{"id":10288,"date":"2024-09-11T15:24:02","date_gmt":"2024-09-11T14:24:02","guid":{"rendered":"https:\/\/klima-fakten.net\/?p=10288"},"modified":"2025-08-24T21:40:40","modified_gmt":"2025-08-24T20:40:40","slug":"die-dekonstruktion-des-klimanarrativs","status":"publish","type":"post","link":"https:\/\/klima-fakten.net\/?p=10288","title":{"rendered":"Die Dekonstruktion des Klimanarrativs"},"content":{"rendered":"<div class=\"pdfprnt-buttons pdfprnt-buttons-post pdfprnt-top-right\"><a href=\"https:\/\/klima-fakten.net\/index.php?rest_route=wpv2posts10288&print=print\" class=\"pdfprnt-button pdfprnt-button-print\" target=\"_blank\"><img decoding=\"async\" src=\"https:\/\/klima-fakten.net\/wp-content\/plugins\/pdf-print\/images\/print.png\" alt=\"image_print\" title=\"Inhalt drucken\" \/><\/a><\/div>\n<h4 class=\"wp-block-heading\">Einleitung &#8211; Wie funktioniert das Klimanarrativ?<\/h4>\n\n\n\n<p>Zweifellos gibt es ein von Wissenschaft, Medien und Politik propagiertes Klimanarrativ, wonach wir uns aufgrund der anthropogenen CO<sub>2<\/sub> Emissionen auf einem Katastrophenkurs befinden, der angeblich nur mit einer Reduktion der Emissionen auf Null bis zum Jahre 2050 aufzuhalten ist.<\/p>\n\n\n\n<p>Alle die dem Narrativ auch nur in subtilen Details widersprechen, werden wie Auss\u00e4tzige auf \u201eschwarzen Listen\u201c gef\u00fchrt, selbst wenn sie renommierte Wissenschaftler, ja sogar Nobelpreistr\u00e4ger sind<a href=\"#_ftn1\" id=\"_ftnref1\">[1]<\/a><a href=\"#_ftn2\" id=\"_ftnref2\">[2]<\/a> &#8211; mit verheerenden Folgen f\u00fcr Bewerbungen, Publikationen oder F\u00f6rderantr\u00e4ge.&nbsp; &nbsp;&nbsp;&nbsp;<\/p>\n\n\n\n<p>Wie ist es m\u00f6glich, alle wichtigen, auch die renommiertesten Universit\u00e4ten wie Harvard, MIT und Stanford, Oxford, Cambridge und Heidelberg auf die gemeinsame Konsenslinie zu bringen? Wie kann es gelingen, dass die ber\u00fchmtesten Zeitschriften wie Nature<a href=\"#_ftn3\" id=\"_ftnref3\">[3]<\/a> und Science, aber auch popul\u00e4rwissenschaftliche wie Spektrum der Wissenschaft nur noch einen schmalen \u201eVerst\u00e4ndnistunnel\u201c gelten lassen, ohne ihren Ruf nicht offensichtlich zu ruinieren?<\/p>\n\n\n\n<p>Damit das Narrativ eine solche starke und universelle Wirkung entfalten kann, ist zweifellos ein solides wissenschaftliches Fundament notwendig, das man nicht ohne Blamage bestreiten kann. Diejenigen, die es trotzdem tun, werden auf denkbar einfache Weise als \u201eKlimaleugner\u201c oder \u201eWissenschaftsfeinde\u201c identifiziert.&nbsp;<\/p>\n\n\n\n<p>Auf der anderen Seite sind die Vorhersagen daraus und insbesondere die politischen Konsequenzen daraus derma\u00dfen menschenfeindlich und wirklichkeitsfremd, dass nicht nur eine tiefe gesellschaftliche Spaltung entstanden ist, sondern dass eine zunehmende Zahl von Zeitgenossen, darunter viele Wissenschaftler, hinterfragen, was das f\u00fcr eine Wissenschaft sein soll, die derma\u00dfen abwegige Ergebnisse produziert<a href=\"#_ftn4\" id=\"_ftnref4\">[4]<\/a>.<\/p>\n\n\n\n<p>Bei sorgf\u00e4ltiger Analyse des Klimathemas findet sich ein Muster, das sich wie ein roter Faden durch alle Aspekte durchzieht. Dieses Muster wird im am Beispiel von 4 Schwerpunkten, die in der Klimaforschung bedeutsam sind, illustriert.<\/p>\n\n\n\n<p>Das Muster, das sich aus langj\u00e4hriger Auseinandersetzung mit dem Thema heraussch\u00e4lte, besteht darin, dass es im Kern immer eine korrekte Beobachtung oder ein g\u00fcltiges Naturgesetz gibt. Im n\u00e4chsten Schritt werden allerdings die Ergebnisse dieser Beobachtung entweder ungepr\u00fcft in die Zukunft fortgeschrieben, die Ergebnisse werden \u00fcbertrieben oder sogar in ihrer Bedeutung verdreht. Andere, zielf\u00fchrende Erkenntnisse werden weggelassen oder ihre Ver\u00f6ffentlichung unterdr\u00fcckt.<\/p>\n\n\n\n<p>An den genannten und vielen anderen Beispielen l\u00e4sst sich die typische Schlussfolgerung zeigen, dass bei dem jeweiligen Teilaspekt des Klimas ein m\u00f6glichst sch\u00e4dliches Ergebnis droht. Das Zusammenf\u00fcgen mehrerer solcher Komponenten f\u00fchrt in der Summe dann zu den katastrophalen Horrorszenarien, mit denen wir t\u00e4glich konfrontiert werden. Da die Aussagen meist die Zukunft betreffen, lassen sie sich in der Regel kaum \u00fcberpr\u00fcfen.<\/p>\n\n\n\n<p>Die gesamte Argumentationskette des Klimanarrativs hat folgende Form:<\/p>\n\n\n\n<ol class=\"wp-block-list\">\n<li>Die anthropogenen Emissionen wachsen \u2013 exponentiell.<\/li>\n\n\n\n<li>Mit den Emissionen w\u00e4chst die atmosph\u00e4rische Konzentration an, solange die Emissionen nicht vollst\u00e4ndig auf Null reduziert werden<\/li>\n\n\n\n<li>Das Anwachsen der CO<sub>2<\/sub>-Konzentration in der Atmosph\u00e4re f\u00fchrt zu einem \u2013 dramatischen \u2013 Anwachsen der durchschnittlichen Temperatur<\/li>\n\n\n\n<li>Dar\u00fcber hinaus gibt es noch positive R\u00fcckkopplungen, wenn die Temperatur anw\u00e4chst, ja sogar Kipppunkte, jenseits derer keine Umkehr mehr m\u00f6glich ist.<\/li>\n\n\n\n<li>Andere Erkl\u00e4rungen wie Sonnenstunden oder die damit zusammenh\u00e4ngende Wolkenbildung werden ignoriert, heruntergespielt oder in das System als R\u00fcckkopplungseffekt eingebaut.<\/li>\n\n\n\n<li>Die Auswirkungen sind in der Summe derma\u00dfen katastrophal, dass damit beliebige totalit\u00e4re politische Ma\u00dfnahmen gerechtfertigt werden, mit dem Ziel, die weltweiten Emissionen auf Null herunterzudr\u00fccken.<\/li>\n<\/ol>\n\n\n\n<p>Die ausf\u00fchrliche Besch\u00e4ftigung mit dem Thema f\u00fchrt zu dem Ergebnis, dass jeder einzelne dieser Punkte das oben beschriebene Muster zeigt, dass es zwar immer einen wahren Kern gibt, der f\u00fcr sich genommen harmlos ist. Den wahren Kern herauszuarbeiten und die \u00dcbertreibungen, falschen Extrapolationen oder Weglassen wesentlicher Informationen herauszuarbeiten, ist das Ziel dieser Schrift.<\/p>\n\n\n\n<h4 class=\"wp-block-heading\">1.&nbsp; Die anthropogenen Emissionen wachsen \u2013 exponentiell?<\/h4>\n\n\n\n<p>Jeder kennt die klassischen Beispiele exponentiellen Wachstums, z.B. das Schachbrett, das Feld f\u00fcr Feld mit jeweils der doppelten Menge Reis gef\u00fcllt wird. Ein exponentielles Wachstum f\u00fchrt grunds\u00e4tzlich immer in eine Katastrophe. Daher ist es wichtig, die Fakten des Emissionswachstums zu pr\u00fcfen.<\/p>\n\n\n\n<figure class=\"wp-block-image size-full is-resized\"><img loading=\"lazy\" decoding=\"async\" width=\"1000\" height=\"439\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image.png\" alt=\"\" class=\"wp-image-10289\" style=\"width:960px;height:auto\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image.png 1000w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-300x132.