lecture 5b Transformation Refresher Transformation matrices [4 x 4]: the fourth coordinate is homogenous coordinate. Rotation Transformation: Axis of rotation must through origin (0,0,0). If not, translation

More information

DO NOW Geometry Regents Lomac Date. due. Complex Congruence Proofs. My reason will be: Complete each statement below:

DO NOW Geometry Regents Lomac Date. due. Complex Congruence Proofs. My reason will be: Complete each statement below: DO NOW Geometry Regents Lomac 2014-2015 Date. due. Complex Congruence Proofs (DN) Write did #1 on your do now sheet and complete problem number 1 below. (#1 includes the rest of this page.) Name Per LO:

More information

Growing Our Own Through Collaboration

Growing Our Own Through Collaboration NWI INITIATIVE NUCLEAR WORKFORCE Growing Our Own Through Collaboration BRAND STANDARDS reference guide Brand Standards 2011 SRS Community Reuse Organization. All rights reserved. Version 1.0-02.10.2011

More information

Minimum Eccentricity Shortest Paths in some Structured Graph Classes

Minimum Eccentricity Shortest Paths in some Structured Graph Classes Journal of Graph Algorithms and Applications http://jgaa.info/ vol. 20, no. 2, pp. 299 322 (2016) DOI: 10.7155/jgaa.00394 Minimum Eccentricity Shortest Paths in some Structured Graph Classes Feodor F.

More information

Console Panel for the N8VEM sbc. Board design and Operation

Console Panel for the N8VEM sbc. Board design and Operation Console Panel for the N8VEM sbc Board design and Operation The purpose of this board is to allow a simple, low-level interface to the N8VEM hardware. The user will be able to inspect/modify ports, inspect/modify

More information

CS-465 Computer Vision

CS-465 Computer Vision CS-465 Computer Vision Nazar Khan PUCIT 9. Optic Flow Optic Flow Nazar Khan Computer Vision 2 / 25 Optic Flow Nazar Khan Computer Vision 3 / 25 Optic Flow Where does pixel (x, y) in frame z move to in

More information

CNC PART PROGRAMMING

CNC PART PROGRAMMING CNC PART PROGRAMMING (1) Programming fundamentals Machining involves an important aspect of relative movement between cutting tool and workpiece. In machine tools this is accomplished by either moving

More information

6.3 ADDING and SUBTRACTING Rational Expressions REVIEW. When you ADD rational numbers (fractions): 1) Write each number with common denominator

6.3 ADDING and SUBTRACTING Rational Expressions REVIEW. When you ADD rational numbers (fractions): 1) Write each number with common denominator 6.3 ADDING and SUBTRACTING Rational REVIEW When you ADD rational numbers (fractions): 1) Write each number with common denominator 4 5 + 10 12 = 6.3 ADDING and SUBTRACTING Rational 4 5 + 10 12 = REVIEW

More information

HEL HEL HEL HEL VETIC HEL VETIC HEL HEL VETICA HEL HEL ETICA ETIC VETIC HEL VETIC HEL HEL C VETICA ETI- HEL HEL VETI HEL VETICA VETIC HEL HEL VETICA

HEL HEL HEL HEL VETIC HEL VETIC HEL HEL VETICA HEL HEL ETICA ETIC VETIC HEL VETIC HEL HEL C VETICA ETI- HEL HEL VETI HEL VETICA VETIC HEL HEL VETICA CA C C CA C C CA Max Miedinger with Eduard Hoffmann C C CA C CA ETI- ETI- L istory elvetica was developed in 1957 by Max Miedinger with Eduard Hoffmann at the Haas sche Schriftgiesserei of Münchenstein,

More information

Computer Programming

Computer Programming Computer Programming Dr. Deepak B Phatak Dr. Supratik Chakraborty Department of Computer Science and Engineering Session: Access Control and Introduction to Classes Dr. Deepak B. Phatak & Dr. Supratik

More information

62 [^K& )'(& =4 ) [,O (-& L1

62 [^K& )'(& =4 ) [,O (-& L1 "*+)"$# %&'( "#$"! : :, " 012 %&, )'(& - 1 #$*+ %&, -.! "#$ %& '()& )'(& '()& -8 8 ;62 4 *7 8 91 *:.-& %,& 3&4 --& = )'(& '()& 8 >4?&4) @ ;A:B @& %& C#.%&

More information

1) Generate a vector of the even numbers between 5 and 50.

1) Generate a vector of the even numbers between 5 and 50. MATLAB Sheet 1) Generate a vector of the even numbers between 5 and 50. 2) Let x = [3 5 4 2 8 9]. a) Add 20 to each element. b) Subtract 2 from each element. c) Add 3 to just the odd index elements. d)

More information

ULTRA-FAST HOLOGRAPHIC RECORDING AND AUTOMATIC 3D SCAN MATCHING OF LIVING HUMAN FACES

ULTRA-FAST HOLOGRAPHIC RECORDING AND AUTOMATIC 3D SCAN MATCHING OF LIVING HUMAN FACES ULTRA-FAST HOLOGRAPHIC RECORDING AND AUTOMATIC 3D SCAN MATCHING OF LIVING HUMAN FACES DOMINIK GIEL, SUSANNE FREY, ANDREA THELEN, JENS BONGARTZ, PETER HERING caesar foundation Ludwig Erhard Allee 2, D-53175

More information

FREE CONCERTS IN PAVILIO N.

