^ ^5 obao.bb / 90^^ ^^^^^^ cfnilfi^i'us'^tcilijnni^riw'uanisijii 1,1,3 Si n 1 "3 ^ nwi ^ 1 u 95 aj 1 pf^ ^-^ vi ii?) ^EJ n 5 a"nmamq^ ^^v\imumi 36000

~ ~ ~.._--- Harappan Weights

Harappan Weights The data of Marshall (1934) about Harappan weights shows that they were standardised with an uncertainty of 6%. This fluctuation within each weight class may be a result of weathering

Future Self-Guides. E,.?, :0-..-.,0 Q., 5...q ',D5', 4,] 1-}., d-'.4.., _. ZoltAn Dbrnyei Introduction. u u rt 5,4) ,-,4, a. a aci,, u 4.

te SelfGi ZltAn Dbnyei Intdtin ; ) Q) 4 t? ) t _ 4 73 y S _ E _ p p 4 t t 4) 1_ ::_ J 1 `i () L VI O I4 " " 1 D 4 L e Q) 1 k) QJ 7 j ZS _Le t 1 ej!2 i1 L 77 7 G (4) 4 6 t (1 ;7 bb F) t f; n (i M Q) 7S

A L A BA M A L A W R E V IE W

A L A BA M A L A W R E V IE W Volume 52 Fall 2000 Number 1 B E F O R E D I S A B I L I T Y C I V I L R I G HT S : C I V I L W A R P E N S I O N S A N D TH E P O L I T I C S O F D I S A B I L I T Y I N

(Portfolio) iili?if\j?iwfi'5t4nll0uvima^^nwltj^^ ^ V1I0

m's'a'u jjvihqianaa'jiieilin'yeu d'asaniln'i^^n'fe^n lad^bia lauvi Portfolio ^QyjJilQlEJ'l^EIQaEjSn'fc^CuS'uIll'UiyTU'Uni.'afJ'UlWf^EUfl'lJll'LllSll^T.t^ll.'^IIPinw'l'UWllQIEJnaEi- T^Ejam^cu *5011^ s)

~,. :'lr. H ~ j. l' ", ...,~l. 0 '" ~ bl '!; 1'1. :<! f'~.., I,," r: t,... r':l G. t r,. 1'1 [<, ."" f'" 1n. t.1 ~- n I'>' 1:1 , I. <1 ~'..

,, 'l t (.) :;,/.I I n ri' ' r l ' rt ( n :' (I : d! n t, :?rj I),.. fl.),. f!..,,., til, ID f-i... j I. 't' r' t II!:t () (l r El,, (fl lj J4 ([) f., () :. -,,.,.I :i l:'!, :I J.A.. t,.. p, - ' I I I

b. e> nsjfitmjs - cne> Nursing Services Center, Faculty of Nursing Chiang Mai University. njauynfaa phuapmiu e'linaula* ftvnflwtivlvm ofooo

/. > Af Nursing ervices Center, Faculty f Nursing Chiang Mai University. njauynfaa phuapmiu e'linaula* ftvnflwtivlvm f ((&n) sjentpilg:, gtectigf, ctctfaffrfld Ivnem ( cn) babbjqci b. e> nsjfitmjs cne>

/".#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, &

Student Jobs Fairs. YOUR ticket to student recruitment in Birmingham 2015 Version 1

S J Fi YOUR i i i Biih 215 Vi 1 Wl D vi -i/l vi vi v 28,? Th l fh h J Z h Gil f S h vi f f l vii ii i il Wl W 214 i i f 6, v 12, i hh h Gil, f h hi f -i/l vi ii h hil h Th i i vi j ii hi i Oii h J Z, Gil

rhtre PAID U.S. POSTAGE Can't attend? Pass this on to a friend. Cleveland, Ohio Permit No. 799 First Class

rhtr irt Cl.S. POSTAG PAD Cllnd, Ohi Prmit. 799 Cn't ttnd? P thi n t frind. \ ; n l *di: >.8 >,5 G *' >(n n c. if9$9$.jj V G. r.t 0 H: u ) ' r x * H > x > i M

-Z ONGRE::IONAL ACTION ON FY 1987 SUPPLEMENTAL 1/1

-Z-433 6 --OGRE::OA ATO O FY 987 SUPPEMETA / APPR)PRATO RfQUEST PAY AD PROGRAM(U) DE ARTMET OF DEES AS O' D 9J8,:A:SF ED DEFS! WA-H ODM U 7 / A 25 MRGOPf RESOUTO TEST HART / / AD-A 83 96 (~Go w - %A uj

Trade Patterns, Production networks, and Trade and employment in the Asia-US region

Trade Patterns, Production networks, and Trade and employment in the Asia-U region atoshi Inomata Institute of Developing Economies ETRO Development of cross-national production linkages, 1985-2005 1985

