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	<title>Roger Marjoribanks &#187; Climate Change</title>
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		<title>The Happy Holocene</title>
		<link>https://rogermarjoribanks.info/happy-holocene/</link>
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		<pubDate>Thu, 12 Feb 2026 02:58:43 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
		<category><![CDATA[Epistemology]]></category>
		<category><![CDATA[Historyof Geology]]></category>

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		<description><![CDATA[<p>(Updated March 2026) A glimpse of the Future There is good evidence that the next advance of the earth&#8217;s glaciers will occur within the next thousand years or so. A catastrophe for humanity, but I am optimistic enough to suppose that as a species we will survive. Our [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/happy-holocene/">The Happy Holocene</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p>(Updated March 2026)</p>
<p><strong>A glimpse of the Future</strong></p>
<p><span style="color: #000000;">There is good evidence that the next advance of the earth&#8217;s glaciers will occur within the next thousand years or so. A catastrophe for humanity, but I am optimistic enough to suppose that as a species we will survive. Our few remaining short-lived descendants, as they shiver before fires at the mouths of their caves will tell each other stories of a legendary past when their long-lived ancestors enjoyed a life of abundance in a former golden age – the <b>Happy Holocene</b>.</span></p>
<p><strong>Meanwhile, back in the Holocene&#8230;</strong></p>
<p>Today our technology is so advanced that more than <em>60%</em> of its <em>8 billion</em> <em>plus</em> citizens are free to pursue fields of skill and knowledge that have nothing directly to do with food production. In developed, industrialised nations, that percentage must be nearer <em>90%</em>.</p>
<p>One of these fields of knowledge is geology.</p>
<p>The International Union of Geological Sciences (<i>IUGS</i>), founded in <em>1961</em>, is the peak governing body of geology. Under its aegis are a number of Commissions covering such things as Structure and Tectonics, Geochemistry, Ethics, History of Geology, Geological Education and so on. The oldest and probably the most important of these Commissions is the International Commission on Stratigraphy (<i>ICS</i>) which is tasked with responsibility for the subdivision of geological time going back <em>4.6 billion</em> years (<i>4.6 Ga</i>).</p>
<p><strong>To Fully Understand this Post, you will Need to Know How Geologists Divide Time</strong></p>
<p>Time divisions and subdivisions are based on the stratigraphic record &#8211; the sequential accumulation of sediments and the fossil assemblages (if any) within them. Boundaries between subdivisions are based on significant, widespread and geologically rapid, transitions in the overall depositional environment. Localities where these key transitions are well exposed are referenced as type-localities and dated by isotopic methods. Each distinctive rock/fossil assemblage (divisions and subdivisions) are given a name, thus reifying them as a <em>&#8220;thing&#8221;.</em> Many of the names go back more than <i>200</i> years and reflect the happenstance of early geological research (see my previous post, <a title="The invention of the Paleozoic" href="http://rogermarjoribanks.info/invention-lower-palaeozoic/"><i>The Invention of the Paleozoic</i></a>). On a stratigraphic chart, time divisions are organised by nested hierarchies of ever smaller intervals of time. <b><i>Eons </i></b>(sometimes called <em>Eonothems</em>) are the longest: there are four of these in the <em>4.6 Ga</em> geological record. Together, these four Eons are subdivided into fifteen <b><i>Eras </i></b>(<em>Erathems</em>),<b><i> </i></b>and these fifteen Eras together contain twenty-six <b><i>Periods </i></b>(<em>Systems</em>)<b><i>. </i></b>The Periods contain <em>38<strong> Epochs</strong> </em>(<em>Series</em>)<em>,</em> and the Epochs themselves contain over a <em>100 <strong>Stages</strong></em><strong> </strong>(<em>Ages</em>)<em><strong>. </strong></em></p>
<p>A<strong></strong><em><strong> </strong></em>Stage has the shortest time interval and the smallest geographical extent of the time division.</p>
<p>The boundaries of Eons and Eras mark changes of global extent in tectonic processes, atmospheric composition and biospheric evolution and reflect the time evolution of these forces. However, as will become apparent, the boundaries of Periods, Epochs and Stages are much more dependent on locally available evidence, subjective judgment of experts, and the historical development of classification schemes.</p>
<p style="padding-left: 30px;"><em><strong></strong></em><em>If we consider the stratigraphic chart as a Library of Time, then the Eons are books, the Eras chapters, the Periods paragraphs, the Epochs sentences, and the Stages words. The last words of the last paragraph of the last chapter of the last book to be added to the library are: &#8220;to be continued&#8230;&#8221;</em></p>
<p>To carry out their task, the <i>ICS</i> created a number of Sub Commissions, each responsible for one of the <i>26</i> Periods in the stratigraphic record. The most recent Period, the one we live in today, is known as the <b><i>Quaternary </i></b>and began <i>2.58</i> million years (<i>2.58 Ma</i>) ago with the start of the <em><strong>Pleistocene Ice Age</strong></em>.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Happy-Holocene-2.jpg" rel="wp-prettyPhoto[2888]"><img class="aligncenter size-medium wp-image-2890" alt="Happy Holocene 2" src="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Happy-Holocene-2-300x181.jpg" width="300" height="181" /></a></p>
<p align="center"><span style="color: #0000ff;"><i>Geological subdivisions of the recent past, according to the ICS. Redrawn from their official chart. </i></span></p>
<p style="text-align: left;" align="center"><strong>The Cenozoic</strong></p>
<p style="text-align: left;" align="center">A little over sixty-six million years ago (<em>66 Ma</em>), a <em>10 km</em> wide rogue asteroid, travelling at <em>40,000 kph</em> collided with what is now the Yucatan Peninsula of Mexico. This global catastrophe caused the near instantaneous extinction of <em>75%</em> of all species of life on earth, including the non-avian dinosaurs. The event formed a centimeters-thick global sedimentary marker for the end of the <em><strong>Mesozoic Era </strong></em>and<strong></strong><em><strong> </strong></em>the beginning of the <em><strong>Cenozoic </strong><strong>Era.</strong></em></p>
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" /></p>
<p style="text-align: center;" align="center"><em style="color: #0000ff;">Graph A: Cenozoic temperatures over the past 65 Ma. The <em>Quaternary Period and the </em>Pleistocene Epoch begin at 2.6 Ma on the extreme right of the graph (labelled as Pleistocene Ice Age).</em></p>
<p style="text-align: left;" align="center">For the first 20 <em>Ma</em> of the Cenozoic, global temperatures were <em>10-15°C</em> higher than today (and atmospheric <em>CO2</em> levels 2-5 times higher), supporting a burst of adaptive evolutionary radiation of all Orders, Families and Species to fill the recently-vacated ecological niches of life. The Mammalian Order of Primates to which we belong evolved during this time.</p>
<p style="text-align: left;" align="center">Beginning around <em>45 Ma</em>, the Hothouse temperatures which had prevailed during the early Cenozoic commenced a long slow fall. By <em>35 Ma,</em> permanent ice sheets had become established over the Antarctic Continent. By 2.6 <em>Ma,</em> permanent ice sheets had also formed over Arctic regions. Permanent ice at both poles is the definition of an Ice Age. A new Period and a new Epoch had begun.</p>
<p style="text-align: left;" align="center"><strong>The Quaternary Period</strong></p>
<p>The lower boundary (i.e. the beginning) of the Quaternary Period and the Pleistocene Epoch is defined by the start of the <em><strong>Pleistocene Ice Age</strong></em> when temperatures plummeted, and kilometer-thick ice became generally established over land and sea at high- to mid-latitude areas around both poles. These extreme cold conditions are known as <em><strong>G</strong><strong>lacial</strong></em><strong> </strong>and they affected the nature of sediments, and the fossils within them, that were deposited all over the world.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/03/Extent-of-Ice-20000-yrs-BP.png" rel="wp-prettyPhoto[2888]"><img class="aligncenter size-medium wp-image-3053" alt="Extent of Ice 20000 yrs BP" src="http://rogermarjoribanks.info/wp-content/uploads/2026/03/Extent-of-Ice-20000-yrs-BP-300x150.png" width="300" height="150" /></a><span style="color: #0000ff;"><em>The maximum extent of Ice sheets <em>during </em>the last glacial episode <em><em>around <em>20,000 years ago</em></em></em>. Image source, NASA.</em></span></p>
<p>The end of the Pleistocene Epoch should therefore be when glacial conditions cease for a significant period of geological time (i.e. at least a million years). That has not happened yet. Considering the duration of previous Ice Ages, each of which lasted many tens of millions of years (such as the <em><strong>Sturtian Ice Age</strong></em> in the Proterozoic Eon around <em>700 Ma, </em>the <em><strong>&#8220;Snowball Earth&#8221; Ice Age</strong></em> at the end of the Ordovician Era around <em>440 Ma,</em> or the long-lived <em><strong>Late Paleozoic Ice Age</strong></em> centered around 300<em> Ma</em><em>)</em>, the Pleistocene Ice Age &#8211; currently only 2.6 Ma old &#8211; has millions of years yet to run. (<em>see my post, <a title="Climate change explained in three graphs" href="http://rogermarjoribanks.info/ice-age-cometh-climate-change-explained-three-graphs/">Climate Change Explained in Three Gra</a><span style="text-decoration: underline;"><span style="color: #0000ff; text-decoration: underline;">phs</span></span></em>). Nor are the general icy conditions of the Pleistocene ameliorating with the passage of time. The opposite is true. Glacial advances in the latter part of the Pleistocene, starting around a million years ago<em>, </em>have been longer, colder and more extensive than those of the earlier part of the Epoch. The change to longer cycles and colder glacial temperatures is referred to as the <em><strong>Mid-Pleistocene Transition</strong></em>.</p>
<p>The evidence thus indicates that the Pleistocene Ice Age is becoming ever colder with time and, as Ice Ages go, has only just begun.</p>
<p><strong>The Holocene</strong></p>
<p>We live in the <em><strong>Holocene &#8211; </strong></em>an interval of ice retreat, relatively warm temperatures and sea level rise. It began <em>11,700 </em>(<em>0.0117 Ma</em>) years ago.</p>
<p>Pleistocene geological records show the presence of <em>at least</em> <em>45</em> similar temporary retreats of ice. These are called <em><strong>Interglacials</strong></em> and make up around 20% of Pleistocene time. The exact number of Interglacials depends on how their start and end dates are defined. The warm conditions of the Holocene (&#8220;warm&#8221; only with respect to the preceding glacial) are not significantly different from any of the previous interglacial episodes within the Pleistocene.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2024/12/450000-yrs-of-Climate-Change-in-Antartica.jpg" rel="wp-prettyPhoto[2888]"><img class="aligncenter size-medium wp-image-2309" alt="450000 yrs of Climate Change in Antartica" src="http://rogermarjoribanks.info/wp-content/uploads/2024/12/450000-yrs-of-Climate-Change-in-Antartica-300x188.jpg" width="300" height="188" /></a></p>
<p style="text-align: center;"><em><span style="color: #0000ff;"><em><em>Graph B: Temperatures during the last 0.45 Ma of the Pleistocene as measured in Antarctic ice cores. Five Interglacial events are recorded, the last two labelled Eemian and Holocene. Data from <span style="color: #ff0000;"><a href="www.climatedata.info"><span style="color: #ff0000;">www.climatedata.info</span></a></span>    </em></em><br />
</span></em></p>
<p style="text-align: left; padding-left: 30px;"><span style="color: #000000;"><em>During the last interglacial (the Eemian), elephant and hippopotami gamboled on the mud flats of the River Thames. With the return of glacial conditions <em>t</em>hese species migrated south but, 120,000 years later with the arrival of the Holocene, another species of large out-of-Africa mammal gambols, once again, on the banks the Thames.  </em></span></p>
<p style="text-align: left;"><span style="color: #000000;">Graph <em>B</em>, above, shows changes in air temperature (blue) and CO2 concentration (red) over Antarctica, as measured in the <em>VOSTOK</em> and <em>EPICA</em> deep ice cores. Broadly similar graphs can be produced for other regions of the globe, but the Antarctic data provides the best resolution.  The graph covers the last 20% of the Pleistocene. Five upward spikes in temperature are apparent: these are Interglacial episodes of ice retreat &#8211; the last two labeled on the graph as &#8220;<em>Eemian</em>&#8221; and &#8220;<em>Holocene</em>&#8220;. During the 10,000 year-long Eemian, West Antarctica and the Ross Sea were ice fee (<em>Nature Geoscience 2026,</em> <a href="https://doi.org/10.1038/s41561-026-1988-1">https://doi.org/10.1038/s41561-026-1988-1</a>). The Emperor Penguins survived. There were no tipping points.</span></p>
<p style="text-align: left; padding-left: 30px;"><em><span style="color: #000000;">There is another important takeaway from this graph: there is good correlation between temperature and CO2, but the peaks and troughs of CO2 lag the peaks and troughs of temperature by 500-1000 years. This tells us that, whereas temperature<strong> </strong>might be acting as a control on atmospheric CO2 levels, CO2 cannot be controlling temperature (since an effect cannot precede its cause).  </span></em></p>
<p style="text-align: center;"><img class="aligncenter size-medium wp-image-2864" alt="Greenland and Macassar Straight Temps 10,000C to present" src="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Greenland-and-Macassar-Straight-Temps-10000C-to-present-300x155.png" width="300" height="155" /></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>Graph C: Greenland ice core data from Vinther et al 2009: <span style="text-decoration: underline;"><span style="color: #ff0000; text-decoration: underline;"><a href="https://www.nature.com/articles/nature08355"><span style="color: #ff0000; text-decoration: underline;">https://www.nature.com/articles/nature08355</span></a></span></span>. and Macassar Strait benthic sediment data from Rosenthal et al <span style="text-decoration: underline;">2013 </span><span style="color: #ff0000;"> <a href="http://science.sciencemag.org/content/342/6158/617"><span style="color: #ff0000;">http://science.sciencemag.org/content/342/6158/617</span></a></span>. Compilation of the two data sets onto one graph with common scales is by Andy May.   </em></span></p>
<p style="text-align: left;"><span style="color: #000000;">Graph <em>C</em> shows air and sea temperatures over the past <em>10,000</em> years &#8211; the last <em>85%</em> of the Holocene. The temperature data come from oxygen isotope ratios measured in ice cores from Greenland (orange line) and sea-floor sediment (benthic) cores from the Western Pacific (black line). The good correlation of temperature variation with time between regions on opposite sides of the globe, based 0n two completely different deposit types, is compelling.  </span></p>
<p>Other graphs of Holocene temperatures using different proxy methods and from different locations around the globe have been published. You can view a comparison of these graphs, in <em>Nature Science  Data,</em> 2020 <a href="https://doi.org/10.1038/s41597-020-0530-7">HERE</a>. Although differing in detail, they all show a similar pattern to graph <em>C</em>.</p>
<p style="text-align: left;"><span style="color: #000000;">From the graph we can see a steep initial rise in Holocene temperatures to a plateau around <em>10,000-5000</em> years ago. This time interval is known as the<strong> Holocene Climate</strong> <strong>Optimum. </strong> Optimum, that is, with respect to life on earth. During the <em>HCO,</em> the only permanent ice to survive in the world were those of Antarctica, Greenland and the high plateaus and valleys of the great mountain ranges.</span></p>
<p style="text-align: left;"><span style="color: #000000;">The <em>HCO</em> was followed by a slow and gradual decline in global temperatures and the reappearance and steady advance of mountain glaciers, reaching their maximum extent during the informally named <em><strong>Little Ice Age. </strong></em>The <em>LIA<strong></strong><strong> </strong></em>began around<strong> </strong><em>800</em> years ago and lasted until the middle of the <em>19th</em> century. Its coldest temperatures (nadir) occurred during the <em>17th</em> Century &#8211; a century of global failed harvests, plagues, invasions, revolutions, civil war, religious pogroms and, in Europe and North America, the judicial murder of thousands of harmless old women accused of witchcraft. </span></p>
<p style="text-align: left; padding-left: 30px;"><span style="color: #000000;"><em>See &#8220;Global crisis: Climate Change and Catastrophe in the 17th Century&#8221; </em>by Geoffrey Parker,<em> 2013, Yale University Press: ISBN 978-0-300-15323-1; </em></span></p>
<p style="text-align: left; padding-left: 30px;"><span style="color: #000000;">also <em>&#8220;The Crisis of the 17th Century&#8221;</em> by Oxford historian Hugh Trevor Roper, 1967, Liberty Fund, <em>ISBN 978-1-61487-084-4</em>)</span><span style="color: #000000;">. </span></p>
<p style="text-align: left;"><span style="color: #000000;">During the &#8220;Little Ice Age&#8221; the world had a modest foretaste of what a return to full glacial conditions might mean for our civilisation. That inevitable return will not be to a <em>new</em> Ice Age, just the return, after a brief period of relief, to the normal conditions of the Pleistocene Ice within which we are already living.</span></p>
<p style="text-align: left;"><strong>Is the Holocene Unique among Pleistocene Interglacials?</strong></p>
<p style="text-align: left;"><span style="color: #000000;">Comparing graphs <em>B</em> and <em>C,</em> all the interglacials of the Pleistocene for which we have sufficient resolution show a similar strongly skewed pattern<em> &#8211; </em>a steep initial rise to a plateau, followed by a long slow fall to Glacial or Neoglacial conditions.<em> </em>The relentless decline in global temperature following the Holocene Climate Optimum follows this pattern and provides an ominous pointer to the next episode of Pleistocene glaciation.</span></p>
<p style="text-align: left;"><span style="color: #000000;">Beginning around <em>100-150</em> years ago (at the extreme right of the ice-core data<em> </em>of<em> </em>graph<em> C)</em>, there is a steep upward spike in global temperature of <em>1-1.5°</em> <em>C.</em>  This is the <em><strong>Modern Warm Period</strong></em> (<em>MWP</em>) &#8211; the subject of much current existential angst from scientists who should know better (see my previous post <a title="Say not the struggle naught availeth" href="http://rogermarjoribanks.info/say-not-the-struggle-naught-availeth/">HERE</a>). But modern global temperatures are only <em>&#8220;warm&#8221;</em> when compared to the anomalously low temperatures of the preceding Neoglacial. Compared to temperatures that were normal for the majority of the Holocene, today&#8217;s temperatures are relatively cool. Compared to temperatures that were normal for the first 60 million years of the Cenozoic &#8211; when life on earth boomed &#8211; they are catastrophically cold.</span></p>
<p style="text-align: left;"><span style="color: #000000;">From g</span><span style="color: #000000;">raph <em>C</em> we can also see that increases and decreases in global temperature of up to <em>3° C,</em> over relatively short time periods, have occurred every 500-1000 years or so throughout Holocene time. </span></p>
<p style="text-align: left;"><span style="color: #000000;">There is nothing unusual or remarkable about the Holocene other than that it corresponds with and helped facilitate the rise of human civilisation. </span></p>
<p style="text-align: left;"><span style="color: #000000;">There is nothing unusual or remarkable about the Modern Warm Period other than that the academic stratigraphers of the <em>ICS</em> Sub-Committee for the Quaternary happen to live within it.</span></p>
<p style="text-align: left;"><strong>But the <em>ICS</em> Interprets Pleistocene Data Differently&#8230;</strong></p>
<p style="text-align: left;">According to the <em>ICS, </em>and with the approval of the<em> IUGS,</em> the Pleistocene Epoch (or Pleistocene Ice Age) finished, terminated and collapsed forever <em>11,700</em> years ago (<em>0.0117 Ma)</em>, to be replaced by the Holocene Epoch. These august bodies must therefore consider that the Holocene interglacial is <em>fundamentally different </em>from the numerous interglacials that preceded it.</p>
<p style="text-align: left;" align="center">To be logically consistent, if the Holocene is a separate Epoch within the Quaternary, then all previous Interglacials <strong><em>and</em></strong> Glacials of the Quaternary must be judged as Epochs also. With 90 or more Epochs, the Quaternary would then contain more than three times as many Epochs as all other <em>26</em> Periods of the stratigraphic record combined. An absurd proposition. And the Quaternary is not finished yet.</p>
<p style="text-align: left;" align="center">In this dilemma, the ICS appears to be trapped in an epistemological maze with no clear roadmap to follow.</p>
<p style="text-align: left;" align="center">Because the sediments are so recent, stratigraphers of the Quaternary have a plethora of available evidence enabling them to create ever finer subdivisions of geologic time. But that is no excuse to elevate these micro-divisions to the status of &#8220;Epochs&#8221;. Otherwise, we would have to conclude that an Epoch of the Quaternary is equivalent to a mere sedimentary horizon of the Paleozoic. If there is to be logic and meaning to standard terms for the division of geologic time, consistency of definition is surely vital.</p>
<p style="text-align: left;" align="center">But could the <em>ICS</em> be correct in concluding that the Pleistocene Ice Age ended <em>12,000</em> years ago with the beginning of the Holocene? It will be another million years before we can be <em>100%</em> certain of the answer to that question. But we don&#8217;t need to wait that long. Based on the evidence presented, I am more than <em>90%</em> certain that the glaciers of the Pleistocene will return. Whether that be in 500, 1000 or 2000 years&#8217; time, we just don&#8217;t know.</p>
<p style="text-align: left;">The members of the <em>ICS</em> apparently consider that, starting from the time of the cultural <em>Neolithic Revolution</em> (made possible by the benign climate of the early Holocene), humans have caused sufficiently large changes to global sedimentary processes and fossil assemblages to justify raising the status of the Holocene from merely the most recent of the many Pleistocene interglacials, to a unique stratigraphic Epoch in its own right.</p>
<p style="text-align: left;"><span style="color: #000000;">Whatever the reasoning of the </span><em style="color: #000000;">ICS</em><span style="color: #000000;">, this is a controversial and debatable proposition. As the late, great, Carl Sagan wrote in </span><em style="color: #000000;">1979</em><span style="color: #000000;">: </span><em style="color: #000000;">&#8220;Extraordinary claims require extraordinary evidence&#8221;. </em>No such evidence has been presented.</p>
<p style="text-align: left;"><strong>But it Gets Worse&#8230;</strong></p>
<p>Astonishingly, in <em>2019</em>, the <em>ICS</em> made another proposal to their governing body, the <em>IUGS</em>. They advocated the creation of a brand-new Epoch to <em>succeed</em> the Holocene Epoch. This Epoch was to be called the <em><strong>“Anthropocene”</strong></em>, a neologism cobbled together from two Greek words meaning roughly: &#8220;<em>The New Age of Man”</em>. It was proposed that the Anthropocene started around <em>1950</em><em>AD</em>.</p>
<p style="padding-left: 30px;"><em><span style="color: #000000;">This is equivalent to the fond hopes of 1946 that the establishment of the United Nations would lead to a new epoch of Global Peace and Stability (Pax Americana?) that would last for 1,000 years.</span></em></p>
