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Ax k Theorem c a n be o b t a i n e d A. of g e n e r a t o r s are v e r i f i e d considered 1 of (I) k Now, ideal T e is said : { s } ) C T e} of o r d e r m-2 over GF(2). Then, m-i T e = {s6S I ~ i=O 2) The pm-i code and d i s t a n c e The a l g e b r a radical since s. < 2 1 Ce pm-i A } and . = 1 of the ideal nilpotent Then elements of length = { p m-l}. F ( T e) which invertible ( X x ~ ) X °. g e G 2 } RS-code p m-I [ and one m a x i m a l ( Z x xg) p = Z x p X gp = g ~ G g g 6 G g denoted m-i = { sI Z i=O is the e x t e n s i o n has o n l y of A.

N. J, A. Sloane: The Cohen: CETHEDEC Univ. o f G. with D i s t i n c t P r o t e c t i v e 32 (1983), 379 - 396. North-Holland, Monteron, Rev. H. Paris S~r A - E, and S t e i n e r - 200. Radii; Atti Sem. Mat. Modena, 7. 12. 26 C v e t k o v i ~ , J. H. van Lint: An E l e m e n t a r y Proof of Lloyd's Theorem; N e d e r l . Akad. W e t e n s c h . Indag. M a t h . , 80 (1977), 6 - 10. Fis. 11. (2), G. Cohen, B. Montaron: Empilements p a r f a i t s de boules dens los espaces vectoriels 288 (1979), no 11, I0.

A since Some BCH-code among its b o r d e r of those has o n l y length are one 32 o v e r principal GF(2)and ideals of element. F. F. affine-invariance Cambridge [2] P. C A M I O N Discrete [3] de 3 - Codes 3i~me (1983) - Codes modulaire [7] [8] P. S. et extended Mathematics, S. W. PETERSON under the - Some LAUBIE - Codes id~aux de c e r t a i n e s ideals principaux serie I p. d'une 313-315, cyclic codes with affine p. results group 475-496 and of c y c l i c their codes applications. (1967).

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