Atheras (Kefalonia)

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{{#if:Ortsgemeinschaft Atheras|Ortsgemeinschaft Atheras|Atheras (Kefalonia)}} {{#invoke:Vorlage:lang|flat}}
[[Datei:{{#if: | | {{#switch:image name = Griechenland top = 42.0 bottom = 34.6 left = 19.1 right = 29.9 image={{#switch: relief=Reliefkarte Griechenland.png #default=Greece location map.svg }} zone = Land }} }}|{{#if: {{#if: {{#if:{{{LAT}}}{{{LONG}}} 8x8px verweis={{{marktarget}}}}} {{#ifeq:|none|| {{#ifexpr:50<0 or 50>100 or 50<0 or 50>100 |nicht auf der Kartep3}} }} ohne|keine}} Koordinaten }} /19/3}} |1|4}}{{#titleparts:38{{#if:19|/19/3}} |1|3}}{{#titleparts:38{{#if:19|/19/3}} |1|2}} /19/3}} |1|4}} N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 /19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 {{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 90 /19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} }} /19/3}} |1}} /19/3}} |1}})>90|90 /19/3}} |1}})<-90|-90 /19/3}} |1}})}} }} }} }} }}{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} /25/0}} |1|4}} O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N R+ = abs R- = -abs Z = trunc Z+ N = abs trunc /25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 /25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 {{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} }} /25/0}} |1}} {{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} {{#if: {{#if: Atheras (Kefalonia)}}}}:{{#switch:1 /19/3}} |1|4}} N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 /19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 {{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 90 /19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} }} /19/3}} |1}} /19/3}} |1}})>90|90 /19/3}} |1}})<-90|-90 /19/3}} |1}})}} }} }} }} }} NS: {{#if:{{#titleparts:38{{#if:19|/19/3}} |1|4}}{{#titleparts:38{{#if:19|/19/3}} |1|3}}{{#titleparts:38{{#if:19|/19/3}} |1|2}} /19/3}} |1|4}} N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 /19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 {{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 90 /19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} }} /19/3}} |1}} /19/3}} |1}})>90|90 /19/3}} |1}})<-90|-90 /19/3}} |1}})}} }} }} }} }} } {{#iferror:{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |EW: {{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |}} {{#if: | | }} |2={{#if: | | }} |3= ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} |falscher Wert ›{{#if:{{#titleparts:38{{#if:19|/19/3}} |1|4}}{{#titleparts:38{{#if:19|/19/3}} |1|3}}{{#titleparts:38{{#if:19|/19/3}} |1|2}} |{{#switch:{{#titleparts:38{{#if:19|/19/3}} |1|4}} ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} ‹|kein Wert}} in type-Parameter {{#if: | | }} |5= ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} {{#if:{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |, 2:{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} }}{{#if:|, 3:}}{{#if:|, 4:}} {{#if:|usw.