<p>To their credit, in 2019, the <em>IUGS, </em>in a near-unanimous vote, rejected the Anthropocene proposal of the <em>ICS</em>.</p>
<p>I strongly suspect that the stratigraphic proposals of the <em>ICS</em> concerning the <em>Holocene</em> and <em>Anthropocene</em> were influenced by the current fashionable scientific meme that the effects of modern human activities, including <em>CO2</em> emissions, are strong enough to overwhelm all other terrestrial and extraterrestrial forces that have controlled temperature, sediment deposition and life around the globe for billions of years.</p>
<p><em><strong>Back to the Future&#8230;</strong></em></p>
<p>Our remote descendants, as they shiver in their caves, may well think otherwise.</p>
<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/happy-holocene/">The Happy Holocene</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>Say Not the Struggle Naught Availeth</title>
		<link>https://rogermarjoribanks.info/say-not-the-struggle-naught-availeth/</link>
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		<pubDate>Tue, 06 Jan 2026 02:40:48 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
		<category><![CDATA[Epistemology]]></category>

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		<description><![CDATA[<p>Say Not the Struggle Naught Availeth (1) Good News!  The malign influence of the Catastrophic, Anthropogenic Global Warming meme (CAGW) (2) that more than 40 years ago escaped to infect the world &#8211; like a virus from a Wuhan Lab &#8211; is finally beginning to collapse. The Evidence is [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/say-not-the-struggle-naught-availeth/">Say Not the Struggle Naught Availeth</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p style="text-align: center;" align="center"><strong>Say Not the Struggle Naught Availeth </strong><span style="color: #0000ff;"><em>(1)</em></span></p>
<p style="text-align: left;" align="center"><strong></strong><strong>Good News! </strong></p>
<p style="text-align: left;" align="center"><strong></strong>The malign influence of the <em>Catastrophic, Anthropogenic Global Warming</em> meme (<i>CAGW</i>) <span style="color: #0000ff;"><em>(2)</em></span> that more than <i>40</i> years ago escaped to infect the world &#8211; like a virus from a Wuhan Lab &#8211; is finally beginning to collapse.</p>
<p style="text-align: left;"><strong>The Evidence is Clear</strong>.</p>
<p>Despite <em>$14 trillion</em> (an estimated figure by Bjorn Lomberg) spent by world governments in <i>CO2</i> abatement schemes over the past <i>20</i> years, atmospheric levels of CO2 have continued to rise.</p>
<p>Today fossil fuels provide more than <i>80% </i>of our energy needs, a proportion that has barely changed from <i>20 </i>years ago. Most of the balance, then as now, comes from nuclear and hydro <span style="color: #0000ff;"><em>(3)</em></span>.  Although the absolute amount of energy from wind and solar has increased over that period, so have all other sources of energy. A rising tide of demand has lifted all boats: <strong>there has been No Energy Transition.</strong></p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/05/World-energy-sources-1800-to-2024.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-3224" alt="World energy sources 1800 to 2024" src="http://rogermarjoribanks.info/wp-content/uploads/2026/05/World-energy-sources-1800-to-2024-300x211.jpg" width="300" height="211" /></a></p>
<p style="text-align: center;"><em><span style="color: #0000ff;">A rising tide lifts all boats. (Click for larger, sharper image)</span></em></p>
<p>With the best sites already taken, new wind and solar <em>&#8220;farms&#8221;</em> are having to be built in widely-scattered, remote, onshore or offshore locations. This requires thousands of kilometers of new transmission lines that cost much more than the installations themselves. Governments attempt to overcome this problem with huge subsidies, but their capacity to do this is limited. The resulting distribution bottlenecks will make the renewable installations currently being built stranded assets (see: <a href="http://rogermarjoribanks.info/wp-content/uploads/2026/05/Barclays-Transition-Realism-White-Paper-February-2026.pdf">Barclays Transition Realism White Paper February 2026</a> for a detailed argument on this case).</p>
<p>Despite, or perhaps because of, increasing atmospheric <em>CO2</em> levels and a barely noticeable rise in global average temperature over the past 150 years, all measures of human wellbeing &#8211; wealth, health, nutrition, clean water, education &#8211; show that humanity is thriving. But the killer metric &#8211; the one that encapsulates all others, is longevity. According to <em>Our World in Data<strong>,</strong></em> in <em>1900</em> average global life expectancy at birth was <em>32</em> years; in <em>1950</em> it was <em>45</em> years; in <em>2021</em> it was <em>70</em> years while today (<em>2025</em>) it is 73 years. Huge relative inequities still remain of course (<em>700 million have no access to electricity</em>), but the poor of yesterday would consider themselves rich if they had even half the comforts, amenities and opportunities available to the poor of today.</p>
<p>In Paris, in <em>2015,</em> the <em>21st</em> annual United Nations Conference on Climate Change (known as the <em>Conference of Parties</em>, or <em>COP 21</em>),<em> </em>concluded with an agreement that participating countries should take steps to move the world to Net Zero human carbon dioxide emissions by <i>2050.</i></p>
<p>On its own insistence, China (<em>who in 2025 built one new coal-fired power station <strong>per week</strong> and currently emit almost as much CO2 as the rest of the world combined</em>) was excluded from the Agreement on the grounds that it was a <em>&#8220;Developing Nation&#8221;</em>. They got to move their net zero aspirations forward to <em>2070.</em> <i> </i>Genuine Third World Developing Nations were given a similar free pass.</p>
<p style="text-align: left;">Western countries were the first to ratify the <em>2015</em> Paris Agreement and became the most enthusiastic adopters of net zero programs. All have seen their economies decline as their electricity prices soar and their industries close or move offshore. A yawning gap has now developed between East Asian countries, increasingly the manufacturers of the world&#8217;s consumer and industrial goods, and a rapidly de-industrialising West.</p>
<p>Even as most countries continue to protest that they are still true believers <em>(just give us more time and more money)</em>, western Governments are slowly waking up to the reality that, although energy from the sun and wind is free and renewable, the machines, devices and wires required to capture, store and distribute it most definitely are not. And that cost is ruinous.</p>
<p>These machines and devices are largely bought from China who can make them more cheaply than anyone else because their industries use cheap fossil fuel power (and, in the case of solar panel manufacture, slave labour). There are no prizes for guessing where a large proportion of that <em>$14 trillion</em> has gone!</p>
<p>As a result, western countries are finally scaling back on ambitions to power their economies solely with wind and solar. Instead, they are re-opening or refurbishing coal-fired power stations, building new ones and scrambling to sign up new coal, oil and gas supplies.</p>
<p>In <em>2020 -</em> the <em>5th</em> Anniversary of Paris - <em>COP25 </em>was held in the city of Glasgow, Scotland. The meeting was described by (then) <em><strong>Prince Charles</strong></em>, in the typical hyperbolic language of true believers, as <em>&#8220;the last chance saloon&#8221; </em>for climate action. Inspired by the occasion, <em><strong>Scott Morisson</strong></em>, Prime Minister of Australia and a former fierce champion of fossil fuels, in a Damascene conversion, signed his country up to the Paris Net Zero by 2050 Target. One of the last to sign up to Paris, Australia might become one of the last to leave, switching the lights off as they go.</p>
<p>With hindsight, <em>COP25</em> in Glasgow now increasingly appears to have been the last chance saloon for climate alarmist madness.</p>
<p>Following the Glasgow meeting, the <em>Glasgow Financial Alliance for Net Zero</em> (<em>GFANZ)</em> and their flagship offshoot the <em>Net Zero Banking Alliance (NZBA)</em> was set up. This was a cartel of over 140 banks and financial institutions that colluded to deny funding for fossil fuel exploration and development, the money to be transferred to finance renewable energy schemes. The alliance reportedly controlled <em>$130 trillion</em> in assets.</p>
<p>Mendicant Governments and NGOs lined up for the chance to get their fingers sticky in <em>that</em> honey pot.</p>
<p>But the group was formally disbanded on October <em>3rd 2025, </em>following its abandonment by virtually all major US, European and Japanese banks <span style="color: #0000ff;"><em>(4)</em></span>.</p>
<p><strong><em>Mark Carney</em></strong>, the wokest banker of them all (formerly <em>Governor of the Bank of England,</em> <em>UN Special Envoy on Climate Action, instigator and promoter of the NZBA</em> - now Prime Minister of Canada) is now walking back the draconian <i>CO2</i> abatement schemes of his predecessor <strong><em>Justin Trudeau </em></strong><span style="color: #0000ff;"><em>(</em></span><em><span style="color: #0000ff;">5)</span></em>.</p>
<p>Meanwhile global coal consumption and atmospheric CO2 levels reached record highs in <em>2025 <span style="color: #0000ff;">(6)<span style="color: #000000;">.</span></span></em></p>
<p>The last (November<em> 2025</em>) <em>UN</em> climate conference (<em>COP 30 in Brazil,</em> <em>the 10th</em> anniversary of the Paris) ended in disagreement, recrimination and futility.</p>
<p>Prominent <i>CAGW</i> supporters <em><strong>Bill Gates</strong></em> (the world&#8217;s first centi-billionaire and public philanthropist), and <em><strong>James Hansen</strong></em>, (former Director of the NASA-Goddard Institute for Space Studies, widely acknowledged as the father of CAGW), have recanted.</p>
<p>In October <em>2025 (</em>just before <em>COP 30 </em>in Brazil<em>)</em>, Bill Gates issued a statement saying:</p>
<p style="padding-left: 30px;"><em>Climate Change does not pose an existential threat to civilisation. </em></p>
<p>Matching actions to words, Gates severely cut back the funding and activities of his climate advocacy and policy group <em>Breakthrough Energy, </em>stating that his money would be better spent on combating<em> </em>disease and poverty<em>.</em></p>
<p>In <em>2024,</em> James Hansen, now a late but enthusiastic convert to nuclear power, wrote:</p>
<p style="padding-left: 30px;"><em>Suggesting that renewables will let us phase rapidly off fossil fuels in the United States, China, India or the world as a whole is almost the equivalent of believing in the Easter Bunny or the Tooth Fairy.</em></p>
<p>It is hard to escape the fact that the<i> </i>Paris Agreement for Net Zero by<i> 2050 </i>is now a sick joke more honored in the breach than the observance by those countries foolish enough to ratify it.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/04/In-Memoriam-4.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-3118" alt="In Memoriam 4" src="http://rogermarjoribanks.info/wp-content/uploads/2026/04/In-Memoriam-4-300x197.jpg" width="300" height="197" /></a></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>Dead, buried and soon to be forgotten.</em></span></p>
<p><strong>Meanwhile, back in the World of Science</strong></p>
<p>An October <em>2025</em> paper<span style="color: #0000ff;"> <em>(7)</em></span> published in the <em>Philosophical Transactions of the Royal Society</em> shows that species level extinctions due to climate change <em>&#8220;have not significantly increased over the last approximately 200 years</em><em>&#8221; </em>thus hopefully putting an end to the absurd claim by the <em>World Wildlife Fund (WWF)</em> that <em>CAGW</em> is causing or will cause the S<em>ixth Mass Extinction</em> event in the history of life on earth.</p>
<p>Numerous papers have been published <em style="color: #0000ff;">(8)</em> showing that the majority of small Pacific and Indian ocean island nations continue to grow in area despite modest sea level rises. And that includes these poster children for climate catastrophists &#8211; the tiny island nations of <em>The</em> <em>Maldives, </em><em>Tuvalu and Vanuatu</em>.</p>
<p>Throughout the world, ticking Climate &#8220;Doomsday clocks&#8221; (and they come in many forms) are regularly reset to avoid them becoming a permanent record of failed prediction.</p>
<p>Satellite reflectance imagery by <em>NASA</em> conclusively demonstrates that, since this data became available in <em>1980,</em> the world has become up to<em> 20%</em> greener (i.e.- an increase in the <em>Leaf Area Index</em> or <em>LAI</em>) largely as a result of increasing atmospheric <em>CO2</em> fertilisation. Studies of leaf stomata confirm this conclusion. For largely the same reason the <em><strong>yields</strong></em> from all major global food crops have been steadily increasing<em> </em>since the<em> 1960s <span style="color: #0000ff;">(9)<span style="color: #000000;">,</span> (10)</span></em>.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/04/Global-Greening.png" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-3151" alt="Global Greening" src="http://rogermarjoribanks.info/wp-content/uploads/2026/04/Global-Greening-300x211.png" width="300" height="211" /></a><span style="color: #0000ff;"><em>The world in 2024, from satellite data. All green coloured areas have shown an <span style="text-decoration: underline;">increase</span> in plant growth over the previous 45 years whilst desert areas (white) have <span style="text-decoration: underline;">decreased</span> in area. Source of data: NASA</em></span></p>
<p>Fears of widespread famine due to overpopulation &#8211; the great Malthusian scare of the <em>1970s</em> and <em>1980s</em> &#8211; are now a thing of the past.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/01/THE-CO2-ENRICHMENT-EFFECT.png" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-2837" alt="THE CO2 ENRICHMENT EFFECT" src="http://rogermarjoribanks.info/wp-content/uploads/2026/01/THE-CO2-ENRICHMENT-EFFECT-300x172.png" width="300" height="172" /></a><em><span style="color: #0000ff;">The effects of atmospheric CO2 fertilisation</span></em></p>
<p>Over the last 100 years, deaths from weather-related natural disasters (adjusted for global population increase) have <em><strong>declined by over 95% ! </strong></em><span style="color: #0000ff;"><em>(11)</em></span>.</p>
<p>Sceptical scientists are now increasingly getting their papers published, and having alarmist papers retracted. Yea and verily, even by those grim gatekeepers of <em>CAGW</em> orthodoxy &#8211; the editors of the Journals <i>Science</i> and <i>Nature (<a title="There is No Wisdom in Crowds" href="http://rogermarjoribanks.info/hyper-profile-authors-hyper-authorship/">see </a><a href="https://doi.org/10.1007/s00704-026-06200-3">HERE</a>)</i>.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/11/The-museum-of-once-fahionable-science-3.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-2679" alt="The museum of once fahionable science 3" src="http://rogermarjoribanks.info/wp-content/uploads/2025/11/The-museum-of-once-fahionable-science-3-300x159.jpg" width="300" height="159" /></a></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>The Museum of Once-Fashionable Science. </em></span></p>
<p style="text-align: left;"><strong>But it is Too Soon to Celebrate</strong></p>
<p>In <em>2024</em> and <em>2025</em>, the <em>UN Secretary General </em><strong>António Guterres</strong>, variously declared that it is:</p>
<p style="padding-left: 30px;"><em>Climate crunch time</em></p>
<p>that:</p>
<p style="padding-left: 30px;"><em>The oceans are boiling</em></p>
<p>and:</p>
<p style="padding-left: 30px;"><em>Planet Earth is being pushed beyond its limits. </em></p>
<p>however, he added:</p>
<p style="padding-left: 30px;"><em>There is an exit off the highway to climate hell</em>.</p>
<p>The <em>&#8220;exit&#8221;</em> he was referring to is the <em>2015</em> Paris Agreement.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Anthony-Guterres-at-Tuvalu-in-2019.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-2858" alt="Anthony Guterres at Tuvalu in 2019" src="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Anthony-Guterres-at-Tuvalu-in-2019-225x300.jpg" width="225" height="300" /></a><span style="color: #0000ff;"><em>But in 2019, in a performative stunt for Time Magazine, António Guterres conclusively demonstrated that the oceans are not &#8220;boiling&#8221;. In fact, he looks rather cold. </em></span></p>
<p>In July <em>2025</em>, the <em><strong>International Criminal Court</strong> of <strong>Justice</strong> (ICC) -</em> sixteen unelected and unaccountable lawyers sitting in The Hague &#8211; declared a <em>&#8220;human right&#8221;</em> to avoiding the <em>&#8220;indisputable, urgent and existential threat&#8221;</em> of Climate Change. President of the court Yugi Iwasawa added that <em>CC</em> was an <em>&#8220;an existential problem of planetary proportions that imperils all forms of life and the very health of our planet&#8221; <em>(AP News, July 23, 2025)</em></em>.</p>
<p>These legal opinions enable and encourage years of future litigation and lawfare.</p>
<p style="text-align: center;"><img class="aligncenter size-medium wp-image-2861" alt="Sixteen judges sitting in the Hague" src="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Sixteen-judges-sitting-in-the-Hague-300x166.jpg" width="300" height="166" /><span style="color: #0000ff;"><em>Sixteen unelected lawyers sitting in The Hague. Although nominated by mostly third world countries, their lawyerly dress and pretensions are pure European</em></span></p>
<p>Little better can be expected from lawyers &#8211; self-righteous orthodoxy is a feature of the legal profession- and few politicians ever see a passing bandwagon parade that they don&#8217;t want to join. No doubt the majority members of both groups are sincere and well-meaning persons who see themselves as noble <em>Saviors of the Planet</em>. But they have neither the wit nor the wisdom to realise that the band wagon&#8217;s wheels are wobbly and about to fall off. And the cheering crowds are thinning as professional activists move on to more fashionable causes: where once they shouted &#8220;<em>Climate Action Now&#8221;,</em> today they shout <em>&#8220;Free Palestine&#8221;.</em></p>
<p>But what of the climate scientists who designed, built and drive the Climate Change bandwagon? The majority still, by and large, pay service (or, at least, lip-service) to the climate catastrophe meme. It is worth remembering that these scientists are dependent for their funding &#8211; their very careers &#8211; on politicians. The scientists scare public and Governments with their doomsday models: the politicians, suitably scared, then support the scientists with oceans of money. It is a vicious, self-reinforcing ouroboros loop <em><span style="color: #0000ff;">(12)</span></em>, armored against evidence and reason (see my previous posts, <a title="The Mathew Effect, and other Problems of Science" href="http://rogermarjoribanks.info/mathew-effect-problems-science/"><em>The Mathew Effect</em></a> and <a title="There is No Wisdom in Crowds" href="http://rogermarjoribanks.info/hyper-profile-authors-hyper-authorship/"><em>There is no Wisdom in Crowds</em></a>).</p>
<p>As Upton Sinclair pointed out in 1934:</p>
<p style="padding-left: 30px;"><em>It difficult to get someone to understand something when his career depends upon his not understanding it.</em></p>
<p><em></em>Fads and fashions (cultural memes) in the wider, non-scientific community are relatively ephemeral phenomena that appear and disappear suddenly and mysteriously. But scientific fads and fashions (usually dignified by the name of <em>paradigms</em>) that have the weight and inertia of established Institutions behind them can take decades to die out as their adherents, one by one, retire or die.</p>
<p>Because they have invested so little time in acquiring them, the enthusiasms and opinions of the young can change easily <span style="color: #0000ff;"><em>(13)</em></span>, but for the heavily invested old, the process can take much longer. The years of hard study and training that it takes to master a field of science tends to impose rigidity of thought and resistance to new ideas. To this human failing a new and additional rigidity is now being imposed on institutional science by <em>AI</em> Large Language Models, all of which are &#8220;trained&#8221; on orthodoxy and consensus as part of their basic architecture <span style="color: #0000ff;"><em>(14)</em></span>.</p>
<p>It is instructive at this point to pause and consider&#8230;</p>
<p><strong>A brief History of Earlier False Science Scares </strong></p>
<p>Eugenics theory was born out of late Victorian ideas of Social Darwinism and Scientific Racism. <em><strong>George Orwell</strong></em>, writing in 1945, may well have had eugenics in mind when he wrote:</p>
<p style="padding-left: 60px;"> <em>Some ideas are so absurd only an intellectual could believe them</em>.</p>
<p>Eugenics was first defined and named in 1883 by <em><strong>Francis Galton</strong></em>, a first cousin of Charles Darwin. Committed Eugenicists &#8211; almost all successful, educated, middle-class white men – believed that that people like themselves had achieved their privileged status as a result of their superior genes, while the poor were poor largely because they had inferior ones and not, as social reformers believed, because of the inequities of society. Since genes are hereditable, eugenicists held that the human gene pool would be improved by selective sterilisation of the industrial working-class poor through various coercive means, while at the same time offering money to rich white men to persuade them to have more children.</p>
<p>Throughout the first half of the 20<sup>th</sup> Century, these ideas became widely supported and were regarded by many as settled science.  Believing they were <em>Following the Science</em>, throughout the world Governments moved to implement eugenics programs. In the <em><strong>US</strong></em>, from the 1900s through to the 1940s, thousands of <em>&#8220;feeble minded&#8221;</em> or <em>&#8220;sexually promiscuous&#8221;</em> women (mostly black) were compulsorily sterilised. The 1927 US Supreme Court test case of <strong><em>B</em>e<em>ll v Buck</em></strong> produced an infamous 8:1 ruling that these practices were entirely constitutional.  In <em><strong>Sweden</strong></em> during the same period, at least 12,000 women were similarly mutilated under various coercive schemes. In the <em><strong>UK, </strong></em>in<strong></strong> 1931<strong></strong>,<strong></strong><em><strong> </strong></em>the British Eugenics Society managed to get a Bill for the &#8220;<em>Sterilsation of Mental Defectives&#8221; </em>put up in the House of Commons<em>.</em> Fortunately the Bill was defeated, mainly through the votes of socialist and Catholic MPs. But the most enthusiastic adopter of eugenic theory was the <em><strong>National Socialist Government of Germany</strong></em> between 1933 and 1945. The Nazis sterilised over 400,000 women and added the innovation of mass genocidal murder to their eugenics toolbox. They did this to eliminate the genes of those whom they considered unfit, undesirable and racially &#8220;impure&#8221; from European society. It took the belated realisation in 1945 of the full horrors of Nazi eugenics programs to finally discredit the theory. A better scientific understanding of how heredity actually works then put the final nail in its coffin.</p>
<p>You can read more about the rise and fall of eugenics in an earlier post of mine called <a title="The Mathew Effect, and other Problems of Science" href="http://rogermarjoribanks.info/mathew-effect-problems-science/"><em>The Mathew Effect</em></a>.</p>
<p>Around the same time as eugenics theory was being discredited, another fashionable science meme arose to replace it. In the late 1940s, medical and nutritional scientists declared that the over consumption of dietary fat (lipids) was the primary cause of Coronary Heart Disease (CHD). In 1976, the <i>US Committee on Nutrition</i> declared that an astonishing 98.9% of American medical scientists supported the dietary fat-CHD connection.</p>