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-768x337.png 768w\" sizes=\"auto, (max-width: 1000px) 100vw, 1000px\" \/><figcaption class=\"wp-element-caption\">Abbildung 1:  Relatives Wachstum der weltweiten Emissionen<a href=\"#_ftn5\" id=\"_ftnref5\">[5]<\/a><a href=\"#_ftn6\" id=\"_ftnref6\">[6]<\/a><\/figcaption><\/figure>\n\n\n\n<p>Abbildung 1 zeigt das relative Wachstum der weltweiten anthropogenen Emissionen w\u00e4hrend der letzten 80 Jahre. &nbsp;&nbsp;Um das Diagramm zu verstehen, vergegenw\u00e4rtigen wir uns, dass konstantes relatives Wachstum exponentielles Wachstum bedeutet<a href=\"#_ftn7\" id=\"_ftnref7\"><u>[7]<\/u><\/a>. Ein Sparkonto mit 3% Zinsen w\u00e4chst im Prinzip exponentiell. Demnach finden wir exponentielles Emissionswachstum mit einer Wachstumsrate von etwa 4,5% zwischen 1945 bis 1975. Diese Phase nannte man einst \u201eWirtschaftswunder\u201c. Danach ging das Emissionswachstum bis 1980 auf 0 zur\u00fcck. Man nannte diese Zeit \u201eRezession\u201c, mit der Konsequenz von Regierungswechseln in USA und Deutschland.<\/p>\n\n\n\n<p>Ein weiterer Wachstumstiefpunkt der Emissionen war um 1990 mit dem Zusammenbruch des Kommunismus verbunden, mit einem folgenden Wiederanstieg, haupts\u00e4chlich in den Schwellenl\u00e4ndern. Seit 2003 erfolgt eine beabsichtigte Reduktion des Emissionswachstum infolge der Klimapolitik.<\/p>\n\n\n\n<p>Festzuhalten ist, dass aktuell das Emissionswachstum auf 0 gefallen ist.<\/p>\n\n\n\n<p>Vor kurzem hat <em>Zeke Hausfather<\/em> festgestellt, dass die Summe der weltweiten&nbsp; anthropogenen Emissionen seit 2011 im Rahmen der Me\u00dfgenauigkeit konstant<a href=\"#_ftn8\" id=\"_ftnref8\"><u>[8]<\/u><\/a> sind, dargestellt in Abbildung 2.   Demzufolge ist auch f\u00fcr die Zukunft kein \u00dcberschreiten der aktuellen Emissionen mehr zu erwarten<a href=\"#_ftn9\" id=\"_ftnref9\"><u>[9]<\/u><\/a>.<br><\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"1004\" height=\"696\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-1.png\" alt=\"\" class=\"wp-image-10290\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-1.png 1004w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-1-300x208.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-1-768x532.png 768w\" sizes=\"auto, (max-width: 1004px) 100vw, 1004px\" \/><figcaption class=\"wp-element-caption\">Abbildung 2:&nbsp; Anthropogene Emissionen sind seit 2011 konstant<a href=\"#_ftn10\" id=\"_ftnref10\">[10]<\/a><\/figcaption><\/figure>\n\n\n\n<p>Die l\u00e4ngerfristige Fortschreibung der aktuellen geplanten k\u00fcnftigen Emissionen, das sogenannte \u201eStated Policies\u201c Szenario (von 2021) erwartet bis 2030 konstante weltweite Emissionen und danach eine ganz leichte Senkung von 0,3% pro Jahr.<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"954\" height=\"590\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-2.png\" alt=\"\" class=\"wp-image-10291\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-2.png 954w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-2-300x186.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-2-768x475.png 768w\" sizes=\"auto, (max-width: 954px) 100vw, 954px\" \/><figcaption class=\"wp-element-caption\">Abbildung 3:&nbsp; STEPS Szenario (Stated Policies Scenario) der IEA, nahezu konstante Emissionen<a href=\"#_ftn11\" id=\"_ftnref11\">[11]<\/a>.<\/figcaption><\/figure>\n\n\n\n<p>Demzufolge sind die beiden vom IPCC am h\u00e4ufigsten verwendeten Zukunftsszenarien (RCP 8.5 und RCP6.2) fern von der Realit\u00e4t<a href=\"#_ftn12\" id=\"_ftnref12\"><u>[12]<\/u><\/a> der tats\u00e4chlich m\u00f6glichen Emissionsszenarien. Trotzdem ist das Extremszenario RCP8.5 in den Modellrechnungen immer noch das am h\u00e4ufigsten verwendete<a href=\"#_ftn13\" id=\"_ftnref13\"><u>[13]<\/u><\/a>.<\/p>\n\n\n\n<p>Wissenschaftlich seri\u00f6s sind vor allem das IPCC Szenario RCP4.5 und diesem in Abbildung 3 dargestellten \u00e4hnlichen IEA Szenario \u201eStated Policies\u201c (dort S. 33, Figure 1.4)<a href=\"#_ftn14\" id=\"_ftnref14\"><u>[14]<\/u><\/a>.<\/p>\n\n\n\n<p><strong>Damit bleibt es bei Anerkennung der realistischen Emissionsszenarien ohne Infragestellung der vom IPCC verbreiteten Aussagen \u00fcber das Klima bei einer maximalen emissionsbedingten Temperaturerh\u00f6hung von 2,5\u00b0C gegen\u00fcber dem vorindustriellen Zustand.&nbsp;<\/strong><\/p>\n\n\n\n<h4 class=\"wp-block-heading\">2. Atmosph\u00e4rische CO<sub>2<\/sub> Konzentration steigt kontinuierlich an &nbsp;&#8212; &nbsp;es sei denn, die Emissionen werden auf Null reduziert?<\/h4>\n\n\n\n<p>Die Frage ist, wie sich anthropogene Emissionen auf die CO<sub>2<\/sub>-Konzentration in der Atmosph\u00e4re auswirken.&nbsp; Es ist bekannt und in Abb. 4 von der Internationalen Energieagentur illustriert, dass bei weitem nicht alles emittierte CO<sub>2<\/sub> in der Atmosph\u00e4re verbleibt, sondern dass ein wachsender Anteil davon von den Ozeanen und den Pflanzen wieder absorbiert wird.<\/p>\n\n\n\n<p>Die statistische Auswertung der anthropogenen Emissionen und der <strong>CO<sub>2<\/sub><\/strong>-Konzentration ergibt unter Ber\u00fccksichtigung der Massenerhaltung und einem linearen Modell der nat\u00fcrlichen Senken Ozeane und Biosph\u00e4re, dass jedes Jahr knapp 2% der \u00fcber das vorindustrielle nat\u00fcrliche Gleichgewichtsniveau hinausgehenden CO2-Konzentration von den Ozeanen und der Biosph\u00e4re<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"945\" height=\"559\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-3.png\" alt=\"\" class=\"wp-image-10293\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-3.png 945w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-3-300x177.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-3-768x454.png 768w\" sizes=\"auto, (max-width: 945px) 100vw, 945px\" \/><figcaption class=\"wp-element-caption\">Abbildung 4:  Quellen (anthropogene Emissionen und Landnutzung), Senken des CO<sub>2 <\/sub><br>(Ozeane und&nbsp;Landsenken) und Konzentrationswachstum in der Atmosph\u00e4re<\/figcaption><\/figure>\n\n\n\n<p>absorbiert werden<a href=\"#_ftn15\" id=\"_ftnref15\"><u>[15]<\/u><\/a> <a href=\"#_ftn16\" id=\"_ftnref16\">[16]<\/a>.