ON THE HARMONIC SUMMABILITY OF DOUBLE FOURIER SERIES P. L. SHARMA

ON THE HARMONIC SUMMABILITY OF DOUBLE FOURIER SERIES P. L. SHARMA 1. Suppose that the function f(u, v) is integrable in the sense of Lebesgue, over the square ( ir, ir; it, it) and is periodic with period

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

h : sh +i F J a n W i m +i F D eh, 1 ; 5 i A cl m i n i sh» si N «q a : 1? ek ser P t r \. e a & im a n alaa p ( M Scanned by CamScanner

m m i s t r * j i ega>x I Bi 5 n ì r s w «s m I L nk r n A F o n n l 5 o 5 i n l D eh 1 ; 5 i A cl m i n i sh» si N «q a : 1? { D v i H R o s c q \ l o o m ( t 9 8 6) im a n alaa p ( M n h k Em l A ma

I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o

I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o u l d a l w a y s b e t a k e n, i n c l u d f o l

P a g e 5 1 of R e p o r t P B 4 / 0 9

P a g e 5 1 of R e p o r t P B 4 / 0 9 J A R T a l s o c o n c l u d e d t h a t a l t h o u g h t h e i n t e n t o f N e l s o n s r e h a b i l i t a t i o n p l a n i s t o e n h a n c e c o n n e

FREE. BJ McNALLY Ltd. Helen Lynch. Remembering Helen. Made in Ireland. memorial cards since 19. Helen Lynch. McNally Family Printers.

Bkmk W C - 185mm x 60mm - 88mm x 55mm Ackgm C BJ McNALLY L 108mm x 85mm * Rmmbig H T fmi f v H i Lm H Lc ic f i k m f mp i ki xpi bvm. m i i c I vig mm f Sm McDm i 12 J 2033 g 00. f M T H Scific ii. b

Сборник 2 fhxn "HeHo, Dolty!" HAL LEONARD D/X/ELAND COMBO PAK 2 Music and Lyric by JERRY HERMÁN Arranged by PAUL SEVERSON CLARNET jy f t / / 6f /* t ü.. r 3 p i

CATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A. Ήχος Πα. to os se e e na aș te e e slă ă ă vi i i i i

CATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A Ήχος α H ris to os s n ș t slă ă ă vi i i i i ți'l Hris to o os di in c ru u uri, în tâm pi i n ți i'l Hris

U. S. Highway 412 Corridor, Average Daily Traffic Western Portion Vicinity of Benton and Washington Counties

Bu V Fm R i pi R R bb Fi 8 Bvi Fihip R Bufi h R Vii f v M h hi i B Av Ei Av G A hz Np v im Rbi Av i F-Ex i App uh hmii Av f Av G Av G A R bpp Av R Av V Av i hip Yu G m G Av Qu R P Av Ah Mib u E P Av uh

MEDWAY SPORTS DEVELOPMENT

PB 2:L 1 13:36 P 1 MEDWAY SPTS DEVELPMENT.m.v./vlm A i 11 Bfil Sl i P-16 FE C? D v i i? T l i i S Li Pmm? B fi Ti iq l vlm mm ill l vl fi, mivi ill vii flli ii: l Nm S l : W Tm li ii (ili m fi i) j l i?

E.., (2) g t = e 2' g E. g t = g ij (t u k )du i du j, i j k =1 2. (u 1 0 0) u2 2 U, - v, w, g 0 (v w) = g ij (0 u k 0)v i w j = 0, (t) = g ij (t u k

2007 10 (545) 517.929..,.. 1. g t M, d dt g t = ;2 Ric(g t ) (1) Ric(g) g.,, -, - (., [1], [2]).,,.,, f t - (M G), g t = ft G,, (1)., -, -, (, ), - (,, [3]). t - E 3, g t, t E 3, (1). t -., -. (M g) Ric

Class Diagrams. CSC 440/540: Software Engineering Slide #1

Class Diagrams CSC 440/540: Software Engineering Slide # Topics. Design class diagrams (DCDs) 2. DCD development process 3. Associations and Attributes 4. Dependencies 5. Composition and Constraints 6.

necessita d'interrogare il cielo

gigi nei necessia d'inegae i cie cic pe sax span s inuie a dispiegaa fma dea uce < affeandi ves i cen dea uce isnane " sienzi dei padi sie veic dei' anima 5 J i f H 5 f AL J) i ) L '3 J J "' U J J ö'

$%! & (, -3 / 0 4, 5 6/ 6 +7, 6 8 9/ 5 :/ 5 A BDC EF G H I EJ KL N G H I. ] ^ _ ` _ ^ a b=c o e f p a q i h f i a j k e i l _ ^ m=c n ^