<p>Following years of relentless exhortation from scientists, academicians, bureaucrats, media and profit-seeking manufacturers, whole populations across the Western World shifted away from eating meat, dairy and eggs to bread, rice, pasta, potatoes and sugar &#8211; a sure recipe for diabetes and obesity.</p>
<p>It took the publication around the turn of the Millennium of numerous massive, heroic and long-continued epidemiological surveys to conclusively demonstrate that there was <strong><i>no connection between fat consumption and heart disease</i></strong>.</p>
<p>Science is ultimately self-correcting but, as with the preceding eugenics scare, it took 50 years and enormous human suffering for that to happen.</p>
<p>You can read more about the Great Fat Scare of the late 20th Century, along with references and documentation, in an earlier post of mine called <em><a title="Fear Of Fat" href="http://rogermarjoribanks.info/global-warming-great-20th-century-fat-scare/">Fear of Fat</a>.</em></p>
<p>And what, in its turn, has replaced the eugenics madness of the first half of the 20th century and the fat scare of the second half of the 20th Century to terrify the inhabitants of the 21st? <span style="color: #000000;">CLIMATE CHANGE</span>.</p>
<p>As the philosopher George Santayana gloomily observed in 1906:</p>
<p style="padding-left: 60px;"><i>Those who don’t know history are condemned to repeat it.</i></p>
<p><strong>Conclusion &#8211; There is Hope, but There is Also a Warning</strong><strong></strong></p>
<p>For sceptics, although many battles were won in <em>2025</em> and the possibility of an end to the struggle is in sight (<em>Say not the struggle naught availeth)</em>, it is too soon to celebrate. The war on the <em>CAGW</em> (Climate Change) doomsday cult is far from won. As <em>2025</em> rolls over to <em>2026</em>, die-hard cultists, both institutional scientists and the useful idiots who support them, have merely retired to lick their wounds, plan new strategies and to double down on their alarmist predictions. They are not thinking:</p>
<p style="padding-left: 60px;"><em>We misinterpreted the evidence. We cherry-picked the data. <em>We got it wrong. </em>We apologise.</em></p>
<p>They are thinking:<em><strong> </strong></em></p>
<p style="padding-left: 60px;"><em>We were not extreme enough.</em></p>
<p>So, in these dog days of 2026, in a re-purposed garage near you, the useful idiots are working hard&#8230;</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/03/Useful-Idiots-working-hard.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-3042" alt="Useful Idiots working hard" src="http://rogermarjoribanks.info/wp-content/uploads/2026/03/Useful-Idiots-working-hard-300x231.jpg" width="300" height="231" /></a></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>Swimming in an ocean of hydrocarbon products, the useful idiots are working hard. </em></span></p>
<p style="text-align: center;">******</p>
<p style="text-align: left;"><em>(Updated and reformatted March, 2026)</em></p>
<p style="text-align: left;"><span style="text-decoration: underline; color: #0000ff;"><strong>Footnotes and References</strong></span></p>
<p style="text-align: left;"><span style="color: #0000ff;"><em>(1)</em></span>  The title of this post is a line from an <em>1855</em> poem by <strong>Arthur Hugh Clough</strong>. <em>&#8220;Say not the struggle naught availeth, The labour and the wounds are vain:  The enemy faints not nor faileth,  As things have been they yet remain&#8230;. But Westward, look, the land is bright&#8221;</em>. Winston Churchill used the quote in a speech to the House of Commons during the dark days of <em>1941</em>.</p>
<p style="text-align: left;"><span style="text-align: left; color: #0000ff;"><em>(2)</em></span><span style="text-align: left;"> Around <em>2010</em>, the <em>CAGW</em> global warming meme was in trouble. Global average temperatures had been in slight decline for over ten years, the <em>2009</em> UN Climate Conference (<em>COP 15</em> in Copenhagen) was an acknowledged failure with no agreement among its 60,000+ delegates, the Northern Hemisphere winter of <em>2009-10</em> was one of the coldest and snowiest in decades and thousands of hacked (or leaked?) emails from the <em>Climate Research Unit</em> at the <em>University of East Anglia</em> had been made public in <em>2009</em> demonstrating years of malpractice and scientific finagling by prominent <em>CAGW</em> researchers - a scientific scandal that became known as <em>Climategate</em>. </span></p>
<p style="text-align: left;"><span style="text-align: left;">To meet the crisis, and considering that those who control the language control the narrative, the promoters of the meme changed its name from </span><strong><em>Global Warming</em></strong><span style="text-align: left;"> to </span><strong><em>Climate Change</em></strong>. Although climate has always changed and no doubt always will, the new name had a nice alliterative feel to it and was rapidly adopted by doomsday cultists.  It had the advantage of allowing climate scientists to attribute any<span> future extreme weather event, be it heat or cold, flood or drought, calm or storm, abundance or scarcity, to rising <em>CO2</em> levels.  The theory thus became immune to falsification. F</span>or every bad event that happened, climate alarmists were now able to argue &#8220;<em>it was rising atmospheric CO2 levels that caused it&#8221;</em>. But a theory that can explain everything, predicts nothing.</p>
<p style="text-align: left;"><span style="color: #0000ff;">(3) </span>Source: <em><strong>Our World in Data</strong>. <a href="https://ourworldindata.org/grapher/global-energy-substitution">https://ourworldindata.org/grapher/global-energy-substitution</a></em></p>
<p style="text-align: left;"><span style="color: #0000ff;">(4)</span> Source: <em><strong>New York Times. </strong></em> <a href="https://nytimes.com/2026/01/17/climate/how-wall-street-turned-its-back-on-climate-change.html">https://nytimes.com/2026/01/17/climate/how-wall-street-turned-its-back-on-climate-change.html</a></p>
<p style="text-align: left;"><span style="color: #0000ff;">(5) <span style="color: #000000;">In the northern Autumn of <em>2025</em>, Canadian Prime Minister Mark Carney indicated he would approve completion of the <em>2000 km <strong>Keystone XL Pipeline,</strong></em> previously cancelled by his predecessor Justin Trudeau, and by President Joe Biden of the US. The pipeline is designed to take crude from the Alberta oil fields of Canada to refineries in the western and mid-western United Sates.</span></span></p>
<p style="text-align: left;"><span style="color: #0000ff;">(6)</span> Source: <em><strong>International Energy Agency</strong></em>. <a href="https://www.iea.org/reports/coal-25/executive-summary">https://www.iea.org/reports/coal-25/executive-summary</a></p>
<p><span style="color: #0000ff;"><em>(7)</em></span> <strong>P.S.Kench et al</strong> (12 authors) <em>2023</em>: Nature Communications. <em>Reef islands have continually adjusted to environmental change over the past two millennia</em>. <a href="https://doi.org/10.1038/s41467-023-36171-2" target="_blank">https://doi.org/10.1038/s41467-023-36171-2</a> and&#8230;</p>
<p><span style="color: #0000ff;"><em>(8)</em> </span><strong>K. E. Saban &amp; J. J. Weins</strong>. Proceedings of the Royal Society Oct <em>2025</em>. <em>Unpacking the extinction crisis: rates patterns and causes of recent extinctions in plants and animals.</em> Proc Biol Sci (2025)292(2057):  <a href="https://doi.org/10.1098/rspb.2025.1717">https://doi.org/10.1098/rspb.2025.1717</a></p>
<p><strong>P.S. Kench et al</strong> (<em>3</em> authors) <em>2018</em>: Nature Communications. <em>Patterns of island change and persistence offer alternate adaptation pathways for atoll nations</em>. <a href="https://doi.org/10.1038/s41467-018-02954-1">https://doi.org/10.1038/s41467-018-02954-1</a></p>
<p><span style="color: #0000ff;"><em>(9)</em></span> Sources: <em><strong>Our World in Data-</strong></em> <a href="https://ourworldindata.org/grapher/key-crop-yields">https://ourworldindata.org/grapher/key-crop-yields</a></p>
<p>and&#8230;<a href="https://www.nasa.gov/centers-and-facilities/goddard/carbon-dioxide-fertilization-greening-earth-study-finds/">https://www.nasa.gov/centers-and-facilities/goddard/carbon-dioxide-fertilization-greening-earth-study-finds/</a></p>
<p style="text-align: left;"><span style="color: #0000ff;"><em>(10)</em></span> Another reason for ever increasing yields of major food crops is the use of nitrate fertiliser (<em><strong>urea</strong></em>) &#8211; a product made by the Haber-Bosch process from atmospheric nitrogen and hydrogen. Nitrogen is the major component of the atmosphere &#8211; abundant, ubiquitous and free. Currently, the only economic source of hydrogen is natural gas. The cost urea is the cost of natural gas.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/03/Effect-of-Nitrogen-fertiliser-of-wheat.png" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-3031" alt="Effect of Nitrogen fertiliser of wheat" src="http://rogermarjoribanks.info/wp-content/uploads/2026/03/Effect-of-Nitrogen-fertiliser-of-wheat-300x182.png" width="300" height="182" /></a><span style="color: #0000ff;"><em>The effect of nitrogen fertiliser on a crop of wheat. Photo source: Deli Chen, University of Melbourne</em></span></p>
<p style="text-align: left;"><span style="color: #0000ff;">(11)</span> Source: <a href="https://ourworldindata.org/grapher/decadal-deaths-disasters-type.png" rel="wp-prettyPhoto[2732]">https://ourworldindata.org/grapher/decadal-deaths-disasters-type.png</a></p>
<p style="text-align: left;"><em><span style="color: #0000ff;">(12)</span></em> <em><strong>Ouroboros</strong></em> : An ancient symbol of a snake eating its own tail. An endless loop. A vicious circle.</p>
<p style="text-align: left;">If you Google the word, you will be informed that it is a symbol representing:<em> &#8221;the infinite loop of time&#8221;. W</em>hatever that means. In my opinion: meaningless baloney. The real symbolism is perfectly clear.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/10/Ouroboros-cropped.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-2599" alt="Ouroboros cropped" src="http://rogermarjoribanks.info/wp-content/uploads/2025/10/Ouroboros-cropped-300x185.jpg" width="300" height="185" /></a></p>
<p><span style="color: #0000ff;"><em>(13)</em></span> Ephemeral cultural memes. As a boy, I remember the schoolyard fashion for Yo-Yos (spinning tops on the end of a looped string). It came from nowhere and swept the world but lasted all of two years.  Today, for the young, it is <i>six-seven. A</i>nd no, I don&#8217;t know what that means either. Wikipedia doesn&#8217;t know what it means. I think that&#8217;s rather the point. When old guys like me (and you too, dear reader, if you&#8217;re over <em>16</em>) get to hear of a pop-meme, it&#8217;s probably already yesterday&#8217;s thing.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/01/Six-seven-colour-2.jpg" rel="wp-prettyPhoto[2732]"><img class="aligncenter size-medium wp-image-2806" alt="Six seven colour 2" src="http://rogermarjoribanks.info/wp-content/uploads/2026/01/Six-seven-colour-2-300x227.jpg" width="300" height="227" /></a></p>
<p style="text-align: center;"><span style="text-align: left; color: #0000ff;"><em>(14)</em></span><span style="text-align: left;"> </span><em style="text-align: left;"><strong>Joe Nalvan</strong></em><span style="text-align: left;"> </span><em style="text-align: left;">Jan 5, 2026</em><span style="text-align: left;">: </span><em style="text-align: left;">AI Models and Their &#8220;Knowledge&#8221; of Climate Change</em><span style="text-align: left;">.  </span><a style="text-align: left;" href="https://judithcurry.com">https://judithcurry.com</a></p>
<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/say-not-the-struggle-naught-availeth/">Say Not the Struggle Naught Availeth</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>There is No Wisdom in Crowds</title>
		<link>https://rogermarjoribanks.info/hyper-profile-authors-hyper-authorship/</link>
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		<pubDate>Fri, 05 Dec 2025 23:54:08 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
		<category><![CDATA[Epistemology]]></category>
		<category><![CDATA[Uncategorized]]></category>

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		<description><![CDATA[<p>&#160; There is No Wisdom in Crowds The present system of science publishing is broken. Abuse and fraud are common and increasing. Ways of overcoming this are suggested. ************* In 2023, the New Scientist Magazine reported that chemist Jose Manual Lorenzo, an Associate Professor at a regional [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/hyper-profile-authors-hyper-authorship/">There is No Wisdom in Crowds</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p>&nbsp;</p>
<p style="text-align: center;"><strong>There is No Wisdom in Crowds</strong></p>
<p>The present system of science publishing is broken. Abuse and fraud are common and increasing. Ways of overcoming this are suggested.</p>
<p style="text-align: center;"><span style="color: #0000ff;"><b>*************</b></span></p>
<p>In <i>2023</i>, the <i>New Scientist Magazine </i>reported that chemist <i>Jose Manual Lorenzo</i>, an Associate Professor at a regional Spanish university, had, along with multiple co-authors, published <i>176</i> scientific papers in <i>2022</i> – a rate of one paper every two days. Assuming that Lorenzo had other things to do with his time apart from research and authorship (eating, sleeping, supervising, lecturing, administration, following the football etc..) it would be a miracle if he had had time to read these papers, let alone make any meaningful input to their content.</p>
<p>Professor Lorenzo is one of a new breed of what are called <i>hyper-profile authors</i>.</p>
<p><em><b>How has science publishing come to this?</b></em></p>
<p>Over more than 500 years, scientific discoveries that revolutionised our knowledge of the world have been announced in books or Scientific Journals by single, or at the most, by two authors. To name but a few (my personal choice): <i>the theory of evolution of species through natural selection</i> by Charles Darwin and Alfred Russel Wallace in 1856 <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn1">[1]</a></em>, the grand <i>unification of electricity and magnetism</i> (electromagnetism) by James Clerk Maxwell in 1865 <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn2">[2]</a></em>, the <i>Special and General Theories of Relativity</i> by Albert Einstein in 1905 <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn3">[3]</a></em> and 1916, the discovery by Edwin Hubble in1929<a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn4">[4]</a> that <i>billions of galaxies exist</i> beyond our Milky Way, the theory of Alfred Wegener in 1912<i>,</i><i> </i>that whole <i>continents can move</i> across the face of the earth <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn5">[5]</a></em>, and the resolution of the helical <i>molecular structure of DNA</i> by Francis Crick and James Watson in 1953 <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn6">[6]</a></em>.</p>
<p>But since the end of <i>WW2,</i> single or even double author papers have become rare. Few today have less than 5. A paper (on fruit flies) was published in 2015 in the Journal <i>Genes, Genomes, Genetics</i> with <b><i>1014</i></b> authors &#8211; included in this paper as &#8220;authors&#8221; were the many hundreds of conscripted undergraduate students who had helped collect the field data <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn7">[7]</a></em>. But in the same year, the entomologists were beaten into the <i>Guinness Book of Records </i>by the particle physicists who published, in the journal <i>Physics Review,</i> a paper with <b><i>5,152 authors </i></b><i><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn8">[<span style="text-decoration: underline;">8</span>]</a></i><b><i>.</i></b><i> </i> The paper is <em>33</em> pages long, the first <em>24</em> of which are taken up by the alphabetic author list. This is taking consensus and inclusion to absurd lengths. In the case of the physicists, the totality of staff in large cooperating government research groups, from several countries, from lowest technician to Heads of Departments, were signed up. (<i>Did no one have a dissenting voice?).</i></p>
<p>In all these cases each &#8220;author&#8221; presumably got to add the publication and any citation credits to his or her personal <em>CV</em>.</p>
<p>It is as if in 1859 Charles Darwin, publishing his revolutionary book <em>On the Origin of Species,</em> had included as co-authors T. H. Huxley, C. Lyell, J. D. Hooker, A. R. Wallace, A. Gray, Captain R. Fitzroy and the entire crew of <em>HMS Beagle</em>, including the ship&#8217;s cat!</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2023/11/There-is-no-wisdom-in-crowds-.jpg" rel="wp-prettyPhoto[2682]"><img class="aligncenter size-medium wp-image-2132" alt="There is no wisdom in crowds" src="http://rogermarjoribanks.info/wp-content/uploads/2023/11/There-is-no-wisdom-in-crowds--300x200.jpg" width="300" height="200" /></a><span style="color: #0000ff;"><em>There is no wisdom in crowds</em></span></p>
<p>Traditionally, the role of minor or peripheral contributors to a scientific paper were dealt with by including them in a brief &#8220;<i>Acknowledgements&#8221;</i> section in the main text. But listing such contributors as authors destroys the accepted meaning of that word. A new term - <i>hyper-authorship -</i> has been coined to cover this recent publishing phenomenon, while authors with huge publication lists (such as Professor Lorenzo at the head of this post) are called <i>hyper-profile authors</i>. From this point on, I will refer to such people as <i>hyper-profile authors </i>or bracket them in quotation marks as <i>“authors”</i>.</p>
<p>A 2025 publication in the <i>Journal of Informetrics</i> <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn9">[9]</a></em> shows that the academic disciplines most guilty of hyper-authorship are (in order) Clinical Medicine, Engineering, Biology and the Political &amp; Social Sciences. The fields most immune to the phenomenon (relatively) are Mathematics, Chemistry, Psychology and Economics.</p>
<p><em><b>For academics, their institutions and the journals they publish in, status and reputation come from:</b></em></p>
<p><b></b>1. The total number of papers or books you “author” (the famous “publish or perish” dictum),</p>
<p>2. The prestige of the Journals in which you publish. Today there are over 40,000 technical journals: <em>Nature</em> and <em>Science</em> are the big dogs at the top of the tree who routinely reject more than 9 out of 10 of scientific papers submitted to them (but see footnote 12). At the bottom of the pecking order are journals that will publish anything, so long as you pay their fee. These latter are known as<em> predatory journals</em> <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn10">[10]</a></em>, they are also sometimes referred to as <em>paper mills</em>.</p>
<p>3. The number of references that your paper garners. Such published references are called <i>citations</i>. It does not matter whether the citations praise or damn your work, a citation is a citation: your paper is being read.</p>
<p>4. The position of your university in annual global ranking tables. There are around 30,000 self-described “universities” in the world (internet search) but ranking tables, such as the annual <i>TES</i> (Times Educational Supplement) Rankings consider less than one tenth of these as worthy of inclusion in their surveys. Oxford, MIT (Massachusetts Institute of Technology), Princeton, Cambridge and Harvard are the top five in this table for 2025, but just being included in the top 200 is a proud boast. These tables are compiled on the basis of the number of publications and citations garnered by the research employees of each university. A high ranking is vitally important to universities as it determines the number of students they attract, the fees they can charge and the amount of grant money and endowments they are able to hoover up.</p>
<p>Points <em>2, 3</em> and <em>4</em> were designed to provide controls on abuses of point <em>1</em>, ensuring that mere quantity does not overwhelm quality.</p>
<p>But the incentives on all parties to rig the system in their favour are high, and the ways of gaming the system are many&#8230;</p>
<p><em><b>Let me count the ways&#8230;</b></em></p>
<p><b></b>1.<b> </b>Join an informal “publishing network” made up of researchers with similar interests across several institutions and continents &#8211; the more the better. Wide discussions and sharing of ideas are undoubtedly a good thing <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn11">[11]</a></em>, but one of these “similar interests” will certainly be: <i>“include me as a co-author in your papers and I will you include as one in mine”. <b>Scratch my back and I’ll scratch yours.</b></i></p>
<p>2. If your publishing network is large, then it is likely that editors, struggling to find willing reviewers of your paper with appropriate knowledge (peer reviewing is a time consuming, voluntary service), will seek them from among your network – people who might be your friends, colleagues or have previously co-authored with you. This is not peer review, it’s <b><i>pal-review</i></b>.</p>
<p>3. Break your long and comprehensive papers into discrete portions and publish each portion separately (a technique more suitable to some research fields than others). Otherwise known as <b><i>Salami-slicing</i></b>.</p>
<p>4. Pay to publish in predatory journals with lax or non-existent review processes (<i>see footnote 10). <b>Pay to publish.</b></i></p>
<p>5.<i>  </i>Media statements<i> </i>by you or your institution<i> </i>about published or pending research results are a good way of short circuiting the normal science assessment process and making direct emotional appeal to the public and to government funding bodies. Therefore, in press releases on your latest results use only hyped-up language, emphasize the positive and hide any qualifications, uncertainties or alternate explanations you might have. <b><i>Science by Press Release.</i></b></p>
<p>6. Make sure each paper you “author” includes as many references to your own publications as possible &#8211; and make sure your “co-authors” do the same. <b><i>Self-promotion</i></b>.</p>
<p>7. Confirmation bias hinders objective appraisal. Papers that confirm existing widespread theory will <i>always</i> gather more citations than those that challenge it. Therefore, if you want to get past peer reviewers and attract maximum citations, do not introduce new ideas that challenge orthodoxy, or, if you do, hedge them about with obsequious qualifications and apologies or bury them so deep in the text, appendixes or supplementary data that they might not be noticed.  <b><i>Confirmation Bias </i></b><span style="color: #0000ff;"><i>[</i><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn12"><span style="color: #0000ff;"><i>12]</i></span></a></span>.</p>
<p>8. If you are a <i>peer reviewer</i> for a journal submission, make your favourable review conditional on the submitting “authors” making references to your own papers. <b><i>Intellectual blackmail</i></b>.</p>
<p>9. As a corollary to point 8, if you know, suspect or guess (in many cases, easy to do) who the supposedly anonymous reviewers of your journal submission will be, then load your paper with favourable references to <i>their</i> papers. <em><strong>Flattery</strong></em>.</p>
<p><i>10. </i>If you are an editor of a journal making annual editorial reviews (a requirement of many publishing companies), then add multiple references your own papers in that journal (for an egregious example of this, see footnote <span style="color: #0000ff;"><em>[<a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn13"><span style="color: #0000ff;">13]</span></a></em></span>). This will not only increase your own citation index, <i>but that of the journal as well. <b>Corruption</b>.</i></p>
<p><i> </i><i>11. </i>If your research is not producing positive results, or results that do not support your pre-conceived ideas, or you just want an easy way to increase your publication and citation indexes, simply invent or falsify your data. This is deliberate fraud, but it can be very difficult to prove. With around half a million scientific papers published each year, many hundreds of examples of fraud have been exposed. But those are probably just the tip of an iceberg (see footnote 10 and references in the <em>Stuart Ritchie</em> book mentioned in <em>Acknowledgements</em>). <b><i>Fraud.</i></b></p>
<p><em><b>The Problem</b></em></p>