&nbsp; Das ist aktuell die H\u00e4lfte der anthropogenen Emissionen mit zunehmender Tendenz, wie in Abbildung 5 dargestellt. &nbsp;&nbsp;&nbsp;<\/p>\n\n\n\n<p><img decoding=\"async\" style=\"\" 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\" alt=\"\"><\/p>\n\n\n\n<p>Abbildung 5:  CO<sub>2<\/sub> Bilanz und lineares Senkenmodell: anthropgene Emissionen (blau),<br>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;      Konzentrationswachstum (orange), nat\u00fcrliche Senken und deren Modellierung (gr\u00fcn)<\/p>\n\n\n\n<p>Das wahrscheinlichste weltweite Zukunftsszenario der Internationalen Energie Agentur \u2013 die in Abb. 3 dargestellte Fortschreibung heutiger politischer Regelungen<strong>&nbsp; (Stated Policies Szenario STEPS)<\/strong> \u2013 beinhaltet bis zum Ende des Jahrhunderts eine sanften Abnahme (3%\/Jahrzehnt) der weltweiten Emissionen auf das Niveau von 2005. Diese Emissionsverringerungen sind durch Effizienzverbesserungen und normalen Fortschritt erreichbar.<\/p>\n\n\n\n<p><strong>Wenn wir dieses STEPS Referenz-Szenario zugrunde legen, <\/strong>f\u00fchrt dies bei Nutzung des linearen Senkenmodells zu einem Anstieg der Konzentration um 55 ppm auf ein Plateau von 475 ppm, wo dann die Konzentration verbleibt.&nbsp;&nbsp;&nbsp;<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"816\" height=\"463\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-4.png\" alt=\"\" class=\"wp-image-10294\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-4.png 816w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-4-300x170.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-4-768x436.png 768w\" sizes=\"auto, (max-width: 816px) 100vw, 816px\" \/><figcaption class=\"wp-element-caption\">Abbildung 6:&nbsp; Gemessene und vorhergesagte CO<sub>2<\/sub>-Konzentration mit 95% Fehlerbalken<\/figcaption><\/figure>\n\n\n\n<p><strong>Wesentlich ist, dass dabei die CO<sub>2<\/sub>-Konzentration auf keine klimatisch gef\u00e4hrlich hohe Werte steigen wird. <\/strong>&nbsp;&nbsp;W\u00f6rtlich hei\u00dft es im Pariser Klimaabkommen im Artikel 4.1<a href=\"#_ftn17\" id=\"_ftnref17\"><u>[17]<\/u><\/a>:<br>Die L\u00e4nder m\u00fcssen ihre maximalen Emissionen baldm\u00f6glichst erreichen \u201c<strong><em>um so ein Gleichgewicht zwischen anthropogenen Emissionen von Treibhausgasen und und deren Absorption mittels Senken in der zweiten H\u00e4lfte dieses Jahrhunderts zu erreichen<\/em><\/strong>\u201d. Das Pariser Klimaabkommen verlangt also keineswegs eine vollst\u00e4ndige Dekarbonisierung.&nbsp;<br><br><strong>Das Netto-Null Gleichgewicht zwischen Emissionen und Absorptionen wird mit der Fortschreibung heutigen Verhaltens im Jahre 2080 ohne radikale Klimama\u00dfnahmen erreicht<\/strong>.&nbsp;<\/p>\n\n\n\n<p>Ohne auf die Details der sog. Sensitivit\u00e4tsberechnung einzugehen, l\u00e4sst sich vereinfacht f\u00fcr die weitere Temperaturentwicklung sagen:<\/p>\n\n\n\n<p>Angenommen, die CO<sub>2<\/sub>-Konzentration sei voll verantwortlich f\u00fcr die Temperaturentwicklung der Atmosph\u00e4re, dann war 2020 die CO<sub>2<\/sub>-Konzentration 410 ppm, also (410-280) ppm = 130 ppm \u00fcber dem vorindustriellen Niveau. Bis dahin war die Temperatur etwa 1\u00b0 C h\u00f6her als vor der Industrialisierung. K\u00fcnftig k\u00f6nnen wir mit der obigen Prognose eine Erh\u00f6hung der CO<sub>2<\/sub>-Konzentration um (475-410) ppm = 65 ppm erwarten. Das ist grade die H\u00e4lfte der bisherigen Steigerung. Demzufolge k\u00f6nnen wir, auch wenn wir von der Klimawirkung des CO<sub>2<\/sub> \u00fcberzeugt sind, bis dahin zus\u00e4tzlich die H\u00e4lfte der bisherigen Temperaturerh\u00f6hung erwarten, also \u00bd\u00b0 C. Demzufolge wird 2080 die Temperatur mit 1,5\u00b0 C \u00fcber vorindustriellem Niveau das Ziel des Pariser Klimaabkommens erf\u00fcllen, auch ohne radikale Emissionsreduktionen.<\/p>\n\n\n\n<h4 class=\"wp-block-heading\">3.&nbsp; Atmosph\u00e4rische CO<sub>2<\/sub> Konzentration verursacht \u2013 dramatischen? \u2013 Temperaturanstieg<\/h4>\n\n\n\n<p>Nach der Diskussion \u00fcber die m\u00f6glichen k\u00fcnftigen CO<sub>2<\/sub>-Mengen stellt sich die Frage nach deren Auswirkungen auf das Klima, also nach dem Treibhauseffekt des CO<sub>2<\/sub> und dessen Einfluss auf die Temperatur der Erdoberfl\u00e4che und der Atmosph\u00e4re. &nbsp;&nbsp;<\/p>\n\n\n\n<p>Der m\u00f6gliche Einfluss des&nbsp;CO<sub>2<\/sub>&nbsp;auf die Erderw\u00e4rmung besteht darin, dass durch dessen Absorption von W\u00e4rmestrahlung diese Strahlung abgeschw\u00e4cht in das Weltall gelangt.&nbsp;Die Physik dieses Prozesses ist der Strahlungstransport<a href=\"#_ftn18\" id=\"_ftnref18\"><u>[18]<\/u><\/a>.&nbsp;Da das Thema einerseits grundlegend f\u00fcr die gesamte Klimadiskussion ist, andererseits anspruchsvoll und schwer durchschaubar, wird hier auf die &nbsp;komplizierten physikalischen Formeln verzichtet.<\/p>\n\n\n\n<p>Um den Treibhauseffekt messen zu k\u00f6nnen, muss die in das Weltall abgestrahlte Infrarotstrahlung gemessen werden.&nbsp;Der erwartete Treibhauseffekt ist aber mit 0,2 W\/m2 pro Jahrzehnt<a href=\"#_ftn19\" id=\"_ftnref19\"><strong><u><strong><u>[19]<\/u><\/strong><\/u><\/strong><\/a><strong> so winzig, dass er mit heutiger Satellitentechnologie, die eine Messgenauigkeit von etwa 10 W\/m<sup>2<\/sup>&nbsp;hat, nicht direkt nachweisbar ist<a href=\"#_ftn20\" id=\"_ftnref20\"><strong>[20]<\/strong><\/a>.<\/strong><\/p>\n\n\n\n<p><br>Daher hat man keine andere Wahl, als sich mit mathematischen Modellen der physikalischen Strahlungstransportgleichung zu begn\u00fcgen. Ein g\u00fcltiger Beweis f\u00fcr die Wirksamkeit dieses CO<sub>2 <\/sub>Treibhauseffektes in der realen, sehr viel komplexeren Atmosph\u00e4re ist das allerdings nicht.<\/p>\n\n\n\n<p><br>Es gibt&nbsp;<strong>ein weithin anerkanntes&nbsp;<\/strong>Simulationsprogramm MODTRAN<a href=\"#_ftn21\" id=\"_ftnref21\"><strong><u><strong><u>[21]<\/u><\/strong><\/u><\/strong><\/a><strong>, mit dem die Abstrahlung von Infrarotstrahlung in den Weltraum und damit auch der&nbsp;CO<sub>2<\/sub>-Treibhauseffekt physikalisch korrekt simuliert werden kann<\/strong>:<\/p>\n\n\n\n<p>Abbildung 7 zeigt, dass die MODTRAN Rekonstruktion des Infrarotspektrums hervorragend mit dem aus dem Weltraum gemessenen Infrarotspektrum \u00fcbereinstimmt. Damit k\u00f6nnen wir die Anwendbarkeit des Simulationsprogramms rechtfertigen und schlie\u00dfen, dass sich mit der Simulation auch hypothetische Konstellationen mit ausreichender Genauigkeit beschreiben lassen.<\/p>\n\n\n\n<p>Mit diesem Simulationsprogramm wollen wir die wichtigsten Aussagen bez\u00fcglich des Treibhauseffekts \u00fcberpr\u00fcfen.<\/p>\n\n\n\n<figure class=\"wp-block-image size-full is-resized\"><img loading=\"lazy\" decoding=\"async\" width=\"1004\" height=\"699\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-5.png\" alt=\"\" class=\"wp-image-10296\" style=\"width:960px;height:auto\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-5.png 1004w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-5-300x209.