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      <author>Martin Kraska</author>
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      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
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          <e type="function" args="1">MaximaControl</e>
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        <result action="numeric">
          <e type="operand" style="string">Restart complete.</e>
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	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,156.72 L265.82,156.72  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,156.72 L81.53,156.72  '/>	<g transform="translate(64.14,160.62)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>-0.6</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,143.88 L265.82,143.88  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,143.88 L81.53,143.88  '/>	<g transform="translate(64.14,147.78)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>-0.4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,131.04 L265.82,131.04  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,131.04 L81.53,131.04  '/>	<g transform="translate(64.14,134.94)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>-0.2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,118.21 L265.82,118.21  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,118.21 L81.53,118.21  '/>	<g transform="translate(64.14,122.11)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,105.37 L265.82,105.37  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,105.37 L81.53,105.37  '/>	<g transform="translate(64.14,109.27)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,92.53 L265.82,92.53  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,92.53 L81.53,92.53  '/>	<g transform="translate(64.14,96.43)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,79.69 L265.82,79.69  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,79.69 L81.53,79.69  '/>	<g transform="translate(64.14,83.59)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.6</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,66.85 L265.82,66.85  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,66.85 L81.53,66.85  '/>	<g transform="translate(64.14,70.75)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.8</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,54.01 L265.82,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,54.01 L81.53,54.01  '/>	<g transform="translate(64.14,57.91)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>1</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M91.86,182.40 L91.86,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M91.86,182.40 L91.86,173.40  '/>	<g transform="translate(91.86,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>-4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M130.52,182.40 L130.52,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M130.52,182.40 L130.52,173.40  '/>	<g transform="translate(130.52,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>-2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M169.18,182.40 L169.18,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M169.18,182.40 L169.18,173.40  '/>	<g transform="translate(169.18,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>0</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M207.83,182.40 L207.83,63.01 L207.83,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M207.83,182.40 L207.83,173.40  '/>	<g transform="translate(207.83,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M246.49,182.40 L246.49,63.01 L246.49,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M246.49,182.40 L246.49,173.40  '/>	<g transform="translate(246.49,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(  0,   0,   0)'  d='M72.53,118.21 L265.82,118.21  '/></g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(  0,   0,   0)'  d='M169.18,182.40 L169.18,54.01  '/></g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,54.01 L72.53,182.40 L265.82,182.40 L265.82,54.01 L72.53,54.01 Z  '/></g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(19.18,118.21) rotate(270)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>y</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(274.22,118.21) rotate(270)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text></text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(169.17,231.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>x</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(169.17,57.91)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text></text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
	<g id="gnuplot_plot_1"  fill="none"><title>gnuplot_plot_1</title>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