FREE CONCERTS IN PAVILIO N. - 8 -» * /«>»*? - - * 6 * * - > 8< * * 77 < * * ««* ( 7 98 * «9 «8 [ 6 8 - «(» «* z-- < * ( * -»- «-?-- - * ]«-

More information

Computer Graphics Course Notes

Computer Graphics Course Notes Clipping Algorithms Real world objects can be represented relative to a reference world coordinate system. It is difficult to view all the objects on computer screen at the same time in one screen shot

More information

This expression is known as the Newton form of the interpolating polynomial. How do we go about finding the coefficients c i?

This expression is known as the Newton form of the interpolating polynomial. How do we go about finding the coefficients c i? Chapter 1 Polynomial Interpolation When you are wrestling for possession of a sword, the man with the handle always wins. Neal Stephenson, Snow Crash The goal of interpolation is to fit a function exactly

More information

How to Register for Summer Camp. A Tutorial

How to Register for Summer Camp. A Tutorial How to Register for Summer Camp A Tutorial 1. Upon arriving at our website (https://flightcamp.ou.edu/), the very first step is logging in. Please click the Login link in the top left corner of the page

More information

extracted occurring from the spatial and temporal changes in an image sequence. An image sequence

extracted occurring from the spatial and temporal changes in an image sequence. An image sequence Motion: Introduction are interested in the visual information that can be We from the spatial and temporal changes extracted in an image sequence. An image sequence occurring of a series of images (frames)

More information

Computer Programming

Computer Programming Computer Programming Dr. Deepak B Phatak Dr. Supratik Chakraborty Department of Computer Science and Engineering Session: An Example Program using Member Functions Dr. Deepak B. Phatak & Dr. Supratik Chakraborty,

More information

Lecture 8: Jointly distributed random variables

Lecture 8: Jointly distributed random variables Lecture : Jointly distributed random variables Random Vectors and Joint Probability Distributions Definition: Random Vector. An n-dimensional random vector, denoted as Z = (Z, Z,, Z n ), is a function

More information

Data Flow Analysis and Computation of SSA

Data Flow Analysis and Computation of SSA Compiler Design 1 Data Flow Analysis and Computation of SSA Compiler Design 2 Definitions A basic block is the longest sequence of three-address codes with the following properties. The control flows to

More information

A Computer Oriented Method for Solving Transportation Problem

A Computer Oriented Method for Solving Transportation Problem Dhaka Univ. J. Sci. 63(1): 1-7, 015 (January) A Computer Oriented Method for Solving Transportation Problem Sharmin Afroz and M. Babul Hasan* Department of Mathematics, Dhaka University, Dhaka-1000, Bangladesh

More information

Passive driver gaze tracking with active appearance models

Passive driver gaze tracking with active appearance models Carnegie Mellon University Research Showcase @ CMU Robotics Institute School of Computer Science 2004 Passive driver gaze tracking with active appearance models Takahiro Ishikawa Carnegie Mellon University

More information

C++ Programming Lecture 4 Software Engineering Group

C++ Programming Lecture 4 Software Engineering Group C++ Programming Lecture 4 Software Engineering Group Philipp D. Schubert VKrit Date: 24.11.2017 Time: 15:45 h Your opinion is important! Please use the free text comments Contents 1. Operator overloading

More information

Answer Key Lesson 6: Classifying Shapes

Answer Key Lesson 6: Classifying Shapes Student Guide The Flatopia Polygon Zoo Professor Peabody had a dream that he lived in a two-dimensional town called Flatopia. There were two-dimensional creatures in town, all shaped like polygons. Help

More information

ME5286 Robotics Spring 2015 Quiz 1

ME5286 Robotics Spring 2015 Quiz 1 Page 1 of 7 ME5286 Robotics Spring 2015 Quiz 1 Total Points: 30 You are responsible for following these instructions. Please take a minute and read them completely. 1. Put your name on this page, any other

More information

Lambda Calculus: Implementation Techniques and a Proof. COS 441 Slides 15

Lambda Calculus: Implementation Techniques and a Proof. COS 441 Slides 15 Lambda Calculus: Implementation Techniques and a Proof COS 441 Slides 15 Last Time: The Lambda Calculus A language of pure functions: values e ::= x \x.e e e v ::= \x.e With a call-by-value operational

More information

In-plane principal stress output in DIANA

In-plane principal stress output in DIANA analys: linear static. class: large. constr: suppor. elemen: hx24l solid tp18l. load: edge elemen force node. materi: elasti isotro. option: direct. result: cauchy displa princi stress total. In-plane

More information