<p>There are far, far more <em>PhDs</em> awarded today than there are career academic employment positions. The stratagems I list above loom large in the competitive world of young researchers who wish to gain a foothold in academia. Once they have garnered, by whatever means, sufficient publications and citation credits then tenure (a job for life) awaits, and they can afford to relax:  the <a title="The Mathew Effect, and other Problems of Science" href="http://rogermarjoribanks.info/mathew-effect-problems-science/"><b><i>Mathew Effect</i></b></a> will do the rest. Success breeds success.</p>
<p align="center"><i>“For unto everyone that hath, shall be given: and he shall have abundance. But from him that hath not, even that which he hath, shall be taken away” Mathew Gospel, 25:29</i></p>
<p><em><strong>Hyper-authorship, pal review, salami slicing, pay-to-publish, confirmation bias, back scratching, science by press release, self-promotion, intellectual blackmail, flattery, corruption and fraud</strong></em> are well known problems and have been outlined in numerous books, papers, op-eds, blogs and podcasts over many years. But the malign influence of these stratagems has not gone away. There is evidence that it is getting worse. A detailed <i>2025</i> review on this subject in the prestigious <i>Proceedings of the National Academy of Science <a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn14">[14]</a></i> warns that <strong><i>“the publication of fraudulent science is outpacing the growth rate of legitimate scientific publications”</i></strong>. This is happening because academia, by and large, assesses and rewards researchers on an easily gamed set of criteria. A natural selection process has evolved that rewards the dishonest practices enumerated above. This creates a <i>“survival of the fittest”</i> environment in which honest researchers risk extinction if they do not compete on similar terms.</p>
<p>The science publishing system that has grown up over the last 50-100 years (peer review, publication and citation indexes, exaggerated benefits for established elites) is broken and is totally inadequate for today&#8217;s environment of globalisation and digital publishing. A drastic overhaul is urgently needed.</p>
<p><em><b>Some suggested solutions:</b></em></p>
<p>All research results, whether positive or negative, should be published online: free, searchable and available to all. Scientific wisdom is not the exclusive preserve of academia.</p>
<p>Peer review should be retained but with no anonymity. All correspondence between peer reviewers and editors with the author(s) – good reviews as well as bad &#8211; should be published along with the paper <em><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftn15">[15]</a></em>.</p>
<p>Papers with more than one author must include a written statement detailing the intellectual contribution to the paper of each listed author.</p>
<p>Official press releases must adhere to the same standards of language, restraint and caution as are applied to scientific papers.</p>
<p>A supplementary section providing <i>all data and computer code</i> on which the conclusions of the paper are based, as well as <i>full details</i> <i>of experimental methods</i> employed so that others can replicate your work, should be an absolute requirement for acceptance by all journals.</p>
<p>A link to a section where any subsequent citations can be listed must accompany each paper. The list will include the names of the citation author(s) and their context.</p>
<p>Replication papers, when or if they become available, should be published on the same web page as the original paper, whether they falsify (and thus disprove) your thesis or not.</p>
<p>Links to all other sections of the paper as detailed here must be given in the main text.</p>
<p>With each paper, an open discussion forum should be provided where anyone (including the authors) can propose corrections, respond to criticism, offer comments or provide additional data and alternative hypotheses. This section will have filters to exclude comments on the basis of irrelevance, rudeness, abuse, <i>ad hominin</i> and <i>ad verecundiam</i> based attack, hate speech or non-adherence to the basic, universally established principles of the scientific process. But beyond all that, free speech rules and no ideas are forbidden or censored however uncomfortable they might be to the author(s).</p>
<p>In this environment, hyper-authorship will become a rare event, people seeking to replicate results will have immediate guaranteed data access, mistakes will be quickly identified and corrected, apologies and mea culpas can be given or retractions announced. Science publishers who do not follow these rules will be labelled as predatory, and their offerings as unscientific garbage.</p>
<p>In an open contest of ideas, the best – those that are meticulous, well-argued and evidence based &#8211; will rise to the top and the dross will fade away. Authority and consensus should have no <b><i>input</i></b> to this process: but authority and consensus can be expected to be an emergent <b><i>output </i></b>and form the basis for individual and institutional rankings.</p>
<p><em><b>Acknowledgements:</b></em></p>
<p>Much of the inspiration, and some of the detail, for this post comes from <b><i>Stuart Ritchie</i></b>’s 2020 book: <i>Science fictions: Exposing Fraud, Negligence and Hype in Science.</i> (published by Penguin-Random House, 353 p. see:  <a href="http://www.sciencefictions.org/">www.sciencefictions.org</a>).</p>
<p>I have also been inspired by reading <b><i>John Ioannidas</i></b> seminal 2005 paper <i>“Why most published research findings are false”</i>. (<i>PLoS Medicine </i><a href="https://doi:101371/journal.pmed.0020124"><i>https://doi:101371/journal.pmed.0020124</i></a>)<i>. (</i>But note: the deliberate attention-grabbing title is not fully justified in the text where all examples given come from the field of clinical medicine).</p>
<p style="text-align: center;"><strong><span style="color: #0000ff;">********</span></strong></p>
<p><i> </i><span style="text-decoration: underline;">Key Words</span>: hyper authorship, hyper profile authors, peer review, pal review, predatory publishing, paper mills, publishing networks</p>
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<p><em><strong>Footnotes:</strong></em></p>
<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref1">[1]</a> Charles Darwin and Alfred Russel Wallace. <i>On the tendency of species to form varieties; and on the perpetuation of varieties and species by means of natural selection</i>. <em><strong>Journal of the Linnean Society</strong></em>, August 1858. <i>(Strictly, Darwin and Wallace were </i>not <i>co-authors. They arrived at their identical theories independently but agreed to publish their separate articles in one joint communication with a common title).</i></p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref2">[2]</a> James Clerk Maxwell. <i>Dynamical theory of the electromagnetic field</i>. <em><strong>Philosophical Transactions of the Royal Society</strong></em>, June 1865. 155: 459-512. <i></i></p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref3">[3]</a> Albert Einstein. <i>Zur Electrodynamic Begetwer Körper</i> (On the electrodynamics of moving bodies). <em><strong>Annalen Physik</strong></em>, 1905.</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref4">[4]</a> Edwin Hubble. <i>A spiral nebula as a stellar system: Messier 31</i>. <em><strong>The Astrophysical Journa</strong></em>l 1929, 69:103   Bibcode:1929A….69..103H;  <a href="https://doi:10.1086/143167">https://doi:10.1086/143167</a></p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref5">[5]</a> Alfred Wegener. <i>Die Enstenung der Kontinente.</i> <i>(The Formation of Continents)</i>. <em><strong>Geologische Rundschau</strong></em>, 1912 3(4): 276-292.  Bibcode: 1912GeoRu…3..276W  <i>(Although Wegener’s theory of continental drift was based on abundant geological and paleontological evidence, it was not accepted by the geological establishment until 50 years later when new geophysical evidence became available).</i></p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref6">[6]</a> Francis Crick and James Watson. <i>A Structure for Deoxyribose Nucleic Acid.</i> <em><strong>Nature</strong></em> 1953, 171(4376): 737-738. <a href="https://doi:10.1038/17137aO">https://doi:10.1038/17137aO</a>. Bibcode: 1953Nature.171..737W. PMIB 13054692  <i>(This one-page paper was rushed to print by the Oxford researchers to establish their priority in a fast-moving and competitive field: a second paper with full details followed a few weeks later. There is continuing accusation that Crick and Watson&#8217;s discovery was based on recent data (an X-Ray crystallography image) obtained without authorisation from University College of London researcher Rosalind Franklin. Data which Franklin herself had not yet had time to assess and publish. </i></p>
<p><i></i><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref7">[7]</a> <a href="https://www.nature.com/articles/521263f">https://www.nature.com/articles/521263f</a></p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref8">[8]</a> The shorthand reference to the 2015 world record paper is Castelvecci et al <em><b>Physics Review</b></em><i>,</i> 2015. For a longhand reference go to: <a href="https://doi.org/10.1038/nature.2015.17567">https://doi.org/10.1038/nature.2015.17567</a>).</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref9">[9]</a> G. Antonio &amp; C. A. D’Angelo, 2025: <i>Hyperprolific authorship: unveiling the extent of extreme publishing in the “publish or perish&#8221; era. </i><b>Journal of Informetrics</b> 19, 101658 (Appropriately, this paper has only two authors).</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref10">[10]</a> In 2014, the <strong><i>International Journal of Enhanced Computer Technology</i></strong> accepted for publication (they described it, with no apparent irony, as <i>“excellent”</i>) a 10-page paper entitled <i>“Get me off your fucking mailing list” </i>whose text<i> </i>consisted solely of the same sentence repeated 850 times. The authors of this unique paper were Stanford computer scientists David Mazièrs and Eddie Kohler. Their aim, apart from stopping annoying emails, was to expose the true nature of fake conferences and predatory journals. In that they succeeded, but spam emails from publishers soliciting submissions didn’t stop. They never do. (The paper was never published as the authors declined to pay the hefty publication fee).</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref11">[11]</a> In the 19<sup>th</sup> century, Charles Darwin famously wrote thousands of letters to naturalists all over Europe and North America offering his ideas and observations and pestering them for theirs (www.darwinproject.ac.uk). But this was not a publishing network and it did not lead to co-authorship. Darwin was relying on the good will of these scientists to act disinterestedly to advance knowledge. Which, by and large, they did.</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref12">[12</a>] Confirmation bias is uncritically accepting results which confirm your theory whilst fiercely interrogating those that do not. This is the antithesis of the Popperian scientific method which shows that knowledge advances, <strong><em>not</em></strong> by trying to prove hypotheses, but through repeated failures to disprove them. (<em>See: Karl Popper: <span style="color: #000000;">The Logic of Scientific Discovery, 1934. Engl. trnsl. 1935 ISBN 0-415-278449</span>). </em></p>
<p>In December <i>2025</i>, <strong><i>Nature</i></strong> retracted an April 2024 paper entitled: <em>&#8220;The Economic Commitment of Climate Change&#8221; (<a href="https://doi.org/10.1038/s41586-024-07219-0">https://doi.org/10.1038/s41586-024-07219-0</a>). </em>The paper, by three German researchers from the <em>Potsdam Institute for Climate Change Impact, </em>predicted a <i>62%</i> decline in global <em>GDP</em> (Gross Domestic Product) by the end of the century if the world did not reduce their carbon emissions, but the true figure, based on their own data, should have been <i>23%</i>.  The error was picked up by independent commentators after publication. It is hard to escape the conclusion that the researchers did not check the 6<em>2%</em> figure because it so neatly reinforced their climate-alarmist bias.  The peer reviewers for <em>Nature</em> did not question the inflated outlier figure because it reinforced theirs. But by the time of retraction, the damage was done. The paper was the second most cited one from <em>Nature</em> in <i>2024 </i>and<i> 2025 </i>and had been accessed over 300,000 times (www.retractionwatch.com). It was cited, inter alia, by the <i>Organisation for Economic Co-operation and Development (OECD)</i>, the <i>World Bank</i>, the <i>US Congressional Budget Office</i>, the UK<i> Office for Budget Responsibility</i> and the Australian<i> Climate Change Authority</i> to justify their emissions reduction policies.</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref13">[13]</a> Psychologist <i>Robert Sternberg</i> was for many years the editor of the respected journal <i>Perspectives in Psychological Science</i>. In 2018, after widespread criticism, he was forced to resign because his <i>Annual Editorial Reviews</i> cited his own publications 46%-65% of the time. (Source, Stuart Ritchie: see acknowledgements).</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref14">[14]</a> Reece Richardson et al. (Northwestern University), 2025. &#8220;<i>The entities enabling scientific fraud at scale are large, resilient and growing rapidly&#8221;</i>. <em><strong>Proceedings of the National Academy of Science</strong></em>. <a href="https://doi:10.1073/pnas.2420092122">https://doi:10.1073/pnas.2420092122</a>.</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/HYPERPROFILE%20AUTHORS%20AND%20HYPER%20AUTHORSHIP.docx#_ftnref15">[15]</a> I take this particular idea from Willis Eschenbach, an independent researcher on climate change who publishes extensively on his own, and on the wattsupwiththat.com, blogs.</p>
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<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/hyper-profile-authors-hyper-authorship/">There is No Wisdom in Crowds</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>The Mathew Effect, and other Problems of Science</title>
		<link>https://rogermarjoribanks.info/mathew-effect-problems-science/</link>
		<comments>https://rogermarjoribanks.info/mathew-effect-problems-science/#comments</comments>
		<pubDate>Tue, 28 Oct 2025 08:17:15 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
		<category><![CDATA[Uncategorized]]></category>

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		<description><![CDATA[<p>The Mathew Effect and other Problems of Science Dr Norman [1], a young scientist at the start of her academic career, writes a technical paper full of new observation and innovative ideas challenging accepted orthodoxy and submits this to a prestigious international Journal. Norman is happy to acknowledge [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/mathew-effect-problems-science/">The Mathew Effect, and other Problems of Science</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p style="text-align: center;"><strong>The Mathew Effect and other Problems of Science</strong></p>
<p>Dr Norman <span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftn1"><span style="color: #ff0000;">[1]</span></a></span>, a young scientist at the start of her academic career, writes a technical paper full of new observation and innovative ideas challenging accepted orthodoxy and submits this to a prestigious international Journal. Norman is happy to acknowledge minor, but valuable, input from her friend and colleague <i>Dr Edwards </i>and<i> </i>includes him as a co-author. <i>Professor Yelland</i>, the head of her department, must also be included as a co-author because it is his policy that all papers from his fiefdom carry his name. This is a very common practice, which the Professor justifies by saying that he is the <i>Head of a Team</i> and, by virtue of his reputation and contacts, all members of the team are beholden to him for their contracts, salaries, funding and (he likes to think), intellectual leadership.</p>
<p>But the Professor has another policy: authors of joint papers must list their names alphabetically. Were Norman’s paper to be submitted in the order of their relative contributions, as <b><i>Norman, Edwards &amp; Yelland </i></b>- it would, correctly, establish Norman as the lead author<b><i>. </i></b>But under Yelland’s direction, she is forced to publish it as authored by <b><i>Edwards, Norman and Yelland. </i></b>An important distinction, as we shall see.<b><i> </i></b></p>
<p>Why this policy? The Professor justifies it by saying:</p>
<p align="center"><span style="color: #0000ff;"><i>“We are all equal members of a democratic team – there are no prima donnas here. The more authors a paper has, the more authority it can claim”.</i></span></p>
<p>But there is an unspoken reason: one that everyone involved understands:</p>
<p align="center"><span style="color: #0000ff;"><i>No one can be allowed to outshine their boss. With an alphabetically arranged author list, most will assume that my name comes last only because of my position in the alphabet.</i></span></p>
<p>You think that’s petty? And so it is, but anyone who has worked in the dog-eat-dog world of academia will recognise that such selfish stratagems are par for the course <span style="color: #ff0000;">(</span><span style="color: #ff0000;">2)</span></p>
<p>For Edwards, with the paper published, widely cited as <b><i>Edwards et al. </i></b>and winning prizes, there is Tenure and, on the future retirement of Yelland, appointment as the new Head of Department. To Professor Yelland’s already large bibliography is added another starred item: his reputation boosted: fresh research grants and new acolytes assured. Norman’s academic career languishes. Unable or unwilling to renew her contract, she resigns and seeks a position in industry where the harsh realities of commerce ensure that talent is rewarded on the basis of results, not reputation</p>
<p>But Norman, Edwards and Yelland can consider themselves lucky. If their study had been in the highly-politicised field of <em>Climate Science</em>, it is likely their paper would have been rejected. Today, most Journal editors are employees of science publishing companies. If an editor &#8211; seeking a contest of ideas and open debate &#8211; were to accept a paper that challenged Climate Change orthodoxy, then said editor would run the risk of being fired. Why? Bear with me with me while I follow the money. Science publishing companies make money from consumers of their products through a subscription-based model. The money involved is huge: the publishing company <em>Elsevier</em> (with more than 3000 science Journals on their books) made a profit of $4.2 billion in 2024 (<em>Internet search</em>). The consumers are the world&#8217;s universities who pay on the number of clicks made by the registered users of their libraries: the more clicks, the higher the fee. Universities today get their funding largely from governments who wish to promote research consistent with their ideological and political ends. In the Western World, these ideologies typically involve alarmist views on climate change. So we return to where we started: a vicious <em>ouroboros loop:</em> a snake eating its tail. This snake is not a perpetual motion machine. It is fueled and directed by government money.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/10/Ouroboros.jpg" rel="wp-prettyPhoto[2590]"><img class="aligncenter size-medium wp-image-2597" alt="Ouroboros" src="http://rogermarjoribanks.info/wp-content/uploads/2025/10/Ouroboros-265x300.jpg" width="265" height="300" /></a><strong><span style="color: #0000ff;"><em>The ouroboros snake: the original vicious circle.</em></span></strong></p>
<p>My story of Dr Norman is a parable that illustrates many things, among them:</p>
<ul>
<li>turning your back on truth in favour of empathy, consensus and inclusion.</li>
<li>self-serving behaviour at the expense of others.</li>
<li>the “publish or perish” requirement for academics if they want promotion.</li>
<li>The role of governments in controlling the direction of scientific research, and..,</li>
<li>success itself, whether deserved or not, can be self-reinforcing.</li>
</ul>
<p>The last bulleted point is an example of the <b><i>Mathew Effect</i></b><span style="color: #ff0000;"> [3<a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftn5"><span style="color: #ff0000;">]</span></a></span>. The Effect is named from scripture:</p>
<p align="center"><span style="color: #0000ff;"><i>“</i><i>For unto everyone that hath, shall be given: and he shall have abundance. But from him that hath not, even that which he hath, shall be taken away.</i></span><i><span style="color: #0000ff;">”</span> </i>St. Mathew Gospel, 25:29.<b><i> </i></b>(King James Bible translation).</p>
<p>The term <i>Mathew Effect </i>was first coined in a 1968 <span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftn6"><span style="color: #ff0000;">[4]</span></a> </span>paper in the journal <i>Science</i> by Robert K. Merton – a professor of sociology at Columbia University. In Merton’s abstract, the Effect is defined as:</p>
<p align="center"><span style="color: #0000ff;"><i>“</i><i>…a conception of ways in which certain psycho-social processes affect the allocation of resources to Scientists for their contributions – an allocation which in turn affects the flow of ideas and findings </i><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftn7"><span style="color: #ff0000;">[5]</span></a></span><i> through the communication networks of Science.</i><i>”</i></span><b><i></i></b></p>
<p>(Saint Mathew and his English translators put the idea much more succinctly).</p>
<p>The Mathew Effect is a cynical and bleak observation on how success can breed success: how reputation and authority can become self-sustaining: how rigid orthodoxy can exclude new ideas, potentially giving one person or small elite in-group at the head of every discipline an authority they may not deserve. The Mathew Effect can be seen in all fields of human endeavor but is most noticeable in the organised and structured disciplines of universities.</p>
<p>With the aid of hindsight, examples of the Mathew Effect are easy enough to find. I have chosen a just few from the wide field of science:</p>
<ol>
<li>In 1543, <strong><em>Nicolaus</em> <i>Copernicus</i></strong> - a scientist and catholic monk- published his theory that the Earth and the planets circle the sun and not, as the scientific and theological paradigms of the time held, the other way round. Those who accepted and promoted Copernicus’ mathematical arguments were fiercely persecuted. In 1600, philosopher <strong><i>Giordano Bruno</i></strong> was tortured then burned at the stake for (among other things) his heretical Copernican beliefs. In 1632, <strong><i>Galileo Galilei</i></strong> was put on trial and shown the torture implements of the Inquisition. He sensibly made a public recantation. That saved his life, but he was put under lifetime house arrest, and his books on astronomy banned. Science eventually moved on under the overwhelming weight of evidence that the earth is not the immobile center of the Universe, but the Catholic Church’s ban on the works of Copernicus and Galileo remained for the next 200 years <em><span style="color: #ff0000;">(6)</span></em>.</li>
