Knæk koden - Sniksnak #4 Mystery Cache

Cachen er ikke på ovenstående koordinat. De rigtige koordinater kan findes ved at løse nedenstående Puzzle.

Denne cache er lavet af Niels, som er det mandlige medlem i Fam. Sniksnak.

(9,4)(13,5)(14,3)(17,9)(16,8)-(12,1)(27.1)(30,4)(24,10)-(1,1)(2,1)(28,9)(2,4)(9,6)-(21,6)(1,5)-(17,1)(17,2)-(10,9)(35,10)(28,4)(35,3)(30,2)-(34,3)(10,5)(13,9)-(10,1)-(32,1)(35,2)(24,6)(27,3)(11,10)(27,5)(35,4)(28,5)-(32,2)(34,5)(38,5)-(16,6)(10,7)(1,4)(9,5)(27,4)-(2,5)(16,7)(20,7)(28,3)(46,8)-(17,5)(4,10)(20,2)(19,1)(35,5)-(35,1)(16,9)(13,7)(35,6)(41,5)-(10,4)(21,9)(14,8)(7,10)(17,3)-(17,4)(38,8)(38,10)(42,4)(31,4)-(26,6)(58,4)(42,10)(20,5)(51,8)-(60,10)(3,1)(20,8)(62,2)(67,1)-(68,2)(41,4)(25,10)(13,3)(54,5)-(39,1)(67,8)(1,8)(14,5)(52,7)-(39,7)(39,9)(16,5)(41,6)(23,5)-(27,9)(14,4)(27,7)(62,8)(67,3)-(58,8)(52,2)(63,6)(20,10)(24,4)-(1,9)(34,6)(42,2)(62,5)(68,10)-(24,3)(28,8)(41,9)(34,9)(51,10)-(59,4)(67,5)(46,7)(28,6)(55,4)-(56,3)(30,3)(14,6)(2,2)(2,3)-(21,3)(44,1)(59,10)(52,3)(58,4)-(68,7)(67,6)(17,8)(6,5)(45,8)-(17,10)(24,9)(36,1)(49,9)(52,9)-(60,1)(7,1)(13,10)(42,3)(36,10)-(24,5)(61,1)(42,6)(55,1)(30,1)-(35,9)(58,3)(62,7)(34,4)(27,2)-(13,2)(9,2)(23,3)(45,7)(45,9)-(55,2)(62,1)(27,10)(2,6)(18,1)-(28,7)(56,10)(68,1)(38,6)(13,1)-(9,3)(2,8)(24,1)(34,1)(51,3)-(2,9)(10,6)(27,6)(20,9)(54,1)-(38,1)(59,9)(67,9)(2,10)(31,1)-(10,10)(32,4)(11,1)(13,6)(34,2)-(45,1)(53,1)(41,3)(1,10)(21,4)-(54,6)(37,10)(38,9)(55,3)(21,7)-(58,7)(48,10)(63,8)(65,2)(10,8)-(28,2)(26,10)(45,10)(63,2)(68,8)-(41,2)(4,5)(20,6)(16,2)(20,4)-(3,10)(44,10)(44,5)(43,10)(3,5)-(21,5)(58,9)(62,6)(63,9)(45,6)-(59,2)(68,5)(37,1)(59,10)(68,3)-(48,9)(59,7)(23,2)(58,5)(62,9)-(68,6)(38,7)(5,1)(52,10)(21,8)-(53,6)(43,1)(67,2)(39,8)(54,10)-(67,10)(20,1)(14,9)(27,8)(51,9)-(55,5)(43,5)(6,1)(25,6)(67,7)-(4,1)(37,5)(42,5)-(62,10)(53,10)-(59,8)(1,6)(14,7)(45,5)-(59,1)-(66,2)(55.10)(17,7)(20,3)(2,7)(25,1)-(51,2)(19,10)-(12,10)(36,5)(41,1)-(61,10)(52,1)(18,10)(5,10)(9,7)-(13,4)(32,3)(59,5)-(63,7)(42,1)(10,3)-(17,6)(46,9)(42,9)(13,8)-(56,4)(68,9)(1,7)(46,6)(14,2)-(59,6)-(16,3)(53,7)(16,4)(60,5)(24,2)-(46,1)(61,5)(58,6)(21,2)-(52,8)(23,9)-(39,6)(58,2)(1,2)(5,5)(6,10)-(9,9)(10,2)-(26,1)(23,4)(56,2)-(59,3)(9,8)(67,4)(68,4)(1,3)

