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L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}R®Ÿ–§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢µ¥œª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X¬†d°¨¨§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¶ŸŽ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X³œ‹ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¬Žu›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¥q>±¢™§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢²ªªª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¬†d³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¸¨Ÿ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X³œ‹­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««±’y›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¢m;±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢¶®®ª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L©ƒa³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¸¨Ÿ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X°™ˆ­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««®—†›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢¶®®§‚`–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L§zP³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¸¨ i7–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X®v­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¶ŸŽ›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ¶®®¯‰g–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}S°¨¨§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢¸¨Ÿ¥q>–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X­v­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ°¨¨¶ŸŽ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)°˜ˆª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ¯§§¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}S®Ÿ–§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢°¡˜ª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X¬†d­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ¨¡ ¶ŸŽ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)³œ‹ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}S¸¨ °¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨³««º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±º±±³««°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨³««¸¨Ÿª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X¬†d­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¶ŸŽ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)³›‹ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¥q>±¢™§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢²ªªª}R–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¬†d°¨¨§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥´¤› d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X³œ‹­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««±’y›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¥p>±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢·®®ª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¨ƒa³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¸¨Ÿ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X¯˜ˆ­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««±’y›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¢m;±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢·®®§‚`–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L§zP³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¸¨Ÿi6–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X®v­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««®—†›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢·®®¯‰g–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}R°¨¨§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢¸¨Ÿ¥p>–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X®v­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ°¨¨¶ŸŽ›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ¶®®¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}S®Ÿ–§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢°¡˜ª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X¬†d­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ©¡¡¶ŸŽ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)¯˜ˆª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ¯§§¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}S±¢™§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢´¥œª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X¬†d­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¶ŸŽ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)³›‹§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§‚ƒ„…†‡ˆ‰Š‹ŒŽ‘’“”•–—˜™š›œžŸ ¡¢£¤¥¦§¨©ª«¬­®¯°±²³´µ¶·¸¹º»¼½¾¿ÀÁÂÃÄÅÆÇÈÉÊËÌÍÎþÿÿÿÐÑÒÓÔÕÖרÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôõö÷øùúûüýþÿŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¯‰g›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–Lª}S±¢™§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢µ¥œª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¬†d°¨¨§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥³¤› d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X³œ‹ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««¬Žu›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¥p>±¢™§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢¶®®ª}S–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¬†d³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ­¥¥¸¨Ÿ d)–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X°˜ˆ­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ³««±’y›X–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L¢m;±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢·®®–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L©ƒa³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X®v°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L