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MIeA2t+93YeZYQAi42zxBu3cf0dAMGhspNIaDgynSMcqBStM9OKjmsTaZUFeHEOHXZnZCIa6+Pt+jMjCMgNvRxftdoY7p6GhHqF52VEY+DQ0U+nhDQ5zNpuZBaWgw0mNNyVrUEx61aEK+ZuCeJeAWOltMFqcv/h1dMOjzWBSk4JaHzSYND+stB1P9oNTVSUNDhrHWZjOStTpjCO2oub1bnAXvtUP+F8Bysdn0fltPTmJ0FLW1as6tr9f7y4+JCYyPw2JRc259vd6d5xs38MknafNH5hXG0I4mIfgPBUkKZmLU1WFkRNfkk2NjWL5cZfjOZsPQkK4fFo6MYM0alSnJ9H9lhMOwWlFAUzouF2NoR2cT9UFCyS0SKC3FsmU4f550uekZGlKvLS4vR3ExPvqIqEEZycXaRx6BKOKTT4galJFcrNUZY2hHZ5+qkQ8CQF2drgrS4eG02cHlYLPpam04zNXWqm95a2sRDhM0JwvDw1xdnQFCozCMdjSBwAENZiem0dkJc3ysjfXK0NlaA7WEBtGOxol+WqgsJCNHOxqlqmr+//3fvEjkS320o4ODJX/8xxORyJS66lavXtDXVxCJfKniXBXa0aGh0pUrb0UiigfN0atbvXrB2bOmSETzxTSi1Q0Nla5apcZa/TGEdjQBNT4oSzsaZf16vPIKV1Y2D9prR6emcP4819QUUzaqqG7dOhw6FLNWKUqru3MHly5x69aVLFClAC0rK1u/Hj//eU56V/mYTGWffcbZbCX6LsqmEkNoR2cQOjt85KcmEqitxblzOoUcP/wQDz+ck7JRz1EWz6OyEuo8MEpdnX7WjoyguhqG8EAYRDs6c4g2UxMJLFqEJUtw6ZJmFSQQDqucIZxh6VKYTPjVrwgZlJFz53K1dvly3Lyp0/K94TBqavSoiAiG0I5Ob9MwLBqnpkanFzaRByXadOvAuXO5WstxqKnRzVqupsYYoVEYRjsKRMOi2vugfg/KyAiBB0VPa61Ww1ib+ytDT/K11zwn+S/g2Od32UPOWJbSTqKJRxOwWiWe10PlSORBsVqlkRE9rCXSbutmLXNCmSjJOxo9ugP7D0bFowf34rA/w9E5oGPbAqs110L06TxLEnieiBPqYe3UFC5cUKlxpQInP3xPmIDb5IQ/3toJnS2WQ61pPlDKuDMzJpNJ0TVevoxNm7hz565rOkVx9Srq6rirV2MdvEgkoq668+exYwd34YKyjqLSezI+Drud++gjld3RmasbHsaLL3LDw9qO1s6evfmVr5QKgrb3hCDG0I4GDniCWs5MJLJ8OW7cwPXr2vaazp0j0AwCWLUKn3wCrZUFRBptAGYzLl7E3bsEisoAz5sM1BeFQbSj0dkLy2h84QrCa1EkwnGwWDA6qu2dITVoKSjAmjUYza64zYmRETLWLliAigrNJfI8bzJQXxQG0Y6OhoMIepwdtdEBpMjvr/dlHkHmhtUKQdD2zoyMcBYLmV6Z1ar5IJbnCYRGo+hgrSAUkLq3+mAc7ajde7A9lvPQ7Ojyu3zOjs59DlmDRPna0ShVVYVDQ6LqzJxyGBoqbm6+E4nEVkXMRapaWVk4OIjnnlOW1VPR1Q0NFW/fHrdWKYlXt3r1woEBaft2DXOQnju3sLX1S9XW6o8htKPVtfZkMY1jrwu+8CggxwmVDrjr6/Gf/2lSp8mUydgYt25dQWIsRnUcqKEB777LKc3qqag6QeDWri3IJVA1U53NhhMnFFuriAsXsG7dfL2yxhLAENpR4klGs2C1QhA0/CT7zh189BGxzAsWC0ZGyBSVkps38emnWLWKTGlWq7araFy7hlu38OijGlZBHGNoRx17XUmB08BhXza1t3qqq3Hhgkm7ePXYGFasyEkMnYjFou1jPTqKNWuIiaG1fmWMjMBsFjmayzcqxiDaUcc+Lzxt0yoZIeB2El2VKYmSEpSXixcvalM6wPMkp5LLy1FYiCtXiBWYBM+TmZ+I8sgjuHsXn39OrMAkRkZQXW2AbwgTMYp21NzezbeGY4lHLR0hL+lVmZLrM4vaNS+kpt1msFo1bF5GRgirTzRtDEdHOeaEijC3d00nM+yeWe4ltmeOdjTx4O52h7Yz95o6Ic8Tm5+IoulAa3SUsLWa9p+j3VGtStcGuk4odMbn3zNOvwfcpmS0myYEgOpqcXRUq4EF2e4ogOpqDUXnxFvC6mpJ03vLnFA+ygTcgN3LJyYA1rQ3CrNZ1K7LRNwJNW1byI4JoaW1oghBuJedMOBuaXEHBGJqsRyS/+pAdbVW3dFr1/Dll4Rj6No91r/8JebPR3k5yTK1s/ajj7BkCUpKjCSXgRInrK5F0Oe0WAh9zJdD8l89WLFC/NWv8KWaPGZZ4HlUV4NsDH3NGoyPayKMJt5oA7BYIAiaZDrXwlodkO+E5vZuUeR5v9cFn8dpiamo1fqMiuS/wekl67X8pHeaggJUVYFcux9HiwelsBDLl+PCBcLFQhtrS0tRXq5JIp973gkBAGazo70r6owuIIeGUWny31qX1x8bEvL+1pBHS/12DI1CjqOjnBYPikZ9vNFRrrqafO+uutpI1mqNSnmk2ezYdxBoc/qCCPo8Tp8Hdpf/YJdWEweOhMXpzY72bn/YJF+/rVjADeDWrVuVlQsHB6XduwlLjYeGihyOyUhkVt8x91zDVVULBwbEJ5+8I/N4mQLu4eHir33tbpK1Spl7dZWVCwcHxS1b5Fork+HhYrv9jj6JmwmiwgkFIXCgrSO6WqDd5d2/r90BIXCgzelsq5X97bva5L8xHHtd8B3yC+2yqlP3xbTNNr+7m7zU+MIFrrFxXlnZwqTtOX7Ib7NhYIArKyuUebzM6s6f5xobC+Zaq5Sk6mw2jI8rsFYmY2Pc2rUFxcWTWiduJouS7qgQ6HS3mEwWi9MHuPw8L4rdXe0OM2A2O7q6/S45y7nEUJf8V1csFvIfy0oSRkc1Gbdo0R2NJmsxa9C70cLa27fx8ceoqiJcrA4omaKwOD0+RMdm3d1djuQfp7rWpcCF1CT/TTDmsA+ot2iqmtFi3HL5MkpLsXgx4WKhzWMdzRFeVES4WGhj7dgYVq5UuXwiXRRMUexLaPpSYW7vUqKoViDgFjrdCcEfIdDZ4vTB5dd2ul4TqbF24buKCly7BrLfIWtn7erV+Phj3CY63DZoaBSKpijMhPsl8gXc5vZ9e3G4LTZBYek4VK+1fjsGcakxcfXJDCYTqqsJ95+JC81nmDcPlZWEZ4C0u7daY5Dkv7GZEVEURb8rGPR5nAe0nqEANPg6YXSUM5u1iqETf2UQl24nosELzpDzEzCUdhQAEHA7fXa7XQfzAMBiISw11vRtTTySpGkHj/iwkLWEylGjHQ24nT6X/2CrLgZCg7c18S8SEiH+dQKzVh+Mkfw3dorb6dM8HDMLsm9rsqll5kL2lXHzJj77DCtXEiswCbJd/V//GrdvGyy1zAyGSP4bPaOzw6fZWvVpqK7G2BgxqTHZ1DJzIauz43mYzRqus0n2BWfc0CgMkvwXgNDZ5oH3oIbrg6aipAQPPQRSyWa0flAeeABFRfj4YzKlaW1tdAbos8/IlGbcviiMkvw36oK8WhdUpx2N/rFmTXF//52HHiKQSXZwcEFVlSkSmchQXY6YzSX9/bfLyrJbm1U7OjhYWFmJSITAXF66q1uzpqS/f2LTpqncq0i09n7QjhJBiXY0RxdUqx2N6g9tNm58PKe8tzNcvMht2iSVlaXWdBCRO9bWcuPjRXJKylrdhx9yu3dLpKSzKaurq+MuXSresYNA+RcucF/9atzae1c7ShKl2tH4x4Qmk8UTBHxOzfPMACA6S6HDypUErdUh4m+xEEuNo52uQAeMkPzX3N6dmFxG5L12wOXXPM8MAKJBvHPnNB+31NSQsZbUqqCZqa0lY+3UFM6fR3X+aP8VYpDkv/SorSWzitCnn0IU8fDDBIrKAKk1jz7+GCUlmgjNEyG1KPLFi1i2DMXFBIqiglGS/1KjogJffEFAGK1Pf6mqCleuYCJF6EcZ+qz5bjbjww8JpMYx1gr1czGIdhSCEHC3xHKUWg7B5ddrwjC6ZmjuL2x9HpR581BVRWD+TZ9XRjQ1Tu5rhjInVI0S7WjAf4DfezA2NOT314eclhbd0iMS6eONjBBbZzMzRIaFullLZFiom7UaYRDtqKM94TtGs6Nrv0vH9IhWK4Eg3rlzqK0lYk4WiAxiw2Gd2hYiw0Ld7q1GGEk7SovaWoTDuRYSDuv0oNTUSOfOGeaVYbWSsZZ1R1WgIu9o/NxAZ4eWK6Mlk7sTfvklrlzRULqdSO7WRiK4dg0rVhAyKCO5t9uffoqpKc3DzppiFO0oYrMW06FUr46h1OrqXIN4PI81a1Cg4eK/caxWjI7mJDo/dw5WK+Ec4enI/ZWhWxdDO4yhHQUQDZi2A9FJRaelJezvlumIuWhHo1RUlPb336qpUflo9/XNN5vnRSJps+qTlTuWl5cODd2qrMxkbQbtaFZrlZLh6ubNQ2FhGc/fePRRlZGVvr4FZnNBorVMOyqTXPKOKs7+m4t2NEp9PTc+XrJxo4piAODCBa6hQcosaCQod4xa29CQ6ZgM1Z0/zzU2ZrFWKRlKs9m48fFS1VqilPeWaUflkGveUdkDSDLU1mJ4WP3pw8OoqyNnTTaMZa3NhqEh9afrbK0WGEE7mgqdMwXX1krhsPpBks4PSl2dNDys3tqhIdhsBM3JgrHurRYYQjsqdLoTF4CaTjyqW3g0t7f1nTv48ENdPznNxdqbN/HJJ7rmsa6rU99uR1Ot6hPI1Q5DaEfN7fv28gfaWhISj/p5PT6hmKGmBmNjKgOkPI/KSg2zWsylrg7hsMoA6fAwrFadArlRcnllDA2hrk6nQK520I2Omtu7utu7Uu+JhUJj/zrauxypj9SFhQtRUQFBUBMNHxxEvcx1bghRVoaHHsKFC1izRvG5OvdFATz0EAoLcfkyHntM8bmhkN7WagFdAbfQ6Z5u3lrcGRc5jC1Go9sioXOpr0colP2wuQwNcTab3srGXKytq6Ng7eCgmhOp3FviGEPAHXBbnIfQGlsmlN+PQzosEppEfT1CITX9nsFBZJ4t0IKGBpWPNbNWfwwi4K718vGlaKIC7qyZggnT0CANDKg5MRSi8KDU10tDQ4Z5ZdTXSwZ6wRHHGAJuR/JioDpPEwJAQwNUOOH167h6VSfVaCLqrL16FRMTFIKN6lrCy5cxfz6WLdPAIH0xooAbEPyHdF9Q1GzG1au4fl3ZWYODsNk0TKGbDqsVFy/iS4XKs4EBNDZqY1BGbDbwvOLgMy1riWMgAXecwAFPUNdpQgAwmWCzKX5hnz2LtWu1MSgjCxagulpx6P/sWTqPdVERVq1S/DkFrXtLHAMJuGMIypcIzV3AHaW2duHJk2Jj4x3ZNaOnZ2FDgxiJZDlFC82xzVZ04sSk1Zq6fUkp4O7tLdq2bTISyTnry2zkXF1dXdGJE5OVlQqq7ukpevbZFNYyAbdMVAq4hc4WiydoV/ghU+4C7igbN6KvjysrK5RfyPAw94d/KMk5hbjmuLkZIyPzy8oWyq8uFOK+8Y156U7JhaxXl9nalIRC3He/m9paJuCWgxoB94wHduu8JMU069ejr0/B8XfvYmiIWpdJqbUTExgb01tXMMO6dcqsjURw+bKxP6ifwTgC7oCbrgcCaGxEOIw7snuj4TBWrkRpqZY2pWfdOgwMYEr2Qg+Dg7BYUKigmSdJUxP6+iDJnnjv70dDA+YZbziVAkMIuIGA2+T0weWn6IEAiouxZo0CJUpvL5qbtTQoI4sXY/lyBdEOutYuXYrFixWkP+ztRVOTlgbpiCEE3EJnhw+IrT8Rh0aC7uZm9PTIPfjMGa6piaaoqrkZvb1yD+7t5TZsoGytontL11qCGCL5r7m9W+R5v9cVXave5Y/mH6WRsLu5WerpkavtOHWKZtsCYMMGBdaePm0wa1UnOsg3jKEdRcBtaTuMvQd5r11PE+eyaRNOnZJ15MQEhocpd5k2bcLJk/vLPhIAAAgYSURBVLKOvHED589TloDJt/bXv8aVK4bP7zSDQbSjji6xOyH9Lz0aG3H+vKylKc6