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-5-768x535.png 768w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-5-120x85.png 120w\" sizes=\"auto, (max-width: 1004px) 100vw, 1004px\" \/><figcaption class=\"wp-element-caption\">Abbildung 7: Vergleich zwischen gemessenem Infrarot-Spektrum und mit MODTRAN simuliertem Infrarot-Spektrum<\/figcaption><\/figure>\n\n\n\n<p>Abbildung 7:  Vergleich zwischen gemessenem Infrarot-Spektrum und mit MODTRAN simuliertem Infrarot-Spektrum<\/p>\n\n\n\n<p>Um auf bekanntem Gefilde zu beginnen, versuchen wir zun\u00e4chst, den \u00fcblicherweise publizierten, \u201ereinen CO<sub>2<\/sub>-Treibhauseffekt zu reproduzieren\u201c, indem die durch nichts reduzierte Sonneneinstrahlung die Erde erw\u00e4rmt und deren Infrarotstrahlung in den Weltraum ausschlie\u00dflich durch die CO<sub>2<\/sub>-Konzentration abgeschw\u00e4cht wird. Die CO<sub>2<\/sub>-Konzentration wird auf das vorindustrielle Niveau 280 ppm eingestellt.<\/p>\n\n\n\n<p>Wir verwenden dabei die sogenannte Standard-Atmosph\u00e4re<a href=\"#_ftn22\" id=\"_ftnref22\"><u>[22]<\/u><\/a>, die sich seit Jahrzehnten bei f\u00fcr die Luftfahrt wichtigen Berechnungen bew\u00e4hrt hat, entfernen aber alle anderen Spurengase, ebenso den Wasserdampf. Die anderen Gase wir Sauerstoff und Stickstoff sind aber als vorhanden angenommen, sodass sich an der Thermodynamik der Atmosph\u00e4re nichts \u00e4ndert. Durch leichte Korrektur der Bodentemperatur auf 13,5\u00b0C (Referenztemperatur ist 15\u00b0C) wird die Infrarot-Abstrahlung auf 340 W\/m<sup>2<\/sup> eingestellt. Das ist grade \u00bc der Solarkonstante<a href=\"#_ftn23\" id=\"_ftnref23\"><u>[23]<\/u><\/a>, entspricht also genau der auf die ganze Erdoberfl\u00e4che verteilten Sonneneinstrahlung.&nbsp;<\/p>\n\n\n\n<p>Gut erkennbar ist im Spektrum das \u201eCO<sub>2<\/sub>-Loch\u201c, also die gegen\u00fcber dem normalen Planck-Spektrum<a href=\"#_ftn24\" id=\"_ftnref24\"><u>[24]<\/u><\/a>&nbsp; verminderte Abstrahlung im CO<sub>2<\/sub>-Band.<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"852\" height=\"618\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-6.png\" alt=\"\" class=\"wp-image-10298\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-6.png 852w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-6-300x218.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-6-768x557.png 768w\" sizes=\"auto, (max-width: 852px) 100vw, 852px\" \/><figcaption class=\"wp-element-caption\">Abbildung 8: Simuliertes IR-Spektrum: nur vorindustrielles CO<sub>2<\/sub><\/figcaption><\/figure>\n\n\n\n<p>Was passiert nun bei Verdoppelung der CO<sub>2<\/sub>-Konzentration?<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"730\" height=\"515\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-9.png\" alt=\"\" class=\"wp-image-10301\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-9.png 730w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-9-300x212.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-9-120x85.png 120w\" sizes=\"auto, (max-width: 730px) 100vw, 730px\" \/><\/figure>\n\n\n\n<p>Abbildung 9: Strahlungsantrieb bei&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; Abbildung 9a: Temperaturanstieg zur<br>CO2-Verdoppelung (keine Albedo,&nbsp;&nbsp; &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; Kompensation des Strahlungsantriebs<br>kein Wasserdampf)&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; &nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;       von Abb. 9.<\/p>\n\n\n\n<p>In Abb. 9 ist zu sehen, dass bei Verdoppelung der CO<sub>2<\/sub>-Konzentration auf 560 ppm der W\u00e4rmefluss der Infrarotstrahlung um 3,77 W\/m\u00b2 vermindert wird. Der von <a href=\"https:\/\/agupubs.onlinelibrary.wiley.com\/doi\/epdf\/10.1029\/98GL01908\">Myhre ermittelte Wert von 3,71 W\/m\u00b2<\/a>, der mit einer Mischung verschiedener Treibhausgase unter &#8222;clear sky&#8220; Bedingungen mit einer  Modellrechnung ermittelt wurde, und der auch eine Korrektur aufgrund von Stratosph\u00e4renstrahlung enth\u00e4lt, wird vom IPCC und fast allen Klimaforschern verwendet, um den CO<sub>2<\/sub>-Antrieb (\u201eForcing\u201c) zu beschreiben.&nbsp;Diese Korrektur, die den Wert geringf\u00fcgig ver\u00e4ndert, ist in der MODTRAN Simulation nicht enthalten. Daher verwende ich, um eine obere Grenze abzusch\u00e4tzen, als einziges Treibhausgas CO<sub>2<\/sub> ohne Wasserdampf. <br>In Abb. 9a wird die Bodentemperatur von -1,5\u00b0C auf -0,7\u00b0C ver\u00e4ndert, um wieder die Abstrahlung von 340 W\/m<sup>2<\/sup> zu erreichen. Diese Erw\u00e4rmung um 0,8\u00b0C bei Verdoppelung der CO<sub>2<\/sub>-Konzentration wird als <strong>\u201eKlima-Sensitivit\u00e4t\u201c<\/strong> bezeichnet.&nbsp; Sie ist, angesichts der aktuellen Meldungen \u00fcber die drohenden Klimakatastrophen, \u00fcberraschend gering.<\/p>\n\n\n\n<p>Insbesondere, wenn wir bedenken, dass die bisher verwendeten Einstellungen des Simulationsprogramms v\u00f6llig an der realen Erdatmosph\u00e4re vorbeigehen:<\/p>\n\n\n\n<ul class=\"wp-block-list\">\n<li>Keine Ber\u00fccksichtigung der Albedo, der R\u00fcckstrahlung des Lichteinstrahlung,<\/li>\n\n\n\n<li>Keine Ber\u00fccksichtigung von Wolken und Wasserdampf<\/li>\n<\/ul>\n\n\n\n<p>Schritt f\u00fcr Schritt wollen wir uns nun den realen Bedingungen n\u00e4hern. Die Szenarien sind in Tabelle 1 zusammengefa\u00dft:<\/p>\n\n\n\n<div class=\"wp-block-columns is-layout-flex wp-container-core-columns-is-layout-9d6595d7 wp-block-columns-is-layout-flex\">\n<div class=\"wp-block-column is-layout-flow wp-block-column-is-layout-flow\" style=\"flex-basis:100%\">\n<figure class=\"wp-block-table is-style-stripes\"><table><tbody><tr><td><strong>Szenario<\/strong><\/td><td><strong>Albedo<\/strong><\/td><td><strong>Einstrahlung<br>&nbsp;(W\/m<sup>2<\/sup>)<\/strong><\/td><td><strong>CO<sub>2<\/sub> vorher (ppm)<\/strong><\/td><td><strong>Temperatur<br>(\u00b0C)<\/strong><\/td><td><strong>CO<sub>2<\/sub> nachher<\/strong> <strong>(ppm)<\/strong><\/td><td><strong>Antrieb<br>&nbsp;(W\/m<sup>2<\/sup>)<\/strong><\/td><td><strong>Temperatur-<\/strong> <strong>Steigerung f\u00fcrs Gleichgewicht (\u00b0C)<\/strong><\/td><\/tr><tr><td>Vorindustriell Nur CO<sub>2<\/sub>, keine Wolken, kein Wasserdampf<\/td><td>0<\/td><td>340<\/td><td>280<\/td><td>13,7<\/td><td>560<\/td><td>-3,77<\/td><td>0,8<\/td><\/tr><tr><td>Keine Treib-hausgase, keine Wolken<br>(CO<sub>2<\/sub> von 0-280 ppm)<\/td><td>0,125<\/td><td>297,5<\/td><td>0<\/td><td>-2<\/td><td>280<\/td><td>-27<\/td><td>7<\/td><\/tr><tr><td>Nur CO<sub>2<\/sub>, Albedo, keine Wolken, kein Wasserdampf<\/td><td>0,125<\/td><td>270<\/td><td>280<\/td><td>5<\/td><td>560<\/td><td>-3,2<\/td><td>0,7<\/td><\/tr><tr><td>Vorindustrielle&nbsp;<br>Standard- Atmosph\u00e4re<\/td><td>0,3<\/td><td>240<\/td><td>280<\/td><td>15<\/td><td>560<\/td><td>-2,1<\/td><td>0,63<\/td><\/tr><tr><td>Vorindustrielle&nbsp; Standard Atmosph\u00e4re, CO<sub>2<\/sub> heutige Konzentration<\/td><td>0,3<\/td><td>240<\/td><td>280<\/td><td>15<\/td><td>420<\/td><td>-1,3<\/td><td>0,34<\/td><\/tr><\/tbody><\/table><figcaption class=\"wp-element-caption\"><em>Tabelle 1: MODTRAN Szenarien unter verschiedenen Bedingungen, siehe Text.