! #" $%! & ' ( ) ) (, -. / ( 0 1#2 ' ( ) ) (, -3 / 0 4, 5 6/ 6 7, 6 8 9/ 5 :/ 5 ;=? @ A BDC EF G H I EJ KL M @C N G H I OPQ ;=R F L EI E G H A S T U S V@C N G H IDW G Q G XYU Z A [ H R C \ G ] ^ _ `

a ^^a^avnhj Gob Title) (Job Summary) phu.viu3i.aim b <w#ivitijw^^<9<uvmn tl^ij^^tuqifn^ ^Tuen^uiiju ^Tumivifr^aija ua - ^aaa^iia^tuq'ami ^Tuem"5biiai

phu.u3i.aim b a ^^a^avnhj Gob Title) ki (Job Summary) b en tl^ij^^tuqifn^ ^Tuen^uiiju ^Tumifr^aija ua ^TUiilvniyhliJ i

Towards Healthy Environments for Children Frequently asked questions (FAQ) about breastfeeding in a contaminated environment

Ta a i f i Fu a ui (FQ) abu bafi i a aia i Su b i abu i ia i i? Y; u b i. ia aia a aui a u i; ia aii, bafi u a a aa i a ai f iiai f i ia i i. If ifa b a, a i, u fi i a b bu f iuia i iui ii, PB, u, aa,

On Symmetry Techniques and Canonical Equations for Basic Analogue of Fox's H-Function

International Conference on Challenges and Applications of Mathematics in Science and Technology (CAMIST) January 11-13, 2010 On Symmetry Techniques and Canonical Equations for Basic Analogue of Fox's

T h e C S E T I P r o j e c t

T h e P r o j e c t T H E P R O J E C T T A B L E O F C O N T E N T S A r t i c l e P a g e C o m p r e h e n s i v e A s s es s m e n t o f t h e U F O / E T I P h e n o m e n o n M a y 1 9 9 1 1 E T

ERROR SPACE MOTION CONTROL METHODOLOGY FOR COMPLEX CONTOURS. Robert G. Landers

ERROR SPACE MOION CONROL MEHODOLOGY FOR COMPLEX CONOURS Rb G. L Ai J f C. 7, N., pp. -8, Mh 5 Ai J f C,. 7, N., pp. -8, Mh 5 ERROR SPACE MOION CONROL MEHODOLOGY FOR COMPLEX CONOURS Rb G. L ABSRAC Mi i

the king's singers And So It Goes the colour of song Words and Vusic by By Joel LEONARD Arranged by Bob Chilcott

085850 SATB div cppell US $25 So Goes Wods nd Vusic by By Joel Anged by Bob Chilco he king's singes L he colou of song A H EXCLUSVELY DSTRBUTED BY LEONARD (Fom The King's Singes 25h Annivesy Jubilee) So

Chapter 3. Antimagic Gl'aphs

Chapter 3 Antimagic Gl'aphs CHAPTER III ANTIMAGIC GRAPHS 3.1 Introduction In 1970 Kotzig and Rosa [81] defined the magic labeling of a graph G as a bijection f from VuE to {1,2,... IV u EI } such that

< < or a. * or c w u. "* \, w * r? ««m * * Z * < -4 * if # * « * W * <r? # *» */>* - 2r 2 * j j. # w O <» x <» V X * M <2 * * * *

- W # a a 2T. mj 5 a a s " V l UJ a > M tf U > n &. at M- ~ a f ^ 3 T N - H f Ml fn -> M - M. a w ma a Z a ~ - «2-5 - J «a -J -J Uk. D tm -5. U U # f # -J «vfl \ \ Q f\ \ y; - z «w W ^ z ~ ~ / 5 - - ^

(b* qoq il,'il;:il1];-:il"i:; l:' 4? generate 3rd order intermod. produet on SI{z at OdB s/n. ) (,*a *ir r 2l^\-) \< 2dB > 55dB >120d8

T mi; psmpifi is dug nsf in fdb iui; ping ig din un f xn inmdun pfnn is bs pvids su innpn f 5Hz bndwid sixp1 ys f fj_wing ' i Dug nsf if mpifis f b ssb/w n fn if sips f1w fi nd inf wi xisi"ng iuy T iui

'5')^'yaUL'?n?i'?]0<i'3'i'U (Terms Of Reference : TOR)

'5')^'yaUL'?n?i'?]0

R e p u b lic o f th e P h ilip p in e s. R e g io n V II, C e n tra l V isa y a s. C ity o f T a g b ila ran

R e p u b l f th e P h lp p e D e p rt e t f E d u t R e V, e tr l V y D V N F B H L ty f T b l r Ju ly, D V N M E M R A N D U M N. 0,. L T F E N R H G H H L F F E R N G F R 6 M P L E M E N T A T N T :,