cQU0Nioq0tyk9TU0YHpalm+npQWOjrh89zmXjRvT3y9LNnDqFDRt0/ehRU4yhHc0f5s/HunWyGsPjx7F1q/YGZaSoCDabrGHh8ePYskV7gzJSVobVq9Hfn/3I48c56veWIMbUjlLFbsexY9kPO36c27qVfuRg61YjWWu3IzhHzziXYBD5YC0pDKkdpcu2bVIwmCV+IEk4dgwtLfpYlIlt26Rjx7JYK4oIBvH44/pYlAk51k5O4uRJ2CkHB0hyT0x2ZoOUdjTK+vXc8eOln38emZ968XkAGBkxFRUVL1lyQ+bChtrJHZuaOJer9Nq1SNIIKlE7OjhYsHRpUVGRXGuVIv/qmptNHk/J9euRDGljenoKVq1aOG/ezXTWMu2oTHJJ/qsYUtrR6e2orubC4bJt29Kee+oUnn6aU6Rg1EjuWFaGxx7jxsbKNmxIW93Jk9i+XZm1ys2QVbjViiVLuPHxsgzquZMnsXNnFmuZdlQOuSb/pcuOHXjvvUwHHD3Kbd+eL4OW7duzWHvkCPf008xaahhHO5pP7Nwpvfde2g7T3bv4xS+wa5eeFmVi927p5z9Pa+3t2+juxvbtelqUiV27pHffTWvtzZs4fRpPPaWjQdpjEO1onvHEEwiF8OmnqfceOwazOY/SLjz9NHp70+YEeP99NDaivFxfm9KzcyeOHUO6Yd3Ro9i4EYbqbGbHENpRAAF3NO+vJzgjIdV0vezvf//7GfYWFmLHDvj9qfe+9RbndCrrL2WuLkeKi/H44wikeaO99Rb3/PPa9u4UXd3ixdi0Ce+8k3rvW29xe/ZksVbTm6kFnLqghYEwmUwqrjHrWa+9hv/+b+7NN5MfCElCVRX3s59Jij7MU2ekfF55BW+/zf3kJ1JSdVNTWLmS+9//lcxaDgOUXt2//AuOHeN+/OPke3v3LioquNOnpZUrSVaXy1lEyFcBdwrkZwrWgxdeQHd3ih5pdzcWLaL2aWw6fvM38e67+OKL5O1Hj6KiApp6oApefBH/8z+4cSN5+zvvwGpFZg80IkZxQiVqb10oK8MLL+Df/z15+49+xLW15V3s7oEH8Oyz+PGPk7f/6Efc7/9+3lm7dCmefBL/9V/J2/PT2twxSHc04DY54Y9/vCR0tlgOtcr6yl67zsmpU/ja1ziel2a+775yBQ0NHM9LSuMcOvSFPvgAL7/MhUJSQUGsuvFxbNjAjY1JixZpWrOaq3vvPXzjG9zZs9LMrL0goKWFGxuTSkrIV6f6LCIYoyXMT7X3pk0wm/Gv/xrf8jd/w/3BH+RRpDGRJ57AsmWzmu7vfY97+WVo7YHq2LkTxcWzGsPvfIf7sz/L7oFGxBCytegU4hy1ty88CtAdzvzd30m7dnHbt0sWC955B2++iYGB/O0v/f3fS3v2cE8+KQF46y0cOZLX1nq9Umsrt22btHIl3ngDJ07A56NtkzYYwglHw0GgddYmRWrvudpRsmcl5vx68EEVVSmrLkeiYZi9e00AlizRp071V1dZGf9b/vSgbjeTCIZwwpzQoaM/PIxTp7B7N5Yv17oqAoRC6O3F7t149FHapsjg7Fn09eG55/JI/EAcQzihrmpvFdTVGWnZ9Pr6vJtBycDatfdIrvsMGKLVNrbam8HIjCGc0NhqbwYjMwaZJ4xO1tf7+S6HGUKgs83pqfdTyXnIYJDGEGNCRNXecLdZTE4AsLsyqr0ZDCNhlJaQwbhnMcaYkMG4h2FOyGBQhjkhg0EZ5oQMBmWYEzIYlGFOeF+hZ3YCIRCvzNTi7tQtGUIsH1HepgmbA3PCjATcJlNLi8aJ3wLuxIdUCLg1qk/X7AQBt8V5CK1+XhRFUeT345BOyRACbqfPbrAk+SIjLX4X4PLzXnt8YVJNqvF6+Tn12pO2EajGNfsyeK9dg1pmatPnouZUq89PRhbWEqYl4Hb6XH4dhDmO9qQsHZqsT6VzdgJ9LioJ3X4ysjAnTIPQ2eGze/fR+D0F/yHyn4jQXotOk4tKqoLeT5YbRtGO6ozQ2eaBl5eRR4o8gQOeIFx+wnXnmp0gR7S5qERo/mQ5wpwwBRR/T6GzxemDAbtUmdDhogzsgqw7CmAmjB6LSUZ/z4Pa/J5CZ3J1s3daPEG7V4svRKpr5wQMBT6U6kjCaHlR8To0/Ml0gHZkKP/gveni25rG26LVahiudCVfgA7xSq0valY1uv9kpGBOmBVd4t1+l+YPq75TFNM16jAtMRc2RcFQSsBtcvrg8stJKK6ezGvREUefi7onYE5IHaGzwwfMrPiWbsCYO4rWossR3S7qXoB9Wc9gUIa1hAwGZZgTMhiUYU7IYFCGOSGDQRnmhAwGZZgTMhiUYU7IYFCGOSGDQRnmhAwGZZgTMhiUYU7IYFCGOSGDQRnmhAwGZZgTMhiUYU7IYFCGOSGDQRnmhAwGZZgTMhiUYU54/xDNeZqQ5iXgNplMLZ16LVnGSAPLMXM/EU3E6/KLXY5YOrTY3wyaMCe8z4i5Hr/3sIW5YJ7AnPC+I5oQFABzwTyBjQnvOxz7YrnpDbiI2L0Jc8L7jYDb4gna7Qh62lhIJj9gTnh/EXBHc9N38147c8M8gY0J7ydmBUSFzhaLB16eLRZBG9YS3jckL9Vpbj/otQc9FrY+BG1YS8hgUIa1hAwGZZgTMhiUYU7IYFCGOSGDQRnmhAwGZZgTMhiUMXEcR9sGBuP+heO4/weC0lD9BoUZuQAAAABJRU5ErkJggg==</imagefile>
        <input>
          <e type="operand">title</e>
          <e type="operand" style="string">{/Symbol dabcdefg}^2</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">x</e>
          <e type="operand">5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">5</e>
          <e type="function" args="4">explicit</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand" style="string">test.png</e>
          <e type="operand">300</e>
          <e type="operand">240</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="3">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="18" top="441" width="315" height="252" color="#000000" fontSize="10">
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<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,156.72 L265.82,156.72  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,156.72 L81.53,156.72  '/>	<g transform="translate(64.14,160.62)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>-0.6</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,143.88 L265.82,143.88  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,143.88 L81.53,143.88  '/>	<g transform="translate(64.14,147.78)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>-0.4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,131.04 L265.82,131.04  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,131.04 L81.53,131.04  '/>	<g transform="translate(64.14,134.94)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>-0.2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,118.21 L265.82,118.21  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,118.21 L81.53,118.21  '/>	<g transform="translate(64.14,122.11)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,105.37 L265.82,105.37  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,105.37 L81.53,105.37  '/>	<g transform="translate(64.14,109.27)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,92.53 L265.82,92.53  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,92.53 L81.53,92.53  '/>	<g transform="translate(64.14,96.43)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,79.69 L265.82,79.69  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,79.69 L81.53,79.69  '/>	<g transform="translate(64.14,83.59)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.6</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,66.85 L265.82,66.85  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,66.85 L81.53,66.85  '/>	<g transform="translate(64.14,70.75)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>0.8</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M72.53,54.01 L265.82,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,54.01 L81.53,54.01  '/>	<g transform="translate(64.14,57.91)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="end">