<\/em><\/figcaption><\/figure>\n<\/div>\n<\/div>\n\n\n\n<p>Das Szenario in der ersten Zeile von Tabelle 1 ist das soeben besprochene \u201ereine CO<sub>2<\/sub>\u201c Szenario.<\/p>\n\n\n\n<p>In der zweiten Zeile gehen wir noch einen Schritt zur\u00fcck, und entfernen auch noch das CO<sub>2<\/sub>, also ein Planet ohne Treibhausgase, ohne Wolken, ohne Wasserdampf. Aber die Erdoberfl\u00e4che reflektiert Sonnenlicht, hat also Albedo<a href=\"#_ftn25\" id=\"_ftnref25\"><u>[25]<\/u><\/a>. Der Albedowert 0,125 entspricht dem sonstiger Gesteinsplaneten ebenso wie der Meeresoberfl\u00e4che. Erstaunlicherweise kommt in diesem Fall eine Oberfl\u00e4chentemperatur von -2\u00b0 C (und nicht wie oft behauptet -18\u00b0C!) zustande. Das kommt daher, dass es ohne Wasserdampf auch keine Wolkenalbedo gibt. Wird nun die CO<sub>2<\/sub>-Konzentration auf das vorindustrielle Niveau von 280 ppm erh\u00f6ht, dann reduziert sich die Infrarot-Abstrahlung um 27 W\/m<sup>2<\/sup>. Dieser gro\u00dfe Strahlungsantrieb wird durch eine Temperatursteigerung von 7\u00b0C ausgeglichen.<\/p>\n\n\n\n<p>Wir stellen fest, zwischen dem Zustand ganz ohne Treibhausgase und dem vorindustriellen Zustand gibt es einen stattlichen Treibhauseffekt, mit einer Erw\u00e4rmung um 7\u00b0C.<\/p>\n\n\n\n<p>Die dritte Zeile nimmt diesen vorindustriellen Zustand, also Erdalbedo, 280 ppm CO<sub>2<\/sub>, keine Wolken und kein Wasserdampf als Ausgangspunkt f\u00fcr das n\u00e4chste Szenario. Bei Verdoppelung der CO<sub>2<\/sub>-Konzentration betr\u00e4gt der Strahlungsantrieb von -3,2 W\/m<sup>2<\/sup>, also etwas weniger als bei dem ersten \u201ereinen CO<sub>2<\/sub>-Szenario\u201c. Demzufolge ist auch hier die Erw\u00e4rmung mit 0,7\u00b0C&nbsp; zur Erreichung des Strahlungsgleichgewichts etwas geringer.<\/p>\n\n\n\n<p>Nach diesen Vorbereitungen ist in der 4. Zeile die vorindustrielle Standardatmosph\u00e4re mit Albedo, Wolken, Wasserdampf und \u00a0der real gemessenen Albedo von 0,3 repr\u00e4sentiert, mit der zur Standardatmosph\u00e4re zugeh\u00f6rige Bodentemperatur von 15\u00b0C.\u00a0 Die einfachste realit\u00e4tsnahe Simulation ist eine gewichtete Summe eines wolkenlosen Szenarios mit 21mm niederschlagsf\u00e4higem Wasserdampf und ein Wolkenscenario mit der h\u00e4ufigsten Wolkenart (Kumulus) und 28 mm niederschlagsf\u00e4higem Wasserdampf. Das wolkenlose Szenario hat das Gewicht 1\/3 und das Wolkenscenario hat das Gewicht 2\/3. Damit wird eine realistische Abstrahlung erreicht, die im Gleichgewicht zur Einstrahlung von 340 W\/m<sup>2<\/sup> <sup>.<\/sup> (1-a) = 240 W\/m<sup>2<\/sup> ist. F\u00fcr\u2019s Ergebnis kommt es nicht auf die genaue Wahl dieser Parameter an, allerdings sollte die Abstrahlung 240 W\/m<sup>2<\/sup> betragen.<\/p>\n\n\n\n<p>Bei diesem Szenario <strong>bewirkt die Verdoppelung der <\/strong><strong>CO<sub>2<\/sub>-Konzentration auf 560 ppm einen Strahlungsantrieb von -2,1 W\/<\/strong>m<sup>2<\/sup><strong> und eine kompensierende Temperaturerh\u00f6hung, also Sensitivit\u00e4t von 0,63\u00b0C<\/strong>. \u00a0<\/p>\n\n\n\n<p>Au\u00dfer dem Szenario der Verdoppelung der CO<sub>2<\/sub>-Konzentration ist nat\u00fcrlich auch von Interesse, was der Treibhauseffekts bis heute bewirkt hat. Die aktuelle CO<sub>2<\/sub>-Konzentration von 420 ppm ist gerade in der Mitte zwischen den vorindustriellen 280 ppm und deren doppeltem Wert.<\/p>\n\n\n\n<p>In der 5. Zeile der Tabelle bewirkt die Erh\u00f6hung von 280 ppm auf 420 ppm den Strahlungsantrieb von -1,3 W\/m<sup>2<\/sup> und die zur Kompensation notwendige Temperaturerh\u00f6hung von 0,34\u00b0C.&nbsp;&nbsp; Aus diesem Resultat folgt, dass <strong>seit dem Beginn der Industrialisierung der bisherige Anstieg der <\/strong><strong>CO<sub>2<\/sub>-Konzentration f\u00fcr eine globale Temperaturerh\u00f6hung von 0,34\u00b0C verantwortlich war<\/strong>.<\/p>\n\n\n\n<p>Das ist viel weniger als die mittlere Temperaturerh\u00f6hung seit dem Beginn der Industrialisierung.&nbsp; Daher stellt sich die Frage, wie die \u201erestliche\u201c Temperaturerh\u00f6hung zu erkl\u00e4ren ist.<\/p>\n\n\n\n<p>Es bieten sich mehrere M\u00f6glichkeiten an:<\/p>\n\n\n\n<ul class=\"wp-block-list\">\n<li>Positive R\u00fcckkopplungseffekte, die die CO<sub>2<\/sub>-bedingte Erw\u00e4rmung verst\u00e4rken. Das ist die Richtung des Weltklimarates und Thema des n\u00e4chsten Kapitels.<\/li>\n\n\n\n<li>Andere Ursachen wie Wolkenalbedo. Das ist Thema des \u00fcbern\u00e4chsten Kapitels<\/li>\n\n\n\n<li>Zuf\u00e4llige Schwankungen. Gerne wird angesichts des chaotischen Charakters des Wettergeschehens der Zufall herangezogen. Diese M\u00f6glichkeit bleibt in Rahmen dieser Abhandlung offen.<\/li>\n<\/ul>\n\n\n\n<h4 class=\"wp-block-heading\">4. &nbsp;R\u00fcckkopplungen f\u00fchren zu&nbsp; &#8212; katastrophalen?&nbsp; &#8212; Konsequenzen<\/h4>\n\n\n\n<p>Die im vorigen Kapitel <strong>maximal m\u00f6gliche Klimasensitivit\u00e4t, also Temperaturerh\u00f6hung bei Verdoppelung der CO<sub>2<\/sub>-Konzentration betr\u00e4gt 0,8\u00b0C, unter realen Bedingungen eher 0,6\u00b0C<\/strong>.<\/p>\n\n\n\n<p>Es war in der Klimaforschung schon fr\u00fch klar, dass eine solch geringe Klima-Sensitivit\u00e4t niemanden in der Welt ernsthaft in Sorge versetzen k\u00f6nnte. Dazu kam, dass die gemessene globale Erw\u00e4rmung gr\u00f6\u00dfer ist als von der Strahlungstransportgleichung vorhergesagt wird.<\/p>\n\n\n\n<p>Deswegen wurden R\u00fcckkopplungen ins Spiel gebracht, die prominenteste Ver\u00f6ffentlichung in diesem Zusammenhang war 1984 von James Hansen et al.: \u201eClimate Sensitivity: Analysis of Feedback Mechanisms\u201c<a href=\"#_ftn26\" id=\"_ftnref26\">[26]<\/a> (Klima-Sensitivit\u00e4t: Analyse von R\u00fcckkopplungsmechanismen). <em>James Hansen<\/em> war es, der mit seinem Auftritt vor dem US-Senat 1988<a href=\"#_ftn27\" id=\"_ftnref27\"><u>[27]<\/u><\/a> die Klimapolitik der USA ma\u00dfgeblich beeinflusste. \u00c4hnlich argumentierte Prof. Levermann bei einer Anh\u00f6rung des Umweltausschusses des Deutschen Bundestags<a href=\"#_ftn28\" id=\"_ftnref28\">[28]<\/a>, verbunden mit der Behauptung, aufgrund der R\u00fcckkopplung w\u00fcrde die Temperatur um 3\u00b0C steigen.