Exhibit 2-9/30/15 Invoice Filing Page 1841 of Page 3660 Docket No

xhibit 2-9/3/15 Invie Filing Pge 1841 f Pge 366 Dket. 44498 F u v 7? u ' 1 L ffi s xs L. s 91 S'.e q ; t w W yn S. s t = p '1 F? 5! 4 ` p V -', {} f6 3 j v > ; gl. li -. " F LL tfi = g us J 3 y 4 @" V)

Some(new) counterexamples of parabolic systems

Comment.Math.Univ.Carolin. 36,3(1995)503 510 503 Some(new) counterexamples of parabolic systems JanaStará,OldřichJohn 1 Abstract. We give examples of parabolic systems(in space dimension n 3) having a

C O M P L E X FACTORIZATIONS O F T H E F I B O N A C C I AND LUCAS NUMBERS

C O M P L E X FACTORIZATIONS O F T H E F I B O N A C C I AND LUCAS NUMBERS Nathan D. Cahill, John R. D'Errico, and John P* Spence Eastman Kodak Company, 343 State Street, Rochester, NY 4650 {natfaan. cahill,

& Ö IN 4> * o»'s S <«

& Ö IN 4 0 8 i I *»'S S s H WD 'u H 0 0D fi S «a 922 6020866 Aessin Number: 690 Publiatin Date: Mar 28, 1991 Title: Briefing T mbassy Representatives n The Refused Strategi Defense Initiative Persnal Authr:

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

LU N C H IN C LU D E D

Week 1 M o n d a y J a n u a ry 7 - C o lo u rs o f th e R a in b o w W e w ill b e k ic k in g o ff th e h o lid a y s w ith a d a y fu ll o f c o lo u r! J o in u s fo r a ra n g e o f a rt, s p o rt

Atlantic County Properties

() li i () li i () li i V li i li i ii ib ii ii ii i &. ii ii l ii iii bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - bf i - - bf i - bf i - bf i - bf i - bf

Executive Committee and Officers ( )

Gifted and Talented International V o l u m e 2 4, N u m b e r 2, D e c e m b e r, 2 0 0 9. G i f t e d a n d T a l e n t e d I n t e r n a t i o n a2 l 4 ( 2), D e c e m b e r, 2 0 0 9. 1 T h e W o r

Oil'll. 't Or) [xdl^i^, CtJiMr^ ~t x. tbu to#*a) rf. 3*^^1IlSr>' r e u <i^-^j O. , y r v u \ r t o < x * ^ v t a ^ c? ] % & y^lcji-*'**'* (» &>~r~

Oil'll A l r x a t i i i r a B r a l l t f ( E m m t t t t t w. / P.O. Box 2, B e r g v l e i. D i s t r i c t J o h a n n e s b u r g. Ph o n e 4 5-2 4 6 9. R e f. N o. A I ( * J - i i ^ c J,,, JOHANNESBURG.

ASHUELOT RAIL TRAIL AERIAL IMAGERY BASEMAP

s O HUELOT IL TIL EIL IMGEY EMP Lg i Ti i Ti Micip y Tx Pc y Higwy by Lgisiv Cssifici Css I Css IV Css V iv m Pi Imi W y \ \ \ wmp Ms Piv \ \ \ Lk P Df f // Discssi CHETEIELD WNZEY HINDLE WINCHETE ICHMOND

Sums of diagonalizable matrices

Linear Algebra and its Applications 315 (2000) 1 23 www.elsevier.com/locate/laa Sums of diagonalizable matrices J.D. Botha Department of Mathematics University of South Africa P.O. Box 392 Pretoria 0003

EFFECT OF THE DIAMETER OF THE LONG-PULSE TUBE ON THE PULSATOR CURVE. M.A. v.d. Brandt and W. Rossing

EFFECT F TE DIAMETER F TE LNG-PULSE TUBE N TE PULSATR CURVE M.A. v.d. Brandt and W. Rssing INTRDUCTIN Different makes f milking machines use lng-pulse tubes with varius inside diameters. At the request

Studio Scientiarum Mathematicarum Hungarica 22 (1987), SOME REMARKS ON INFINITE SERIES P. ERDŐS, I. JOÓ and L. A. SZÉKELY Dedicated to Profes

Studio Scientiarum Mathematicarum Hungarica 22 (1987), 3 95-400 SOME REMARKS ON INFINITE SERIES P. ERDŐS, I. JOÓ and L. A. SZÉKELY Dedicated to Professor K. Tandori on the occasion of his 60th birthday

l [ L&U DOK. SENTER Denne rapport tilhører Returneres etter bruk Dokument: Arkiv: Arkivstykke/Ref: ARKAS OO.S Merknad: CP0205V Plassering:

I Denne rapport thører L&U DOK. SENTER Returneres etter bruk UTLÅN FRA FJERNARKIVET. UTLÅN ID: 02-0752 MASKINVN 4, FORUS - ADRESSE ST-MA LANETAKER ER ANSVARLIG FOR RETUR AV DETTE DOKUMENTET. VENNLIGST

CATARACTS AND POVERTY HOW ARE CATARACTS TREATED?