<li>In 1883, English polymath <strong><i>Francis Galton</i></strong>, influenced by <i>Charles</i> <i>Darwin’s Theory of Natural Selection</i>, proposed selective breeding as a means of improving the human race. He called his proposed new science <i>Eugenics</i>. By “improving”, Galton and his followers meant creating more people like themselves &#8211; rich, white, educated, Northern European males. They proposed, amongst other measures, coercive sterilisation of poor, uneducated women.  Over the next 60 years in Europe and North America eugenic ideas became widely popular and a field of study for university academics and for implementation by government agencies. In the UK, politicians such as Arthur Balfour, Winston Churchill and Neville Chamberlain, literary figures George Bernard Shaw and H G Wells, scientists Leonard Darwin (Charles Darwin&#8217;s son), Sir Ronald Fisher (pioneering biostatistician), Sir Cyril Burt, Julian Huxley and economist John Maynard Keynes, supported the movement through the 1910s, 20s and 30s (these are but a small selection of well-known British eugenicists).  In 1931, the British Eugenics Society managed to put up a Bill in Parliament for the &#8220;<em>Sterilization of Mental Defectives&#8221;</em>: it<em> </em>was rejected mainly through the votes of catholic and socialist MPs. But elsewhere in the Western World, government-supported programs of coercive breeding and forced sterilisation were widely adopted. In Sweden, sterilisation for eugenic reasons began in 1906 and was formalised by Law in 1934. These were supposed to be &#8220;voluntary&#8221; sterilisations, but it has been shown that in Sweden extreme coercive measures were used, and the victims, numbering in the tens of thousands, were mostly poor, uneducated women. The Swedish Law was only abolished in 2013. In the USA, forced sterilisation for eugenic reasons began in the early 1900s. In 1927, in an 8:1 opinion on <em>Buck v Bell</em>, the US Supreme court ruled that a forced sterilisation carried out by surgeon <em><strong>John Hendren Bell</strong></em> on Carrie Buck was constitutional. John Bell was a surgeon, a eugenicist and Superintendent of the <em>Virginia State Colony for Epileptics and the Feeble Minded</em>.  In his ruling, Chief Justice <strong><em>Oliver Wendell Holmes Jr.</em></strong>  thundered that the US was being <em>&#8220;overwhelmed by incompetents&#8221;</em> and that <em>&#8220;three generations of imbeciles was enough&#8221;. </em>The victim, <em><strong>Carrie Elizabeth Buck</strong></em> was no imbecile but a powerless poor black woman who had been incarcerated at the age of 18 in Bell&#8217;s <em>Virginia State Colony</em> for the supposed &#8220;crime&#8221; of feeble mindedness and promiscuity on the sole evidence that that she had borne an illegitimate child as the result of rape. But for all the inhumane excesses of the United States and Sweden, the most enthusiastic adopter of Eugenics principles was the <strong><i>National Socialist</i> <em>Government</em> of Germany</strong> between 1933 and 1945. The Nazis were quite prepared to call a spade a spade: they<strong><em> </em></strong>called eugenics <em>Racial Cleansing, </em>and added mass murder to its toolbox. It was the post-war realisation of the full horrors and scale of Nazi genocidal programs, along with better scientific knowledge on how genetic inheritance actually works, to finally discredit the Eugenics movement.</li>
<li>In in the late 1940s, it was noticed that there was a noticeable rise in the number of people (mostly men) dying from coronary heart disease or <strong><em>CHD</em></strong>. A few sensible scientists pointed out that CHD was strongly age- related and the rise simply a reflection of increased longevity (i.e. good news, we are living longer). But scientists often scorn simple explanations in favour of explanations from the fields of esoteric knowledge that they have spent long years acquiring. Dr <strong><em>Ansel Keys</em></strong> (Professor of Physiology at the U. of Minnesota and the developer of the eponymous K-Rations for US infantrymen in WW2) and cardiologist Dr <em><strong>Paul Dudley White</strong></em> (the Head of the American Heart Association, <strong><em>AHA</em></strong>) called the rise an epidemic and laid the blame solely at overconsumption of fat (meat, dairy, eggs) in our diet. Using United Nations <em>Food and Agricultural Organization</em> (<em><strong>FAO</strong></em>) data, Keyes in 1953 published <span style="color: #ff0000;">(7)</span> a graph showing a compelling linear correlation between dietary fat consumption and deaths from CHD in six countries (USA, Canada, UK, Italy, Australia &amp; Japan)<b>. </b>But the paper was a piece of egregious scientific finagling. If Keys had used the full data set of 22 countries available from the FAO, there would have been no neat correlation. Before plotting his graph, Keys simply omitted data from countries that were inconvenient to his story <span style="color: #ff0000;">(8)</span>. But criticisms of Key&#8217;s paper came too late. The Dietary Fat = CHD meme had already escaped, like a virus from a Wuhan Lab, and spread around the world. The idea rapidly became near the unanimous scientific opinion of university departments, learned Academies and Government Agencies. Ansel Keys made the cover of <em>Time Magazine</em> in 1961. The income of the AHA soared from $1.5 million in 1949 to $26 million in 1962, and it continued to rise <em><span style="color: #ff0000;">(9)</span></em>. <a href="http://rogermarjoribanks.info/wp-content/uploads/2021/02/Ansel-Keys-Time-cover-1961-cropped.jpg" rel="wp-prettyPhoto[2590]"><img class="aligncenter size-medium wp-image-1225" alt="Ansel Keys Time cover 1961 cropped" src="http://rogermarjoribanks.info/wp-content/uploads/2021/02/Ansel-Keys-Time-cover-1961-cropped-226x300.jpg" width="226" height="300" /></a>                                   <strong><span style="color: #0000ff;"><em>Time Magazine: the bellwether for fashionable ideas.   </em> </span> </strong>                                                                                                                                                                In 1976, the US Committee on Nutrition published a survey that showed 98.9% of &#8220;nutritionary scientists&#8221; supported the dietary fat/CHD connection. The phrases <em>Follow The Science</em>, <em>The Science is Settled, Consensus of Experts </em>and <em>Scientists Say<span style="text-decoration: underline;">,</span>. </em>were used by activists and repeated endlessly by media and politicians (<em>in a different context, </em><em>these slogans are still being used today</em>). The few dissenting scientists (presumably from the 1.1% minority of the survey) were sidelined, cancelled or fired. This was the <em>Mathew Effect</em> in operation. But eventually &#8211; it took 50 years &#8211; heroic clinical trials involving hundreds of thousands of people tracked by surveys over periods of up to 40 years, showed <em>no evidence</em> that dietary fat causes CHD. Major data reviews (meta-analyses) by the <i>Cochrane Collaboration</i> (acknowledged as the gold standard of epidemiological reviews) and others in 2000, 2001, 2004, 2007 and 2012 concluded: <i><strong>“there are no clear effects of dietary fat changes in total cardiovascular events”</strong> </i><span style="color: #ff0000;">(10)</span><i>. </i>The scare was over, good science had driven out the bad, but the harm it caused lives on to this day.  It has been argued that the present-day surge in obesity and Type-2 Diabetes is the direct result of the <em>&#8220;Great Diet Shift&#8221;</em> that took place during the latter part of the 20<sup>th</sup> century, where whole populations in the Western World moved away from meat and dairy to diets high in carbohydrate (bread, pasta, potatoes, rice, sugar). For more information and detail on the great fat scare (lipophobia) of latter half of the 20th century, go to my earlier blog post <a title="Fear Of Fat" href="http://rogermarjoribanks.info/global-warming-great-20th-century-fat-scare/">HERE</a>.</li>
<li>In the early 1980s, <em><strong>Barry Marshall</strong></em> and <em><strong>Robin Warren</strong></em> were medical researchers at the University of Western Australia. They discovered that gastric (or peptic) ulcers are caused by gut infection with the bacterium <i>helicobacter pylori</i> and not, as the medical establishment had believed for over a century, by stress, spicy food, excess stomach acid, smoking, alcohol, whatever &#8211; the only treatment being offered horrendous invasive surgery (which did not actually work). In 1983, Marshall and Warren submitted their findings to the <i>Gastroenterology Society of Australia</i>. It was rejected by their reviewers as among the worst submissions they had received that year. The paper was subsequently published in 1984 by the <i>Lancet</i> (<a href="https://doi:10.1016/S0140-6736(84)91816-6">https://doi:10.1016/S0140-6736(84)91816-6</a> ). The publication was opposed by conventional medicine which held that bacteria could not survive in the acid environment of the stomach. Despairing of a breakthrough, in 1987 Marshall drank a culture of <i>helicobacter pylori</i> that he had obtained from his patients. Within a few days, he was suffering all the unpleasant symptoms of an active gastric ulcer. Marshall then quickly cured himself with a course of antibiotics. This heroic experiment brought Marshall notice and the Marshall and Warren infection theory slow acceptance. Starting in 1994, ten years after the first publication of their results, the pair began to be awarded a stream of scientific honours and prizes, culminating in the <em>Nobel Prize for Medicine</em> in 2005.  But for over 10 years sufferers from gastric ulcers had been denied an available, effective, cheap and non-invasive cure for their condition <span style="color: #ff0000;">[11<a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftn10"><span style="color: #ff0000;">]</span></a></span>.</li>
</ol>
<p>What happened to those experts who for over 400 years peddled, and in many cases enforced, false narratives with unshakeable ex-cathedra authority? When new evidence falsified their ideas, did they recant and apologise? No, the majority did not and took their obsolete theories to their graves. As mathematician/physicist Max Planck (inventor of Quantum Theory) cynically observed in 1921: <em>&#8220;Science progresses one funeral at a time&#8221;. </em></p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/11/The-museum-of-once-fahionable-science-3.jpg" rel="wp-prettyPhoto[2590]"><img class="aligncenter size-medium wp-image-2679" alt="The museum of once fahionable science 3" src="http://rogermarjoribanks.info/wp-content/uploads/2025/11/The-museum-of-once-fahionable-science-3-300x159.jpg" width="300" height="159" /></a></p>
<p style="text-align: center;"><strong><em><span style="color: #0000ff;">The museum of once-fashionable science. </span></em></strong><em><span style="color: #0000ff;">Click for sharper image</span></em></p>
<p>American philosopher George Santayana said in 1905:<em> &#8220;Those who don&#8217;t know the past are condemned to repeat it&#8221;. </em>History should teach us caution, but human beings are vulnerable to prophets of doom and each generation breeds its own false narrative. Where our ancestors were cursed by religious orthodoxy masquerading as knowledge, Social Darwinism masquerading as genetics, lipophobia masquerading as nutritional advice and old wives&#8217; tales masquerading as gastroenterology, today we are cursed by computer-model outputs masquerading as evidence. I speak here of today&#8217;s fashionable scientific study, <em><strong>Climate Catastrophism,</strong></em> which, over the last 40 years, has gained great traction by predicting climate apocalypse if we do not mend our evil ways.</p>
<p>In all these cases, the authority and influence of the science elites were, and are, heavily reinforced by the Mathew Effect.</p>
<p><span style="text-decoration: underline;"><strong>Postscript</strong></span></p>
<p>As an antidote to the general cynical tone of this post, I am pleased to conclude on a more upbeat note. When considering the inertia in the birth and demise of scientific paradigms, one can argue that things are getting better. Bruno in 1600 was tortured then burnt at the stake for his heliocentric beliefs; Galileo in 1643 was merely shown the instruments of torture. It took 60 years for Galton&#8217;s eugenics theory to discredited. It took 50 years for the dietary fat scare to be disproven, but it took only 10 years for Marshall and Warren to disprove the medical dogma on gastric ulcers.</p>
<p><strong><span style="text-decoration: underline;">Footnotes</span></strong></p>
<div>
<div>
<p><em><strong><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftnref1"><span style="color: #ff0000;">[1]</span></a></span> </strong></em>All names in my story of Norman et al. are fictitious.</p>
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<p><em><strong><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftnref3"><span style="color: #ff0000;">[2]</span></a></span></strong></em> 75 years ago, university science departments were not like this. In 1948, physicists Ralph <strong><i>Alpher</i></strong>, George <strong><i>Gamow</i></strong> and Hans <strong><i>Bethe</i></strong> published a paper in the Journal <i>Physics Review</i>. The paper presented the results of Alpher’s PhD Thesis. Bethe (pronounced <i>beta</i> in German) was a friend of Alpher working in another university. Gamow was Alphers’s PhD supervisor. On publication, the name order of the authors was Alpher, Bethe and Gamow – the order of the <i>Greek</i> alphabet (if they had been able to find a credible researcher named Delter no doubt he would have been added too). The paper was by all accounts a serious and important contribution to physics but it is now universally nicknamed the <em>“alpha-beta-gamma paper”</em>. There is a story I found on the internet that Bethe later regretted participating in this deliberate in-joke and told friends he wished he had been named <i>Zacharia</i>.</p>
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<p><em><strong><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftnref5"><span style="color: #ff0000;">[3]</span></a></span></strong></em> I was alerted to the Mathew Effect by reading articles (<i>Natural selection of bad science, Parts I and II</i>) on this subject by John Ridgeway. They were posted in September 2025 on <strong>Judith Curry’s blog</strong>, Climate etc. (<a href="https://judithcurry.com/"><i>judithcurry.com</i></a>).</p>
<p>Few who know this well-known quotation from the New Testament (King James ed.) bother to read the following verses where Mathew provides context. He was actually giving financial advice! As in: <em>Don&#8217;t invest your money unless you are sure of getting art least 10% return</em>. In a previous life, Mathew had been a tax collector, so he knew what he was talking about.</p>
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<p><em><strong><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftnref6"><span style="color: #ff0000;">[4]</span></a></span> </strong></em><i>The Mathew Effect in Science.</i><b> </b> Robert K Merton:1968. <strong><i>Science</i></strong>, Vol 159, No. 3810, pp56-63. <a href="https://repo.library.stonybrook.edu/xmlui/bitstream/handle/11401/8044/mertonscience1968.pdf?sequence=1&amp;isAllowed=y">https://repo.library.stonybrook.edu/xmlui/bitstream/handle/11401/8044/mertonscience1968.pdf?sequence=1&amp;isAllowed=y</a> <span style="color: #000000;"> Merton</span> bases much of his paper (which he acknowledges) on a 1965 thesis by one of his PhD students, Ann Barrowclough, but she was not included as a co-author.</p>
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<p><em><strong><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftnref7"><span style="color: #ff0000;">[5]</span></a></span></strong></em> Merton at this point could, and should, have added to his list – <b><i>“and money”.</i></b></p>
<p><strong><span style="color: #ff0000;"><em>(6)</em></span></strong> Copernicus himself escaped the attention of the Inquisition by dying in <em>1543</em> while his book <em>De Revolutionibus Orbium Coelestium</em> was still in the hands of his Italian publisher. The publisher escaped the attention of the Inquisition by adding a frontispiece to the book explaining that it was really just an ingenious mathematical exercise that made no claim to represent reality.</p>
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<p><span style="color: #ff0000;"><em><strong>(7)</strong></em></span> Keys A. 1953. <i>Artherosclerosis – a problem in newer public health</i>. <strong>J. Mt Sinai Hospita</strong>l 20, 118-139</p>
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<p><em><strong><span style="color: #ff0000;">(8)</span></strong></em> Harvey Levenstein, 2012. <em>Fear of Food: A History of Why We Worry About What We Eat</em>. <strong>University of Chicago Press</strong></p>
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<p><em><strong><span style="color: #ff0000;">(9)</span></strong></em> For a critique of the Keys’ 1953 paper, see Yeryushalmy and Hilleboe. 1956. <strong><i>NY State J Medicine</i></strong>, 1956 (51) pp 118-139.</p>
<p><em><strong><span style="color: #ff0000;">(10)</span></strong></em> Hooper L et al. 2012: <em>Reduced or modified fat for preventing cardiovascular disease</em>. <strong>Cochran Library</strong>: 2012 (5), published by John Wiley.</p>
<p><em><strong><span style="color: #ff0000;"><a title="" href="https://d.docs.live.net/2f5da36964e08837/Desktop/The%20Mathew%20Effect.docx#_ftnref10"><span style="color: #ff0000;">[11]</span></a></span></strong></em> I know all this because my wife was a life-long sufferer. She was cured by a course of antibiotics in the late 1990s.</p>
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<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/mathew-effect-problems-science/">The Mathew Effect, and other Problems of Science</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>Climate change explained in three graphs</title>
		<link>https://rogermarjoribanks.info/ice-age-cometh-climate-change-explained-three-graphs/</link>
		<comments>https://rogermarjoribanks.info/ice-age-cometh-climate-change-explained-three-graphs/#comments</comments>
		<pubDate>Thu, 02 Jan 2025 03:01:09 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
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		<description><![CDATA[<p>Climate change explained in three graphs (1) So, geologists observe, a cycle Hath smaller cycles that on them prey And these have yet smaller ones to bite &#8216;em And so proceed ad infinitem Thus, every Era in its kind Repeats all those that come behind  RM (after [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/ice-age-cometh-climate-change-explained-three-graphs/">Climate change explained in three graphs</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p><b>Climate change explained in three graphs </b><em>(1)</em><b><span style="color: #0000ff;"><a title="" href="file:///C:/Users/marje/OneDrive/Documents/BLOG%20POSTS/THE%20ICE%20AGE%20COMETH/The%20Ice%20Age%20Cometh%20text%20only.docx#_ftn1"><span style="color: #0000ff;"><b><br />
</b></span></a></span></b><b></b></p>
<p style="text-align: center;"><span style="color: #3366ff;"><em><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/01/Radio-Times-Cover-Nov-1974.png" rel="wp-prettyPhoto[2313]"><span style="color: #3366ff;">S</span></a>o, geologists observe, a cycle</em></span></p>
<p style="text-align: center;"><span style="color: #3366ff;"><em>Hath smaller cycles that on them prey</em></span></p>
<p style="text-align: center;"><span style="color: #3366ff;"><em>And these have yet smaller ones to bite &#8216;em</em></span></p>
<p style="text-align: center;"><span style="color: #3366ff;"><em>And so proceed ad infinitem</em></span></p>
<p style="text-align: center;"><span style="color: #3366ff;"><em>Thus, every Era in its kind</em></span></p>
<p style="text-align: center;"><span style="color: #3366ff;"><em>Repeats all those that come behind </em></span></p>
<p style="text-align: center;"><em>RM (after Jonathon Swift, 1733)</em></p>
<p style="text-align: left;"><strong>The Big Picture</strong></p>
<p style="text-align: left;"><strong></strong>An Ice Age is a significant period of time (tens of millions of years) when permanent ice exists at <em>both</em> poles. In the Earth&#8217;s <em>4,600,000,000</em>-year-long history (<em>4.6Ga</em>) we have evidence for at least 7 Ice Ages, but there were probably more. Each lasted around 20-50 million years and together make up <em>4-5%</em> of geological time. Ice Ages are not regularly spaced in time, and they show no apparent correlation with major tectonic or volcanic events or atmospheric <em>CO2</em> levels.</p>
<p style="text-align: left;">What caused them?  It is likely that they were initiated by external astronomical events, but their duration and intensity controlled by earth-centric forces, such as the distribution of continents.  Speculative theories abound but we just don&#8217;t know.</p>
<p style="text-align: left;">The last of the Ice Ages, known to geologists as the <em><strong>Pleistocene Ice Age </strong></em>or<strong></strong><em><strong> Pleistocene Epoch</strong></em>, began around <em>2.6</em> million years ago. We live within a subdivision (I call it a Stage) of the Pleistocene called the <em><strong>Holocene</strong> (2) </em>- a period of relative warmth. The Holocene is an interglacial and it began, rather abruptly, around <em>12,000</em> years ago (<em>12Ka</em>).</p>
<p style="text-align: left;">The Holocene itself is one of a series of at least <em>45</em> similar brief partial retreats of ice within the Pleistocene, each of which lasted for <em>5-15Ka</em>. As you can see from Figure <em>2</em>, the Interglacial that immediately preceded the Holocene is called the <em><strong>Eemian. </strong></em>The Eemian lasted for around <em>15Ka</em> and reached its maximum warmth (much hotter than today) around <em>120Ka ago</em>. The Interglacial <em>before</em> the Eemian called is called the <em><strong>La-Bouchet Interglacial, i</strong></em>t lasted for <em>10Ka</em> with peak temperatures around <em>220Ka</em>. Before La Bouchet there was the <em><strong>Purfleet Interglacial</strong></em> with maximum warmth peaking around <em>320Ka</em> (but note that these last three interglacials have been given different names in indifferent parts of the world where they have been studied).</p>
<p style="text-align: center;"><span style="text-decoration: underline;"><span style="color: #0000ff; text-decoration: underline;"><em><em><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/01/360000-Years-of-Climate-Change-from-Vostoc-Ice-Cores.png" rel="wp-prettyPhoto[2313]"><span style="color: #0000ff; text-decoration: underline;">We live in an Ice Age</span></a></em></em></span><span style="color: #0000ff; text-decoration: underline;"><em> called the Pleistocene. </em></span><em><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/01/360000-Years-of-Climate-Change-from-Vostoc-Ice-Cores.png" rel="wp-prettyPhoto[2313]"><span style="color: #0000ff; text-decoration: underline;">We do not know how long the Pleistocene will last, but on the evidence of previous Ice Ages, it probably has many tens of millions of years to run. We do not know how long the Holocene Interglacial will last but on the evidence of previous interglacials within the Pleistocene, the return of  ice sheets to mid- and high-latitude land areas cannot be long delayed. </span></a></em></span></p>
<p style="text-align: left;"><strong>A Deep Dive into Deep Time</strong></p>
<p>Earth&#8217;s history is divided into four grand and vast periods of time called Eons. These Eons are then subdivided hierarchically into increasingly shorter divisions known as Eras, Periods, Epochs and Stages. Using geologist&#8217;s shorthand, where <em><strong>Ka</strong></em> is one thousand years: <strong><em>Ma</em></strong><em> is</em> 1 million years and <strong><em>Ga </em></strong>is 1 billion years, the Eons are:</p>
<p>the <strong><span style="color: #0000ff;">PHANEROZOIC</span></strong> (<em>0 to 543Ma).</em></p>
<p><em></em> the <strong><span style="color: #0000ff;">PROTEROZOIC</span></strong> (<em>543Ma-2.5Ga).</em></p>
<p>the <span style="color: #0000ff;"><strong>ARCHAEAN</strong></span> (<em>2.5Ga-4Ga</em>) and..</p>
<p>the <strong><span style="color: #0000ff;">HADEAN</span></strong> (<em>4Ga-4.6Ga).</em></p>
<p>With our short life spans and even shorter memories we have trouble comprehending these gulfs of time. This can lead us to overestimate the significance of the age in which we live. It is a form of human conceit and hubris.</p>
<p>It may help to realize that, on comparative geological/human time scales, the Hadean Eon commenced 20 years ago and the Phanerozoic <em>6</em> months ago. Eight days ago, towards the end of the Phanerozoic in an Era called the Mesozoic, dinosaurs roamed the land, sea and air and appeared masters of their universe (then the meteor struck). An Ice Age called the <strong><em>Pleistocene</em></strong> Epoch began around <em>20</em> hours ago. The evolution of our genus Homo from ape ancestors is a Pleistocene story. Five minutes ago, during a brief Stage of ice retreat and relative warmth within the Pleistocene called the <em><strong>Holocene</strong></em>, an explosion of human innovation enabled our civilisation to take off and thrive.</p>
<p>The lifetime experience of a single human being comes and goes in less than a second. <em>Or like the snow that falls in the river, a moment white then gone forever.</em></p>
<p><em></em>Such a timetable should teach us humility.</p>
<p><b>Climate Change Over the Past <em>540</em> million Years (the Phanerozoic Eon)</b></p>