(7,6)(8,2)(7,2)(1,5)(4,5)-(49,1)(7,3)(7,4)(19,3)-(2,1)(11,6)(56,10)(20,3)(15,7)-(12,4)(1,1)(12,2)-(23,2)(7,8)-(13,1)(59,4)(22,1)(38,4)(34,1)-(24,2)(35,1)(26,4)-(11,4)(23,5)(15,6)-(7,7)(49,2)(19,5)(7,9)(40,1)(20,6)(42,7)(34,5)-(66,4)(49,4)(39,4)-(28,2)(55,5)(23,1)(59,2)(35,10)-(12,3)(27,4)(14,1)-(14,10)(52,6)(63,6)(32,10)(48,4)-(28,1)(64,5)(2,8)(26,1) (59,8)-(8,7)(23,8)(57,10)(65,3)(66,6)-(15,1)(24,8)(60,4)(67,1)(8,10)-(19,8)(36,9)(48,6)(31,2)(8,8)-(6,7)(58,10)(67,6)(57,6)(19,7)-(12,1)(21,1)(15,5)(52,10)(19,4)-(56,2)(28,4)(11,9)(48,5)(12,5)-(12,10)(23,10)(19,9)(27,1)(42,10)-(16,6)(11,5)(2,10)(42.1)(48,9)-(28,3)(23,9)(32,2)(59,6)(16,1)-(8,5)(20,2)(39,2)(20,4)(7,5)-(1,9)(20,7)(8,6)(12,9)(55,4)-(7,10)(13,10)(67,7)(66,8)(66,1)-(59,10)(35,9)(50,5)(67,2)(35,8)-(13,5)(23,6)(49,3)(63,8)(31,4)-(14,5)(5,7)(1,7)(43,9)(46,10)-(5,6)(39,3)(48,7)(23,7)(11,3)-(2,6)(21,5)(36,8)(43,7)(1,6)-(66,7)(52,2)(20,10)(49,5)(20,9)-(8,3)(15,10)(39,9)(46,9)(21,10)-(66,2)(15,9)(36,7)(31,9)(35,5)-(32,6)(33,10)(22,10)(22,5)(49,9)-(33,1)(2,3)(39,1)(2,7)(53,8)-(35,6)(32,9)(12,6)(16,7)(67,4)-(67,5)(16,8)(60,5)(42,6)(60,7)-(31,3)(8,9)(31,5)(5,8)(26,2)-(2,9)(53,7)(58,1)(63,5)(31,6)-(6,9)(59.1)(62,7)(62,8)(41,6)-(6,8)(32,1)(53,6)(64,3)(66,3)-(3,4)(42,4)(43,6)(43,5)(24,9)-(1,10)(50,1)(63,7)(42,2)(59,7)-(42,8)(39,6)(52,1)(55,9)(59,9)-(38,5)(56,3)(60,8)(3,3)(39,5)-(2,4)(55,3)(67,9)(60,6)(52,9)-(49,7)(32,3)(16,9)(40,10)(51,10)-(33,5)(52,8)(59,3)(65,4)(65,8)-(40,6)(32,5)(3,2)(19,2)(42,9)-(48,8)(43,4)(4,3)(4,6)(42,5)-(1,4)(43,8)(34,10)(45,10)(52,7)-(48,2)(4,4)(1,8)(36,1)(48,4)-(8,4)(49,6)(20,1)-(56,5)(64,8)(39,10)(51,5)-(67,8)(5,5)-(38,2)(38,9)(15,8)(1,3)(20,5) (64,4)-(60,2)(52,5)-(4,7)(38,3)(2,2)-(56,1)(43,2)-(45,9)(24,6)(56,6)(67,10)-(58,6)-(24,7)(50,10)(53,2)-(51,1)(31,1)(19,6)(49,10)(43,3)-(11,2)(20,8)(35,7)(60,3)(64,6)(42,3)(49,8)-(41,1)(36,6)(2,5)(60,9)(66,10)-(41,10)(1,2)(59,5)-(66,9)(53,9)-(56,9)(8,1)(32,4)(67,3)-(48,3)(56,4)(26,3)(65,2)(11,1)-(55,2)(57,1)(66,5)(7,1)

Cachen indeholder fra starten:
Logbog og Blyant
FFC, SFC og TFC samt JFFC, JSFC og JTFC
Stachnote
Diverse bytteting

God jagt til jer alle.

Vær meget omhyggelig med genplacering.