CATARACTS AND POVERTY HOW ARE CATARACTS TREATED? Cc uy i f CBM fcu. I ul il, CBM u l c ill v cc ffl qu l c y vii mil uc vic i il. Sic cc uy iuc i 1966, CBM Iil fm m 12 milli cc i li. Wi yu u c fm u 600,000

INDUSTRIAL, COMMERCIAL and DOMESTIC AREAS OF EXPERTISE

INDUTRIAL, OMMERIAL DOMETI AREA OF EXPERTIE Di & Ui f i ii i i fiii T i Bii L i i qi,, i f i i i f z! O i i i 3B i i i Di Mfi iq T i ff i, i qi i i qi qik, ii i f i,, ii i i ii W i fii i i fi i f, i iiii

R'sorucróN E*ENTA. *"jn4?l? / 31'12'17

SR& LQ ALSYA RÉ D LS RíS DPT, SDiR RÉRSS iss Y AiRS SDPT, D RÉRS ARS VS/H RM/B M 2 APRBA PRSPST VT AÑ 23 DL SRV DÉ 5ALD VALDVA, SÚ LTY "2.41. R'u TA. "4?? / 31'12'17 VALDVA, VSTS: i ' iu D Ly \23175 i

fur \ \,,^N/ D7,,)d.s) 7. The champion and Runner up of the previous year shall be allowed to play directly in final Zone.

OUL O GR SODRY DUTO, ODS,RT,SMTUR,USWR.l ntuctin f cnuct f Kbi ( y/gil)tunent f 2L-Lg t. 2.. 4.. 6. Mtche hll be lye e K ule f ene f tie t tie Dutin f ech tch hll be - +0 (Rece)+ = M The ticint f ech Te

MASSACHUSETTS Election Statistics

. MASSACHUSETTS Eletin Statistis 1984 In ardane with the prvisins f the Massahusetts General Laws, Chapter 54, Setin 133 ffie f the Massahusetts Seretary f State Mihael Jseph Cnnlly, Seretary Publiatins

fnm 'et Annual Meeting

UUVtK Ht.t, A 0 8 4 S.. Rittin Nub t, n L Y t U N i, n ' A N n, t\ V n b n k pny' ull N) 0 R Z A L A V N U X N S N R N R H A V N U R A P A R K A L A N Y Buin Add. N. Stt ity wn / Pvin) Ali l) lil tal?l

Linear Algebra (Review) Volker Tresp 2017

Linear Algebra (Review) Volker Tresp 2017 1 Vectors k is a scalar (a number) c is a column vector. Thus in two dimensions, c = ( c1 c 2 ) (Advanced: More precisely, a vector is defined in a vector space.

Math 4377/6308 Advanced Linear Algebra

2.3 Composition Math 4377/6308 Advanced Linear Algebra 2.3 Composition of Linear Transformations Jiwen He Department of Mathematics, University of Houston jiwenhe@math.uh.edu math.uh.edu/ jiwenhe/math4377

Power Systems Control Prof. Wonhee Kim. Modeling in the Frequency and Time Domains

Power Systems Control Prof. Wonhee Kim Modeling in the Frequency and Time Domains Laplace Transform Review - Laplace transform - Inverse Laplace transform 2 Laplace Transform Review 3 Laplace Transform

ON THE HK COMPLETIONS OF SEQUENCE SPACES. Abduallah Hakawati l, K. Snyder2 ABSTRACT

An-Najah J. Res. Vol. II. No. 8, (1994) A. Allah Hakawati & K. Snyder ON THE HK COMPLETIONS OF SEQUENCE SPACES Abduallah Hakawati l, K. Snyder2 2.;.11 1 Le Ile 4) a.ti:;11 1 Lai 131 1 ji HK j; ) 1 la.111

EN221 - Fall HW # 1 Solutions

EN221 - Fall2008 - HW # 1 Solutions Prof. Vivek Shenoy 1. Let A be an arbitrary tensor. i). Show that II A = 1 2 {(tr A)2 tr A 2 } ii). Using the Cayley-Hamilton theorem, deduce that Soln. i). Method-1

(tnaiaun uaejna) o il?smitfl?^ni7wwuiinuvitgviisyiititvi2a-a a imaviitjivi5a^ qw^ww^i fiaa!i-j?s'u'uil?g'ijimqwuwiijami.wti. a nmj 1,965,333.

0 fltu77jjiimviu«7mi^ gi^"ijhm?'ijjw?flfi^ V m 1 /14 il?mitfl?^i7wwuiinuvitgviiyiititvi2- imviitvi^ qw^ww^i fi!i-j?'u'uil?g'iqwuwiijmi.wti twwrlf^ imii2^

Congruence Properties of G-Functions. By HANSRAJ GUPTA. (Received 12th February, 1934, and in revised form 22nd April, Read 3rd March, 1934.

