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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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        <p>matrice di rotazione; rotazione rispetto all'origine degli assi cartesiani. θ: angolo di rotazione antiorario.</p>
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        <p>rotation matrix; rotatation about the origin of the Cartesian coordinate system. θ: anticlockwise rotation.</p>
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        <p>sezioni I (UE:IPE/HE/HL/HD/HP; UK:UB/UC/UBP; US:W/HP; RU:HG; JP:H). h: altezza trave; b: larghezza flangia; tw: spessore anima; tf: spessore flangia; r: raggio di raccordo anima-flangia; θ: angolo di rotazione antiorario.</p>
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        <p>Horizontally asymmetric I-beam h: beam height (z1+z2); bp: top flange width; tp: top flange thickness; tw: web thickness; b: bottom flange width; tf: bottom flange thickness; r: bottom fillet radius; θ: anticlockwise rotation.</p>
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