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<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN" "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xmlns="http://www.w3.org/1999/xhtml" xml:lang="en" lang="en"><head><meta http-equiv="Content-Type" content="text/html; charset=utf-8"/><title>AGCT Validity</title><style type="text/css"> * {margin:0; padding:0; text-indent:0; }
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</style></head><body><h1 style="padding-top: 3pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">Army General Classification Test</h1><p style="padding-top: 3pt;text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">The Army General Classification Test (AGCT) is the predecessor to the AFQT, boasting a g-loading of <b>~0.92</b>. This 40 minute comprehensive test evaluates verbal, quantitative, and spatial abilities and is accepted by Mensa, Intertel and other High IQ societies.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">Keep in mind, reattempts are invalid as there is only one form, so needless to say, increases in scores after a reattempt are expected. Please wait at least 6 months before reattempting for an accurate score. This test is intended for native English speakers, as well.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 221%;text-align: left;">Scratch paper is ALLOWED while calculators are NOT ALLOWED. The score at the end will have a standard deviation of <b>15</b>. <b>PLEASE CAREFULLY READ THE INSTRUCTIONS AND UNDERSTAND THE SAMPLE PROBLEMS BEFORE TAKING THE TEST.</b></p><h1 style="padding-top: 10pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">History and purpose</h1><p style="padding-top: 3pt;text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">After many concerns during World War II over the misassignment of soldiers into unsuitable roles and the underutilization of more capable soldiers, the US Army spent lots of resources towards commissioning an intelligence and aptitude test, resulting in the early forms of the AGCT. After the end of World War II, the AGCT continued to undergo constant improvements and revisions to ensure its accuracy. Amassing an enormous sample of more than 12 million soldiers, this transcends the samples of modern professional tests by over 5 thousand times.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">Due to the wide range of ages that drafted soldiers could be, the test was tailored to provide accurate scores from teenagers to middle-aged adults. Furthermore, with drafted soldiers of all classes and lifestyles being the intended testees, the test was designed with questions that minimized prior knowledge from education and culture. Although interestingly enough, it was found that high correlations with schooling continued to endure.</p><h1 style="padding-top: 20pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">A test of ‘g’</h1><p style="padding-top: 3pt;text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 5pt;text-indent: 0pt;text-align: left;">In order to rehabilitate this test for modern use, a few things had to be done.</p><p style="padding-top: 2pt;text-indent: 0pt;text-align: left;"><br/></p><ol id="l1"><li data-list-text="1."><p style="padding-left: 28pt;text-indent: -14pt;text-align: left;">original score distribution had to be re-normalized by correcting for skew</p></li><li data-list-text="2."><p style="padding-top: 5pt;padding-left: 28pt;text-indent: -14pt;text-align: left;">Norm obsolescence, if any, had to be ascertained and accounted for</p></li><li data-list-text="3."><p style="padding-top: 5pt;padding-left: 28pt;text-indent: -14pt;text-align: left;">The g-loading has to be estimated</p></li></ol><p style="padding-top: 2pt;text-indent: 0pt;text-align: left;"><br/></p><h2 style="padding-left: 5pt;text-indent: 0pt;text-align: left;">1. New distribution</h2><p style="padding-top: 3pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">The original distribution is highly left-skewed. This is because those charged with the norming underestimated the number of easy questions on the test. This resulted in a test that discriminates well in the low range (you don’t want to draft morons), but not as effectively in the higher range.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">In order to correct for this flaw, the test had to be re-normalized. With percentile rank-equating, it was possible to generate new aligned norms.</p><p style="text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 14pt;text-indent: 0pt;text-align: left;"><span><table border="0" cellspacing="0" cellpadding="0"><tr><td><img width="436" height="259" 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"/></td></tr></table></span></p><h2 style="padding-top: 2pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">Norm obsolescence</h2><p style="padding-top: 3pt;padding-bottom: 3pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">It is normal to wonder if a test from 1941, 82 years ago, is still valid today. Consider this:</p><p style="padding-left: 27pt;text-indent: 0pt;text-align: left;"><span><table border="0" cellspacing="0" cellpadding="0"><tr><td><img width="364" height="399" 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"/></td></tr></table></span></p><p style="padding-top: 5pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">In 1980, during the renorming of the ASVAB, the AGCT was pitted against it. It was found that the percentiles matched nicely at all ranges. 39 years later, where Flynn effects would have predicted a systematic inflation of nearly 12 pts, what was found was a simple fluctuation of the sign of the difference between the tests throughout the range.