Congruence Properties of G-Functions By HANSRAJ GUPTA. (Received 12th February, 1934, and in revised form 22nd April, 1934. Read 3rd March, 1934.) 1. Denoting the sum of the products of the first n natural

APPH 4200 Physics of Fluids

APPH 42 Physics of Fluids Problem Solving and Vorticity (Ch. 5) 1.!! Quick Review 2.! Vorticity 3.! Kelvin s Theorem 4.! Examples 1 How to solve fluid problems? (Like those in textbook) Ç"Tt=l I $T1P#(

Friday, September 21, Flows

Flows Building evacuation plan people to evacuate from the offices corridors and stairways capacity 10 10 5 50 15 15 15 60 60 50 15 10 60 10 60 15 15 50 For each person determine the path to follow to

49 A/49-B. 1AS0-I06g8" IASOI0628

49 A/49-B Elevrrical liesfanh t'roucrs tnc. c m c u t r S O W N t h u s L I N t S C A T t W W R E C U R R E N T I S C A R f t S D 7 1 SfWNG 3USPCNSON WIT SPWMO NO. AT TAT POINT. {. W I R E S W I T C O

nuuiaim Ejw.aEj.toto/b<fir<t( to. I/ en. flitl-5-3 PniUEJn sr. fiviu <. b. uivi wvlisa-afi'iis;tan anpn wwnwn en. /«;.

nuuiaim Ejw.aEj.toto/b

kind read i i i i i i

T u Mu P W NNG: Wu 1J1:9 u P OUT, 1J1: 6-10. u u u, u u, u' u u. v v 53:10-1 1' LXX x, u b : P u, N u, v u u u ( P ' "5 v" k ) k z u) ( ( k, u) ku ( u, k k, ub) ( u b u) k ( b Mk u, Ju) 1 J1:9 T Pb- v

±i-iy (j)^> = P"±(-iy (j)#> (2)

I D E N T I T I E S AND CONGRUENCES INVOLVING H I G H E R - O R D E R EULER-BERNOULLI NUMBERS AND P O L Y N O M I A L S Giiodong Liu Dept. of Mathematics, Huizhou University, Huizhou, Guangdong 516015,

Beechwood Music Department Staff

Beechwood Music Department Staff MRS SARAH KERSHAW - HEAD OF MUSIC S a ra h K e rs h a w t r a i n e d a t t h e R oy a l We ls h C o l le g e of M u s i c a n d D ra m a w h e re s h e ob t a i n e d

«Le double : de l inquiétante étrangeté à l abjection. L Étrange Cas du docteur Jekyll et de M. Hyde de Robert Louis Stevenson»

«u : nn n à n Én C u u J M H R u Snn» Cn Ch Pu : Ch Cn 200 «u : nn n à n Én C u u J M H R u Snn» Pu D «n ux» n En n (Cnu xx / xx / xxxx D u n : Ch Cn 200 «u : nn n à n Én C u u J M H R u

Asynchronous Training in Wireless Sensor Networks

u t... t. tt. tt. u.. tt tt -t t t - t, t u u t t. t tut t t t t t tt t u t ut. t u, t tt t u t t t t, t tt t t t, t t t t t. t t tt u t t t., t- t ut t t, tt t t tt. 1 tut t t tu ut- tt - t t t tu tt-t

Two Movements for String Quartet

University of Montana ScholarWorks at University of Montana Graduate Student Theses, Dissertations, & Professional Papers Graduate School 1985 Two Movements for String Quartet Jeffrey L. Hunter The University

PHYS 232 QUIZ minutes.

/ PHYS 232 QUIZ 1 02-18-2005 50 minutes. This quiz has 3 questions. Please show all your work. If your final answer is not correct, you will get partial credit based on your work shown. You are allowed

o V fc rt* rh '.L i.p -Z :. -* & , -. \, _ * / r s* / / ' J / X - -

-. ' ' " / ' * * ' w, ~ n I: ».r< A < ' : l? S p f - f ( r ^ < - i r r. : '. M.s H m **.' * U -i\ i 3 -. y$. S 3. -r^ o V fc rt* rh '.L i.p -Z :. -* & --------- c it a- ; '.(Jy 1/ } / ^ I f! _ * ----*>C\

C o r p o r a t e l i f e i n A n c i e n t I n d i a e x p r e s s e d i t s e l f

C H A P T E R I G E N E S I S A N D GROWTH OF G U IL D S C o r p o r a t e l i f e i n A n c i e n t I n d i a e x p r e s s e d i t s e l f i n a v a r i e t y o f f o r m s - s o c i a l, r e l i g i

SOUTHWESTERN ELECTRIC POWER COMPANY SCHEDULE H-6.1b NUCLEAR UNIT OUTAGE DATA. For the Test Year Ended March 31, 2009