<p>The Phanerozoic began around <em>540</em> Ma ago. Its start is defined by an &#8220;explosion&#8221; of complex new life forms which, as the Eon advanced, evolved to spread from the oceans into every ecological niche on land, sea and air. If we exclude the ice ages, average global temperatures during the Phanerozoic were much higher than today, as were the concentrations of oxygen and <em>CO2</em> in the atmosphere. Warmth, <em>CO2</em> and oxygen are essential enablers and drivers of evolution.</p>
<p><img alt="" 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" /></p>
<p style="text-align: center;"><span style="color: #0000ff;"><b><i>Figure 1:</i></b><i> 543Ma (million years) of Climate Change. The horizontal axis shows millions of years before present. On the vertical axis, temperatures are estimated from rock proxies. Average temperature during these 540Ma was 20°C, but range from 28° to minus 12° (In <b>2016</b> it was 14°). <b>PETM</b>=Paleocene-Eocene Thermal Maximum (55.8Ma); <b>EEOC</b>=Early Eocene Climate Optimum (42Ma); <b>MECO</b>=Mid-Eocene Climate Optimum (15-30Ma); <b>EOT</b>=Eocene-Oligocene Transition (40-33Ma); <b>MMCO</b>=Mid-Miocene Climate Optimum (15-13Ma); <b>LGM</b>-Last Glacial Maximum (21Ka); <b>PAW</b>= Post-Anthropogenic Warming (a projected future temperature from IPCC worst-case computer models). White stars indicate rapid cooling events: black stars rapid warming events. </i></span><span style="color: #0000ff;"><i><span style="text-decoration: underline;">Reference</span></i><i>: Christopher R Scotese, 2016 (Northwestern University) &#8211; Phanerozoic Temperature Curve. Palaeomap Project, Evanston II.</i></span></p>
<p>Three Ice Ages (Scotese labels them Icehouses) are apparent on the graph. The most recent of these is called The Pleistocene Ice Age and it began 2.6 Ma ago. The Pleistocene was preceded by 60 million years of slow cooling from the peak Hothouse conditions of the Late Cretaceous Period. The evolution of our species from arboreal primates began in the Pleistocene.</p>
<p>No one knows how long the Pleistocene will last but a comparison with previous Ice Ages suggests it still has tens of millions of years to go.</p>
<p><b>Climate Change over the Past <em>543,000</em> Years (the Latter Part of the Pleistocene)</b></p>
<p><a href="http://rogermarjoribanks.info/wp-content/uploads/2024/12/450000-yrs-of-Climate-Change-in-Antartica.jpg" rel="wp-prettyPhoto[2313]"><img class="aligncenter size-medium wp-image-2309" alt="450000 yrs of Climate Change in Antartica" src="http://rogermarjoribanks.info/wp-content/uploads/2024/12/450000-yrs-of-Climate-Change-in-Antartica-300x188.jpg" width="300" height="188" /></a></p>
<p style="text-align: center;"><span style="color: #0000ff;"><b><i>Figure 2</i></b><i>: <i>The graph covers the period from 540 thousand years ago (<i>540Ka) </i>to present &#8211; the last 20% of the Pleistocene Ice Age. It shows air temperature</i></i> (<strong>blue line</strong>)<i><i> and atmospheric CO2 concentration (<strong>red line</strong>) above the Antarctic continent. The data comes from measurement of air bubbles trapped in ancient ice which has been recovered by means of deep drilling.</i><i><i> </i></i></i><i><i>I</i>ce cores provide our best calibrated proxy data and offer around 20-year resolution. That data is broadly consistent with results from other types of proxy data from around the globe. </i><i><i>Note: CO2 concentrations show good correlation with air temperature, but their highs and lows occur 500-1000 years <strong>after</strong> the corresponding peaks and troughs of temperature. This suggests that temperature controls CO2 with a multi-century lag, </i></i><em>not the other way around.</em></span></p>
<p>During the Pleistocene, glaciers repeatedly advanced south and north from the poles, covering land and sea in mid to high-latitude areas with kilometer-thick ice, sculpting the earth beneath. Sea levels rose and fell by more than 100 meters. As a result, some species of plants and animals became extinct and new species (including ours) evolved. The habitats of almost all were widely redistributed. Again, and again and again.</p>
<p>If we bore down into the Pleistocene, we see a pattern of at least <em>45</em> advances and retreats of the ice. In the Early Pleistocene, the temperature peaks (interglacials) were regularly spaced at around <em>41Ka, </em>but from around <em>1Ma</em> the temperature peaks slowed to cycles at around <em>100 Ka. </em>Note that the temperatures of these interglacial interludes, even at their peak, were much lower than what been normal for most of the Phanerozoic. The change from 41Ka cycles to 100Ka cycles is known as the <em>Mid-Peistocene Transition</em>. The longer <em>100Ka</em> cycles are called <em><strong>Dansgaard-Oeschger Cycles</strong></em> after the two Danish scientists who first defined them. Figure 2 shows the last five of these D-O cycles.</p>
<p>It is widely accepted that the <em>41Ka</em> and <em>100Ka</em> cycles were caused by minor variations in the amount of solar radiation (insolation) reaching the earth as a result of cyclical variations in the earth&#8217;s orbit around the sun (known as eccentricity) combined with cyclical changes in the obliquity of the earth&#8217;s rotational axis relative to its the orbital plane. The two cycles are independent of each other. These astronomical events are called <strong><em>Milankovic Cycles </em></strong>after the Serbian mathematician/astronomer <em>Milutin Milankovic</em> who first defined them in <em>1914</em>.</p>
<p>To summarise: we live in the <em><strong>Holocene</strong></em>, a Stage of the <em><strong>Pleistocene Ice Age</strong></em>. The Holocene is one of dozens of geologically-brief Pleistocene interglacials. Although the Holocene has overarching significance for the development of human civilisation, it has no particular geological significance. Any other point of view is human conceit <em>(see footnote 2)</em>.</p>
<p style="text-align: left;"><em>During the Eemian Interglacial elephant and hippopotami gamboled on mud flats of the River Thames. They retreated south when temperatures plummeted but, around 100,000 years later with the arrival of the Holocene, another species of large African mammal gamboled once again on the Thames.</em></p>
<p><b>Climate Change over the Past <em>12</em> thousand Years (the Holocene Stage of the Pleistocene Epoch </b><em>(2)<strong>)</strong></em></p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Greenland-and-Macassar-Straight-Temps-10000C-to-present.png" rel="wp-prettyPhoto[2313]"><img class="aligncenter size-medium wp-image-2864" alt="Greenland and Macassar Straight Temps 10,000C to present" src="http://rogermarjoribanks.info/wp-content/uploads/2026/02/Greenland-and-Macassar-Straight-Temps-10000C-to-present-300x155.png" width="300" height="155" /></a></p>
<p style="text-align: left;"><span style="color: #0000ff;"><i>Figure 3:</i><i> Air and sea temperatures <i>over the past 12,000 years </i>measured from ice core data from Greenland and sea-floor sediment data from the Eastern Pacific. Greenland ice core data is from Vinther et al 2009: (<a href="https://www.nature.com/articles/nature08355">https://www.nature.com/articles/nature08355</a>). Macassar Strait sediment data is from Rosenthal et al 2013: (<a href="http://science.sciencemag.org/content/342/6158/617">http://science.sciencemag.org/content/342/6158/617</a>). C<em>ompilation of the two data sets was done by Andy May. The correlation between two regions 9,000 km apart, using two different proxy methods, is compelling.</em></i></span></p>
<p style="text-align: left;"><span style="color: #0000ff;"><i> Note the very steep initial rise in Holocene temperatures to a maximum around 6-9000 years before present (known as <strong>The Holocene Climate Optimum</strong>) followed by a slow and gradual decline to the deep trough in temperatures from around 200 to 800 years before present (known as <strong>The </strong></i><em><strong>Little Ice Age</strong>)</em>. <em>The upward temperature spike at extreme right is called the <strong>Modern Warm Period</strong> and it began around 200 years ago. It is only &#8220;warm&#8221; in comparison the preceding neo-glacial conditions. The graph shows that short-term temperature spikes like this are not unprecedented in the Holocene.<i></i></em></span></p>
<p>As you can see by comparison of figures <em>2</em> and<em> 3</em>, all the interglacials of the <em><strong>Pleistocene</strong></em> for which we have good data followed a similar pattern – a rapid <i>8-10° C</i> rise in air temperature over a just a few decades, followed by a slow fall over the succeeding millennia. The relentless fall of global temperatures from the <strong><em>Holocene Climate Optimum</em></strong> matches this pattern and is an ominous pointer towards the next cyclical advance in the ice.</p>
<p style="text-align: left;"><b style="text-align: left;">Will we survive the next ice advance?</b></p>
<p><b> </b>The Modern Warming Trend (which began around <em>200</em> years ago – a geological microsecond)- gives faint hope of a delay in the inexorable return of the glaciers. But when that happens, be it in <em>100-, 500- or 1000+ </em>years’ time, as a species we will surely survive. After all, with lesser technology, we survived the last advance of the ice. But will our civilisation?</p>
<p>Our few descendants (as they shiver before a fire in their caves or trudge through the snow in their furs) will look back with puzzlement on the Global Warming concerns of their <em>21st</em> Century ancestors (3).</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/01/The-Ice-Age-Cometh.jpg" rel="wp-prettyPhoto[2313]"><img class="aligncenter size-medium wp-image-2359" alt="The Ice Age Cometh" src="http://rogermarjoribanks.info/wp-content/uploads/2025/01/The-Ice-Age-Cometh-300x212.jpg" width="300" height="212" /></a></p>
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<p><span style="text-decoration: underline;"><strong>Footnotes</strong></span></p>
<p><em>(1) The average global temperature of the lower atmosphere &#8211; known as </em><em>the <strong>Troposphere</strong> &#8211; where all weather is generated &#8211; is the most fundamental single measure of global climate. The three graphs I present seek to show the change in lower troposphere temperature over increasingly longer periods of geological time as we look back from the present day. The graphs summarize the best and most up to date that I can locate, but their detail will inevitably be modified as knowledge advances. Note that the further back in time, the greater the uncertainty and the coarser the resolution.  It should also be noted that global trends may be amplified or smoothed by regional factors.</em></p>
<p><em>(2) In this post I have treated the Holocene as a brief interglacial or Stage (Stadia?) within the Pleistocene. <em>Knowledgeable readers will notice that in this I do not follow the official subdivisions of Earth&#8217;s stratigraphy set out by the International Commission on Stratigraphy (ICS). I make no apologies for that. I address this issue in a separate post (see <a title="The Happy Holocene" href="http://rogermarjoribanks.info/happy-holocene/">The Happy Holocene</a>)<br />
</em></em></p>
<p>(3) <em>I explore the topic of fashionable science memes in more detail <span style="color: #0000ff;"><a title="Say not the struggle naught availeth" href="http://rogermarjoribanks.info/2025-rolls-2026/"><span style="color: #0000ff;">HERE</span></a></span>.</em></p>
<p><em>Click for higher resolution images.</em></p>
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<p><a title="" href="file:///C:/Users/marje/OneDrive/Documents/BLOG%20POSTS/THE%20ICE%20AGE%20COMETH/The%20Ice%20Age%20Cometh%20text%20only.docx#_ftnref2"><i><b> </b></i></a></p>
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		<title>The ninety seven percent solution</title>
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		<pubDate>Sun, 05 Dec 2021 02:33:13 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
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		<description><![CDATA[<p>The Problem Climate Change (CC) dominates today’s environmental concerns. We are daily bombarded with the message that it will lead to future catastrophe for humanity, if not for the planet. Human emissions of greenhouse gasses are the primary cause and only drastic societal change will enable us [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/ninety-seven-percent-solution/">The ninety seven percent solution</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p style="text-align: left;" align="center"><strong>The Problem</strong></p>
<p>Climate Change (CC) dominates today’s environmental concerns. We are daily bombarded with the message that it will lead to future catastrophe for humanity, if not for the planet. Human emissions of greenhouse gasses are the primary cause and only drastic societal change will enable us to avoid our fate. Under its earlier and more specific title of Catastrophic Anthropogenic Global Warming (or CAGW), the meme grew from small beginnings in the 1980s to progressively capture scientific institutions, mainstream media, politicians and finally &#8211; the last but one bastion &#8211; captains of finance and industry. The phrase is overworked these days, but I quote it here because of its appositeness: a perfect example the long march of left activists through the institutions: subversion from within.</p>
<p>But opinion poll after opinion poll shows that the public, by and large, faced by the immediate problems of life, place the perceived threat of future climate disaster low on their list of priorities (see <a href="https://www.ipsos.com/sites/default/files/ct/news/documents/2022-12/Obs%27COP%202022%20-%20Summary%20Report.pdf">September 2022 IPSOS Poll</a>).</p>
<p>The problem for CAGW proponents therefore is how to get the public to abandon their apathy and accept their prescriptions of radical change in lifestyles as the only cure for the predicted disasters. The grit in the shoe of those who see a looming existential crisis is that there are a substantial number of scientists who reject the idea that human activities are the sole or even the dominant drivers of climate change, or that the observed mild warming and increase of atmospheric CO2 of the last 160 years will be other than net beneficial for humanity. These scientists may be mistaken in this view, but they are highly qualified and their credentials impeccable.<a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftn1">[1]</a>: their knowledge and expertise demand a hearing in the climate debate. But the alarmists don’t want debate, they know that debate would only expose the uncertain and shaky foundations of their own entrenched belief and weaken their message. They want to shut the sceptics down, to demonise and cancel them. They use the argument that the sceptical scientists are a tiny minority of deniers who can, and should, be ignored. But “tiny minority” is a vague term. How inconsequential are these “deniers”? This is science, dammit. We need a number to drive the point home.</p>
<p>The underlying thinking seems to be that scientific truth is determined by a show of hands (see my blog post: <a title="The purpose of science is to seek truth, not proclaim it" href="http://rogermarjoribanks.info/fact-truth-scientific-method-2/">The purpose of science is to seek truth, not proclaim it</a>)</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2021/12/SCIENCIA-5.jpg" rel="wp-prettyPhoto[1662]"><img class="aligncenter size-medium wp-image-1660" alt="SCIENCIA 5" src="http://rogermarjoribanks.info/wp-content/uploads/2021/12/SCIENCIA-5-226x300.jpg" width="226" height="300" /></a></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;THE SCIENCE&#8221; versus THE DOUBTERS</em></span></p>
<p><strong>The Solution</strong></p>
<p>One of the first attempts by the champions of CAGW to count the votes on their side was made in a 2004 paper (<a title="The scientific consensus on climate change" href="http://www.science.org/doi/10.1126/science.1103618" target="_blank">LINK</a>) in <em>Science</em> by Naomi Oreskes. Specifically, she wanted to find how many published scientists agreed with the Intergovernmental Panel on Climate Change (IPCC) statement that read at that time “<em>most</em> of the observed warming in the last 50 years is <em>likely</em> to have been due to the increase in greenhouse gas concentrations.” (my italics).<i> </i>Reviewing the abstracts of 928 peer-reviewed climate papers published between 1993 and 2003, Oreskes found that 75% of them “explicitly or implicitly” endorsed the IPCC position. As implicit endorsement, Oreskes included papers on mitigation, methodology or paleoclimatology which she admitted took no position whatsoever on the role or extent of human activities in driving the recent warming trend. The 25% who did not make the cut presumably “explicitly or implicitly” rejected the IPCC statement, which they might well have done because of the implications of the two words italicised in the quote above. Oreskes does not seem to have considered that there are many scientists (myself included) who accept that greenhouse gasses do have a warming influence on climate but only to a modest amount which evidence suggests is, and for the foreseeable future will be, net beneficial. Oreskes’ survey therefore did not prove anything much, except that at least 75% of scientists believe that greenhouse gasses are real and operate as their name implies to some undefined amount.</p>
<p>To her credit, Oreskes concluded her paper with this disclaimer, which I heartily endorse: “The scientific consensus might of course be wrong. If the history of science teaches us anything, it is humility, and no one can be faulted for failing to act on what is not known.”</p>
<p>A few years later (2009), in a paper published in EOS, the newsletter of the American Geophysical Union (<a href="http://doi.org/10.1029/2009EO030002" target="_blank">LINK</a>), Peter Doran and Maggie Kendal Zimmerman claimed to quantify the scientific acceptance of the statement that “human activities are the major cause of warming”. Doran and Zimmerman sent a &#8220;2-minute&#8221; on-line survey to 10,257 North American Scientists of whom 3146 responded. Of these, 90% answered yes to the question “<em>have</em> <i>temperatures risen since the 1800s”</i>. On the second question <em>“has</em> <i>human activity had a significant role in temperature rise”, </i>82% agreed (but only 64% of meteorologists and 47% of Economic Geologists). Since the authors of the paper did not define “significant’, the survey did not at that stage prove anything very much, except that around 80% &#8211; 90% of NA Scientists believe that greenhouse gasses are real and do what it says on their label<a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftn2">[2]</a>. But Doran and Zimmerman realised that they had cast their net too widely (they had to get rid of these pesky geologists and meteorologists).  Based on a personal assessment of which responders were &#8220;the most specialised and knowledgeable with respect to climate change&#8221;, they selected a subset of  just 77. Of these, 75 had answered yes to the two questions above. Seventy-five out of seventy-seven is 97%.  The &#8220;97% of scientists&#8221; label, attached to the mission statement: &#8220;human activities are the major cause of warming&#8221;, was what almost all took away from Doran and Zimmerman&#8217;s widely reported survey.</p>
<p>In 2013, John Cook (and numerous co-authors), writing in <em>Environmental Research L</em>e<i>tters </i>(<a href="http://doi.org/10.1088/1748-9326/8/2/024024">LINK</a>), described the results of a survey which reproduced Doran&#8217;s 97% number. They made use of a team of volunteer “citizen scientists”<a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftn3">[3]</a> to assess the abstracts of 11,944 papers on Climate Change topics published between 1991 and 2011. The stated aim was to determine the percentage of papers that supported the supposed consensus view of Climate Change, a view defined as “humans are causing Global Warming”. The simple words: &#8220;are causing&#8221; were carefully chosen (see footnote 4). To most people these words would imply (as intended) a sole, or at the very least, majority cause, but they are sufficiently ambiguous for that meaning to be deniable.</p>
<p>Cook &amp; Co were more explicit and unambiguous on the purpose of their survey, stating that: <i>“The public perception of a scientific consensus on AGW is a necessary element in public support for climate policy&#8221;</i><em><strong><span style="color: #0000ff;">.</span></strong></em>  Not just a search for truth then, but a search for a weapon to be used to advance a social agenda. And behold! -they came up with a figure of 97.1% <a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftn4">[5]</a> &#8211; a mighty weapon indeed for the Climate Warriors.</p>
<p><span style="color: #0000ff;"><em>Wow!  Citizen scientists!  12,000 peer-reviewed papers! Overwhelming consensus! <em> 97.1% of scientists agree! Human beings are causing dangerous climate change! Proof!</em></em></span></p>
<p>The 97% figure was subsequently much quoted in climate polemics by politicians, journalists and bloggers. A take-home gift for the self-styled “fact’ checkers which today infest all forms of media (see my blog post <a title="The fashion for fact checking" href="http://rogermarjoribanks.info/quis-custodiet-ipsos-custodes-guards-guardians/">here</a>). I would be surprised if any of these people ever actually read the detail of the Cook and Co paper: most likely only the accompanying media release and even that filtered second-hand through the lens of a MSM science reporter. The nod towards humility expressed by Naomi Oreskes ten years before was conspicuously lacking.</p>
<p><strong>And It Worked!</strong></p>
<p>And so the ripples of the narrative spread outwards, from press release to journalist to activist blog to Twittersphere: losing on its way- like Chinese whispers &#8211; almost all trace of original meaning, until it finally reached the Politicians in the form of processed nuggets of falsehood bearing the imprimatur: &#8220;scientists say&#8221;.</p>
<p><span style="color: #0000ff;"><span style="color: #000000;">On May 16, 2013, President <strong>Barack Obama</strong> tweeted to his 31.5 million followers:</span> </span></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;97% of scientists agree that climate change is real, man-made and dangerous&#8221;. </em></span></p>
<p><span style="color: #0000ff;"><span style="color: #000000;">On 19th May, 2014, US Secretary of State <strong>John Kerry</strong> (now President Biden&#8217;s <em>Special Envoy on Climate</em>), in a speech to students at Boston College said:</span></span></p>
<p style="text-align: center;"><span style="color: #0000ff;"> <em><span style="color: #0000ff;">&#8220;And let there be no doubt in anybody&#8217;s mind that the science is absolutely certain&#8230;97 percent of climate scientists have confirmed that climate change is happening, and that human activity is responsible&#8230;(climate) will change dramatically for the worse.&#8221;</span></em></span></p>
<p><span style="color: #000000;"> </span><span style="color: #0000ff;"><span style="color: #000000;">On 30<em> </em>November 2015, then UK Prime Minister <strong>David Cameron</strong>, in a widely broadcast speech to that year&#8217;s UN Climate Conference in Paris (COP 21), declared that:</span> </span></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;97% of scientists the world over have said the climate change is urgent and man-made and must be addressed&#8221;.</em></span></p>
<p>Are the leaders of great democracies really so stupid and easily fooled? Maybe. Maybe not. But one thing is certain &#8211; they think you are.</p>
<p><strong>The Pushback</strong></p>
<p>But by 2015, David Legates and several co-authors had already published, in the journal <i>Science and Education,</i> a devastating critique of the Cook paper (<a href="http://doi.org/10.1007/s11191-013-9647-9" target="_blank">LINK</a>). After re-analyzing Cook’s own supporting data, the Legates team showed that, of the 11,944 scientific papers examined by the Cook team, <b><i>only 41 explicitly stated or even implied an agreement with the statement that humans were responsible for the greater part of present-day climate change</i></b>. 41 out of 11,944 is  0.3%.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2022/12/Legates-Sumary-John-Cook-data.jpg" rel="wp-prettyPhoto[1662]"><img class="aligncenter size-medium wp-image-1850" alt="Legates Sumary John Cook data" src="http://rogermarjoribanks.info/wp-content/uploads/2022/12/Legates-Sumary-John-Cook-data-300x200.jpg" width="300" height="200" /></a><span style="color: #0000ff;"><em><span style="color: #0000ff;">2015 re-analysis by David Legates and his co-authors of raw data taken from the Cook et al 2013 paper.</span></em></span></p>
