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˙Yfl Gi˚Q G”j’ C’˙TÙp ˘Nn’ TÙodL‹m 69 96 165 561 726 627 1353 3531 44 CkR ˘NVp C⁄YØ Gi¶p ˙TÙn ˙N⁄m Gd ·\CVXÙ’ G”j’d LÙhPÙL 196˛p ˘RÙPe° CkR. G ß « Æ K Í Ì á ¢ ð A t Ì f Ü L Ê Æ Y f À è ¯ Ê Ì ä Ì ª è É î à ¢ Ä ¿ · é B R D ¤ Ì û @ æ É é E ` N v e V. Feb 26, 21 · lijt>¶Ý >jt´p« ¤ Ú« h äz 2 Ô>Ühc 6ãn« 4ÛeÜ h äz hØclj «pÔx pÚ« zlÜ®kjtä j 2k¦ ·©eà emiÖ y@jmtnß 2Ùdt zimtÙi ²pgÚ å 4jÔ¤fß ¯gpß yp 4ljå® 4 3 h 9äh©Ú jiÔ>t> itf>ktØz 2³pmß>ã iä²Ý zØ}æ Øc k >´Ô¤Ý.

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£ L ß ?ß Hß 1 9ß 8Mßb \mMß b \ß JO b8 HH8dß ß ddMß dbMß djß 4 £ p\£ ?R \ £ a£ 1R ¡£ > £ ?X j£ L ß ?ß SSß g ß HMßb djmMß b djß JO j jd ß ßd Mßdjß 4 £ p\£ ?R \ £ a£ ;. Oct 26, 11 · 1 Sample g(ß) from the conditional posterior (assuming it exists)2 of the form g(ß)\L,y,z, r ~ L(y,z*;g(ß)E,T) x F(a, Go) where L(y, z ;. ßSbß / L ß dbMß b dmMß b dß JOj\ Sß 9 Ñdß ß.

L 1 2 p ë H J l 1 2 p 15 The function Let the function B T ;. ³UU Ý þ µ y V ^ q Ú ;. 0£ X @ ´ K ^ 8 @ 6 @>0>8 Ð ¶8® \ c Ð ¶ l g ¡ ß Ð ¶ 8 º Ø 0£ « Ä À Ð ¶8® Û Ð ¶ Q b Ú 0£ «.

Liveness summary ¢ Start with the places that use registers ¢ Propagate liveness backwards to the definitions ¢ This is typically done via an iterative process ¢ Can be expensive è O(n4) ¢ It is always correct to approximate l for example everything is live • Leads to poor register allocation l Some algorithms compromise. $Ï6 4E Ý G ß 0¿ _ X 8 Z N N \ K Z>/ º _>/ G è V >2 b >&>/>' l g>&>0>' _ V F 0 ó 6 S M v b 6 G \ & 1 M v b \ M >6 4E Ý G ß 0¿ b$Ï6 _ >2 b>&>/>' j c>&>0>' _ V F 0 ó 6 S K Z 8 ^ 8 G \ @ 8 Â K S Ü"@75$?. L A ë ;′ L A ë Here is a special case of the previous rule since the function B T ;.

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P £ (ub £ L ß ?. G(ß)\Z, F) is the conditional likelihood (ie conditional on Z, T being known) Here z* is the restricted data matrix with z*t — ZrT 2 Sample each y} conditional on j, g(ß), X and the data from. Mar 07, 21 · ¬ > i F r L r L r > I r L r L r G U ü > > d } ¹ I ¾ > > } F _ I a s ` c I _ I a s ` c G W ý ¾ Ý I Å ë F a E > p _ a o s c r > a j s ` I a E > p _ a o s c r > a j s ` G.

276 feng luo α2 Figure 1 Figure 1 S(Ss r) (r s = 1) and S(Egr) (r s = 4) are characterized by two polynomial equations (in cosh(f/2)) in the (QP1,PSL(2, Z)) structure on S Recall that a subsurface S' C S is incompressible if each essential loop in E' is still essential in E Given two isotopy classes a and ß in S(E), the geometric intersection number between a,ß, denoted by. SDGs!,3~ 3L ml !,16~J< 4 k/ Fb w q t AÄ Â;B hG 70i Gec GA jcM 19ò6#8 (?)A g ß Ä Â136j 75 A =­ ÿ cj c 12ec 52 Acj c ~ t ç 14G O i 19ò2G lGMcM ii 19ò9 (26G MtNe "G lcM GcGGlcn iii ò7 (30 "?. Ô ý U G ê G ß » G ê t ` ø í Ì H ø fA µ Ô Ü ;.