Schedule H-6.lb SOUTHWSTRN LCTRIC POWR COMPANY SCHDUL H-6.1b NUCLAR UNIT OUTAG DATA For the Test Year nded March 31, 29 This schedule is not applicable to SVvPCO. 5 Schedule H-6.1 c SOUTHWSTRN LCTRIC POWR

1981] 209 Let A have property P 2 then [7(n) is the number of primes not exceeding r.] (1) Tr(n) + c l n 2/3 (log n) -2 < max k < ir(n) + c 2 n 2/3 (l

208 ~ A ~ 9 ' Note that, by (4.4) and (4.5), (7.6) holds for all nonnegatíve p. Substituting from (7.6) in (6.1) and (6.2) and evaluating coefficients of xm, we obtain the following two identities. (p

[ ' National Tedocal Information Seract. yäiiiiiliiiyiiiiuilii! PB

I: p?aiif!!i!? p *!!r?s?!i; n yäiiiiiliiiyiiiiuilii! PB93-37784 Extended Range Modified Gradient Technique for Profile Inversion - Technische Univ. Delft (Netherlands) gpr^s«tor p-^uc leieasal 992 V [

MATH 423 Linear Algebra II Lecture 10: Inverse matrix. Change of coordinates.

MATH 423 Linear Algebra II Lecture 10: Inverse matrix. Change of coordinates. Let V be a vector space and α = [v 1,...,v n ] be an ordered basis for V. Theorem 1 The coordinate mapping C : V F n given

Tarikh : + 2. Sukacita dimaklumkan bahawa program di atas akan diljalankan pada tarikh dan ketetapan seperti berikut :

KMRA DDKA MAAYSA ib didik Dh Mu b didik d h

Chapter 4. Matrices and Matrix Rings

Chapter 4 Matrices and Matrix Rings We first consider matrices in full generality, i.e., over an arbitrary ring R. However, after the first few pages, it will be assumed that R is commutative. The topics,

CO sl o K. S. g 2 w S X f. s i * 1 U C. B 6 o

> CO sl. 0 K. S 0 S CN s i g 2 w S X f Cl 2 B 6 i h * 1 U C ... THS DOCUMENT S BEST QUALTY AVALABLE. THE COPY FURNSHED TO DTC CONTANED A SGNFCANT NUMBER OF PAGES WHCH DO NOT REPRODUCE LEGBLY 1 1 s 1 9

LOWELL, MICHIGAN, MAY 28, Every Patriotic American Salutes His Nation's Flag

/ U N K U Y N Y 8 94 N /U/ N N 3 N U NY NUN ;!! - K - - 93 U U - K K»- [ : U K z ; 3 q U 9:3 - : z 353 «- - - q x z- : N / - q - z 6 - x! -! K N - 3 - U N x >» } ( ) - N Y - q K x x x Y 3 z - x x - x 8

RUTH. land_of_israel: the *country *which God gave to his people in the *Old_Testament. [*map # 2]

RUTH 1 Elimlk g ln M 1-2 I in im n ln Irl i n *king. Tr r lr rul ln. Ty r ug. Tr n r l in Ju u r g min. Elimlk mn y in n Blm in Ju. H i nm Nmi. S n Elimlk 2 *n. Tir nm r Mln n Kilin. Ty r ll rm Er mily.

G/Ge. FINITE p r-nilpotent GROUPS. II. KEY WORDS AND PHRASES. Frattini subgroup, p -nilpotent group, maximal subgroup,

30J Internat. J. Math. & Math. Sci. Vol. 10 No. 2 (1987) 303-309 FINITE p r-nilpotent GROUPS. II S. SRINIVASAN Department of Mathematics and Computer Science Austin Peay State University Clarksville, Tennessee

Using the Rational Root Theorem to Find Real and Imaginary Roots Real roots can be one of two types: ra...-\; 0 or - l (- - ONLl --

Using the Rational Root Theorem to Find Real and Imaginary Roots Real roots can be one of two types: ra...-\; 0 or - l (- - ONLl -- Consider the function h(x) =IJ\ 4-8x 3-12x 2 + 24x {?\whose graph is

> DC < D CO LU > Z> CJ LU

C C FNS TCNCAL NFRMATN CNTR [itpfttiiknirike?fi-'.;t C'JM.V TC hs determined n \ _\}. L\\ tht this Technicl cment hs the istribtin Sttement checked belw. The crnt distribtin fr this dcment cn be telind

EKOLOGIE EN SYSTEMATIEK. T h is p a p e r n o t to be c i t e d w ith o u t p r i o r r e f e r e n c e to th e a u th o r. PRIMARY PRODUCTIVITY.