d)±¢™ª¢¢§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸª¢¢°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨°¨¨–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L§zP³««§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L–L›X®v­¥¥§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§ŸŸ§Ÿ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8À@€ "ø@€ A€ @A€ XA€ hA€ 2xA€ ÿÿÿÿ€ ,°A àAðA€ ÿÿÿÿ€ $øA€  B€ $@B€ ÿÿÿÿ"hB€ 4pB¨B€ ÿÿÿÿ€ .¸BèB€ ÿÿÿÿ€ HC HC€ ÿÿÿÿ€ 0XCˆC€ ÿÿÿÿ€ L˜CèC€ ÿÿÿÿ€ &D(D€ ÿÿÿÿ€ 0DPD€ ÿÿÿÿ€ XDxD€ ÿÿÿÿ€ $€D ¨D¸D€ ÿÿÿÿ€ ÄÀD€ $ˆE€ R°E€ F€ F€ ÿÿÿÿ€ 8(F" `F€ FhF °F ÀFÐFØF€ ÿÿÿÿ€ ÿÿÿÿ"àF€ $èF G€  G@G€ 2PGˆG˜G€ >¨GèG€ "ðG H€ 48HpH€HH€ ˜H ¸HØHèHøHI€ ÿÿÿÿ"I€ 6I€ HIhI€ FˆI€ ÐI ðI JJ J (J8J@JHJ€ ÿÿÿÿ€ ÿÿÿÿ€ $PJ€ xJ€ $ˆJ€ ÿÿÿÿ€ ÿÿÿÿ"°J€¸JÀJ€ ÿÿÿÿ€ FÐJ€ @K€XK`K€ ÿÿÿÿ€ (xK K ¨KÈK€ HØK L 0L PLpLDxLÀLÈL€ ÐLðL€ ÿÿÿÿ€ FøL€@MHM€ ÿÿÿÿ€ J`M€ 4°M€ DèM€ ÿÿÿÿ€ N0N€€NˆN€ ÿÿÿÿ€ J˜N€ 0èN O€ ÿÿÿÿ€ 8O€ ,XOˆO€ ÿÿÿÿ€ 6 O ØO€ ÿÿÿÿ€ LèO€8P@P€ ÿÿÿÿ€ XPxP˜P¸PØP€ $øP Q€ ÿÿÿÿ€ .0Q `QpQ€ ÿÿÿÿ€ ÿÿÿÿ" xQ€€QˆQ Q¸QÐQèQRR0R@R€ XRhR€R˜R°RÈRàRøRS(S@S€ ÿÿÿÿ€ 2HS€S€ 2SÈSØS€ ÿÿÿÿ"àS€ $èS€ T 0T @T€ PT`T€ ÿÿÿÿÿÿÿÿpTàCopyright 2002 Nathaniel Rutman.àEThis code may not be copied in whole or in part or altered in any wayFDàwithout permission.àII assume no liability for the accuracy or suitablity of this code for anyà;purpose, or any damage that may occur as a result of usage. Ét]@òÄh]@òĘÿÿÿÿ]@òÄÈF]@òð]@òàfor chkXYZ change]@ò(]@òH]@òh]@òˆ]@ò¨à------------------------------ÿÿÿÿàControlstWà------------------------------à<this doesn't seem to update the graphics window consistently572–È .° 2°œA9 2 .AFkÿÿhoÿÿ`–A@JoÿÿH–HA@Joÿÿ0–ˆA@Joÿÿ–ÈARoÿÿ–¬ Z!X V(XoÿÿØ–H ÿÿA@r9D0oÿÿ¸–ˆoÿÿ¨–Èoÿÿ˜–à#pressing "X" the form, or unloadingDMTà6 Stop the selection and release any global references.9_í°.( $B@XD42í°.$A@doÿÿðà------------------------------àSelection interactionà------------------------------¦    –Hà= Get the selected item. If more than one thing was selected,à- just get the first item and ignore the rest.]òPí (!z.x]òp x!~¬ Eí¬ x%€.|]òˆà%Doing a sequence, or pairs of objects „!X·œàSequential, go from last point .°œí . |$†.‚dÿÿðà 1This is our first pick, needs to be a fixed pointí |$ˆ.‚à ,and let's display the first pick's value too¦ ¶X= ‚!Ž$Œ ¶Y= ‚!’$Œ ¶Z= ‚!”$Œ'Škÿÿdÿÿøà#Not sequential, go from last object ,°œí , | .$–.‚àElseà )This is our first pick, just remember it.kÿÿXkÿÿP .°œ . ‚AFkÿÿ(à+Keep last selection around for next measure" ˜œ1 í |.,à2nd to last pointí ..2í ‚..à/After first selection, we can select any objectARà Clear the current selection. (B@˜oÿÿ(àAFor verticies, other points I don't care what the last object was–¨ |!lê šK œKT]ò8í |.