Metric Structures for Riemannian and Non-riemannian Spaces M ...

¨ ¦ ¦ ¦"¨¥ " 1 &)% * 6 W 72Y @[b/ ¨ % £ ¦ %#% ¨ ¥¨" ¦ "$ ¦ $% " ¨¥ "¨¥ L ¦ £ : "¨¥ *¨1¦ ! ¥ # ! ,.M £ ¦ ¥¨ "¥ ¨ " 8^ ¥ ! ( £ 3 % ) "F @ " % &Y)@"F @ @/) "F/G )" ¥! ¥ # ,M.7 £§§ ¥ ¨ ,V¦ ¤ ¥ ! ( £?"¨ ¨ ¥ %$ ¨ #W +#= ¦ ) ¥ " ©7 ¨ £¨¥ ¨1¦" " ¦ $% "¨ ¨ ¥ " $ 0 ¥ ! ¦ ¥¨ & 6 & ' /)=+ ` "# ' "@/ ,, , 6 @ W . @ * 6 6 £ ! ,,7¤£¦"¨¤¥§¦¨ ¦ ©6 ' % @ $ %b© %¥¤ % ),+(E % $ X# 6 ¦ ¦ © £¨ 2)$X % &Y)@" @=@ & @$+G*;'&E % ¨ ¦ $% ¥ ¦ ¥ £ ¨ © © " © © " ¦ $% ¨© ¨ ¥ © ( ¦ © % ¦¡ ¡£¢ ¤£¥¤§¦ ¥¨§©/7 &* "= J%/E2§ ¥ ¨ ¥ ! ( £ 4 )" ¨ ¥ " ¥ #"1¦ " £ % (# ¨: ¨ ¨ D© ¨ ¨¦ ¥ L ¥ ¨ ¢ ¤ ¥ ! ( £ 4 )" ¨ ¥ " "*; "F* XE %¡A + 2* 6 % @/) 6 )O 2'" 2§?;' ' *),+ & )E 6 =§ 9 ,(*M 1 ( © 7 0)" ¥N ¨¥" X & ,.M M (¤© £; ¦$% " ¥ #"$ ¦ $% ¦ 0 % ¦ 1 ¥ %§ ¥ ¨ ¢ T ¥ ! ¥( £ 4 )" ¨ ¥ ¦$¦ $% ¥"¨ ¨ &#¥"=R8"% $ *E % Z " Q 6 ,.M+* £§ ¥ ¨ ¢¨ ¢ ¥ ! ( £ (¨ ¥"! ¦ ¥¦ %$ ¤¦ ¨¥ ¦$% 1 © *£ ,, ,* ¨¥ ¥ ¥% ¨ ( ¦ £ © 7 0" ¥§ ¥ ¨ ¢ \ ¥ ! ( £§( %$ ¨ ! # ¨ $ ¨¥ ¨ %$ ¦1 82)% " ¢@2 2) A ` E 2)@"F*R @ @ " ¨ ¥¨§ ¥ ¨ "# ¨ ¨ ¥ ! ( £3: ¦ ¨ ! ¡ 3 EY @ " ¨¥ ¨ ¥¨© ¦' *),+ 6 @¢I> & ,M+* £§ ¥ ¨ " ¢ ¥ ! ( £: ! ¨ 0 ¥ ! ¦ ¥¨ ¦ ¥ " % ¨ 2" ¨ 0 ¥§¦¦ $% © £ ` E '&) "F/ @ R @ " A )=+ £¢ X) 9 &Y)E % 5 £ % ¨ % £ (¤© ¤£* )=+ A £ ¨ " ¦ #§ ¥ ¨ ¥ ! ( £8" ¨ ¥§¦IXY)$ ` /E % " % Y6 ,, © ©8( , ( © ( £ ¨ ;' ¨¦ ¦ $% ¨1 § ¥ ¨ ¨ ¨ ¥ ! ( £ ) ¨¥ 22 ¨ &)% " " " ¥¨ %$ ¨(¨ ¥¨¨§ © " ¥¨ © ¨( © £ ,,.7 £§ ¥ © ¨ $ ¥ © © ( £ ¦ ¦ $% " " ¨© ¨ ¥ ¨ ¦© © " ¦ ¨ ,,+* +,( ! £ % £ ¦ © © " ¦ ,, © £