| | Über den Wolken |
| | Die dünne Luft in den Alpen macht durstig und müde |
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) | | | | |
| | | | | |
| | | | | (2) |
| | | | | |
| | | 30 | | Da die Station am oberen Ende der |
| | | | | Troposphäre gelegen ist - beziehungs- |
| | | | | weise im Winter schon in der Atmos- |
| | | | | phäre liegt, kann hier eine global |
| | | | | repräsentative Luftbelastung gemessen |
| | Dichter Schneefall raubt die Sicht. | | 35 | | werden. Denn an einer Inversions- |
| | Ein eingemummter Mann zurrt seine | | | | schicht zwischen den Sphären wird die |
| | Kapuze fester und stapft durch den | | | | aktuelle Luftbelastung aufgehalten, |
| | meterhohen Schnee. Dr. Ludwig Ries | | | | und darüber sind die tatsächlichen |
5 | | zeigt Fotos von seinem täglichen Ar- | | | | Belastungswerte messbar. Ziel dieser |
| | beitsweg. Er ist für das Umwelt- | | 40 | | Nachforschungen ist es, Argumente für |
| | bundesamt tätig - 2650 Meter über dem | | | | globale Umweltvereinbarungen wie das |
| | Meeresspiegel, im Schneefernerhaus | | | | Kyoto-Protokoll oder das Melbourne- |
| | knapp unterhalb des Zugspitzgipfels. | | | | Protokoll zu finden. Doch was die |
10 | | Sein Publikum: eine ungarisch-deutsche | | | | Politik damit macht, ist eine andere |
| | Schülergruppe. Man informiert sich über | | 45 | | Frage. |
| | das globale Klimaüberwachungsprogramm | | | | |
| | der Vereinten Nationen (Global Atmos- | | | | (3) |
| | phere Watch; GAW), das hier oben auf | | | | |
15 | | der Zugspitze mit dem Schneeferner- | | | | Oft ist das persönliche Engagement |
| | haus eine ihrer weltweit nur 22 Haupt- | | | | von Dr. Ries und seinen Kollegen ge- |
| | stationen und das einzige Ausbildungs- | | | | fragt. Mit freiwilliger Öffentlichkeits- |
| | zentrum hat. | | | | arbeit und mit der Deutung der Daten |
| | | | 50 | | - was beides laut Umweltbundesamt |
| | (1) | | | | nicht ihre Kernaufgabe ist - versuchen |
| | | | | | sie Aufmerksamkeit auf die Klima- |
| | Warum also wurde gerade hier eine | | | | problematik zu lenken. „Zustimmung |
20 | | so bedeutende Forschungsstation ein- | | | | gibt es zwar, jedoch hapert es an der |
| | gerichtet? Neben den idealen Winter- | | 55 | | Umsetzung der theoretischen Erkennt- |
| | sportgelegenheiten bietet die Zugspitze | | | | nisse durch Politik und Wirtschaft. Es |
| | auch beste Voraussetzungen zur Mes- | | | | wäre bedeutend mehr Kontinuität bei |
| | sung klimarelevanter Stoffe wie | | | | der Klimapolitik wünschenswert“, sagt |
25 | | Kohlenstoffdioxid, Wasserdampf, | | | | Dr. Ries. Mit einem Grinsen fordert er, |
| | FCKW und Stickoxid. Wichtig hierfür | | 60 | | dass Politiker vielleicht per Gesetz zum |
| | ist vor allem die Entfernung von den | | | | S-Bahnfahren verpflichtet werden |
| | Großverschmutzern in den Industrie- | | | | sollten. |
| | gebieten und auf den Autobahnen. | | |