		<text>1</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M91.86,182.40 L91.86,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M91.86,182.40 L91.86,173.40  '/>	<g transform="translate(91.86,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>-4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M130.52,182.40 L130.52,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M130.52,182.40 L130.52,173.40  '/>	<g transform="translate(130.52,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>-2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M169.18,182.40 L169.18,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M169.18,182.40 L169.18,173.40  '/>	<g transform="translate(169.18,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>0</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M207.83,182.40 L207.83,63.01 L207.83,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M207.83,182.40 L207.83,173.40  '/>	<g transform="translate(207.83,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>2</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="black" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="0.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(192, 192, 192)' class="gridline"  d='M246.49,182.40 L246.49,63.01 L246.49,54.01  '/></g>
<g fill="none" color="black" stroke="rgb(192, 192, 192)" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M246.49,182.40 L246.49,173.40  '/>	<g transform="translate(246.49,204.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>4</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(  0,   0,   0)'  d='M72.53,118.21 L265.82,118.21  '/></g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='rgb(  0,   0,   0)'  d='M169.18,182.40 L169.18,54.01  '/></g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<path stroke='black'  d='M72.53,54.01 L72.53,182.40 L265.82,182.40 L265.82,54.01 L72.53,54.01 Z  '/></g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(19.18,118.21) rotate(270)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>y</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(274.22,118.21) rotate(270)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text></text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(169.17,231.30)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text>x</text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
	<g transform="translate(169.17,57.91)" stroke="none" fill="black" font-family="Arial" font-size="12.00"  text-anchor="middle">
		<text></text>
	</g>
</g>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
</g>
	<g id="gnuplot_plot_1"  fill="none"><title>gnuplot_plot_1</title>
<g fill="none" color="black" stroke="currentColor" stroke-width="1.00" stroke-linecap="butt" stroke-linejoin="miter">
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</imagefile>
        <input>
          <e type="operand">title</e>
          <e type="operand" style="string">{/Symbol dabcdefg}^2</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">x</e>
          <e type="operand">5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">5</e>
          <e type="function" args="4">explicit</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand" style="string">png</e>
          <e type="function" args="2">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="27" top="828" width="695" height="330" color="#000000" fontSize="10">
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</imagefile>
        <input>
          <e type="operand">title</e>
          <e type="operand" style="string">{/Symbol abcdefg}^2</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="operand">y</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="function" args="7">explicit</e>
          <e type="operand">zrange</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operand" style="string">png</e>
          <e type="function" args="2">Draw3D.s</e>
        </input>
      </image>
    </region>
    <region left="531" top="828" width="315" height="313" color="#000000" fontSize="10">
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        <input>
          <e type="operand">title</e>
          <e type="operand" style="string">{/Symbol abcdefg}^2</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="operand">y</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="function" args="7">explicit</e>
          <e type="operand">zrange</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operand" style="string">pdf</e>
          <e type="function" args="2">Draw3D.s</e>
        </input>
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</imagefile>
        <input>
          <e type="operand">title</e>
          <e type="operand" style="string">{/Symbol abcdefg}^2</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="operand">y</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="function" args="7">explicit</e>
          <e type="operand">zrange</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">cbtics</e>
          <e type="operand">0.5</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="function" args="6">sys</e>
          <e type="operand" style="string">svg</e>
          <e type="operand">300</e>
          <e type="operand">300</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="3">Draw3D.s</e>
        </input>
      </image>
    </region>
    <region left="18" top="1260" width="308" height="23" color="#000000" fontSize="10">