žà % get the coords of the the new vertex]òX ¢ žB@¤à % convert the coords to a Point objectí¬$¢¬$¢¬$¢ ¦!¨%ª.ˆ ¬K ®KT]òí |.°à ( convert the workpoint to a Point objectí °!0!Ž °!0!’ °!0!” ¦!¨%ª.ˆàkSketchPointObjectSÿÿ@¶ fixed object |!l¶ not yet implemented.A@´nÿÿøiÿÿðàBReturn the point on the selection closest to the last point picked–° |!lê šK œK ¬K ®KTí |$ˆ.† ¶K ¸KTà !edges aren't necessarily straight]òhí |.ºí . º$¾.†à no lastpointà'use a line endpoint as the first vertexà%oEdge.StartVertex.GetPoint aPointDataàqSet FindClosestPoint = ThisApplication.TransientGeometry.CreatePoint(aPointData(0), aPointData(1), aPointData(2)) ÀK ÂKT]òˆí |.Äí . Ä!è$È.†à;No previous point - use the line origin as the first vertexàDim aDirection() As Doubleà7Call oWorkAxis.Line.GetLineData(aPointData, aDirection)àqSet FindClosestPoint = ThisApplication.TransientGeometry.CreatePoint(aPointData(0), aPointData(1), aPointData(2)) ÊK ÌKT]ò¨í |.Îí . Î$Ò.†à no lastpointà#(surface is the first thing picked) ÔK ÖKT]òÈí |.Øí . Ø$Ü.†Sÿÿئ ¶object |!l¶ not yet implemented. ¶Complain to nthn1@yahoo.comA@´í ..†nÿÿPiÿÿHàKFind the closest pair of points on this pair of objects. Returns 2 points.–è]òÀ]òààDim dDist1,dDist2 As Double]ò ò ò0 òH ò` òx ]ò àGIterate point to object, then back to first object, until minimal delta¬ V!X'òàCStarting point is arbitrary, although it would make sense to put ità somewhere on one of the objects.í¬¬¬ ¦!¨%ª.âí â à$†.ä_ÿÿ`í ä Þ$†.âà$dDist1 = oPoint1.DistanceTo(oPoint2)à*-- this is faster because no squares, sqrt â!Ž ä!Ž 'æ â!’ ä!’ 'è â!” ä!” 'êí â à$†.äà$dDist2 = oPoint2.DistanceTo(oPoint1) â!Ž ä!Ž 'ì â!’ ä!’ 'î â!” ä!” 'ð¦  ì æ  ò  ì æ  ò  ì æ  ò »í ä.–í â..iÿÿ˜ –¨ ¦ ¶X= ‚!Ž$Œ ¶Y= ‚!’$Œ ¶Z= ‚!”$Œ'ô¦ ¶X= .!Ž$Œ ¶Y= .!’$Œ ¶Z= .!”$Œ'Š]ò8 . ‚%ø'ö ö$Œ ú(d¶dX= ‚!Ž .!Ž $Œ ü(d¶dY= ‚!’ .!’ $Œ þ(d¶dZ= ‚!” .!” $Œ (d . ‚Aoÿÿà à value string formatter–P àoUOM.LengthDisplayPrecision = 4àoUOM.LengthUnits   <%'ŒiÿÿX à------------------------------àNumerical distance methodsà------------------------------à6This function returns the point projection onto a line–Ð ]ò ]ò° ]òÈ ]ò àget through point and direction   BàV=X1+tUà t=-(X1-P).U !ެ$ ¬$ !’¬$ ¬$ !”¬$ ¬$ ']¬¬ò8 ¬$ ¬$ ¬+¬$ ¬$ ¬+¬$ ¬$ ¬+í¬$¬$¬$ ¦!¨%ª.à return valueí .Èiÿÿ¸à7This function returns the point projection onto a plane–p ]ò0 ]òP ]òˆ àget origin and normal   Ø!Bà(Ax+By+Cz+D = 0, (A,B,C) are unit normals]òÀ ¬$¬$¬$¬$ ¬$¬$ ' àP=P0-(Ax0+By0+Cz0+D)*N/|N|]òØ ¬$ !ެ$ !’ ¬$ !”  ']¬¬òð !Ž ¬$ ¬+ !’ ¬$ ¬+ !” ¬$ ¬+í¬$¬$¬$ ¦!¨%ª.à return valueí .Üiÿÿ0àEThis function returns the point on the edge closest (min distance) toàthe given point.–(]òèà4the evaluator is an intermediate object that enablesà1you to get at values associated with the geometryí º!&."