<p>It takes some degree of chutzpa, aided by the corrupt state of current climate science, to escalate a figure of 0.3% to 97% and then get it published in a peer-reviewed journal. How did Cook and his mates manage this? By assessing the 11,944 abstracts, not on whether they explicitly supported a majority role for humans in causing present day Climate Change, but on lesser criteria, such as: do the author(s) agree that global temperatures are rising? do the author(s) agree that that CO2 has a positive forcing effect on global temperatures? is carbon sequestration important for mitigating Climate Change?  Then, when the number of ticks on these criteria had added up to whatever number was considered to be sufficiently overwhelming, they publish and obfuscate, knowing that no one who matters will ever read the detail of the paper anyway. It was the same pea-and-thimble trick (show, then hide, then switch) previously employed by Oreskes, Doran and Zimmerman.</p>
<p>Since the Legates et al paper, numerous other critiques have been published which comprehensively, and I believe convincingly, debunk the Oreskes, Doran and Cook research. Here are just two, of contrasting style, by Australian geologist Emeritus Professor Ian Plimer (<a title="97 percent of scientists agree on nothing" href="http://www.netzerowatch.com/ian-plimer-97-of-scientists-agree-on-nothing" target="_blank">LINK</a>) and by Climate Change Economist at the Vriej Universiteit (Netherlands) and University of East Anglia, Professor Richard Tol (<a href="http://doi.org/10.1088/1748-9326/11/4/048001" target="_blank">LINK</a>)</p>
<p><strong>My Opinion</strong></p>
<p>The consensus figures of Oreskes, Doran and Cook were an input <em><b>to</b></em>, rather than an output <em><b>of</b></em><b>,</b> their survey designs. In the case of John Cook, there can be absolutely no doubt about that conclusion, as his own private emails demonstrate <strong><span style="color: #0000ff;">(4)</span></strong>.</p>
<p>But why these absurdly precise figures of 97% &#8211; 97.1 %?</p>
<p>The researchers were aware that, had they come up with a figure of 100% consensus, nobody would have believed them. If they had only reached, say, 93%, then they would not have met the accepted criteria of 95% for statistical significance (or <em>p=0.05</em>: the infamous &#8220;wee pee&#8221;). Ninety seven percent was therefore &#8220;just right&#8221; &#8211; the Goldilocks number.</p>
<p><b>The ninety seven percent solution </b>on how to diminish and dismiss the doubters.</p>
<p>With their finding that only 3% of climate scientists disagreed with the alarmist position, the outlier could be characterized as that handful of deranged crackpots who inevitably get included in even the best of survey designs. Easily dismissed. Mere statistical noise. If, however, the number of sceptical scientists is around 30% (and I suspect the number is much higher, but the figure will suffice for this hypothetical), then these scientists outside the lager could not be so easily demonised and cancelled, and their arguments would have to be taken more seriously.</p>
<p><strong>Last Word</strong></p>
<p>But don’t take my word for it. I have provided the references and links, read the papers for yourself. Make your own judgement.</p>
<p><strong>                                                                                            ***************</strong></p>
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<p><strong>Footnotes</strong></p>
<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftnref1"><i><b>[1]</b></i></a><i>  A full list of scientists skeptical of the current Catastrophic Anthropogenic Global Warming meme would run to tens of thousands. Here is a very small subset of them chosen for their outstanding </i><i>qualifications and expertise in the various disciplines of Climate Change Science. In no particular order&#8230;</i></p>
<p><i> </i><i><strong>John Christie</strong>, Professor of Atmospheric Science and Director of Earth Systems Science at the University of Alabama, Huntsville; <strong>Richard Lindtzen</strong>, former Alfred P Sloan Professor of Meteorology at Massachusetts Institute of Technology; <strong>Willi Soon</strong>, Researcher at the Solar and Stellar Physics Division at the Harvard-Smithsonian Centre for Astrophysics; <strong>Sallie Baulinas</strong>, former Researcher  at the Harvard-Smithsonian Centre for Astrophysics; <strong>William Happer</strong>, Cyrus Fogg Brackett Professor of Physics, Princeton University; the late <strong>Freeman Dyson</strong>, Professor Emeritus Physics at Princeton University; <strong>Intergovernmental Panel on Climate Change (IPCC)</strong>, TAR, 2001: &#8220;The climate system is a coupled non-linear chaotic system therefore the long-term prediction of future climate states is not possible&#8221;; <strong>William M Briggs</strong>, atmospheric physicist and statistician, Adjunct Professor at Cornell University; <strong>Judith Curry</strong>, atmospheric physicist, former Chair of the School of Earth and Atmospheric Sciences at Georgia Institute of Technology; <strong>Ian Plimer</strong>, Professor Emeritus of Earth Sciences at the University of Melbourne; the late Professor <strong>Robert M Carter</strong>, marine sedimentologist, former Head of Earth Sciences at James Cook University (harassed into early retirement); <strong>Peter Ridd</strong>, former Professor of <i>Marine Geophysics </i>at James Cook University (sacked for his scientific opinions); <strong>Nir Shaviv</strong>,  Professor of Physics at the University of Jerusalem; Professor <strong>Habibullo Abdussamatov</strong>, physicist,  Head of space research, Pulkovo Observatory, St Petersburg; <strong>William Nordhaus</strong>, Economist and Nobel Laureate (2018); Professor <strong>Leif Svaalbard</strong>, astro-phyicist, Universities of Stanford and Copenhagen; <strong>Kary Mullis</strong>, Nobel Laureate in Chemistry (1993); <strong>Robert Lauchlin</strong>, Professor of Applied Physics, Stanford University, Nobel Laureate (1998); <strong>Richard Tol</strong>, Professor of the Economics of Climate Change at Vriej Universiteit, Amsterdam and Lead Author for IPCC 5TH Assessment Report; <strong>Ryan Maue</strong>, Chief Scientist at NASA’s National Oceanic and Atmospheric Administration; Professor <strong>Nicola Scafetta,</strong> physicist, Department of Earth Sciences, Environment &amp; Resources, University of Naples, Federico II; <strong>Pat Michaels,</strong> Research Professor of Environmental Sciences at University of Virginia; <strong>Steve Koonin</strong>, physicist, former Chief  of Department Energy under Barrack Obama; <strong>Ross McKittrick</strong>, Professor of Economics at the University of Guelph, Canada; <strong>Garth Paltridge,</strong> atmospheric physicist and former Chief Research Scientist at Australia&#8217;s CSIRO. Professor </i><em><strong>Roy Spencer</strong>, meteorologist, former Senior Scientist for Climate Studies at NASA&#8217;s Marshal Space Flight Centre, winner (along with John Christie) of NASA&#8217;s Exceptional Scientific Achievement Award, currently Principal Research Scientist at University of Alabama (Huntsville). </em></p>
<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftnref2"><i><b>[2]</b></i></a><i> I am surprised the number was so low, but I guess that Economic Geologists can spot a push-poll when they see one and responded appropriately. That is, where they responded at all, and not a part of the 69% who consigned the on-line survey to trash.</i></p>
<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftnref3"><i><b>[3]</b></i></a><i> The assessors were hardly neutral. They were recruited from readers of John Cook’s website (<i>www.skepticalscience.com) </i>– a site devoted to promoting climate alarmism and notable for a near-total lack of scepticism on CC orthodoxy.</i></p>
<p><em><strong>(4)</strong></em> In 2012, while instructing his volunteer assessors, John Cook revealed his strategy. In a private email to one of them, released through an anonymous hack of his www.skepticalscience.com website, he wrote : <em>&#8220;Okay, so we have ruled out a definition of AGW being &#8220;any amount of human influence&#8221;. We&#8217;re basically going with Ari&#8217;s porno approach (I probably should stop calling it that) which is AGW = &#8220;humans are causing global warming&#8221; eg &#8211; no specific quantification which is the only way we can do it considering the breadth of the papers we&#8217;re surveying.&#8221; (</em>Ari Jokimaki was one of Cook&#8217;s assessors).</p>
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<p><a title="" href="https://d.docs.live.net/2f5da36964e08837/Documents/BLOG%20POSTS/THE%2097%20PERCENT%20SOLUTION/The%2097%5e1%20solution.docx#_ftnref4"><i><b>[5]</b></i></a><i> The extra 0.1% was a nice touch, creating an air of scientific and quantitative rigour.</i></p>
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<p><strong><span style="text-decoration: underline;">References</span></strong></p>
<p><b>Oreskes, N</b>, 2004: <i>Beyond the ivory tower: the scientific consensus on climate change</i>. Science<i> </i><b>306</b>  (5702), p1686. Doi.10.1126/science.1103618</p>
<p><b>Doran, P &amp; Zimmerman</b>, M.K, 2009: <i>Examining the scientific consensus on climate change</i>. Eos, Transactions of the American Geophysical Union, <b>90</b>(3) p22-23.  doi.org/10.1029/2009EO030002</p>
<p><b>Cook, J and co-authors</b>, 2013: <i>Quantifying the consensus on anthropogenic global warming</i>. Environmental Research Letters<i>. </i><b>8</b>(7pp)</p>
<p>doi:10.1088/1748-9326/8/2/024024</p>
<p><b>Legates, D and co-authors</b>, 2015: <i>Climate consensus and misinformation -a rejoinder</i>. Science and Education</p>
<p>doi.org/10.1007/s11191-013-9647-9</p>
<p><b>Plimer, I</b>, 2019: <i>Ninety seven percent of scientists agree on nothing</i>. Op-ed in The Australian 17 January, 2019</p>
<p>www.netzerowatch.com/ian-plimer-97-of-scientists-agree-on-nothing</p>
<p><b>Tol, R</b>, 2016: <i>Comment on quantifying the consensus</i>. Environmental Research Letters doi.org/10.1088/1748-9326/11/4/048001</p>
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<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/ninety-seven-percent-solution/">The ninety seven percent solution</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>The fashion for fact checking</title>
		<link>https://rogermarjoribanks.info/quis-custodiet-ipsos-custodes-guards-guardians/</link>
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		<pubDate>Mon, 22 Mar 2021 03:31:46 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
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		<description><![CDATA[<p>The fashion for fact checking &#8220;Whoever undertakes to set himself up as a judge in the field of Truth and Knowledge is shipwrecked by the laughter of the Gods&#8221;. &#8211; Albert Einstein, 1953 “If we are not able to ask sceptical questions, to interrogate those who tell [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/quis-custodiet-ipsos-custodes-guards-guardians/">The fashion for fact checking</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p style="text-align: center;"><strong>The fashion for fact checking</strong></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;Whoever undertakes to set himself up as a judge in the field of Truth and Knowledge is shipwrecked by the laughter of the Gods&#8221;. &#8211; </em><span style="color: #333333;">Albert Einstein, 1953</span></span></p>
<p style="text-align: center;"><em><span style="color: #0000ff;">“If we are not able to ask sceptical questions, to interrogate those who tell us something is true, to be sceptical of those in authority, then we are up for grabs for the next charlatan, scientific, political or religious, who comes along.”   </span></em><span style="color: #0000ff;"><span style="color: #333333;">Carl Sagan</span></span></p>
<p style="text-align: center;"><em><span style="color: #0000ff;">“…one has to remember that the probable need not necessarily be the truth and the truth not always probable.” </span></em><span style="color: #0000ff;"> <span style="color: #000000;">Sigmund Freud</span></span></p>
<p>&#8220;Fact&#8221; and &#8220;Truth&#8221; are abstract ideals that you can seek but never be certain to have achieved. To claim a piece of evidence as &#8220;fact&#8221;, or a conclusion as &#8220;truth&#8221;, is to assert infallibility and to proclaim all potential doubters as deniers, contrarians or heretics.  The use of these words thus indicates a personal agenda: to persuade, to convince a doubter, to win an argument. &#8220;<span style="color: #000000;">Y<em>ou have an opinion; they have some disputable evidence, but I &#8211; I am telling you <strong>THE FACTS</strong>: I am giving you <strong>THE TRUTH&#8221;.</strong></em></span></p>
<p>The current proliferation of “fact” checkers on Social Media platforms, web sites such as <i>politifact.com </i>and <i>factcheck.org</i>, or on the Australian <i>ABC</i>, or the Australian Communicatons and Media Authority (<em>ACMA</em>), assume a god-like knowledge and ex-cathedra authority that never acknowledges, or is apparently even aware of, their own potential biases.  The ABC for example offers a &#8220;fact&#8221; check TV program called <em>Media Watch</em> where a smug host offers weekly advice on who is telling the truth, and who is not.<em> </em></p>
<p><em>Google</em>,<em> Facebook, the ABC, the Royal Melbourne Institute of Technology (RMIT), The Conversation</em> along with many other media organisations worldwide (Fairfax, Washington Post, New York Times etc.), are clients of the <em>International Fact Checking Network. IFCN</em> is a division of a South Florida Journalism school called the <em>Poynter Institute</em>. As well as the IFCN, the Poynter Institute also operates the <em>politifact.com</em> and <em>mediawise.com</em> web sites.</p>
<p>These &#8220;fact&#8221; checkers mainly concern themselves with politics but also pronounce on hotly-debated areas of science and technology such as climate change, energy policy and (unsurprisingly, given the recent Covid crisis), epidemiology, vaccine effectiveness and virus treatments.</p>
<p style="text-align: center;"><a href="http://rogermarjoribanks.info/wp-content/uploads/2020/09/truth-o-meter.png" rel="wp-prettyPhoto[1307]"><img class="aligncenter size-medium wp-image-1116" alt="truth o meter" src="http://rogermarjoribanks.info/wp-content/uploads/2020/09/truth-o-meter-300x167.png" width="300" height="167" /></a></p>
<p align="center"><span style="color: #0000ff;"><em>The Truth-O-Meter: a graphic used by the Poynter Institute to illustrate their opinion.</em></span></p>
<p>To take an example from just one area, the website <i>factcheck.org</i> has produced numerous posts over the past few years pronouncing on issues of Climate Change. Almost invariably these posts stamp the mainstream alarmist position with the labels &#8220;fact&#8221; or &#8220;true&#8221;.  In many of these cases, the <i>factcheck</i> authors quote the “97%-of-scientists-agree” <em><strong>(<a title="The ninety seven percent solution" href="http://rogermarjoribanks.info/ninety-seven-percent-solution/" target="_blank">see my post: the 97% solution</a>)</strong></em> meme as the killer argument to support their position. However, no references are ever given, no analysis of the methodology of the surveys that produced this figure and no indication that the 97% number is hotly disputed by well credentialed scientists and is qualified even by the authors of the surveys from which it is drawn. The 97% factoid is simply a convenient prop, accepted as a truth by <em>factcheck</em> without discussion, and used to support their already established opinion.</p>
<p style="text-align: center;"><span style="color: #0000ff;"><i>Quis custodiet ipsos custodes?</i></span></p>
<p>Who are these self-appointed Custodians of Truth?  Perhaps a panel of retired Judges experienced in impartial judgement and the sifting of conflicting evidence? Perhaps a range of scientists with appropriate knowledge of a subject and a lifetime of applying the Scientific Method? Perhaps a broad spectrum of randomly selected citizens impaneled to select between competing claims on the basis of life experience and common sense?  Perhaps a military style adversarial blue team v red team approach? No, none of the above, but &#8220;journalists and media experts&#8221;. And not just any journalists out there in the real-world, filing copy for a living, but salaried academics teaching journalism in university media schools.</p>
<p>Facebook fact checking of complex and controversial technical or scientific subjects is undertaken for them by independent experts. Recent examples: Climate Change, Invermectin for Covid 19 treatment or the creation of that virus in a Wuhan Institute of Virology. But Facebook gets to choose the experts, and they choose experts whose opinions they favour with no requirement for balanced appraisal of all points of view.. The “independent experts” label is merely the eyewash for the opinions of woke Silicon Valley executives who run that Organisation.</p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>..gatekeepers of MSM opinion..</em></span></p>
<p>Should we expect objectivity from journalists? Not according to Emeritus Professor Ted Glasser, current Head of the Department of Communications, Stanford University and for nineteen years head of their School of Journalism. In an August, 2020 interview with Zadie Winthrop of the University newspaper <em>The Stanford Daily,</em> Glasser is quoted:</p>
<p style="text-align: center;"><em><span style="color: #0000ff;">&#8220;Reporters must embrace the role of social activists and it is hard to do that under the constraints of objectivity&#8221; </span></em></p>
<p style="text-align: center;"><span style="color: #0000ff;"><span style="color: #000000;">and, he continued, </span></span>journalism should-</p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;free itself from this notion of objectivity to develop a sense of social justice&#8221;</em></span></p>
<p style="text-align: center;">on being later queried on these statements by <em>campusreform.org,</em> Glasser chose to double down:</p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;I reject your claim that journalism is supposed to be based on objective truth. I have no idea what you mean by objective truth&#8221;</em></span></p>
<p style="text-align: left;">Neither Glasser nor his interviewers explored the obvious question as to how a journalist who did not believe in objective truth could ever operate as a fact checker.</p>
<p><em></em> Professor Glasser&#8217;s view of the proper role of a journalism and his denial of even the possibility of objective truth is not confined to the United States. On March 31, 2021, Tito Ambyo, Senior Lecturer in Journalism at RMIT (Australia&#8217;s most prestigious school of journalism, and &#8220;fact checking&#8221; provider for Australia&#8217;s ABC network) tweeted:</p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;Good journalism IS activism. All the rest is sideshow&#8221; </em><span style="color: #000000;">(quoted in <em>The Australian</em>, 03 May 2021)</span></span></p>
<p>If this is what is taught at Stanford and RMIT, then, at the very least, one would have to be cautious of any &#8220;fact&#8221; check carried out by the activists from these institutions, or indeed from any media school similarly affected by this corruption of the traditional journalistic ethos of unbiased, objective, evidence-based reporting  (i.e those aspects of journalism that prominent media schools now appear to consider as too <em>&#8220;hard&#8221;, </em>a <span style="color: #000000;"><em>&#8220;sideshow&#8221;, </em>and a hindrance to their proper role as social activists pushing personal agendas.</span></p>
<p align="center"><a href="http://rogermarjoribanks.info/wp-content/uploads/2020/08/Guardians-of-Truth-cropped.png" rel="wp-prettyPhoto[1307]"><img class="aligncenter size-medium wp-image-1104" alt="Guardians of Truth (cropped)" src="http://rogermarjoribanks.info/wp-content/uploads/2020/08/Guardians-of-Truth-cropped-300x147.png" width="300" height="147" /></a></p>
<p align="center"><span style="color: #0000ff;"><i>Wannabe Guardians<em> of Fact and Custodians of Truth: participants at the International Fact Checking Network Summit, Cape Town 2019. </em></i></span></p>
<p align="center"><span style="text-align: left;">My objections the groups operating under the umbrella of the IFCN is not with their stated aims (which I assume are noble) or their conclusions (which I might or might not agree with) but in their use of the words &#8220;fact&#8221; and &#8220;truth&#8221; in order to award themselves the mantle of authority and infallibility.  These words implies a value judgement and thus clearly indicate that their primary aim is to persuade, rather than merely inform. If the groups were called, and operated, as “evidence checkers” they arguably would have a useful role to play, provided they presented <em>all</em> the evidence, in a fair and balanced manner, with acknowledgement of all areas of uncertainty. </span></p>
<p align="center"><span style="text-align: left;">Evidence is not the same as fact, although the two ideas are often conflated. “Alternative evidence” is the basis of much legal argument and is the proper subject of scientific discourse. “Alternative fact” is an oxymoron.</span></p>
<p style="text-align: center;" align="center"><em><span style="color: #0000ff;">&#8220;alternative evidence&#8221;&#8230; is the proper subject of much scientific discourse: &#8220;alternative fact&#8221; is an oxymoron.</span></em></p>
<p>The aim of an evidence checker should be to present information for readers to form their own judgement. This is not easy with the soi-disant fact checkers, where some of the information presented comes pre-labelled as <em>&#8220;fact&#8221;</em> and <em>&#8220;truth&#8221;</em>, and some as <em>&#8220;false&#8221;,</em> or even <em>&#8220;pants on fire&#8221;</em><em><strong><span style="color: #0000ff;">(1)</span></strong></em><span style="color: #0000ff;"><span style="color: #000000;">.</span></span></p>
<p>Ideals for communicating evidence are set out in a timely November 2020 article in <strong><em>Nature</em></strong>, entitled: <em>Five rules for evidence communication; strive to inform, not persuade.</em> Read <a title="Five rules for evidence communication" href="https://www.nature.com/articles/d41586-020-03189-1" target="_blank">here</a><em> <span style="color: #0000ff;"><strong>(2)</strong></span></em><span style="color: #0000ff;"><span style="color: #000000;">.</span></span></p>
<p>Here are their five rules, with their commentary on each one:</p>
<p><em><strong>1. Inform not persuade</strong></em></p>
<p><span style="color: #0000ff;"><em>&#8220;Conventional communication techniques might work when the aim is to change people&#8217;s beliefs or behaviors. But should that always be our aim?&#8221;</em></span></p>
<p><em><strong>2. Offer balance, not false balance</strong></em></p>
<p><em><span style="color: #0000ff;">&#8220;We can&#8217;t inform people fully if we don&#8217;t convey the balance  of relevant  information.&#8221;</span></em></p>
<p><em><span style="color: #0000ff;">&#8220;As soon as we are perceived to be ignoring or underplaying something our audience considers important, our motivations &#8211; and hence our trustworthiness &#8211; will be questioned.&#8221;</span></em></p>
<p><em><strong>3. Disclose uncertainties</strong></em></p>
<p><em><span style="color: #0000ff;">&#8220;Part  of telling the story is talking about what we don&#8217;t know.&#8221;</span></em></p>
<p><span style="color: #000000;"><strong>4. State evidence quality</strong></span></p>
<p><span style="color: #0000ff;"><em>&#8220;Audiences also judge the credibility of information based on the quality of the underlying evidence more than its clarity, the usual criteria for a communications department.&#8221;</em></span></p>
<p><em><strong>5. Inoculate against misinformation</strong></em></p>
<p><em><span style="color: #0000ff;">&#8220;Many will worry that following these key principals &#8211; especially exposing complexities, uncertainties or unwelcome possibilities &#8211; will let &#8220;merchants of doubt&#8221;  or bad actors warp their message. But there are other ways to guard against this.&#8221;</span></em></p>
<p>To the &#8220;five rules&#8221; set out above, I would add an important sixth:</p>
