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 <title>powers of two cuboids</title>
 <desc>Visualisation of powers of 2 from 2^0 to 2^10, by CMG Lee. The texture is from http://pxhere.com/en/photo/1254003 (CC0).</desc>
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  <g transform="translate(50,255)">
   <text transform="translate(10,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">0</tspan><tspan x="0" dy="2.5ex">=1</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="10" height="10" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="10" height="10" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
    <rect x="0" y="0" width="10" height="10" class="right" transform="matrix( 4,-2,  0, 4, 0,0)"/>
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  <g transform="translate(155,255)">
   <text transform="translate(30,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">1</tspan><tspan x="0" dy="2.5ex">=2</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="20" height="10" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="10" height="10" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
    <rect x="0" y="0" width="20" height="10" class="right" transform="matrix( 4,-2,  0, 4, 0,0)"/>
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  <g transform="translate(330,255)">
   <text transform="translate(10,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">2</tspan><tspan x="0" dy="2.5ex">=4</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="20" height="20" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="20" height="10" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
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  <g transform="translate(515,255)">
   <text transform="translate(0,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">3</tspan><tspan x="0" dy="2.5ex">=8</tspan></text>
   <g filter="url(#filter_shadow)">
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   <text transform="translate(0,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">4</tspan><tspan x="0" dy="2.5ex">=16</tspan></text>
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  <g transform="translate(1025,255)">
   <text transform="translate(-140,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">5</tspan><tspan x="0" dy="2.5ex">=32</tspan></text>
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   <text transform="translate(-140,-200)"><tspan>2</tspan><tspan class="sup" dy="-1ex">6</tspan><tspan x="0" dy="2.5ex">=64</tspan></text>
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  <g transform="translate(980,575)">
   <text transform="translate(410,-60)"><tspan>2</tspan><tspan class="sup" dy="-1ex">7</tspan><tspan x="0" dy="2.5ex">=128</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="80" height="40" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="40" height="40" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
    <rect x="0" y="0" width="80" height="40" class="right" transform="matrix( 4,-2,  0, 4, 0,0)"/>
   </g>
  </g>
  <g transform="translate(510,740)">
   <text transform="translate(-310,-60)"><tspan>2</tspan><tspan class="sup" dy="-1ex">8</tspan><tspan x="0" dy="2.5ex">=256</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="80" height="80" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="80" height="40" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
    <rect x="0" y="0" width="80" height="40" class="right" transform="matrix( 4,-2,  0, 4, 0,0)"/>
   </g>
  </g>
  <g transform="translate(265,1195)">
   <text transform="translate(-180,260)"><tspan>2</tspan><tspan class="sup" dy="-1ex">9</tspan><tspan x="0" dy="2.5ex">=512</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="80" height="80" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="80" height="80" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
    <rect x="0" y="0" width="80" height="80" class="right" transform="matrix( 4,-2,  0, 4, 0,0)"/>
   </g>
  </g>
  <g transform="translate(865,1195)">
   <text transform="translate(320,260)"><tspan>2</tspan><tspan class="sup" dy="-1ex">10</tspan><tspan x="0" dy="2.5ex">=1024</tspan></text>
   <g filter="url(#filter_shadow)">
    <rect x="0" y="0" width="160" height="80" class="top"   transform="matrix( 4,-2, -3,-3, 0,0)"/>
    <rect x="0" y="0" width="80"  height="80" class="left"  transform="matrix(-3,-3,  0, 4, 0,0)"/>
    <rect x="0" y="0" width="160" height="80" class="right" transform="matrix( 4,-2,  0, 4, 0,0)"/>
   </g>
  </g>
 </g>
</svg>