}} {{#if: | | }} |6={{#if:{{#if:{{#titleparts:38{{#if:19|/19/3}} |1|4}}{{#titleparts:38{{#if:19|/19/3}} |1|3}}{{#titleparts:38{{#if:19|/19/3}} |1|2}} |{{#switch:{{#titleparts:38{{#if:19|/19/3}} |1|4}} ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 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|1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |{{#if:||{{#if:||Atheras (Kefalonia)}}}}:{{#switch:1 |1= ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} |NS: {{#if:{{#titleparts:38{{#if:19|/19/3}} |1|4}}{{#titleparts:38{{#if:19|/19/3}} |1|3}}{{#titleparts:38{{#if:19|/19/3}} |1|2}} |{{#switch:{{#titleparts:38{{#if:19|/19/3}} |1|4}} ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} |}} {{#iferror:{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |EW: {{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |}} {{#if: | | }} |2={{#if: | | }} |3= ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} |falscher Wert ›{{#if:{{#titleparts:38{{#if:19|/19/3}} |1|4}}{{#titleparts:38{{#if:19|/19/3}} |1|3}}{{#titleparts:38{{#if:19|/19/3}} |1|2}} |{{#switch:{{#titleparts:38{{#if:19|/19/3}} |1|4}} ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} ‹|kein Wert}} in type-Parameter {{#if: | | }} |5= ||N|S={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1|2}}|expr=1|set={{#if:{{#titleparts:38{{#if:19|/19/3}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:38{{#if:19|/19/3}} |1}}|expr=1|set=N}}|1}}|111 |{{#ifexpr: (0{{#titleparts:38{{#if:19|/19/3}} |1|2}})>=60 or (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})>=60 | |{{#ifeq:S|{{#titleparts:38{{#if:19|/19/3}} |1|4}}|- }}{{#ifexpr:( (0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) )>90 |90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1|3}})/3600 +(0{{#titleparts:38{{#if:19|/19/3}} |1|2}})/60 +(0{{#titleparts:38{{#if:19|/19/3}} |1}}) }} }} }} | }} |#default= }} |{{#if:{{#titleparts:38{{#if:19|/19/3}} |1}} |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})>90|90 |{{#ifexpr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})<-90|-90 |{{#expr:(0{{#titleparts:38{{#if:19|/19/3}} |1}})}} }} }} }} }} {{#if:{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} |, 2:{{#if:{{#titleparts:20{{#if:25|/25/0}} |1|4}}{{#titleparts:20{{#if:25|/25/0}} |1|3}}{{#titleparts:20{{#if:25|/25/0}} |1|2}} |{{#switch:{{#titleparts:20{{#if:25|/25/0}} |1|4}} ||O|E|W={{#ifeq: {{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|3}}|expr=1|set=R+}}|1}}{{#if:{{#invoke:Expr|figure|0{{#titleparts:20{{#if:25|/25/0}} |1|2}}|expr=1|set={{#if:{{#titleparts:20{{#if:25|/25/0}} |1|3}}|N|R+}}}}|1}}{{#if:{{#invoke:Expr|figure|0{{#iferror:{{#ifexpr:{{#switch:N | R+ = abs | R- = -abs | Z = trunc | Z+ | N = abs trunc | Z- = -abs trunc}}(0{{#titleparts:20{{#if:25|/25/0}} |1}}) = (0{{#titleparts:20{{#if:25|/25/0}} |1}}) {{#if: | round ({{{3}}}) }} | 1 }} }}|expr=1|set=R+}}|1}}|111 |{{#ifexpr: (0{{#titleparts:20{{#if:25|/25/0}} |1|2}})>=60 or (0{{#titleparts:20{{#if:25|/25/0}} |1|3}})>=60 | |{{#expr: (({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 ) -((({{#ifeq:{{#TITLEPARTS:20{{#IF:25|/25/0}} |1|4}}|W|-}} ((0{{#titleparts:20{{#if:25|/25/0}} |1|3}})/3600 +(0{{#titleparts:20{{#if:25|/25/0}} |1|2}})/60 +(0{{#titleparts:20{{#if:25|/25/0}} |1}}) ) -180 )/360 -.5 )round 0 )*360 -180 )}} }} | }} |#default= }} |{{#if:{{#titleparts:20{{#if:25|/25/0}} |1}} |{{#expr: (((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180) -((((0{{#titleparts:20{{#if:25|/25/0}} |1}}) -180)/360 -.5 )round 0 )*360 -180 )}} }}}} }}{{#if:|, 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            }}
       | LI
       | CH = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m ü. M.|m ü. M.}}
       | LI-M
       | CH-M = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}
       | DE =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}
            |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m unter dem Meeresspiegel|m unter dem Meeresspiegel}}
            }}