àIfor some unknown reason, you can't put these two declarations on one line]ò]ò àDthe min and max parameters are the start and end points of the curveàJfor now. Eventually may want to restrict this to nearby the picked point. ( * "B, ( * œ ('. *'( .'*kÿÿèàget distance along curveà9Call oEvalE.GetLengthAtParam(dblPMin, dblPMax, dDistance)]ò8]òX]¬¬ò]òÈòàòø]òò(ò@òXà:step over curve to find minimal starting point, subsequentà$dMaxStepSize = 1/2 of this step size * ( ¬d V!X': :¬'<àB this is the end condition, when step size is small enough to quit * (  V!X'>àchoose arbitrary starting point ('2_ÿÿðàget point data at this param 2¬+0 0 ¢ "B@í¬$¢¬$¢¬$¢ ¦!¨%ª.  %ø'4àalready touching? 4¬ V!X ›GšBjàkeep min 2 ( 4 6 œ 2'8 4'6kÿÿÐ 2 : '2 2 * »à4 new param some distance away from current min point 8 < '2à9 loop through params to find minimum using Euler's method_ÿÿà get point data at this param 2¬+0 0 ¢ "B@í¬$¢¬$¢¬$¢ ¦!¨%ª.à find the distance to this point  %ø'4à$Call DrawGraphics(oPoint, oCurPoint)àBpredict 0 crossing by slope of param change (linear extrapolation)]òp 4 6  2 8 'Dà2 special case for 0 slope, choose the middle point D¬œ 2 8 ¬'2dÿÿHà Fif the edge was linear and inifinte, this would be the distance to theà zero crossing 4 D':à <bound step size so we don't keep shooting all over the place : < œ : : <':kÿÿXà 4keep closest of the the two points (last or current) 6 4 œ 4'6 2'8kÿÿð 2 : '2kÿÿØà check boundary conditions 2 ( œ ('2à+ Abs(dStepSize / 10)kÿÿx 2 * œ *'2à- Abs(dStepSize / 10)kÿÿ8à1 make sure we weren't at a boundary last time tooà> cur and last should be different by stepsize, unless boundaryàC conditions limited it. If we were limited to 0, try a small delta 2 8  > œ 2 :¬  '2kÿÿ0¦ËÿàtxtDelta.Text = txtDelta.Text & "Param=" & dLastParam & " Dist=" & dLastDistance & " NextP=" & dCurParam & vbNewLineà MsgBox ("hi")àNcap maximum step size at x% of last step size so we don't get stuck resonating :´ÍÌÌÌÌÌì?'<à0 stop on minimal step size, or if we're touching : >  6¬ V!X »£B¨àclean up evaluatorí°."í .¾iÿÿpàQThis function returns the point on the triangular facet closest (min distance) toàthe given point.–ˆ]òH]ò`]òx]ò°]òèàBget all the verticies of the faceted approximation of this surfaceÉ€¬ V!X F H J L N ÎBP R!T¬ H¬ œ¶5Inventor function CalculateFacets method failed (err R!T¶ , facets= H¶)A@´ ÿÿA@rkÿÿ¨àclear error trappingÉ€à8MsgBox ("Vextexes=" & lVertexCt & " facets=" & lFacetCt)]ò ]ò@]ò`]òx]òò¨]òÀàLTriangle T(s,t) = B+sE0 +tE1, where E0 and E1 are linearly independent edgesà9loop over each facet, computing min distance to each one.ÿ \þ¬ H¬ ¬¬•àfirst vertex of facet \$N¬ 'Z Z¬$J'` Z¬¬ $J'b Z¬¬ $J'dà"Debug.Print "B "; idx; Bx; By; Bzà!2nd vertex used to compute edge 0 \¬ $N¬ 'Z Z¬$J ` 'f Z¬¬ $J b 'h Z¬¬ $J d 'jà%Debug.Print "E0 "; idx; E0x; E0y; E0zà!3rd vertex used to compute edge 1 \¬ $N¬ 'Z Z¬$J ` 'l Z¬¬ $J b 'n Z¬¬ $J d 'pà%Debug.Print "E1 "; idx; E1x; E1y; E1zà D = B - P ` !