<\/p>\n\n\n\n<p>Mit Hilfe der R\u00fcckkopplungsmechanismen entstanden die vom IPCC ver\u00f6ffentlichten hohen Sensitivit\u00e4ten bei Verdopplung der CO<sub>2<\/sub> Konzentration zwischen 1,5\u00b0C und 4,5\u00b0C.<\/p>\n\n\n\n<p>Es stellt sich insbesondere die Frage, wie eine geringe Erw\u00e4rmung von 0,8\u00b0C durch R\u00fcckkopplung zu einer Erw\u00e4rmung von 4,5\u00b0C f\u00fchren kann, ohne dass das System v\u00f6llig au\u00dfer Kontrolle ger\u00e4t?<\/p>\n\n\n\n<p>Die in diesem Zusammenhang mit Abstand wichtigste R\u00fcckkopplung ist die Wasserdampf-R\u00fcckkopplung.  Warum? Weil Wasserdampf per se ein sehr starkes Treibhausgas ist. Allerdings kommt es bei der R\u00fcckkopplung nicht auf die Gesamtwirkung an, sondern auf die Wirkung bei kleinen Ver\u00e4nderungen. <\/p>\n\n\n\n<p><strong>Wie funktioniert die Wasserdampf-R\u00fcckkopplung?<\/strong><\/p>\n\n\n\n<p>Die Wasserdampf-R\u00fcckkopplung besteht aus einem 2-Schritt Prozess:<\/p>\n\n\n\n<ul class=\"wp-block-list\">\n<li>Wenn die Lufttemperatur um 1\u00b0C steigt, kann die Luft um 6% mehr Wasserdampf aufnehmen.&nbsp; \u00dcblicherweise wird ein Wert von 7% angegeben, aber die 7% sind erst ab einer H\u00f6he von 8 km infolge des dort verminderten Luftdrucks m\u00f6glich. Es ist zu beachten, dass dieser Prozentsatz der maximal m\u00f6gliche Wasserdampfgehalt ist. Ob dieser wirklich erreicht wird, h\u00e4ngt davon ab, ob gen\u00fcgend Wasserdampf zur Verf\u00fcgung steht. Nach Tabelle 3 der Publikation &#8222;<em>Global Changes in Water Vapor 1979\u20132020<\/em>&#8222;<a href=\"#_ftn29\" id=\"_ftnref29\">[29]<\/a> betr\u00e4gt die aus Klimamodellen berechnete Sensitivit\u00e4t der \u00c4nderung des Wasserdampfes von der Temperatur etwa 5% pro \u00b0C Erw\u00e4rmung. Die Pro Jahrzehnt des Untersuchungszeitraums mit der globalen Erw\u00e4rmung 0.12\u00b0C hat sich demnach der Wasserdampfgehalt um 0,6% erh\u00f6ht, ausgehend von einer durchschnittlichen niederschlagsf\u00e4higen Wasserdampfmenge von 25mm.<\/li>\n\n\n\n<li>Der Strahlungstransport von Infrarotstrahlung h\u00e4ngt vom Wasserdampfgehalt ab:<br>Zus\u00e4tzlicher Wasserdampf reduziert die abgestrahlte Infrarotstrahlung infolge der Absorption durch den zus\u00e4tzlichen Wasserdampf.<br>Mit Hilfe des bereits erw\u00e4hnten MODTRAN-Simulationsprogramms wird unter wolkenlosen Bedingungen und dem globalen Mittelwert von 25 mm niederschlagsf\u00e4higem Wasserdampf die wasserdampfbedingte Reduktion der Infrarotstrahlung um 0,88 W\/m<sup>2<\/sup> bei Erh\u00f6hung des Wasserdampfgehaltes um 5% auf 26,5 mm ermittelt<a href=\"#_ftn30\" id=\"_ftnref30\">[30]<\/a>.\u00a0<\/li>\n<\/ul>\n\n\n\n<p>Diese reduzierte Infrarotstrahlung ist ein negativer Strahlungsantrieb. Die diese Abschw\u00e4chung kompensierende Temperaturerh\u00f6hung ist die prim\u00e4re R\u00fcckkopplung g (englisch \u201egain\u201c). Diese betr\u00e4gt 0,22 \u00b0C als Folge der urspr\u00fcnglichen Temperaturerh\u00f6hung um 1\u00b0C, also ist g=0,22.<\/p>\n\n\n\n<p>Die Gesamtr\u00fcckkopplung f (englisch \u201efeedback\u201c) ergibt sich als geometrische Reihe<a href=\"#_ftn31\" id=\"_ftnref31\">[31]<\/a> infolge der rekursiven Anwendung des obigen Mechanismus \u2013 die 0,22\u00b0C zus\u00e4tzliche Temperaturerh\u00f6hung haben ja eine erneute zus\u00e4tzliche Wasserdampfbildung zur Folge. Dieser Zusammenhang wird von James Hansen in seiner Arbeit von 1984<a href=\"#_ftn32\" id=\"_ftnref32\"><u>[32]<\/u><\/a> beschrieben:<\/p>\n\n\n\n<p>f = 1+ g + g<sup>2<\/sup> + g<sup>3<\/sup>\u2026 = 1\/(1-g).&nbsp; &nbsp;<\/p>\n\n\n\n<p>Mit g=0,22 ist demnach der R\u00fcckkopplungsfaktor f = 1,28. &nbsp;<\/p>\n\n\n\n<p>Unter Zugrundelegung eines Treibhauseffekts aus dem Strahlungstransport von 0,8\u00b0C erfolgt daraus zusammen mit der maximal m\u00f6glichen R\u00fcckkopplung eine Temperaturerh\u00f6hung von 0,8\u00b0C <sup>.<\/sup> 1,28 = 1,0 \u00b0C &nbsp;, <strong>bei der hier ermittelten Sensitivit\u00e4t 0,63\u00b0C <sup>.<\/sup> 1,28 = 0,81 \u00b0C<\/strong>. &nbsp;<\/p>\n\n\n\n<p>Beide Werte sind niedriger als die kleinste publizierte Sensitivit\u00e4t von 1,5\u00b0C der beim IPCC verwendeten Modelle. <strong>Die seit dem Beginn der Industrialisierung erfolgte Erw\u00e4rmung ist demnach selbst mit R\u00fcckkopplung 0,34\u00b0C <sup>.<\/sup> 1,28 = 0,44\u00b0C<\/strong>.<\/p>\n\n\n\n<p><strong>Damit ist belegt, dass auch die vielfach beschworene Wasserdampf-R\u00fcckkopplung zu keiner exorbitanten und schon gar keiner katastrophalen Klima-Erw\u00e4rmung f\u00fchrt.<\/strong><\/p>\n\n\n\n<h4 class=\"wp-block-heading\">5.&nbsp; Aber sie erw\u00e4rmt sich doch? \u2013 Auswirkungen von Wolken.<\/h4>\n\n\n\n<p>An dieser Stelle aufzuh\u00f6ren, wird jeden, der sich mit dem Klimathema besch\u00e4ftigt, mit der naheliegenden Frage unzufrieden zur\u00fccklassen: \u201eAber die Erde erw\u00e4rmt sich doch, und zwar st\u00e4rker, als die nach dem revidierten Treibhauseffekt samt R\u00fcckkopplung m\u00f6glich w\u00e4re?\u201c.<\/p>\n\n\n\n<p>Deswegen werden hier die in der Klimadiskussion bis vor kurzem wenig beachteten Auswirkungen der tats\u00e4chlichen Wolkenbildung<a href=\"#_ftn33\" id=\"_ftnref33\">[33]<\/a> untersucht.<\/p>\n\n\n\n<p><strong>Untersuchung der Ver\u00e4nderungen der weltweiten Wolkenbedeckung<\/strong><\/p>\n\n\n\n<p>Jay R Herman von der NASA<a href=\"#_ftn34\" id=\"_ftnref34\"><u>[34]<\/u><\/a> hat mit Hilfe von Satellitenmessungen \u00fcber einen Zeitraum von mehr als 30 Jahren die mittlere Reflexivit\u00e4t der Wolkenbedeckung der Erde berechnet und ausgewertet:<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"791\" height=\"493\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-14.png\" alt=\"\" class=\"wp-image-10310\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-14.png 791w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-14-300x187.