       | DE-NN =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt m ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|NN|NN}}
            |Vorlage:Höhe/Fmt m unter {{#if:{{#invoke:TemplUtl|faculty|true}}|NN|NN}}
            }}
       | DE-HN =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt m ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|HN|HN}}
            |Vorlage:Höhe/Fmt m unter {{#if:{{#invoke:TemplUtl|faculty|true}}|HN|HN}}
            }}

       | DE-NHN =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt m ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|NHN|NHN}}
            |Vorlage:Höhe/Fmt m unter {{#if:{{#invoke:TemplUtl|faculty|true}}|NHN|NHN}}
            }}

       | DE-NHN-2016 =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt m ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|NHN|NHN}}
            |Vorlage:Höhe/Fmt m unter {{#if:{{#invoke:TemplUtl|faculty|true}}|NHN|NHN}}
            }}

       |AL = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m ü. A.|m ü. A.}}

       | SK  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m n.m.|m n.m.}}

       | CZ  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m n.m.|m n.m.}}

       | HU  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}

       | DK  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m.o.h.|m.o.h.}}

       | GB| IE = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m ASL|m ASL}}

       | FR|FX  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}

       | IT|SM|VA  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m s.l.m.|m s.l.m.}}

       |BA 
       |HR 
       |ME 
       |MK 
       |RS 
       |SI 
             = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m. i. J.|m. i. J.}}

       | JP  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m T.P.|m T.P.}}

       | NL  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m NAP|m NAP}}

       | NO  =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|moh.|moh.}}
            |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|muh.|muh.}}
            }}

       | PL  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m n.p.m.|m n.p.m.}}

       | SE  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m ö.h.|m ö.h.}}

       | ES  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|msnm|msnm}}

       | BE  = Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m O.P.|m O.P.}}

       |AF 
       |AX 
       |DZ 
       |AS 
       |AD 
       |AO 
       |AI 
       |AQ 
       |AG 
       |AR 
       |AM 
       |AW 
       |AU 
       |AZ 
       |BS 
       |BH 
       |BD 
       |BB 
       |BY 
       |BZ 
       |BJ 
       |BM 
       |BT 
       |BO 
       |BW 
       |BV 
       |BR 
       |IO 
       |BN 
       |BG 
       |BF 
       |BI 
       |KH 
       |CM 
       |CA 
       |CV 
       |KY 
       |CF 
       |TD 
       |CL 
       |CN 
       |CX 
       |CC 
       |CO 
       |KM 
       |CG 
       |CD 
       |CK 
       |CR 
       |CI 
       |CU 
       |CY 
       |DK 
       |DJ 
       |DM 
       |DO 
       |EC 
       |EG 
       |SV 
       |GQ 
       |ER 
       |EE 
       |ET 
       |FK 
       |FO 
       |FJ 
       |FI 
       |GF 
       |PF 
       |TF 
       |GA 
       |GM 
       |GE 
       |GH 
       |GI 
       |GR 
       |GL 
       |GD 
       |GP 
       |GU 
       |GT 
       |GG 
       |GN 
       |GW 
       |GY 
       |HT 
       |HM 
       |HN 
       |HK 
       |IS 
       |IN 
       |ID 
       |IR 
       |IQ 
       |IM 
       |IL 
       |JM 
       |JE 
       |JO 
       |KZ 
       |KE 
       |KI 
       |KP 
       |KR 
       |KW 
       |KG 
       |LA 
       |LV 
       |LB 
       |LS 
       |LR 
       |LY 
       |LT 
       |LU 
       |MO 
       |MG 
       |MW 
       |MY 
       |MV 
       |ML 
       |MT 
       |MH 
       |MQ 
       |MR 
       |MU 
       |YT 
       |MX 
       |FM 
       |MD 
       |MC 
       |MN 
       |MS 
       |MA 
       |MZ 
       |MM 
       |NA 
       |NR 
       |NP 
       |AN 
       |NC 
       |NZ 
       |NI 
       |NE 
       |NG 
       |NU 
       |NF 
       |MP 
       |OM 
       |PK 
       |PW 
       |PS 
       |PA 
       |PG 
       |PY 
       |PE 
       |PH 
       |PN 
       |PT 
       |PR 
       |QA 
       |RE 
       |RO 
       |RU 
       |RW 
       |SH 
       |KN 
       |LC 
       |PM 
       |VC 
       |WS 
       |ST 
       |SA 
       |SN 
       |SC 
       |SL 
       |SG 
       |SB 
       |SO 
       |ZA 
       |GS 
       |LK 
       |SD 
       |SS 
       |SR 
       |SJ 
       |SZ 
       |SY 
       |TW 
       |TJ 
       |TZ 
       |TH 
       |TL 
       |TG 
       |TK 
       |TO 
       |TT 
       |TN 
       |TR 
       |TM 
       |TC 
       |TV 
       |UG 
       |UA 
       |AE 
       |US 
       |UM 
       |UY 
       |UZ 
       |VU 
       |VE 
       |VN 
       |VG 
       |VI 
       |WF 
       |EH 
       |YE 
       |ZM 
       |ZW 
       =
       {{#ifexpr: (280>=0)
         |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}
         |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m unter dem Meeresspiegel|m unter dem Meeresspiegel}}
         }}

