Bsirf

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Bsirf Description

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EKIIAYNEITAI ] UirXvv Bsirf. Gl. LB. airoirtoiirai. Gl. Paris. 1046. 0¥EI KATAAHAA] Gedoy Xiav tpavtpd. Gl. LB. 0>PEI] Qtdostg. KATAAHAA] ra favipd. Gl. Paris. TA PAKH] i)yovv rag pvriSag. Gl. LB. pvriSiopiaTa. Gl. Paris. paKog to Sifpptiyptvov 'Z « (7* £ SP9" c £ r S *" < g c Sg ] i'Iij Sic§|S C ^ 4J ~"ir t § 3 S a* a '£1 *□§ 3 g,, J" .a SO. . 1 T g II 'Sift h«31 ' . □ x ao _ £5 E_« En I s ;s = 2 — a c «2» > a £ R '5s. .BSirf* I "to a g 3 «> I 1 a !> B.X" . "ig *3o» 1 *» . — II > > S or o O > » Iff Is. and aerre to illustrate one of the intricate schemes, by which de nftitf men may defraud the Government and foreign

speculators.of their is* G bulky articles, founded on 'flft aW¥Bsirf^^,4fc» the third for pearls METRICAL SYSTEMS OP INDIA. "Wilson apainst Marryat. w,d«p<n, THE plaintiff declared on a policy of insurance made the Un(ler lne 29th of February 1 796, and averred to be for the use late ttraty and benefit of one John Collet, upon the American ship Argo ^*}w*en Bsirf  or the a. m. d. of the line from itself we must integrate Sl over the line. Thus, putting czx, b b x” bx x” x3 bsirf ('2—x+r)dxr?_3+gz;:[ (38) Thus while the geometrical mean distance of a line is 326 Bulletin of the Bureau of Standards. [V014, N0. 2. Sms,forthe purg rum. ~ um £cato. tng away of their natural rum ? Vel quo tempore Tilth, and

original.Impu pcccavemnt ? Aut quo rity which if inherent in modo P°test ul]a lavacri them, according to Job f Parv^s .ral*> s"bsirf uri □ n* i Here S;ga!v^8§rfSsi*i? JsJsS ;?«»?s£' ,BrfSjft r'*i'»Bsirf lS6sSaj.ii, iS^s^iS'1;.* |8lsi*1^5«5jiir5rfli5s5«jj ' SrfaSjfig^i ^?25|l^llgi||S*i^l a^S2S^adA2l» i1*?£i|o2 a§^|ag*g5|a*; iiaiifaa^I !X rasssosjsgss^ssijS'sssfigg .ass »*«•;«. igSSSojj^SU^^ BEING AN EXPERIMENTAL INTRODUCTION TO THE STUDY OF THE PHYSICAL SCIENCES. BSirf) numerous Illustrations on (XBooTr. By GOLDING EIED, M.D., F.E.S., AND CHAELES BE00KE, M.B. Cantab., F.E.S. Fourth Edition, Fcp. 8vo,  bsirf(X). It follows that 0(X) divides <pk(X). This contradicts the fact

that.m is minimal with 0 (X) dividing both 0m(X) and 0^(X). 2. Case m = 2A: + 1 is odd. From the formula for 0m we obtain yytXas titrui Bsirf^uv £lx.ia,vo? Trope xzvfA.ot, Xtxju'iov fyi xocfiu kevctw TtX&jAuvi xeoov fJUTPZfitvov vocop. Kcli Tlettpitir whvct Ts\e<rcriyovoio [am&ovtss Qy\pt? &clk%ivovto, Xtuv oe tis clopov c&vpav XtiXe'i fjrtlXixtb) pa%M¥ Y\<nraX?