      <text lang="ger" fontFamily="Arial" fontSize="10">
        <content>
          <p>These are the plots for  the pdf  SMath handbook.</p>
        </content>
      </text>
    </region>
    <region left="18" top="1287" width="429" height="23" color="#000000" fontSize="10">
      <text lang="ger" fontFamily="Arial" fontSize="10">
        <content>
          <p>In this version we use the temporary functions from the Maxima Plugin</p>
        </content>
      </text>
    </region>
    <region left="18" top="1404" width="577" height="440" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="1" tile="true" width="567" height="388" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="1431" width="227" height="67" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">cm</e>
          <e type="operand">points_joined</e>
          <e type="operand">true</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">20</e>
          <e type="operand">2</e>
          <e type="function" args="2">Random</e>
          <e type="function" args="1">points</e>
          <e type="operand">proportional_axes</e>
          <e type="operand">xy</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="603" top="1440" width="4610" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 32
(%i27) draw2d([terminal=png,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/QoJ4wOVI$,terminal=png,user_preamble=[$set term pngcairo enhanced size 300,240$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,title=${/Symbol dabcdefg}^2$,explicit((sin(x))^2,x,-5,5)]);
(%o27) [gr2d(explicit)]</e>
        </result>
      </math>
    </region>
    <region left="270" top="1449" width="71" height="45" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">s</e>
          <e type="operand">260</e>
          <e type="operand">240</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="27" top="1494" width="149" height="26" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">p1</e>
          <e type="operand">cm</e>
          <e type="operand">s</e>
          <e type="function" args="2">Draw2D</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="270" top="1494" width="201" height="26" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">p2</e>
          <e type="operand">cm</e>
          <e type="operand" style="string">png</e>
          <e type="operand">s</e>
          <e type="function" args="3">Draw2D</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="639" top="1530" width="972" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">p1</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">C:\Users\kraska\AppData\Roaming\SMath\extensions\plugins\44011c1e-5d0d-4533-8e68-e32b5badce41\GnuPlot\uF6FD2iI.pdf</e>
        </result>
      </math>
    </region>
    <region left="27" top="1548" width="270" height="248" color="#000000" fontSize="10">
      <image width="260" height="240">
        <input>
          <e type="operand">p1</e>
        </input>
      </image>
    </region>
    <region left="315" top="1548" width="270" height="248" color="#000000" fontSize="10">
      <image width="260" height="240">
        <input>
          <e type="operand">p2</e>
        </input>
      </image>
    </region>
    <region left="639" top="1548" width="972" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">p2</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">C:\Users\kraska\AppData\Roaming\SMath\extensions\plugins\44011c1e-5d0d-4533-8e68-e32b5badce41\GnuPlot\OguQUgwI.pdf</e>
        </result>
      </math>
    </region>
    <region left="27" top="1854" width="40" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="2" tile="true" width="568" height="306" compact="true" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="27" top="1881" width="330" height="181" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">cmds</e>
          <e type="operand">user_preamble</e>
          <e type="operand" style="string">set grid polar</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">nticks</e>
          <e type="operand">200</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">xrange</e>
          <e type="operand">5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">5</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
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          <e type="operator" args="1">-</e>
          <e type="operand">5</e>
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          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
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          <e type="operand">2</e>
          <e type="operator" args="2">≡</e>
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          <e type="operator" args="2">/</e>
          <e type="operand">w</e>
          <e type="operand">1</e>
          <e type="operand">10</e>
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          <e type="operator" args="2">*</e>
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          <e type="operand">6</e>
          <e type="operand">1</e>
          <e type="function" args="8">sys</e>
          <e type="operator" args="2">:</e>
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      <math optimize="2" decimalPlaces="4">
        <input>
          <e type="operand">p</e>
          <e type="operand">cmds</e>
          <e type="operand" style="string">polar.pdf</e>
          <e type="function" args="2">Draw2D</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 29