       |XA| XS| XN| XP| XI=
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt m ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|MSL|MSL}}
            |Vorlage:Höhe/Fmt m unter {{#if:{{#invoke:TemplUtl|faculty|true}}|MSL|MSL}}
            }}

       |XO=
            {{#ifexpr: (280>=150)
            |{{#invoke:Measure|Masz}} ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|MSL|MSL}}
            |Vorlage:Höhe/ungültiger Wert
            }}

       |MERKUR| VENUS| ERDE| MARS| JUPITER| SATURN| URANUS| NEPTUN =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt m ü. {{#if:{{#invoke:TemplUtl|faculty|true}}|Nullniveau|Nullniveau}}
            |Vorlage:Höhe/Fmt m unter {{#if:{{#invoke:TemplUtl|faculty|true}}|Nullniveau|Nullniveau}}
            }}

       |M
       |METER =
            {{#ifexpr: (280>=0)
            |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}
            |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m unter dem Meeresspiegel|m unter dem Meeresspiegel}}
            }}

       | #default = Vorlage:Höhe/Fmt GRVorlage:Höhe/unbekannter Bezug

   }}

   |{{#ifexpr: (280>=0)
     |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m|m}}
     |Vorlage:Höhe/Fmt {{#if:{{#invoke:TemplUtl|faculty|true}}|m unter dem Meeresspiegel|m unter dem Meeresspiegel}}
     }}
   }}
 | Höhenwert fehlt, siehe VorlagenbeschreibungVorlage:Höhe/Fehler in Parameterliste

}}
(Durchschnitt) }} |- {{#if:19,621 km²| | Fläche || 19,621 km² }} |- | Einwohner || 129 (2011<ref name="VZ2011">Ergebnisse der Volkszählung 2011 beim Nationalen Statistischen Dienst Griechenlands (ΕΛ.ΣΤΑΤ) (Excel-Dokument, 2,6 MB)</ref>) |- {{#if:| | Bevölkerungsdichte || }} |- {{#if:35020103| | LAU-Code-Nr. || 35020103 }} |- {{#if:1| | Ortsgliederung || 1 }} |- {{#if:| | Postleitzahl || }} |- {{#if:| | Telefonvorwahl || }} |- {{#if:| | Website: || {{#invoke: WLink | formatURL | }} }} |- {{#if:| | colspan="2" style="text-align:center" | [[Datei:{{{Bild}}}|250px|zentriert|alt=|{{{Bildbeschreibung}}}]] {{{Bildbeschreibung}}} }} |}

