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T UI" `  ` 8 Q 5 ` `   R U! ` ` ` ` K  ,@$%4-&= J" 2&.i9i†s :55N‹.&#-4'"#;" BIt-4'"#$%"#.&C"##D $%-5IDJL$I&"=:}‹"4' ":OD>  J$O.Q JM &39513<C!R(S1TG<*.$3U63>!S3.3F5$ R  = J >sJJtPPP=PPPPsJJt>U$I&9$:U!k a‡  = J8 >sJJtPPP=PPPPsJJt>M*$2i4*JJC :.&`-b!)^)5]){CB*$&' 3$$4*iB*4*`2&h] <    U$I &" =J8 < $ ,95 &    `  , As8t &P,J '&PUI"J DP5J5P U! '&   ` `  `UI" D  `  ` ` 5 5  ` ` ` ` `U! , `     & UI" `  `   `'& 5 ` `   ` D U! ` ` `  ` `5  •ODLkNAs8tCAyB%'  = J? >sJJtPPP=PPPPsJJt>M*$•ODb!:}L! I4Y"&C4D$4d5&95,95> VWXY&:ZCKD:Z3)LZ)3+=Z39 ) = JA >sJJtPPP=PPPPsJJt>M*$,95>VWXY&:ZKD: CZ3)LZ3+=)Z39$ ( = JT >sJJtPPP=PPPPsJJt>M*$J,95>VWXY&:Z )KD:Z39CZL3)Z3+= = = JQ >sJJtPPP=PPPPsJJt>M*$J,95>VWXY&:Z 3+=KD:ZLCZ393)Z)  = JR >sJJtPPP=PPPPsJJt>M*$J,95>VWXY&:Z 3)KD:ZCLZ393+=Z)  = JK >sJJtPPP=PPPPsJJt>M*I$JJ,95>VWXY& :Z39KD:Z)CZ3+=3)ZL  X$O.Q XM $KR.3[<*T\63>!S3.O.*@$ = 8J >sJJtPPP=PPPPsJJt>,95>VWJYXWXY&:KD:)39] CZL3)Z3+=$•ODJ95Ast8s8tCAL!%.& 8yB$'&"= = 8J8 >sJJtPPP=PPPPsJJt>M*$5:L%Ž,9 5>XWVY&:ZLZ)ZCZ:]KD:Z3+=Z39Z3)ZKD:•ODJ 958sAtC"J"Ž"%Ž' = 8J? >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>XWVY&:ZCZ)ZLZ:]KD:Z3)Z39Z3+=ZKD: K )= 8JA >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>VWXY&:ZKD:CZ3+=3)ZL)Z39 (= 8JT >sJJtPPP=PPPPsJJt>M*$5J:L% Ž,95>VWJYXWXY&C3)L3+=]:Z)KD:Z39 == 8JQ >sJJtPPP=PPPPsJJt>M*$5J:L% Ž  ,9  5> XWVY&  :Z3+=Z)Z3)Z:]  KD:ZLZ39ZCZ KD: = 8JR >sJJtPPP=PPPPsJJt>M*$J:L% Ž  ,9  5> XWVY&  :Z3)Z)Z3+=Z:]  KD:ZCZ39ZLZ KD: = 8JK >sJJtPPP=PPPPsJJt>M*$5JJ: L%Ž,95>VWXY&:Z39KD:Z)CZ3)LZ3+=$  ^$O.Q ^M $KR.3[<.T\63>!S3.O.*@$  = ?J >sJJtPPP=PPPPsJJt>,95> VWJYXWXY&:C3+= 39]KD:ZL3)Z) = ?J8 >sJJtPPP=PPPPsJJt>M*$5:L%Ž,9 5>XWVY&:ZLZ3+=ZKD:Z:CZ)Z39Z3)ZC = ?J? >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>VWXY&:ZCKD:Z)3)ZL3+=Z39 )= ?JA >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>XWVY&:ZKD:Z3+=ZLZ:CZ3)Z39Z)ZC (= ?JT >sJJtPPP=PPPPsJJt>M*$5J:L% Ž  ,9  5> XWVY&  :Z)Z3+=Z3)Z:  KD:ZCZLZ39Z KD: == ?JQ >sJJtPPP=PPPPsJJt>M*$5J:L% Ž,95>VWJYXWXY&KD:3)L)]:Z3+=CZ39 = ?JR >sJJtPPP=PPPPsJJt>M*$J:L% Ž  ,9  5> XWVY&  :Z3)Z3+=Z)Z:  KD:Z39ZLZCZ KD:$ = ?JK >sJJtPPP=PPPPsJJt>M*$5JJ: L%Ž,95>VWXY&:Z39KD:Z3)CZ3+=LZ)$  V$O.Q VM $KR.3[*.T\63>!S3.O.