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(2) z ü.9eÈ«,ÏbC[Cop yright]ëDÛÛ. ] ´O nk´N».92±q E ÛÛ¬.9c´Xnç.9eÓy Case 2-1 A+C > p+3k [ Çh (1) z ü.9e[CapitalEth]Ç,ÏbA[Capi talUHat]Û. (2) z ü.9eÈ«Â[DownExclamat ion]p. ] ==> AÛÂÛ.96 (1)Âó[Micro]´,ÇhÂ[Dow nExclamation]p.(2)Û£[Micro]´,Çh[ CapitalAHat]¡ü.9e[CapitalEth][CapitalCCedilla ]».bcÛ@Û.8f. Case 2-2 A+C = p+3k [ Çh (1) z ü.9e[CapitalEth]ÇÏbB[Capit alUHat]Û. (2) z ü.9eÈ«Â[DownExclamat ion]q. ] ==> BÛÂÛ.96 (1)Âó[Micro]´,ÇhÂ[Dow nExclamation]q.(2)Û£[Micro]´,Çh[ CapitalAHat]¡ü.9e[CapitalEth][CapitalCCedilla ]».bcÛ@Û.8f. Case 2-3 A+C < p+3k [ Çh z ü.9eÈ«,ÏbC[Cap italUHat]Û. ] ==> CÛÂÛ.96 z ¡ü.9eÈ[LeftGuille met]».bcÛ@Û.8f. # -- Galois' letter to Chevalier ended with these words: Ask Jacobi or Gauss publicly to give their opinion, not as to the truth, but as to the importance of these theorems. Later there will be, I hope, some people who will find it to their advantage to decipher all this mess... -- ¢u¢Á¢Á¢~¢[ CapitalAAcute]¢~¢Á  Á«Á.9d¢¬ [44m  ÕÜåkÕ[CapitalUDouble Dot]ÁAÛgåkÛgÁA Û@Ç.9f¸.96¬.93ÓM.99 çÕòÛgÁC Á¿Á« ==== ¡° ¤[CapitalThorn][Hyphen]z¡mwindlike.bbs@mse.ntctc .edu.tw (¥[Thorn]¤O.bdĨë)[DownEx clamation]n¤§»Ê¨¥[Do wnExclamation]G > ¡° ¤[CapitalThorn][Hyphen]z¡mkyo730215.bbs@venus.nh it.edu.tw (·Rº¸Äõ©@°[Ca pitalOSlash])¡n¤§»[Capit alEHat]¨¥¡G > .a6.b312[Hyphen]Ó.b2y > ¨ä¤¤.a6.b31[Hyphen]Ó[Co pyright]M¨ä.bel11[Hyphen]Ó.b2y[Hyphen][Lef tGuillemet]¶q¤£.a6P > .a6p.a6ó¥Î¤@¤Ñ ¯¯¯¯3.a6¸.a6Ó±o¥X¤ £.a6Pªº¤@.b2y > .b3]12Áû¤À§O[Currenc y]À.a6¨ A = 2Áû > B = 2Áû > C = 2Áû > D = 2Áû = {p,q} > E = 4Áû > ¥B¥O¤£¤@.bcË[Hyp hen]«ªº¨ºÁû¬°z > Case 1 A+B = C+D => E ¨â¨â¤¬¤ñ[Left as Exercises.] > Case 2 A+B > C+D > [ «h (1) z ¸û[Hyphen]«,.a6bA©ÎB[Curre ncy]¤ . (2) z ¸û»´,.a6bC©ÎD¤ ¤. ] > ¥O nk¥Nªí±q E ¤¤¨ú¥XnÁû.b2y > Case 2-1 A+C > p+3k > [ «h (1) z ¸û[Hyphen]«,.a6bA¤¤. 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