Mnthuhtidylfhettyperbyne There let wins are { (× c- R2 = ° the hyperlink plane f models } w/ fist the . D the fwtfmdsmhlfrm half spacewalk upper Ah hp by Ey Ex ifs ¥ E IH 1h = , ,) deaf : > 0 y I ' = , the girly so , , , , , usy F=o , HW ' ' ' E=G= problem . fm HB week . Gxto MEI + y ( upper So the mold Another ht : - : half - of ) model plane the Poncri disk / × hyprbk model hs plane / / constant Gaussian D= ' = anstwe . = - I . . : F×=Fy=o { ( un D= Eni NB it : 4 the fbtfdemhl fm I E=G=(.¥uyz y gin F= 0 . K=÷r [l¥¥D+l¥a37I# timothy ] K=÷aoH÷¥+l÷roH=tm¥ Then =(,!!#p Eu Gu = , Eu y¥#ip = = Gu E=E=o , , so Minimising , st he . an¥ll÷ t+¥du ) '¥F4Yi±¥T+Yii÷TD . = = ÷ - = So In again fat he ogtwt we . there to I claim , z= then define Haiti f Pd : is f an : IH First of ad , nature models xtiy y D barely a . 1 Bometnz & = 1 . are EIH flz ) - - = I÷i w It . = is utiv wit or E D to me oplx numbers . so ht . . . rate tit lE÷kE÷HEt÷t=I±IYItYet'n HHE = , xottyijiftttn =L . xattynru since kw one y ark Amid & >o the fe . f ref , irwseglw ) has f.su = . YFW i fli '¥w ) - das = to IH P Now if wile we out flx D= , = ,×hI,Fpp [ ( ×¥FIhT zhtykzxz 4×1 't H 2x ' - Hlth , ' 4×1 ii "Ft.÷n÷= ""( Itu E¥e # ) + ill - w try ) th , so , is deaf Smooth In . . . we see ) = tht ( Mathenia 2÷=w = # ih¥M } f , goH =glEi÷l=iY?z÷÷n=i2⇐ttiF¥jkI , , df . since , i & Now D ) . i . ¥ . . z . fat oplx , . an .4k