Atheras (früher auch: Ather oder Aether, {{#invoke:Vorlage:lang|full |CODE=el |SCRIPTING=Grek |SERVICE={{#if: {{#invoke:TemplUtl|faculty| 0 }} | neu}}griechisch |SUITABLE=prefix neu}} (m. sg.) italienisch Aterra) ist ein Dorf mit dem Status einer Ortsgemeinschaft im Gemeindebezirk Lixouri auf Kefalonia mit 129 Einwohnern. Atheras liegt nahe der Nordwestspitze Kefalonias, südlich des gleichnamigen Strandes (Porto Atheras, {{#invoke:Vorlage:lang|full |CODE=el |SCRIPTING=Grek |SERVICE={{#if: {{#invoke:TemplUtl|faculty| 0 }} | neu}}griechisch |SUITABLE=prefix neu}}), der dadurch bekannt wurde, dass dort der Normannenherzog Robert Guiskard am 17. Juli 1085 an Fieber starb, als er anlegte, um die Insel zu erobern. Die Bucht bildet einen fast geschlossenen Hafen, vor dessen Öffnung die winzige Insel Averonissi (oder Nisaki) liegt.

Die Gegend um den Ort ist kaum bewohnt, wird jedoch zur Ziegen- und Schafzucht genutzt, ebenso wie durch ein paar kleinere Olivenbaumplantagen. Erschlossen ist der Ort über einen Abzweig der Straße Lixouri-Livadi, der nach 10 Kilometern am Strand endet.

Geschichte

Der englische Autor Robert Bittlestone vertritt in seinem Buch Odysseus Unbound die These, dass der Ort Atheras zum antiken Königreich des Odysseus gehörte und der Strand von Atheras die Phorcys-Bucht sei, in der Odysseus am Ende strandete. Ebenso ist er der Meinung, dass Eumaeus, ein Freund von Odysseus, seine Schweinefarm in der Nähe des heutigen Dorffriedhofs betrieb.

Neueste geologische Untersuchungen der britischen Geological Society<ref> {{#if:20090728055708

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  }} (englisch)</ref> erhärten die These, dass die heutige westliche Halbinsel Kefalonias, Paliki, zur Bronzezeit durch den Isthmus von Thimia (den schon der griechische Geograph Strabon beschrieb) von Kefalonia getrennt war, der später tektonisch angehoben und durch Geröllstürze verschüttet wurde: In Paliki statt auf der Insel Ithaka verortet Bittlestone die Heimat des Odysseus.

Unter Kefalonia kollidieren zwei tektonische Platten, die europäische und die ägäische. 1953 wurde ein Großteil des Dorfes bei dem verheerenden Erdbeben zerstört, das mit einer Stärke von 7,2 weite Teile Kefalonias um 60 Zentimeter anhob und große Teile der Bevölkerung veranlasste, wegzuziehen.

In der jüngeren Vergangenheit wurde Atheras von einem Waldbrand heimgesucht, bei dem viele Waldstücke um das Dorf herum verbrannten. Die Natur hat sich jedoch mittlerweile von den Folgen erholt.

Sehenswürdigkeiten

• die Kirche (Langschiffbasilika) der Hl. Paraskevi, die am Tag des Hl. Spiridon, 26. Juli, feiert
• der Strand mit dem ehemaligen Kloster (Letzteres in Privatbesitz, deshalb Zutritt verboten)
• eine venezianische Olivenpresse

• Die Kirche in der Ortsmitte
  Die Kirche in der Ortsmitte
• Porto Atheras, Blick nach Norden, aus Richtung des Dorfes
  Porto Atheras, Blick nach Norden, aus Richtung des Dorfes
• Der Strand von Porto Atheras, Blick nach Norden
  Der Strand von Porto Atheras, Blick nach Norden
• Das ehemalige Kloster Agios Spiridon, Blick nach Nordwesten
  Das ehemalige Kloster Agios Spiridon, Blick nach Nordwesten

Einzelnachweise

<references />