<p><strong><span style="color: #000000;">6. <span style="color: #0000ff;">Never call your evidence &#8220;fact&#8221;, or your conclusions &#8220;truth&#8221;.</span></span></strong></p>
<p style="text-align: center;"><strong> *******</strong></p>
<p> <span style="color: #0000ff;"><em><strong>(1) Pants on fire </strong></em><span style="color: #000000;">is</span><strong></strong><em><strong><span style="color: #000000;"> </span></strong></em></span>American rhyming slang: meaning <span style="color: #ff0000;"><em><strong>LIAR!</strong></em></span>. From the childish playground  taunt : <em>&#8220;liar, liar, pants on fire!&#8221;. </em>The reference is biblical. It is a label frequently applied by the Poynter Institute&#8217;s <em>politifact.com</em> and <em>mediawise.com</em> websites.</p>
<p>To say that you disagree with someone is to make a statement about your personal belief; to say that someone is wrong is to say that you have studied the evidence and come to a different conclusion; to call someone a liar is to attack their moral and ethical character.</p>
<p><em></em>In early 2020, when Dr. Li-Meng Yan &#8211; a virologist at the University of Hong Kong &#8211; said he had &#8220;solid scientific evidence&#8221; that the SARS-CoV-2 virus was man made, the anonymous <em>Politifact</em> journalists &#8211; in their capacity as self-appointed experts in everything -  labelled him a liar. In May 2021, they quietly withdrew the label and acknowledged that he might have a point. But they offered no apology to Dr Yan for their year-long smear.</p>
<p><em><strong><span style="color: #0000ff;">(2) </span></strong></em>Michael Blastland, Alexandra L. J. Freeman, Sander van der Linden, Theresa M. Martea &amp; David Spiegelhalter: <em><strong>Nature</strong></em> November 2020 (587), 362-364 https://doi.org/10.1038/d41586-020-03189  <em><strong>https://www.nature.com/articles/d41586-020-03189-1</strong></em></p>
<p><strong><span style="color: #0000ff;"><em> </em></span></strong></p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/quis-custodiet-ipsos-custodes-guards-guardians/">The fashion for fact checking</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>The Unravelling of Science</title>
		<link>https://rogermarjoribanks.info/unravelling-science/</link>
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		<pubDate>Mon, 22 Feb 2021 03:48:15 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
		<category><![CDATA[Epistemology]]></category>
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		<description><![CDATA[<p>THE  UNRAVELLING OF SCIENCE “Facts no longer made contact with the theory, which had risen above the facts on clouds of nonsense, rather like in a theological system. The point was not to believe the theory but to repeat it ritualistically and in such a way that [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/unravelling-science/">The Unravelling of Science</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p style="text-align: center;"><strong>THE  UNRAVELLING OF SCIENCE</strong></p>
<p style="text-align: center;"><span style="color: #0000ff;"><i>“Facts no longer made contact with the theory, which had risen above the facts on clouds of nonsense, rather like in a theological system. The point was not to believe the theory but to repeat it ritualistically and in such a way that belief and truth became irrelevant.” English Philosopher Roger Scruton, 1980</i></span></p>
<p>The development of the Scientific Method was one of the great achievements of the Enlightenment of the 17<sup>th</sup> and 18<sup>th</sup> Centuries. The method is based on three pillars: reproducible evidence, deductive reasoning, and hypotheses that can be tested by experiment. It freed scientists from the introspection, preconception, prejudice and reliance on authority which, for centuries, had held back knowledge and understanding of the physical world.  The Scientific Method is the only means yet devised that enables a judgement to be made on the extent to which new ideas or hypothesis might approach enduring objective truth <span style="color: #0000ff;"><em><strong>(1)</strong></em></span>, or are merely a product &#8211; as relativist Post-Modern Philosophers would maintain &#8211; of the ephemeral mores and fashions of the society in which the scientist lives. Over the last 300 years, the Scientific Method has proved astonishingly successful, improving almost every aspect of our lives. This has given science and scientists a near universal authority and respect.</p>
<p>But a profound change took place in the way that many scientific disciplines came to operate from the nineteen fifties onwards. The most instructive early example of this trend came from the field of Epidemiology. In North America, many in society were concerned about the deadly impact for human health and life of a perceived epidemic of heart disease. In 1955, President Eisenhower&#8217;s heart attack brought this problem great publicity. But traditional (or normal) science, based on the long-established scientific method, was able to offer no definite answers to this problem, or advice to policy makers. Their honest response would have been&#8230; &#8220;<em>we don&#8217;t know the answer to this problem, if indeed there is a problem, or even an answer; it could be this, it could be that; but we&#8217;re working on it&#8221;.</em></p>
<p>Faced with the dilemma of only being able to offer equivocal <em>soft</em> solutions for a perceived <em>hard</em> societal problem, some scientists resorted to statistical correlations as a substitute for actual evidence.  This inevitably resulted in the collection of gigabytes of data that were open to multiple interpretations. In this swamp of fuzzy data, they navigated on the basis of personal belief and perceived social need. Opinion-based evidence came to be offered in place of evidence-based opinion.  Their conclusion, which at the time gained an almost universal acceptance, was that the epidemic of heart disease resulted from our over consumption of fat <em><strong><span style="color: #0000ff;">(2)</span></strong></em>.  The idea that dietary fat caused heart disease was then offered to Governments as policy advice.  It was claimed as Settled Science, but the conclusion had not been arrived at through the normal scientific method but as a result of <em>expert judgement </em>(opinion)<em>,</em> reinforced by a <em>consensus </em>of peers (fellow swimmers in the swamp). With their core beliefs involved, the consensus scientists had little tolerance of the doubts of those who did not share these beliefs. Those who disagreed were not just mistaken, but seen as morally corrupt as well.</p>
<p>It would take 50 years, and immense damage to public health, before these conclusions and policy prescriptions were exposed as false, although the lingering effects of the fat phobia are still with us today. But for that 50 years, the technique had been astonishingly successful for the scientists involved, giving them fame, influence and status.</p>
<p>In the meantime, and not surprisingly, the same mode of doing science was being employed to allow scientists in other disciplines to tackle other perceived existential threats to humanity, most notably in perceptions of imminent environmental and ecological collapse. From the 1980s onwards, many of these environmental fears coalesced around the narrative of Catastrophic Anthropogenic Global Warming or CAGW. The main methodological difference between the way the earlier fat scare  and the CAGW scare were approached is that, with the advance of technology, global warming proponents were able to offer computer simulations as a substitute for evidence and a vehicle for expressing their opinions.</p>
<p>It is too soon to tell the story of the Global Warming meme. We are still in the middle of that story, and &#8211; unlike the Great Fat Phobia of the last Century &#8211; do not yet know its ending.</p>
<p><a href="http://rogermarjoribanks.info/wp-content/uploads/2021/02/The-slippery-slope1.jpg" rel="wp-prettyPhoto[1262]"><img class="aligncenter size-medium wp-image-1279" alt="The slippery slope" src="http://rogermarjoribanks.info/wp-content/uploads/2021/02/The-slippery-slope1-300x239.jpg" width="300" height="239" /></a></p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>When someone says &#8220;..trust the science&#8221; or, &#8220;.. follow the science&#8221;, which type of science are they thinking of ? And how would they even know ? For answers to these questions, see text.</em></span></p>
<p>All these features add up to what has been called, by the philosophers of science Silvio Funtowicz and Jerome Ravetz <span style="color: #0000ff;"><em><strong>(3)</strong></em></span>, as <em><strong>P</strong><b>ost-Normal Science</b></em>. Normal scientists see themselves as seekers of truth and knowledge. Post-normal scientists see themselves as White Knights riding to save humanity and speakers of Truth to Power. Driven by passion and emotion, they avoid the checks and balances of traditional scientific communication by promoting themselves and their research to a wider audience through press release, op-ed, blog and tweet.</p>
<p style="text-align: center;"><em><span style="color: #0000ff;">&#8220;The urge to save humanity is almost always the urge to rule&#8221; </span>- </em><span style="color: #000000;">H.L. Menken</span></p>
<p>The methods of Post-normal scientists are the antithesis of the classical Scientific Method: their evidence is often not reproducible, their hypotheses not falsifiable and their reasoning directed towards achieving a predefined goal determined by social mores. It is a process which claims, and by many has been granted, the authority of normal science for what is, in effect, social activism.</p>
<p>This is not to dispute the expertise of these scientists. They have skills and knowledge that are widely acknowledged and accepted by society and therefore deserving by them of respect and consideration. But by these criteria, the same &#8220;expert&#8221; label could have been applied to the Stone Age Shamans who knew how to placate the Gods, the Haruspices of ancient Rome foretelling the future from the entrails of chickens, the Witch Finders of the 16<sup>th</sup> Century, the Astrologers of the 17<sup>th</sup>, the bloodletting Physicians of the 18th, the scientific racists of the 19th or the Eugenicists of the 20th (reaching their logical conclusion with the holocaust).</p>
<p><a href="http://rogermarjoribanks.info/wp-content/uploads/2025/08/The-museum-of-once-fashionable-science-2-2025.jpg" rel="wp-prettyPhoto[1262]"><img class="aligncenter size-medium wp-image-2438" alt="The museum of once fashionable science 2 2025" src="http://rogermarjoribanks.info/wp-content/uploads/2025/08/The-museum-of-once-fashionable-science-2-2025-300x160.jpg" width="300" height="160" /></a></p>
<p style="text-align: center;"><em><span style="color: #0000ff;">The museum of failed expertise. &#8220;You are very welcome, Professor &#8211; were are just constructing our 20th and 21st century displays now.&#8221;</span></em></p>
<p>It is easy to laugh (or shudder) and feel smug at the irrationality of our ancestors&#8217; beliefs, but how will our descendants view ours? One hundred or two hundred years from now, we can be more than confident that <em>e</em> will still equal <em>mc squared</em>, that hydrogen will still have atomic number <em>1</em> and that the earth will still be around <em>4.5 </em>billion years old. That level of confidence comes because these are examples of knowledge derived from Normal Science. But there is no guarantee that the expert judgments and consensus positions of Post-normal Science will fare so well.</p>
<p style="text-align: center;"><span style="color: #0000ff;"><em>&#8220;the aim of life is not to align oneself with the majority but to avoid finding oneself in the ranks of the insane&#8221;</em> &#8211; <span style="color: #000000;">Marcus Aurelius, 2nd Century AD</span></span></p>
<p>Not all sciences are affected by this corruption. Physics, Chemistry, Astronomy, Mathematics, Geology<strong> </strong>(and many others)<strong> </strong>remain, for the most part, pure, but there is a grain of truth in the saying: <em>never trust a Science with an adjective in front of it. </em>Climate Science, Dietary Science, Environmental Science, Social Science, Political Science&#8230; all attempt to steal the respect and credit, hard-won over centuries, of the physical sciences.  Lord Kelvin (William Thomson) put this idea at its most brutal in his typical didactic Scottish way,  &#8220;<em>all science is physics, all the rest is stamp collecting&#8221;</em>. Nowadays, we just call it <em>physics envy</em>, but the motivation for naming a field of study &#8220;<em>science&#8221;</em> is all too often not envy, but an attempt to harness respect and authority for personal, political or monetary ends.</p>
<p>There is a gradation that ranges from the relative certainties of Normal Science, through Expert Opinion, Post-normal Science and Pseudo-science to the deranged theories of what can only be described as Voodoo Science. At all points on this gradation are systems of methodology and belief claiming the title and authority of Science.  What degree of acceptance, scepticism or outright dismissal should be given to their theories and prescriptions?  Is there a guide?</p>
<p>Yes, there is. The late, great, Carl Sagan offered such a guide. In his 1997 book (Random House, 457 p): <i>The Demon-haunted World: Science as a Candle in the Wind</i>,<i> </i>Sagan presented nine criteria for recognising good science. He called it his <b><i>Science Baloney Detection Kit </i></b><em><strong><span style="color: #0000ff;">(4), (5).</span></strong></em>  The &#8220;kit&#8221; is a check list for the Scientific Method. Here is the list:</p>
<ol>
<li>There must be independent confirmation of the “facts”.</li>
<li>Debate on the evidence by knowledgeable proponents of all points of view must be encouraged.</li>
<li>Arguments from authority carry little weight.</li>
<li>More than one hypothesis must be offered and considered.</li>
<li>Proponents must not become too attached to a hypothesis just because it is theirs.</li>
<li>Quantifiable evidence carries more weight. Vague and qualitative is open to too many explanations.</li>
<li>If there is a chain of argument, every link in the chain must work, including the premise.</li>
<li>Apply Occam’s Razor.</li>
<li>Every hypothesis must be, at least in principle, capable of being falsified.</li>
</ol>
<p>To which the present author would add a tenth:</p>
<p>10. All areas of uncertainty must be openly acknowledged.</p>
<p>Many claim the respect and authority for their ideas and beliefs that comes with the mantle of science. The ten criteria above provide a means for anyone to judge  the amount of respect and authority that their ideas merit, and where to place their beliefs and ideas on the slippery slope of science.</p>
<p style="text-align: center;">*******</p>
<p><em><strong><span style="color: #0000ff;">(1) </span></strong></em> For a discussion of the meaning of the words <em>fact</em> and <em>truth </em>and how they are used and misused in debate , see my post: <a title="The purpose of science is to seek truth, not proclaim it" href="http://rogermarjoribanks.info/purpose-science-seek-truth-proclaim/">The purpose of science is to seek truth, not proclaim it « Roger Marjoribanks Roger Marjoribanks</a></p>
<p><strong><em><span style="color: #0000ff;">(2)</span></em></strong> For a detailed description of the birth, life and death of the great fat phobia of the latter half of the 20th Century, see my earlier post: <em>  <a title="Fear Of Fat" href="http://rogermarjoribanks.info/global-warming-great-20th-century-fat-scare/">Fear of Fat</a></em></p>
<p><span style="color: #0000ff;"><em><strong>(3)</strong></em></span> Silvio Funtowicz and Jerome Ravetz 1990: <em>Uncertainty and Quality  in Science for Policy</em>. Kluwer Academic Publishers 231 p, ISBN 978-94-009-0621-1</p>
<p><span style="color: #0000ff;"><em><strong>(4)</strong></em></span> https://www.brainpickings.org/2014/01/03/baloney-detection-kit-carl-sagan/</p>
<p><i>  </i>It is also worth noting Sagan&#8217;s final disclaimer:  <i>&#8220;Like all tools, the baloney detection kit can be misused, applied out of context or even employed as a rote alternative to thinking. But applied judiciously, it can make all the difference in the world &#8211; not least in evaluating our own arguments before we present them to others.&#8221;</i></p>
<p><span style="color: #0000ff;"><em><strong>(5)</strong></em></span> Michael Schermer, Founder of <em>The American Sceptics Society</em> and Editor-in-chief of its magazine <em>S</em><i>ceptic, </i>is a self-appointed arbiter of all things sceptic. Schermer borrowed Carl Sagan’s idea and title and produced his own <em>Science</em> <i>Baloney Detection Kit ( </i> <a href="https://richarddawkins.net/s/?_sf_s=baloney%20detection%20kit">Search | Richard Dawkins Foundation for Reason and Science</a> )<i>. </i>However, lacking Sagan’s wisdom and grounding in physical science (Sagan was an Astronomer and Historian of Science: Schermer a Psychologist and Social Activist), Schermer threw out most of the items from Sagan’s list that relate to the Scientific Method and substituted instead a vague and subjective set of criteria, some of which I reproduce below. These criteria encourage and permit anyone to be sceptical towards ideas that do not match their established beliefs, thus facilitating a warm glow of moral superiority at no cost to their World View.</p>
<p>Here are some of the items from Schermer’s bowdlerized version of  Sagan&#8217;s <em>Baloney Detection Kit</em> (my comment appended in italics):</p>
<ul>
<li>Does this fit with the way the world works? <i>(i.e. judge on the basis of your existing beliefs).</i></li>
<li>Does the claimant provide proper evidence? <i>(&#8220;p</i><em>roper</em><i> evidence&#8221;; definition: the evidence that you expect or want to hear).</i></li>
<li>How reliable is the source of the claim? <i>(&#8220;reliable source&#8221;; definition: one supported by authority and consensus).</i></li>
<li>Have the claims been verified by someone else? <i>(depending on the meaning of &#8220;verified&#8221; &#8211; which Schermer does not provide &#8211; this will be read as a restatement of the consensus fallacy &#8211; <strong>argumentum ad consensum</strong>:  the more people that believe something, the more likely it is to be true).</i></li>
</ul>
<p>The scepticism of Michael Schermer and Richard Dawkins is largely directed towards debunking the soft targets offered by Pseudo-Science and Voodoo Science, but they seem blind to today&#8217;s creeping rot of expert judgement, argument from authority, consensus and Post-Normal Science. To be fair to Schermer and Dawkins (both heroes of mine from other contexts), they are engaged in a battle with the crazies, and are probably reluctant to give away ammunition by publicly aiming their scepticism at the more established sciences that lie further down the slippery slope.</p>
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<p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/unravelling-science/">The Unravelling of Science</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></content:encoded>
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		<title>Climate change: naming of parts (re-post)</title>
		<link>https://rogermarjoribanks.info/climate-change-naming-parts-re-post/</link>
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		<pubDate>Thu, 08 Oct 2020 03:09:40 +0000</pubDate>
		<dc:creator><![CDATA[Roger Marjoribanks]]></dc:creator>
				<category><![CDATA[Climate Change]]></category>
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		<description><![CDATA[<p>Climate change: naming of parts Reed, Henry. &#8220;Naming of Parts.&#8221; New Statesman and Nation 24, no. 598 (8 August 1942): 92. NAMING OF PARTS To-day we have naming of parts. Yesterday, We had daily cleaning. And to-morrow morning, We shall have what to do after firing. But to-day, [&#8230;]</p><p>The post <a rel="nofollow" href="https://rogermarjoribanks.info/climate-change-naming-parts-re-post/">Climate change: naming of parts (re-post)</a> appeared first on <a rel="nofollow" href="https://rogermarjoribanks.info">Roger Marjoribanks</a>.</p>]]></description>
				<content:encoded><![CDATA[<p style="text-align: center;"><strong>Climate change: naming of parts</strong></p>
<p><em><strong>Reed, Henry.</strong> &#8220;Naming of Parts.&#8221; New Statesman and Nation 24, no. 598 (8 August 1942): 92.</em></p>
<p align="center"><strong>NAMING OF PARTS</strong></p>
<p>To-day we have naming of parts. Yesterday,<br />
We had daily cleaning. And to-morrow morning,<br />
We shall have what to do after firing. But to-day,<br />
To-day we have naming of parts. <a href="http://images.google.com/images?q=chaenomeles+japonica">Japonica</a><br />
Glistens like coral in all of the neighbouring gardens,<br />
And to-day we have naming of parts.</p>
<p>This is the lower sling swivel. And this<br />
Is the upper sling swivel, whose use you will see,<br />
When you are given your slings. And this is the <a href="http://www.solearabiantree.net/namingofparts/pilingswivel.html">piling swivel</a>,<br />
Which in your case you have not got. The branches<br />
Hold in the gardens their silent, eloquent gestures,<br />
Which in our case we have not got.</p>
<p>This is the safety-catch, which is always released<br />
With an easy flick of the thumb. And please do not let me<br />
See anyone using his finger. You can do it quite easy<br />
If you have any strength in your thumb. The blossoms<br />
Are fragile and motionless, never letting anyone see<br />
Any of them using their finger.</p>
<p>And this you can see is the bolt. The purpose of this<br />
Is to open the breech, as you see. We can slide it<br />
Rapidly backwards and forwards: we call this<br />
Easing the spring. And rapidly backwards and forwards<br />
The early bees are assaulting and fumbling the flowers:<br />
They call it easing the Spring.</p>
<p>They call it easing the Spring: it is perfectly easy<br />
If you have any strength in your thumb: like the bolt,<br />
And the breech, and the cocking-piece, and the point of balance,<br />
Which in our case we have not got; and the <a href="http://images.google.com/images?q=almond+blossom">almond-blossom</a><br />
Silent in all of the gardens and the bees going backwards and forwards,<br />
For to-day we have naming of parts.</p>
<p><span style="text-decoration: underline;"><em><strong>On</strong></em> </span><em><b style="text-decoration-line: underline;">31st March 2012: A </b><b><span style="text-decoration: underline;">commentator</span></b><b style="text-decoration-line: underline;"> called Sleepalot posted this on the thread about Mike Hulme&#8217;s climate course.</b></em></p>
<p align="center"><i>Today we have scaring the proles. Yesterday</i></p>
<p align="center"><i></i><i>We had narrative writing. And tomorrow morning,</i></p>
<p align="center"><i></i><i>we will be taxing them into the dirt. But today,</i></p>
<p align="center"><i> Today we have scaring the proles. CO2 bubbles<br />
harmlessly through coral reefs east of Papua New Guinea,<br />
And today we have scaring the proles.</i></p>
<p align="center"><i>This is the adjusted temperature data. And this<br />
Is the residual anomaly, whose use you will see,<br />
when you are given your graphs. And this is the raw temperature data,<br />
Which in your case you have not got. The trees<br />
stand unflinching, steadfast against all adversity,<br />
Which in our case we have not got.</i></p>
<p align="center"><i>Now this is the graph, and you hold it like so,<br />
And you cover this end with your thumb. And please do not let me<br />
See anyone grinning. You can keep a straight face,<br />
if you have enough faith in the Cause. The daisies<br />
shadow the lawn with their leaves, never letting anyone see<br />
Any one of them grinning.</i></p>
<p align="center"><i>And this you can see is our model result. The purpose of this<br />
is to extend our reach. As you see, We can change these<br />
parameters just as much as we please: we call this<br />
building consensus. And rapidly backwards and forwards,<br />
the advocates are alarming and corrupting MPs:<br />
They call it building consensus.</i></p>
<p align="center"><i>They call it building consensus: it&#8217;s easy enough<br />
if you can keep a straight face: like the trend,<br />
and the scale, and the narrative, and the tipping point,<br />
which in our case we have not got; and the skeptics<br />
excluded from every arena, and the advocates going backwards and forwards,<br />
For today we have scaring the proles.</i></p>
<p>&nbsp;</p>
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