N=o(modi1o

3 3 l AU E 3 13 I 1 2F [N—(55+1}] = Eat zl1+5 (5) 1e Su Fo HO Ne vle I SE,[N—(50+1}] = as iaerhes()ln-re-fe-re+r, : o 2 I INPUT 13 I I ZF[N—(50+2}] — Bug +5 (Œ)ln+xe 7 Une (N/ I SN co Las ta-sler(t)]n-re D Etre ru, 3 3 . 3 13 I ü 2F[IN—(56c)] = on nr Pr le ie 1 I I 9 I I ZF,[N—(50})] ne D Un

DEAN (ootr)]|—= ZM {GN—(Goc+r)]

I I 1 NANTES 1 è 5):

I L — DM Gi ee A— 1, 20 20 2 2 2 2

XF [4N— (10043) ]—ZF,[4N — (100 +3)°] ï 1 J s (NT I ” Ne x — Lars assli+s (Gris G)} 9 TR = : Eau ee rt Sa Es NU

ZF [4N—(100+5}]—=ZF,[4N — (oo +5)°]

JI QC y -Y, 271, 10 10 10 10

170 JACQUES CHAPELON.

ou encore, avec d’autres notations :

U—15Y Vo Uri " , 2FI[IN—(556+1}] Ar ne her ET OI IL

SN Get] = DE 6 (D rln-cex-iv I N I N SP EN —(Gon Eu + + (Es nn I N I N mat HN ER CS ++ )oln-cex-iv I N I N | ref) BF ENG) ER Sr (Tu), SREN— (Go) = I È +? C+p()—u().

2F [4AN—(108+1)]—ZXF,[4N —(100+1})?]