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-14-768x479.png 768w\" sizes=\"auto, (max-width: 791px) 100vw, 791px\" \/><figcaption class=\"wp-element-caption\">Abbildung 10: Wolkenreflexivit\u00e4t zwischen 1979 und 2011<\/figcaption><\/figure>\n\n\n\n<p>Er stellte einen klaren Trend der Abnahme der Wolkenbedeckung fest. Daraus berechnete er, wie sich dies auf die davon betroffenen Komponenten des globalen Energiebudgets auswirkt:&nbsp;<\/p>\n\n\n\n<figure class=\"wp-block-image size-full\"><img loading=\"lazy\" decoding=\"async\" width=\"834\" height=\"429\" src=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-15.png\" alt=\"\" class=\"wp-image-10311\" srcset=\"https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-15.png 834w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-15-300x154.png 300w, https:\/\/klima-fakten.net\/wp-content\/uploads\/2024\/09\/image-15-768x395.png 768w\" sizes=\"auto, (max-width: 834px) 100vw, 834px\" \/><figcaption class=\"wp-element-caption\">Abbildung 11 Ver\u00e4nderung des Energiebudgets aufgrund der Ver\u00e4nderung der Wolkenreflexivit\u00e4t<\/figcaption><\/figure>\n\n\n\n<p>Das Ergebnis war, dass aufgrund der reduzierten Wolkenbedeckung die Sonneneinstrahlung in 33 Jahren um 2,33 W\/m<sup>2<\/sup> zunahm. Das sind 0,7 W\/m<sup>2<\/sup> Strahlungsantrieb pro Jahrzehnt.   Demgegen\u00fcber betrug die Abnahme der Abstrahlung infolge der Zunahme der CO<sub>2<\/sub>-Konzentration maximal 0,2 W\/m<sup>2<\/sup> pro Jahrzehnt<a href=\"#_ftn35\" id=\"_ftnref35\"><u>[35]<\/u><\/a>.<br><br>Demzufolge ist nach dieser Untersuchung <strong>der Einfluss der Wolken mit 78% auf das Klima mindestens 3,5 mal gr\u00f6\u00dfer als der des CO<sub>2<\/sub><\/strong>, das demnach allenfalls einen Einfluss von 22% hat.&nbsp;<\/p>\n\n\n\n<h4 class=\"wp-block-heading\">Fazit \u2013 es gibt keine drohende Klimakatastrophe<\/h4>\n\n\n\n<p>Fassen wir die Stationen dieser Betrachtungen zur Dekonstruktion des Klimanarrativs noch einmal zusammen:<\/p>\n\n\n\n<ol class=\"wp-block-list\">\n<li>Es gibt kein exponentielles Wachstum der CO<sub>2<\/sub>-Emissionen. Diese Phase gab es bis 1975, aber die ist l\u00e4ngst vorbei, und die weltweiten Emissionen sind seit 10 Jahren auf einem Plateau angelangt.<\/li>\n\n\n\n<li>Die CO<sub>2<\/sub>-Konzentration w\u00e4chst zwar trotz konstanter Emissionen noch an, aber deren Wachstum hat sich bereits verlangsamt, und wird unter Annahme des wahrscheinlichsten Emissionsszenarios in der 2. H\u00e4lfte des Jahrhunderts aufh\u00f6ren.<\/li>\n\n\n\n<li>Die physikalisch plausible Treibhauswirkung des CO<sub>2<\/sub> ist sehr viel geringer als gew\u00f6hnlich behauptet wird, die unter realen atmosph\u00e4rischen Bedingungen begr\u00fcndbare Sensitivit\u00e4t ist nur 0,5\u00b0C.<\/li>\n\n\n\n<li>Aus der Absch\u00e4tzung der maximal m\u00f6glichen R\u00fcckkopplungswirkung durch Wasserdampf ergibt sich die obere Grenze des R\u00fcckkopplungsfaktors als 1,25. Damit lassen sich keine Temperaturerh\u00f6hungen von 3\u00b0C oder mehr rechtfertigen<\/li>\n\n\n\n<li>Es gibt plausible einfache Erkl\u00e4rungen der Temperaturentwicklung der Erde. Die wichtigste davon ist, dass infolge der verschiedenen Ma\u00dfnahmen der Luftreinhaltung (Reduzierung von Holz- und Kohleverbrennung, Katalysatoren bei Automobilen, etc.) die Aerosole in der Atmosph\u00e4re im Laufe der letzten 70 Jahre zur\u00fcckgegangen ist, was zu einer Verminderung der Wolkenbildung und daher zu einer Erh\u00f6hung der Sonneneinstrahlung f\u00fchrte.&nbsp; &nbsp;<\/li>\n<\/ol>\n\n\n\n<hr class=\"wp-block-separator has-alpha-channel-opacity\"\/>\n\n\n\n<p><a href=\"#_ftnref1\" id=\"_ftn1\">[1]<\/a> <a href=\"https:\/\/www.eecg.utoronto.ca\/~prall\/climate\/skeptic_authors_table.html\">https:\/\/www.eecg.utoronto.ca\/~prall\/climate\/skeptic_authors_table.html<\/a><br><a href=\"#_ftnref2\" id=\"_ftn2\">[2]<\/a> <a href=\"https:\/\/climatlas.com\/tropical\/media_cloud_list.txt\">https:\/\/climatlas.com\/tropical\/media_cloud_list.txt<\/a><br><a href=\"#_ftnref3\" id=\"_ftn3\">[3]<\/a> <a href=\"https:\/\/www.cfact.org\/2019\/08\/16\/journal-nature-communications-climate-blacklist\/\">https:\/\/www.cfact.org\/2019\/08\/16\/journal-nature-communications-climate-blacklist\/<\/a><br><a href=\"#_ftnref4\" id=\"_ftn4\">[4]<\/a> z.B. <a href=\"https:\/\/clintel.org\/\">https:\/\/clintel.org\/<\/a><br><a href=\"#_ftnref5\" id=\"_ftn5\">[5]<\/a> Rohdaten: <a href=\"https:\/\/ourworldindata.org\/co2-emissions\">https:\/\/ourworldindata.org\/co2-emissions<\/a><br><a href=\"#_ftnref6\" id=\"_ftn6\">[6]<\/a> Relatives Wachstum: <a href=\"https:\/\/www.statisticshowto.com\/relative-rate-of-change-definition-examples\/#:~:text=Relative%20rates%20of%20change%20are,during%20that%20ten%2Dyear%20interval\">https:\/\/www.statisticshowto.com\/relative-rate-of-change-definition-examples\/#:~:text=Relative%20rates%20of%20change%20are,during%20that%20ten%2Dyear%20interval<\/a>.<br><a href=\"#_ftnref7\" id=\"_ftn7\">[7]<\/a> <a href=\"https:\/\/www.mathebibel.de\/exponentielles-wachstum\">https:\/\/www.mathebibel.de\/exponentielles-wachstum<\/a><br><a href=\"#_ftnref8\" id=\"_ftn8\">[8]<\/a> <a href=\"https:\/\/www.carbonbrief.org\/global-co2-emissions-have-been-flat-for-a-decade-new-data-reveals\/\">https:\/\/www.carbonbrief.org\/global-co2-emissions-have-been-flat-for-a-decade-new-data-reveals\/<\/a><br><a href=\"#_ftnref9\" id=\"_ftn9\">[9]<\/a> <a href=\"https:\/\/www.carbonbrief.org\/analysis-global-co2-emissions-could-peak-as-soon-as-2023-iea-data-reveals\/\">https:\/\/www.carbonbrief.org\/analysis-global-co2-emissions-could-peak-as-soon-as-2023-iea-data-reveals\/<\/a><br><a href=\"#_ftnref10\" id=\"_ftn10\">[10]<\/a> <a href=\"https:\/\/www.carbonbrief.org\/global-co2-emissions-have-been-flat-for-a-decade-new-data-reveals\/\">https:\/\/www.carbonbrief.org\/global-co2-emissions-have-been-flat-for-a-decade-new-data-reveals\/<\/a><a href=\"#_ftnref11\" id=\"_ftn11\">[<\/a><br><a href=\"#_ftnref11\" id=\"_ftn11\">11]<\/a> <a href=\"https:\/\/www.iea.org\/data-and-statistics\/charts\/co2-emissions-in-the-weo-2021-scenarios-2000-2050\">https:\/\/www.iea.org\/data-and-statistics\/charts\/co2-emissions-in-the-weo-2021-scenarios-2000-2050<\/a><br><a href=\"#_ftnref12\" id=\"_ftn12\">[12]<\/a> <a href=\"https:\/\/www.nature.com\/articles\/d41586-020-00177-3\">https:\/\/www.nature.com\/articles\/d41586-020-00177-3<\/a><br><a href=\"#_ftnref13\" id=\"_ftn13\">[13]<\/a> <a href=\"https:\/\/rogerpielkejr.substack.com\/p\/a-rapidly-closing-window-to-secure\">https:\/\/rogerpielkejr.substack.com\/p\/a-rapidly-closing-window-to-secure<\/a><br><a href=\"#_ftnref14\" id=\"_ftn14\">[14]<\/a> <a href=\"https:\/\/iea.blob.core.windows.net\/assets\/4ed140c1-c3f3-4fd9-acae-789a4e14a23c\/WorldEnergyOutlook2021.pdf\">https:\/\/iea.blob.core.windows.net\/assets\/4ed140c1-c3f3-4fd9-acae-789a4e14a23c\/WorldEnergyOutlook2021.pdf<\/a><br><a href=\"#_ftnref15\" id=\"_ftn15\">[15]<\/a> <a href=\"https:\/\/judithcurry.com\/2023\/03\/24\/emissions-and-co2-concentration-an-evidence-based-approach\/\">https:\/\/judithcurry.com\/2023\/03\/24\/emissions-and-co2-concentration-an-evidence-based-approach\/<\/a><br><a href=\"#_ftnref16\" id=\"_ftn16\">[16]<\/a> <a