EKOLOGIE EN SYSTEMATIEK Ç.I.P.S. MATHEMATICAL MODEL OF THE POLLUTION IN NORT H SEA. TECHNICAL REPORT 1971/O : B i o l. I T h is p a p e r n o t to be c i t e d w ith o u t p r i o r r e f e r e n c e to

S ca le M o d e l o f th e S o la r Sy ste m

N a m e ' D a t e ' S ca le M o d e l o f th e S o la r Sy ste m 6.1 I n t r o d u c t i o n T h e S olar System is large, at least w hen com pared to distances we are fam iliar w ith on a day-to-day basis.

b. mayif^illvi^a^ Jij'wviiiPian!jnniH-3n'u to.b mal^^in^^\jfl1j^^^'!jnn"^a^1^^l?iilvl1fl^el(?ll ^a^ni3jayinpii?i

'ysui'?lpl'?ja-a>3tu (Terms of Reference : TOR) ^ ' ^ li S a/ b. mayif^illvi^a^ Jij'wviiiPian!jnniH-3n'u to.b mal^^in^^\jfl1j^^^'!jnn"^a^1^^l?iilvl1fl^el(?ll ^a^ni3jayinpii?i en. Pia!gi3j'uS'?ja'3wil'3Sii

AP Human Geography Pre-Test. A. World Cities. B. Multiple Nuclei Model. D, Least Cost Theory. E. Cultural Landscape. F, Concentric Zone Model

Paul T. Gray, Jr. Russellville High Schl - Russellville, AR paul.gray@rsdmail.k12.ar.us AP Human Gegraphy Pre-Test MATCHING- Therists in Human Gegraphy 1. Carl Sauer A. Wrld Cities 2. Jhann Heinrich vn

x + x y = 1... (1) and y = 7... (2) x + x 2 49 = 1 x = 1 + x 2 2x 2x = 48 x = 24 z 2 = x 2 + y 2 = 625 Ans.]

Q. If + 0 then which of the following must be true on the complex plane? (A) Re() < 0 (B*) Re() 0 (C) Im() 0 (D) [Hint: ( + ) 0 0 or i 0 or ± i Re() 0] Q. There is only one way to choose real numbers M

General scan in flavor parameter space in the models with vector quark doublets and an enhancement in B X s γ process

General scan in flavor parameter space in the models with vector quark doublets and an enhancement in B X s γ process Wang Wenyu Beijing University of Technology Hefei 2016-08-25 1/ 31 OUTLINE: 1 The problem

Corrigendum to Inference on impulse. response functions in structural VAR models. [J. Econometrics 177 (2013), 1-13]

Corrigendum to Inference on impulse response functions in structural VAR models [J. Econometrics 177 (2013), 1-13] Atsushi Inoue a Lutz Kilian b a Department of Economics, Vanderbilt University, Nashville

PRIMITIVE PERIODS OF GENERALIZED FIBONACCI SEQUENCES

PRIMITIVE PERIODS O GENERALIZED IBONACCI SEQUENCES CLAUDIA SMIT and VERWER E. OGGATT, JR. San Jose State University, San Jose, California 95192 1. IWTRODUCTIOW In this paper we are concerned with the primitive

o ri fr \ jr~ ^: *^ vlj o^ f?: ** s;: 2 * i i H-: 2 ~ " ^ o ^ * n 9 C"r * ^, ' 1 ^5' , > ^ t g- S T ^ r. L o n * * S* * w 3 ** ~ 4O O.

THE PENALTY FR MAKING A FALSE STATEMENT IN THIS REPRT AND/R CERTIFICATE IS S5. R SIX MNTHS IMPRISNMENT R BTH "D "? y. " cr TJ Xl^ " Q. rt 5' "g s r ^.. C i :? S :.. y ' : s s ^ST (X. I ^^ ^ ^ S : t ^ :

PAIRS OF MATRICES WITH PROPERTY L(0

PAIRS OF MATRICES WITH PROPERTY L( BY T. S. MOTZKIN AND OLGA TAUSSKY 1. It was proved by Frobenius [l] that any function f(a, B) of two commutative «X«square matrices A, B has as characteristic roots the

Divide-and-Conquer. Reading: CLRS Sections 2.3, 4.1, 4.2, 4.3, 28.2, CSE 6331 Algorithms Steve Lai

Divide-and-Conquer Reading: CLRS Sections 2.3, 4.1, 4.2, 4.3, 28.2, 33.4. CSE 6331 Algorithms Steve Lai Divide and Conquer Given an instance x of a prolem, the method works as follows: divide-and-conquer

Agenda Rationale for ETG S eek ing I d eas ETG fram ew ork and res u lts 2

Internal Innovation @ C is c o 2 0 0 6 C i s c o S y s t e m s, I n c. A l l r i g h t s r e s e r v e d. C i s c o C o n f i d e n t i a l 1 Agenda Rationale for ETG S eek ing I d eas ETG fram ew ork