Ž 'r b !’ 't d !” 'vàDebug.Print "D "; Dx; Dy; Dzàa=E0.E0 f¬ h¬ j¬ 'xàb=E0.E1 f l h n j p 'àc=E1.E1 l¬ n¬ p¬ 'zàd = E0.D f r h t j v ' àe = E1.D l r n t p v '|àf=D.D r¬ t¬ v¬ '¤à!determine region containing (s,t) x z   '~  | z  '€   x | ' €  ~œ €¬ œ ¬ œàregion 4àsimilar to region 2àgrad(Q)=2(as+bt+d,bs+ct+e)à$t=0:(1,0)*grad(Q(0,0))=(1,0)*(d,e)=dà$s=0:(0,1)*grad(Q(0,0))=(0,1)*(d,e)=eà)min on edge s=0 if (0,1)*grad(Q(0,0)) > 0àmin on dege t=0 otherwise¬'^àthis next line may be wrong |  œàmin on edge t=0¬' ¬œ¬'€dÿÿÐ  xœ¬'€dÿÿ°  x'€kÿÿ˜kÿÿdÿÿˆàmin on edge s=0¬'€ |¬œ¬'dÿÿH | zœ¬'dÿÿ( | z'kÿÿkÿÿkÿÿdÿÿø àregion 3¬'^¬'€ |¬œ¬'dÿÿ¸ | zœ¬'dÿÿ˜ | z'kÿÿ€ kÿÿx kÿÿp dÿÿh ¬ œàregion 5àsimilar to region 3àF(s) = Q(s,0) = as^2+2ds+fàF'(s)/2 = as+dàF'(S) = 0 at S = -d/a¬'^¬' ¬œ¬'€dÿÿ   xœ¬'€dÿÿ€  x'€kÿÿh kÿÿ` dÿÿX àregion 0¬'^ € ~'€  ~'kÿÿ kÿÿ dÿÿ €¬ œàregion 2¬'^   '‚ z | '„ „ ‚ œàmin on edge s+t=1 „ ‚ '† x¬  z 'ˆ † ˆœ¬'€dÿÿH † ˆ'€kÿÿ0 ¬ € 'dÿÿ àmin on edge s=0¬'€ „¬œ¬'dÿÿØ |¬œ¬'dÿÿ¸ | z'kÿÿ  kÿÿ˜ kÿÿ dÿÿˆ ¬ œàregion 6àsimilar to region 2àgrad(Q)=2(as+bt+d,bs+ct+e)à+(-1,0)*grad(Q(1,0))=(-1,0)*(a+d,b+e)=-(a+d)à0(1,-1)*grad(Q(1,0))=(1,-1)*(a+d,b+e)=(a+d)-(b+e)à,min on edge s+t=1 if (1,-1)*grad(Q(1,0)) > 0àmin on dege t=0 otherwise¬'^ x  '‚  | '„ „ ‚ œàmin on edge s+t=1 „ ‚ '† x¬  z 'ˆ † ˆœ¬'€dÿÿÀ † ˆ'€kÿÿ¨¬ € 'dÿÿàmin on edge t=0¬' „¬œ¬'€dÿÿP ¬œ¬'€dÿÿ0  x'€kÿÿkÿÿkÿÿdÿÿàregion 1¬'^ z |   '† †¬œ¬'€dÿÿ¨ x¬  z 'ˆ † ˆœ¬'€dÿÿh † ˆ'€kÿÿPkÿÿH¬ € 'kÿÿ0kÿÿ(kÿÿ àclosest distance x € €¬  €  z   ¬  € ¬ |  ¤ '4à#check for negative round off errors 4¬ œ 4$Š'4dÿÿH¬'4kÿÿ8àcompute point B+sE0+tE1í ` € f  l b € h  n d € j  p ¦!¨%ª.àdebugàJDebug.Print "facet"; facet / 3; " region="; region; " dist="; dCurDistanceàthis should be same as above!!!àFIf (Abs(dCurDistance - oPoint.DistanceTo(oCurPoint)) > 0.0000001) ThenàJ Debug.Print " dist="; dCurDistance; "!="; oPoint.DistanceTo(oCurPoint)àEnd Ifàplot triangle and shortest lineàDim aP(1 To 18) As Doubleà aP(1) = Bxà aP(2) = Byà aP(3) = BzàaP(4) = Bx + E0xàaP(5) = By + E0yàaP(6) = Bz + E0zà aP(7) = Bxà aP(8) = Byà aP(9) = BzàaP(10) = Bx + E1xàaP(11) = By + E1yàaP(12) = Bz + E1zàaP(13) = oPoint.xàaP(14) = oPoint.yàaP(15) = oPoint.zàaP(16) = oCurPoint.xàaP(17) = oCurPoint.yàaP(18) = oCurPoint.zà*assign the points into the coordinate set.à!Call oCoordSet.PutCoordinates(aP)à*update the view to see the resulting line.à!ThisApplication.ActiveView.Updateàkeep min distance \¬ 4 X œ 4'Xí .Và SDebug.Print "New Min: facet"; facet / 3; " region="; region; " dist="; dCurDistanceà VMsgBox ("New min :Facet " & facet / 3 & " Region=" & region & " Dist=" & dCurDistance)kÿÿÐÿÇÈà+Debug.Print "Facet min dist "; dMinDistanceàDim lMinV As Longàfind closest vertexàFor idx = 0 To (lVertexCt - 1)àrSet oCurPoint = ThisApplication.TransientGeometry.CreatePoint(aVtx(idx * 3), aVtx(idx * 3 + 1), aVtx(idx * 3 + 2))àfind the distance to this pointà+dCurDistance = oPoint.DistanceTo(oCurPoint)àkeep min distanceà2If (idx = 0) Or (dCurDistance < dMinDistance) Thenà dMinDistance = dCurDistanceà Set oMinPoint = oCurPointà lMinV = idxàEnd IfàNextà,Debug.Print "Vertex min dist "; dMinDistanceà% convert the coords to a Point objectí V.