(%i30) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/Images/polar$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$,$set grid polar$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,nticks=200,xrange=[-5,5],yrange=[-5,5],line_width=2,'polar(10/w,w,1,10*%pi)]);
(%o30) [gr2d(polar)]</e>
        </result>
      </math>
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      <image width="302" height="241">
        <input>
          <e type="operand">p</e>
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    <region left="639" top="1980" width="569" height="23" color="#000000" fontSize="10">
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          <p>polar funktioniert nicht, wird aber im Plugin abgefangen, müsste als noun-Form rüberkommen.</p>
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        <input>
          <e type="operand" style="string">draw</e>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">p1</e>
          <e type="operand">points_joined</e>
          <e type="operand">impulses</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">100</e>
          <e type="operand">1</e>
          <e type="function" args="2">Random</e>
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          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
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        </input>
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          <e type="operand">p2</e>
          <e type="operand">points_joined</e>
          <e type="operand">impulses</e>
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          <e type="operand">100</e>
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          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="3">Draw2D</e>
          <e type="operator" args="2">:</e>
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      </math>
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        <input>
          <e type="operand">p1</e>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">cm</e>
          <e type="operand">key</e>
          <e type="operand" style="string">Gruppe: A</e>
          <e type="operator" args="2">≡</e>
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          <e type="operand">blue</e>
          <e type="operator" args="2">≡</e>
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          <e type="function" args="5">sys</e>
          <e type="function" args="3">bars</e>
          <e type="operand">xaxis</e>
          <e type="operand">true</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">10</e>
          <e type="operand">1</e>
          <e type="function" args="12">sys</e>
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    <region left="261" top="2979" width="119" height="26" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">p</e>
          <e type="operand">cm</e>
          <e type="function" args="1">Draw2D</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 33
(%i33) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/bkjbcSCa$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,key=$Gruppe: A$,fill_color=blue,fill_density=1/5,bars([4/5,5,2/5],[9/5,7,2/5],[14/5,-4,2/5]),key=$Gruppe B$,fill_color=red,fill_density=2/5,line_width=2,bars([6/5,4,2/5],[11/5,-2,2/5],[16/5,5,2/5]),xaxis=true]);
(%o33) [gr2d(bars,bars)]</e>
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      </math>
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      <image width="255" height="204">
        <input>
          <e type="operand">p</e>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">p</e>
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      </math>
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        <input>
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      <image width="400" height="300">
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          <e type="operator" args="2">≡</e>
          <e type="operand">4</e>
          <e type="operand">z</e>
          <e type="operator" args="2">-</e>
          <e type="operand">z</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
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          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="7">cylindrical</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand">400</e>
          <e type="operand">300</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">Draw3D</e>
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        <input>
          <e type="operand" style="string">draw</e>
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        <input>
          <e type="operand" style="string">draw</e>
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          <e type="operand">surface_hide</e>
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      <image width="305" height="305">
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      <math decimalPlaces="4">
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          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 38