href=\"https:\/\/www.mdpi.com\/2073-4433\/14\/3\/566\">https:\/\/www.mdpi.com\/2073-4433\/14\/3\/566<\/a><br><a href=\"#_ftnref17\" id=\"_ftn17\">[17]<\/a> <a href=\"https:\/\/eur-lex.europa.eu\/legal-content\/DE\/TXT\/?uri=CELEX:22016A1019(01)\">https:\/\/eur-lex.europa.eu\/legal-content\/DE\/TXT\/?uri=CELEX:22016A1019(01)<\/a><br><a href=\"#_ftnref18\" id=\"_ftn18\">[18]<\/a> <a href=\"http:\/\/web.archive.org\/web\/20210601091220\/http:\/www.physik.uni-regensburg.de\/forschung\/gebhardt\/gebhardt_files\/skripten\/WS1213-WuK\/Seminarvortrag.1.Strahlungsbilanz.pdf\">http:\/\/web.archive.org\/web\/20210601091220\/http:\/www.physik.uni-regensburg.de\/forschung\/gebhardt\/gebhardt_files\/skripten\/WS1213-WuK\/Seminarvortrag.1.Strahlungsbilanz.pdf<\/a><br><a href=\"#_ftnref19\" id=\"_ftn19\">[19]<\/a> <a href=\"https:\/\/www.nature.com\/articles\/nature14240\">https:\/\/www.nature.com\/articles\/nature14240<\/a><br><a href=\"#_ftnref20\" id=\"_ftn20\">[20]<\/a> <a href=\"https:\/\/www.sciencedirect.com\/science\/article\/pii\/S0034425717304698\">https:\/\/www.sciencedirect.com\/science\/article\/pii\/S0034425717304698<\/a><br><a href=\"#_ftnref21\" id=\"_ftn21\">[21]<\/a> <a href=\"https:\/\/climatemodels.uchicago.edu\/modtran\/\">https:\/\/climatemodels.uchicago.edu\/modtran\/<\/a><br><a href=\"#_ftnref22\" id=\"_ftn22\">[22]<\/a> <a href=\"https:\/\/www.dwd.de\/DE\/service\/lexikon\/Functions\/glossar.html?lv3=102564&amp;lv2=102248#:~:text=In%20der%20Standardatmosph%C3%A4re%20werden%20die,Luftdruck%20von%201013.25%20hPa%20vor\">https:\/\/www.dwd.de\/DE\/service\/lexikon\/Functions\/glossar.html?lv3=102564&amp;lv2=102248#:~:text=In%20der%20Standardatmosph%C3%A4re%20werden%20die,Luftdruck%20von%201013.25%20hPa%20vor<\/a>.<br><a href=\"#_ftnref23\" id=\"_ftn23\">[23]<\/a> <a href=\"https:\/\/www.dwd.de\/DE\/service\/lexikon\/Functions\/glossar.html?lv3=102520&amp;lv2=102248#:~:text=Die%20Solarkonstante%20ist%20die%20Strahlungsleistung,diese%20Strahlungsleistung%20mit%20ihrem%20Querschnitt\">https:\/\/www.dwd.de\/DE\/service\/lexikon\/Functions\/glossar.html?lv3=102520&amp;lv2=102248#:~:text=Die%20Solarkonstante%20ist%20die%20Strahlungsleistung,diese%20Strahlungsleistung%20mit%20ihrem%20Querschnitt<\/a>.<br><a href=\"#_ftnref24\" id=\"_ftn24\">[24]<\/a> <a href=\"https:\/\/de.wikipedia.org\/wiki\/Plancksches_Strahlungsgesetz\">https:\/\/de.wikipedia.org\/wiki\/Plancksches_Strahlungsgesetz<\/a><br><a href=\"#_ftnref25\" id=\"_ftn25\">[25]<\/a> https:\/\/wiki.bildungsserver.de\/klimawandel\/index.php\/Albedo_(einfach)<br><a href=\"#_ftnref26\" id=\"_ftn26\">[26]<\/a> <a href=\"https:\/\/pubs.giss.nasa.gov\/docs\/1984\/1984_Hansen_ha07600n.pdf\">https:\/\/pubs.giss.nasa.gov\/docs\/1984\/1984_Hansen_ha07600n.pdf<\/a><br><a href=\"#_ftnref27\" id=\"_ftn27\">[27]<\/a> <a href=\"https:\/\/www.hsgac.senate.gov\/wp-content\/uploads\/imo\/media\/doc\/hansen.pdf\">https:\/\/www.hsgac.senate.gov\/wp-content\/uploads\/imo\/media\/doc\/hansen.pdf<\/a><br><a href=\"#_ftnref28\" id=\"_ftn28\">[28]<\/a> <a href=\"https:\/\/www.youtube.com\/watch?v=FVQjCLdnk3k&amp;t=600s\">https:\/\/www.youtube.com\/watch?v=FVQjCLdnk3k&amp;t=600s<\/a><br><a href=\"#_ftnref29\" id=\"_ftn29\">[29]<\/a> <a href=\"https:\/\/agupubs.onlinelibrary.wiley.com\/doi\/full\/10.1029\/2022JD036728\">https:\/\/agupubs.onlinelibrary.wiley.com\/doi\/full\/10.1029\/2022JD036728<\/a><br><a href=\"#_ftnref30\" id=\"_ftn30\">[30]<\/a> <a href=\"https:\/\/klima-fakten.net\/?p=9287\">https:\/\/klima-fakten.net\/?p=9287<\/a><br><a href=\"#_ftnref31\" id=\"_ftn31\">[31]<\/a> <a href=\"https:\/\/de.wikipedia.org\/wiki\/Geometrische_Reihe\">https:\/\/de.wikipedia.org\/wiki\/Geometrische_Reihe<\/a><br><a href=\"#_ftnref32\" id=\"_ftn32\">[32]<\/a> <a href=\"https:\/\/pubs.giss.nasa.gov\/docs\/1984\/1984_Hansen_ha07600n.pdf\">https:\/\/pubs.giss.nasa.gov\/docs\/1984\/1984_Hansen_ha07600n.pdf<\/a><br><a href=\"#_ftnref33\" id=\"_ftn33\">[33]<\/a> Beim IPCC werden Wolken in der Regel nur als potentielle R\u00fcckkopplungsmechanismen behandelt.<a href=\"#_ftnref34\" id=\"_ftn34\">[34]<\/a><a href=\"https:\/\/www.researchgate.net\/publication\/274768295_A_net_decrease_in_the_Earth%27s_cloud_aerosol_and_surface_340_nm_reflectivity_during_the_past_33_yr_1979-2011\">https:\/\/www.researchgate.net\/publication\/274768295_A_net_decrease_in_the_Earth%27s_cloud_aerosol_and_surface_340_nm_reflectivity_during_the_past_33_yr_1979-2011<\/a><br><a href=\"#_ftnref35\" id=\"_ftn35\">[35]<\/a> <a href=\"https:\/\/www.nature.com\/articles\/nature14240\">https:\/\/www.nature.com\/articles\/nature14240<\/a><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Einleitung &#8211; Wie funktioniert das Klimanarrativ? Zweifellos gibt es ein von Wissenschaft, Medien und Politik propagiertes Klimanarrativ, wonach wir uns aufgrund der anthropogenen CO2 Emissionen &hellip; <\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_monsterinsights_skip_tracking":false,"_monsterinsights_sitenote_active":false,"_monsterinsights_sitenote_note":"","_monsterinsights_sitenote_category":0,"_uf_show_specific_survey":0,"_uf_disable_surveys":false,"twitterCardType":"","cardImageID":0,"cardImage":"","cardTitle":"","cardDesc":"","cardImageAlt":"","cardPlayer":"","cardPlayerWidth":0,"cardPlayerHeight":0,"cardPlayerStream":"","cardPlayerCodec":"","footnotes":""},"categories":[26,80],"tags":[],"class_list":["post-10288","post","type-post","status-publish","format-standard","hentry","category-aktuelles","category-grundlagen"],"_links":{"self":[{"href":"https:\/\/klima-fakten.net\/index.php?rest_route=\/wp\/v2\/posts\/10288","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/klima-fakten.net\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/klima-fakten.net\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/klima-fakten.net\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/klima-fakten.net\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=10288"}],"version-history":[{"count":87,"href":"https:\/\/klima-fakten.net\/index.php?rest_route=\/wp\/v2\/posts\/10288\/revisions"}],"predecessor-version":[{"id":11959,"href":"https:\/\/klima-fakten.net\/index.php?rest_route=\/wp\/v2\/posts\/10288\/revisions\/11959"}],"wp:attachment":[{"href":"https:\/\/klima-fakten.net\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=10288"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/klima-fakten.net\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=10288"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/klima-fakten.net\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=10288"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}