Òiÿÿ>à------------------------------àInitialization and setupà------------------------------–Øà-keep appevents for changes in active documentí ¦!". à' Create a new InteractionEvents object.í ¦!Ž!.$àB Set to selection events, rather than mouse events, will be fired.· $(’à) Connect to the associated select events.í $!*.(àE Set a reference to the UnitsOfMeasure object of the active document.í ¦!”!>.<à set filters based on checkboxesA@Rà set initial accuracyA@Tà set up graphics areaA@–à Start the selection process. $B@˜oÿÿ@;à¾Private Sub ivAppEvents_OnActivateDocument(ByVal DocumentObject As Document, ByVal BeforeOrAfter As Inventor.EventTimingEnum, ByVal Context As NameValueMap, HandlingCode As HandlingCodeEnum)àIf BeforeOrAfter = kAfter ThenàKMsgBox "The document """ & DocumentObject.DisplayName & """ was activated."àEnd IfàEnd Subà2Clean up if user switches away from this document.–à?Before we switch out, so we still have access to clientgraphics   ¬œ ÿÿA@rkÿÿ(9oÿÿ 9–øà clears all selection filters (B@®à Enable point selection °!X·œà,oSelect.AddSelectionFilter kAllPointEntities ´ (B@² ¶ (B@²à8FIXME oSelect.AddSelectionFilter kPartEdgeMidpointFilterkÿÿ8à Enable edge/line selection ¸!X· ¸!º·œà-oSelect.AddSelectionFilter kAllLinearEntities ¼ (B@² ¾ (B@²kÿÿh7à Enable face selection À!X· À!º·œ  (B@² Ä (B@²kÿÿ7oÿÿø6–8à0Enable selection of everything other than pointsàfor 2nd selection onward .° „!X·œà@sequential, so we can't select non-points yet (until we have ouràfirst point, oLastPoint)· ¸(º· À(ºdÿÿè5· ¸(º· À(ºkÿÿÀ5A@Joÿÿ°5à------------------------------àGraphicsà------------------------------–x]ò¸í ¦!”.Æà@ Set a reference to component definition of the active document.à9 This assumes that a part or assembly document is active.]òØí ¦!”!Ê.Èà" Create the ClientGraphics object.ÉX4í¶RulerGID È!Ì%Î.8 R!T¬œàACan't add if already exists; get here by failing to exit cleanly. RB@Ðí¶RulerGID È!Ì%€.8í¶RulerGID Æ!Ò%€.4A@d¶7Client graphics error, cleaning up. Try running again.A@´gÿÿ83kÿÿ03à Clear error handlingÉ3à? Create a new graphics node within the client graphics objects.]òøí¬ 8%Ø.ÔàD Assign a color to the node using an existing rendering style. Thisà- assumes the rendering style "Purple" exists.à>oLineNode.RenderStyle = oDoc.RenderStyles.Item("White (Flat)")àH Create a LineStripGraphics (connected segments) object within the node.]òí Ô!Þ.ÚàD Create a graphics data set object. This object contains all of theà) information used to define the graphics.