*@$ = AJ >sJJtPPP=PPPPsJJt>,95> VWJYXWXY&:3)L 39]KD:ZC3+=Z)$ = AJ8 >sJJtPPP=PPPPsJJt>M*$5:L%Ž,9 5>VWXY&:ZLKD:Z)CZ3+=3)Z39$ = AJ? >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>XWVY&:ZCZ3)ZKD:Z:LZ)Z39Z3+=ZL$ )= AJA >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>XWVY&:ZKD:Z3)ZCZ:LZ3+=Z39Z)ZL$ S (= AJT >sJJtPPP=PPPPsJJt>M*$5J:L% Ž  ,9  5> XWVY&  :Z)Z3)Z3+=Z:  KD:ZLZCZ39Z KD:$ == AJQ >sJJtPPP=PPPPsJJt>M*$5J:L% Ž  ,9  5> XWVY&  :Z3+=Z3)Z)Z:  KD:Z39ZCZLZ KD:$ = AJR >sJJtPPP=PPPPsJJt>M*$J:L% Ž,95>VWJYXWXY&KD:C3+=)]:Z3)LZ39$ = AJK >sJJtPPP=PPPPsJJt>M*$5JJ: L%Ž,95>VWXY&:Z39KD:Z3+=CZ)3)ZL$  _$O.Q _M $KR.3[W<*.Y13:3W*.<YT\63>!S3.O.*@$ = TJ >sJJtPPP=PPPPsJJt>,95>XWJYXW^Y&:39]KD:ZCZ LZKD:3)Z)Z3+=Z3)$ •ODJ958st8s?tC L!%.&#"%' = TJ8 >sJJtPPP=PPPPsJJt>M*$5:L%Ž,9 5> JWXYJW`Y&KD:Z)]:ZLZ3+=Z39Z3)ZCZ:$ •ODJ 95s8tsQtCyB%Ž'.&"##% ' = TJ? >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>JWXYJW`Y&3)ZL]:ZCZ)Z39Z3+=ZKD:Z:$ )= TJA >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 5>JWXYJW`Y&CZ3+=]:ZKD:Z3)Z39Z)ZLZ:$ (= TJT >sJJtPPP=PPPPsJJt>M*$5J:L% Ž  ,9  5> XWJYXW^Y&  C  3+=]  :Z)Z3)Z:  KD:ZLZ 39ZKD:$ == TJQ >sJJtPPP=PPPPsJJt>M*$5J:L% Ž,95> XWJYXW^Y&3)L]:Z3+=Z)Z:KD:Z39Z CZKD:$ = TJR >sJJtPPP=PPPPsJJt>M*$J:L% Ž  ,9  5> XWJYXW^Y&  KD:)]  :Z3)Z3+=Z:  CZ39Z LZC$ = TJK >sJJtPPP=PPPPsJJt>M*$5JJ: L%Ž,95> JWXYJW`Y&:Z39]KD:Z3+=ZLZ)ZCZ 3)ZKD:$  `$O.Q `M $KR.3[W<*.Y13:3W.<*YT\63>!S3.O.*@$ = QJ >sJJtPPP=PPPPsJJt>,95>XWJYXW^Y&:39]KD:ZLZ CZKD:3)Z3+=Z)Z3)$ = QJ8 >sJJtPPP=PPPPsJJt>M*$5:L%Ž,9 5>JWXYJW`Y&CZ3+=]:ZLZ)Z39Z3)ZKD:Z:$ = QJ? >sJJtPPP=PPPPsJJt>M*$:L%Ž,9 ` [...]... dịch từ Tiên Thiên Tiên Thiên Bát Quái là bát quái có liên hệ mật thiết với Thái Cực Đồ nên nó là Bát quái khởi thủy nhất Nên xét đối xứng của Bát Quái nào đó qua nó cũng là một trong những thông số quan trọng Và vì tính nóng của quái Càn nên ta tạm cho Càn nằm phương Nam Chúng tôi cho rằng đây chỉ là cách lấy phương mang tính ước lệ, chứ không phải thời Tiên Thiên, Thái Cực-mẹ... mang tính ước lệ, chứ không phải thời Tiên Thiên, Thái Cực-mẹ vũ trụ đã có phương hướng Ước lệ để tính đối xứng và cũng có chiếu cố đến tính nóng của Càn Đầu tiên, ta lấy Càn từ phương Nam vẽ lên phương vị của Càn trong bát quái nào đó Từ phương vị của Càn (bát quái được xét) ta đối chiếu với Tiên Thiên ứng với quái nào ta lại vẽ tiếp một đường đến quái đó trong bát quái

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