(%i35) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/KDptq4J3$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,3.12$,$set encoding utf8$,$set pm3d lighting depthorder base$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,elevation_grid(matrix([38179716113107/500000000000000,460316942287757/1000000000000000,272892901800989/1000000000000000,2658692189799/200000000000000,274644857866059/1000000000000000,109382160897079/200000000000000],[35123544109577/200000000000000,65473185416997/200000000000000,939472271101303/1000000000000000,705189574372577/1000000000000000,338115436182411/1000000000000000,712961162772477/1000000000000000],[173359667497389/1000000000000000,95840581271723/500000000000000,55081180089657/500000000000000,385600844112039/500000000000000,264829622239261/500000000000000,363834181504247/500000000000000],[204585712498327/1000000000000000,16004873633387/100000000000000,29171460461417/100000000000000,14683862745149/40000000000000,604092824088453/1000000000000000,530808246476021/1000000000000000],[29430834823023/500000000000000,17392065922563/31250000000000,185044277545551/500000000000000,403848237080429/1000000000000000,160791259799521/250000000000000,125320308667291/500000000000000],[38028805627501/40000000000000,483764286378289/500000000000000,30947150211291/62500000000000,246171568402169/500000000000000,1585029764839/15625000000000,208902584020469/1000000000000000],[243507417148681/250000000000000,567063419878047/1000000000000000,24934010638359/100000000000000,172988299011713/250000000000000,390879692226127/1000000000000000,211476261011081/250000000000000],[497245152945279/500000000000000,90385161196061/200000000000000,10808369382661/62500000000000,61768787039569/62500000000000,103486181634239/125000000000000,892696462055993/1000000000000000]),0,0,3,2),xlabel=$x$,ylabel=$y$,ztics=1/2,surface_hide=true,zrange=[0,3],interpolate_color=[20,20]]);
(%o35) [gr3d(elevation_grid)]</e>
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        <content>
          <p>Achtung, die Winkelamplitude bei der Ellipse wird in Maxima 5.47 verdoppelt!</p>
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    </region>
    <region left="639" top="4680" width="5674" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 39
(%i36) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/Zh4QwOP0$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,transparent=false,fill_color=lightblue,color=black,line_width=1,ellipse(0,0,3,2,0,30),fill_color=lightred,ellipse(0,1,3,2,60,40),xrange=[-4,4],yrange=[-3,5],xtics_axis=true,ytics_axis=true]);
(%o36) [gr2d(ellipse,ellipse)]</e>
        </result>
      </math>
    </region>
    <region left="27" top="4797" width="276" height="122" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">color</e>
          <e type="operand">gray30</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">line_width</e>
          <e type="operand">5</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">0</e>
          <e type="operand">6</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="operand">0</e>
          <e type="operand">360</e>
          <e type="function" args="6">ellipse</e>
          <e type="operand">color</e>
          <e type="operand">blue</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">line_width</e>
          <e type="operand">3</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">2.5</e>
          <e type="operand">6</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="operand">30</e>
          <e type="operand">90</e>
          <e type="function" args="6">ellipse</e>
          <e type="operand">6</e>
          <e type="operand">1</e>
          <e type="function" args="8">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="324" top="4797" width="310" height="248" color="#000000" fontSize="10">
      <image width="300" height="240">
        <input>
          <e type="operand">obj</e>
          <e type="function" args="1">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="639" top="4824" width="4946" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 39
(%i37) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/OJO6QTFn$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,color=gray30,line_width=5,ellipse(0,6,3,2,0,360),color=blue,line_width=3,ellipse(5/2,6,3,2,30,90)]);
(%o37) [gr2d(ellipse,ellipse)]</e>
        </result>
      </math>
    </region>
    <region left="18" top="5148" width="553" height="319" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="10" tile="true" width="543" height="267" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="5175" width="237" height="202" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">error_type</e>
          <e type="operand">y</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">points_joined</e>
          <e type="operand">true</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="operand">3</e>
          <e type="operand">5</e>
          <e type="operand">7</e>
          <e type="operand">10</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="operand">17</e>
          <e type="operand">6</e>
          <e type="operand">2</e>
          <e type="operand">4</e>
          <e type="operand">3</e>
          <e type="function" args="14">mat</e>
          <e type="function" args="1">args</e>
          <e type="function" args="1">errors</e>
          <e type="operand">xrange</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">20</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">yrange</e>
          <e type="operand">3</e>
          <e type="operator" args="1">-</e>
          <e type="operand">15</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="252" top="5175" width="310" height="248" color="#000000" fontSize="10">
      <image width="300" height="240">
        <input>