í¶RulerGID Æ!Ò%Î.4à Create a coordinate set.à&Dim oCoordSet As GraphicsCoordinateSetí¬ 4%à.@à0 Assign the coordinate set to the line graphics. @ Ú(âàE Create a color set to use in defining a explicit color to the lines.]ò8í¬ 4%è.äà Add colors white,R,G,B.¬¬ÿ¬ÿ¬ÿ äBά¬ÿ¬¬ äBά¬¬ÿ¬ äBά¬¬¬ÿ äBÎàcolor each line as next color ì Ú(êà( Assign the color set to the line strip. ä Ú(îoÿÿˆ.–X]ò謬áð8 ä!ެ+ð ä!’¬+ð ä!”¬+ð â!ެ+ð â!’¬+ð â!”¬+ð ò!X·œ¬¬á@ðXàdX,dY,dZ ä!ެ+ð â!’¬+ð â!”¬ +ð ä!ެ +ð ä!’¬ +ð â!”¬ +ð ä!ެ +ð ä!’¬+ð ä!”¬+ðkÿÿ¸,à+ Assign the points into the coordinate set. ð @Bôà+ Update the view to see the resulting line. ¦!öB@øoÿÿ ,–`àIn case active doc has closedàOn Error Resume Next 4B@ú 8B@úà Err.Clearoÿÿ˜+ÿÿÿÿ+ÿÿÿÿ™·Attribute VB_Name = "frmMeasure"D „Bas„0{3A32BD7F-C5C2-4265-920F-58A6FE9F5109}{2A3D6D2C-A30A-49B3-8750-BD96C4E70AB2} dGlobalŒSpacAoFalse ŠC€reatablPredecla‰IdÕTru BÀExpose0Template Deriv–Cu@stomiz‹D 'Copyright 2002 Nathaniel Rutman€This code may not be €pi7in wDhooor €part altei any way€#without permi@ssion.€ I assuéno liability f"the accuracbysuiRoxf tF%Á @Àp4urÁJ,‚ Àdamage€ atÂ.oAÀ a resulÀ*f uscÀ@" P€P€R W*Events@ ivAppÄAs licat/À.‰{È .À©Va€rHelpID€uD-1RoInÀIaúcÁ €ˆ åÀSelectCP‡,oLasÆt ÁObj@ŒðPoinBcechkXYZ c€”gÀµXÂP2ÁD GraphicsDÎSetspColl!íHC|li 5+HUOMáUnits OfˆI oord—À Cain@C7f -CoÀntrols¡p¢Ydoesn't seem to° updÁQá`g„"€ windowÀo nsist l@k1å*Sub`-A._CAB.() Ipf (Nw/"5Is hing) Andé2 ‰8The €¡aCaA 1ShowRh(_D9@naD¢9dE€ Ixf áá&êk`Lines ÀreÀtAllFi!ˆ€'ñ¶Plaß—"¿C`rSeq_`Lc&k%,â"En¬No†n¢ VspnAäšÌtxt%.ValuÁÆ10 ^ H÷*mdCancelëUnlopad M pT*`DàeltaYh¶ €VertexFromb Use€rForm_T¡¿Sai%''p€>sàP ¨"X"`µe¿mb¸u‚@S,' St4op"s‚M`X aÝ rÐ1±fgryð]Ðfereps ]+õ1=o4L=¥/sšU!cZlCleaØnupUBº'ïAï@A£ pSe0nA`ÏBG|]4 _Onó(dByp# Jð~edEntitie‰Àks “[sEnwrator, _Ã!?3ó Døeviðj,a_ M …lPoòsÐ onñVR3!Viewþ2dÿ‘‘dK¹£`' GetX'at em. `UmoÂr†n onq,was0\‘wed,%5j  g„fi`rst iPò+iTgnceq‰t+Døim ôRóëØ-´=µ.Sb‚ ÃÑPická}±Debug.A"sð:t (ú.CÄou0~> 0´Q'2ÆÃ.I (1ƒoNextb§a‚Ã'D@igp™0sequa;ò?paõp Àžo‡à` P\ckXRA³ kj'ðptial, go f`J lPŒü pÑoCÄq„q<GárG = FðxCàlosess qAÜ, ±EÐEòÁa 5'²µàµour C!p0, nee¬ds1€ ¶ax@'Ïœ 1î*FiÀ¢(ü'ñRlet@'s dis Ãy’-·€v’gtoog¡:_@­"X=" & U(W.x‚)vbNewÑ}¥ÏE à"YyC!8& "Zzßé`‡A«'!“%}! Ã%/!H¯÷?! ÿ?!7!“5C!s8S!à-ý’ma '/"/" #"ErÀemembeÀ×UCÿÒ™¸3ð3ñ“›*ÿèžì ßž 4²% f04q…õ“'Keep«c7{rPDdÞnÐ@¼ mCü²ˆ=24x¶ '2nd to last@ point¸S et oLPP2< =$t&@NextP@'Aft@er fir¬selection, we can " any o bjtCall EnableNon N Clear th?urrXentCU.AnewBL,exË aB6Daˆta(:Dou€nÛË „&.@IB  `' conÁf‚có"@¦a à ŠÁ=Á6Š_€¢ThisA@pplicaÁœ.@Transi@ŒGeometry.XCrepB(ˆ00$),'(1‹2)†)Ç+ÃiWorkBÿ†jF[k† l‹CÂl÷ “mILw@#ðó?M•™&oæ.â.x@imypzh('kS`ketch(( ,E lshcá=MsgBÀox ("fnd‡0 " &‡i`" not y@Zimplem`?ed.~"dÂB…CƒåxâƒR`eturn"Pc)oƒF˜ closeO€š SÁcç¦ p ed „FindöCÂ(«B§ …bþ,"áAƒI‡‡#~HQÿ€‰¦4V.bAQmm o➨;#dEdge' öb'e@s a@»@°necessarily sÀtraighäÒ…ÿ¢ž! 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