</p><p style="padding-left: 5pt;text-indent: 0pt;text-align: left;">This can be easily attributed to either sampling or error of measurement. There are absolutely no Flynn effects for this test.</p><p style="padding-top: 2pt;text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">Before it was released on the subreddit, it was given to dozens of people within the community with known scores from professional tests. More often than not, AGCT ended up being one of their lower rather than higher scores. This gives me great confidence to declare that the AGCT is not an obsolete test.</p><h2 style="padding-top: 4pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">Construct validity</h2><p style="padding-top: 3pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">The ‘g-loading’ is the degree to which a test correlates with the ‘g factor’ or general intelligence. A higher g-loading means a test is better, and figures above 0.8 are generally considered to be great. These correlations are often derived through factor analysis. As item data for this test is impossible to get by, we can first estimate this test’s accuracy by its proxy g-loading from its successors, the ASVAB and AFOQT.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">Factor analyzing these two batteries, and deriving composites from subtests that most resemble the AGCT in terms of content was the only way to get an appraisal of its construct validity.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">From the ASVAB, the pseudo-AGCT composite yielded a g-loading of .92, whereas the AFOQT pseudo-AGCT composite had a g-loading of .90. Averaging the two gives an estimate of ~.91.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">Furthermore, using data from the automated AGCT form at CognitiveMetrics, the g-loading for the AGCT can be calculated. With a sample size of 1734 and M 121.7 SD 12.95, we can calculate the reliability at 0.941 and after being corrected for range, 0.956.</p><p style="padding-top: 9pt;padding-left: 5pt;text-indent: 0pt;line-height: 132%;text-align: left;">The g-loading of this sample is 0.816 and after being corrected for range restriction and SLODR, the g-loading has been calculated at <b>0.925</b>, further aligning with our estimations above. The g-loading unadjusted for V is 0.535, Q is 0.733, and S is 0.597. It isn’t possible to correct for SLODR due to lack of individual norms, but after correcting for range restriction, the g-loadings are 0.659 for V, 0.733 for Q, and 0.646 for S.</p><p style="text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 10pt;text-indent: 0pt;text-align: left;"><span><table border="0" cellspacing="0" cellpadding="0"><tr><td><img width="417" height="219" 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"/></td></tr><tr><td><img 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"/></td></tr></table></span></p><p style="text-indent: 0pt;text-align: left;"><br/></p><p style="padding-left: 5pt;text-indent: 0pt;text-align: left;">A g-loading of <b>0.925 </b>is highly impressive for an 82-year-old test. Factorial validity is manifest.</p><h2 style="padding-top: 3pt;padding-bottom: 1pt;padding-left: 5pt;text-indent: 0pt;text-align: left;">More about the AGCT:</h2><div class="textbox" style="background:#FFF5C6;display:block;left:28.2pt;min-height:13.8pt;width:500.6pt;"><p style="padding-top: 1pt;padding-left: 1pt;text-indent: 0pt;text-align: left;"><a href="https://www.yumpu.com/en/document/read/15323423/the-asvab-score-scales-1980-and-world-war-ii-cna" style=" color: #45494B; font-family:"Gill Sans MT", sans-serif; font-style: normal; font-weight: normal; text-decoration: none; font-size: 9pt;" target="_blank">3. </a><a href="https://www.yumpu.com/en/document/read/15323423/the-asvab-score-scales-1980-and-world-war-ii-cna" target="_blank"><span style=" color: #007AFF; font-family:"Gill Sans MT", sans-serif; font-style: normal; font-weight: normal; text-decoration: none; font-size: 9pt;">https://www.yumpu.com/en/document/read/15323423/the-asvab-score-scales-1980-and-world-war-ii-cna</span></a></p></div><div class="textbox" style="background:#FFF5C6;display:block;left:14.4pt;min-height:13.8pt;width:392.9pt;"><p style="padding-top: 1pt;padding-left: 1pt;text-indent: 0pt;text-align: left;"><a href="https://clearinghouse-umich-production.s3.amazonaws.com/media/doc/79410.pdf" style=" color: #45494B; font-family:"Gill Sans MT", sans-serif; font-style: normal; font-weight: normal; text-decoration: none; font-size: 9pt;" target="_blank">2. </a><a href="https://clearinghouse-umich-production.s3.amazonaws.com/media/doc/79410.pdf" target="_blank"><span style=" color: #007AFF; font-family:"Gill Sans MT", sans-serif; font-style: normal; font-weight: normal; text-decoration: none; font-size: 9pt;">https://clearinghouse-umich-production.s3.amazonaws.com/media/doc/79410.pdf</span></a></p></div><div class="textbox" style="background:#FFF5C6;display:block;min-height:14.4pt;width:233.9pt;"><p style="padding-top: 2pt;padding-left: 1pt;text-indent: 0pt;text-align: left;"><a href="https://sci-hub.wf/10.1037/0021-9010.77.6.875" style=" color: #45494B; font-family:"Gill Sans MT", sans-serif; font-style: normal; font-weight: normal; text-decoration: none; font-size: 9pt;" target="_blank">1. </a><a href="https://sci-hub.wf/10.1037/0021-9010.77.6.875" target="_blank"><span style=" color: #007AFF; font-family:"Gill Sans MT", sans-serif; font-style: normal; font-weight: normal; text-decoration: none; font-size: 9pt;">https://sci-hub.wf/10.1037/0021-9010.77.6.875</span></a></p></div><p style="padding-left: 5pt;text-indent: 0pt;text-align: left;"/></body></html>