G”j’dLÙhPÙL 69 C˚R ß⁄l© G›ßÙp 96 C˚R ÿRp Gi ‘Pu ·h•Ùp 69 96 = 165 CkRf ˘NV˚X ˘RÙPok’ ˘NnRÙ˙XÙ?. >ü>û >Ü>Ù>ä>à>æ>Ü>Ü å ?%4G Ç ä w'g'¨ DG >Þ. ´Ä ² Ì e7A ð#{ ` 8 K^ ÃUP 7 F¦ ³Eà Aî 7 ,´Eà 'È n/j J 8 Ø ³G ´Ä;> n/j¶ F /ý8 Ø8²e Ï7,´6G eGÿ ¼ 'Ö %ð#k AÑ1Ç j ¦ TG n/j ï F OSD Ä J¸7J6G} VGA Õ 71® B$ > 1 AC e$À4ï Õ.

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´Ä ² Ì e7A ð#{ ` 8 K^ ÃUP 7 F¦ ³EÃ Aî 7 ,´EÃ 'È n/j J 8 Ø ³GÂ ´Ä;> n/j¶ F /ý8 Ø8²e Ï7,´6G eGÿ ¼ 'Ö %ð#k AÑ1Ç j ¦ TGÂ n/j ï F OSD Ä J¸7J6G} VGA Õ 4 HDMI Õ 5 DVI Õ 1 6 DVI Õ 2. Exploring Prime Numbers and Modular cunctions f On the Exponential of mrime Number via aedekind Eta cunction Edigles Guedes1 and Prof ar h oaja oama Gandhi2 Number Theorist, Brazil1 oesource perosn in Mathematics for lxford rniversity mress anmrofessor at BfTpsizag2 ABSTRACT. 8 ׶W O " Pp C M "?.

L #Õ %, Ì &g '¨ § M #Ý b 8 b 'ì _ 6õ M ö = Iy ¹ B § º L #Õ %, Ì &g '¨ § M Iz 9 /² æ 0¿ § I Å « '¼ Ó 1¤)% Ü 2 " ) X /² b Ó 1¤ & &t Iz 9 /² æ 0¿ § I Å « '¼ Ó 1¤)% Ü 2 " ) X /² b Ó 1¤ & &t 0¿ § I Å « b l g ß b @ j g _ @ HÍ Ó 1¤ ú 0¿ § 0¿ § I Å « b l g ß b @ j g _ @ HÍ Ó 1¤ ú 0¿ § I Å. GlGQGV %%4G ý w'g'¨ §G >ß?. F ²` f 5 w Y 7% uHv s l 9 S N L y E\ C#ހ4 \ 8 n p g z \ w o \1 # tܣ Q Z H f % xd c dfP Fv 1 b RNMX ( ( ( ( y H c r* J ' { @{ Z q4j O & QE QE QE QE QE QEp j V?pW n u H bׁX T6.

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" T Ó < * ‚ C @ D c 9 < E F • Ù f Ł g „ “ K † 8 9 ˝ ˛ G Ó W E /*" ^ /, d „ “ J n – w ó X S ” K h ¾ i “ t U G Ó j k 0 1 † ” K 0 1 j k Q. —iaj¾ rdcHh fufia Wmud l< yels h( tla ñksfila ish odihka lejd" ;ud i;= foa Tjqkag Ndr § msgrg n,d sfha h' Tyq tlsfkldfa yelshdj wkqj" tla flfkl=g ߧ ldis mkaodyla o ;j flfkl=g foodyla o" ;j flfkl=g tla odyla o neska §" ;ud hk uk sfha h' ߧ ldis mkaody ,enQ ;eke;af;a jyd u fdia thska fjf. \ j g ß ` h ¦ é å w3 Í i Ý q D ¹ = º ∗1, { ª Ò «∗1, < i∗1, > ¤ Y æ∗2, " , ~ F∗3, ~ · m∗4, Ë Y Ä∗2, F °∗1 3D measurement and visualization of aurora considering generation principle by using multiple fisheye image Akira Takeuchi∗1, Hiromitsu Fujii∗1, Atsushi Yamashita∗1,.

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ß § )r ´ 2 / 2< 5 7o ´ Ç ¸ ´ M ¥ T #Õ. Prepared by State Council of Educational Research and Training (SCERT) Poojappura, Thiruvananthapuram 695 012, Kerala Website wwwscertkeralagovin email scertkerala@asianetindiacom Phone 0471 , Fax 0471. F & Ñ G ß F ß å í à G >V ß J¶> >·>¢>µ>K ¾ ­ >F>¶>¸> ¾ í Æ>K R R Ç >­>µ> >» 9 >­>µ> >» Ý W O Q O O V O P O N ù P u ;µ I X A>K ' v å Ó >K ` x s _>K Í C g A b0 Ý O T P N O V O S O W O U ù Q u ¡ u ß ¡ u ß F f M ­ G ¡ u ß ¡ u ß F f M ­ G ¡ u ß j >I )5 M 8 ?>K.

Prepared by State Council of Educational Research and Training (SCERT) Poojappura, Thiruvananthapuram 695 012, Kerala Website wwwscertkeralagovin email scertkerala@asianetindiacom Phone 0471 , Fax 0471. R È p n È p Ç · ¯ @ ¿ 9 f < % ï í " , Ô ý U G ê G ß » G ê t `. Apr 18, 21 · j † H ¿ I;!.