          <e type="operand">obj</e>
          <e type="function" args="1">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="585" top="5184" width="5106" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 30
(%i38) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ZctB8XFc$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,error_type=y,points_joined=true,errors(args(matrix([1,2,1],[3,5,7],[10,3,1],[17,6,2]))),xrange=[-2,20],yrange=[-3,15]]);
(%o38) [gr2d(errors)]</e>
        </result>
      </math>
    </region>
    <region left="9" top="5481" width="527" height="362" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="11" tile="true" width="517" height="310" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="5508" width="310" height="108" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">cmds</e>
          <e type="operand">key</e>
          <e type="operand" style="string">sin(x)</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="4">explicit</e>
          <e type="operand">key</e>
          <e type="operand" style="string">cos(x)</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">color</e>
          <e type="operand">red</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">x</e>
          <e type="function" args="1">cos</e>
          <e type="operand">x</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="4">explicit</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="5616" width="510" height="158" color="#000000" fontSize="10">
      <image width="500" height="150">
        <input>
          <e type="operand">cmds</e>
          <e type="operand">500</e>
          <e type="operand">150</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">Draw2D</e>
        </input>
      </image>
    </region>
    <region top="5877" color="#000000">
      <area single="true" collapsed="true" />
    </region>
    <region left="18" top="5922" width="522" height="428" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="12" tile="true" width="512" height="376" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="5949" width="433" height="44" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">gauss</e>
          <e type="operand">20</e>
          <e type="operand">e</e>
          <e type="operand">x</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="1">-</e>
          <e type="operand">y</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">10</e>
          <e type="operator" args="2">-</e>
          <e type="operand">x</e>
          <e type="operand">5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">5</e>
          <e type="operand">y</e>
          <e type="operand">5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">5</e>
          <e type="function" args="7">explicit</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="5994" width="337" height="26" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">ebene</e>
          <e type="operand">x</e>
          <e type="operand">y</e>
          <e type="operator" args="2">+</e>
          <e type="operand">x</e>
          <e type="operand">4</e>
          <e type="operator" args="1">-</e>
          <e type="operand">4</e>
          <e type="operand">y</e>
          <e type="operand">4</e>
          <e type="operator" args="1">-</e>
          <e type="operand">4</e>
          <e type="function" args="7">explicit</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="6021" width="251" height="235" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">interpolate_color</e>
          <e type="operand">true</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">xu_grid</e>
          <e type="operand">30</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">yv_grid</e>
          <e type="operand">30</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">palette</e>
          <e type="operand">blue</e>
          <e type="operand">yellow</e>
          <e type="operand">red</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">gauss</e>
          <e type="operand">ebene</e>
          <e type="operand">view</e>
          <e type="operand">70</e>
          <e type="operand">30</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">zrange</e>
          <e type="operand">10</e>
          <e type="operator" args="1">-</e>
          <e type="operand">10</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">8</e>
          <e type="operand">1</e>
          <e type="function" args="10">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="270" top="6021" width="260" height="258" color="#000000" fontSize="10">
      <image width="250" height="250">
        <input>
          <e type="operand">obj</e>
          <e type="operand">250</e>
          <e type="operand">250</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">Draw3D</e>
        </input>
      </image>
    </region>
    <region left="648" top="6030" width="4738" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 41
(%i40) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/BP8EChes$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 2.6,2.6$,$set encoding utf8$,$set pm3d lighting depthorder base$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,interpolate_color=true,xu_grid=30,yv_grid=30,palette=[blue,yellow,red],explicit((10*(2-%e^(x^2+y^2)))/(%e^(x^2+y^2)),x,-5,5,y,-5,5),explicit(x+y,x,-4,4,y,-4,4),view=[70,30],zrange=[-10,10]]);
(%o40) [gr3d(explicit,explicit)]</e>
        </result>
      </math>
    </region>
    <region left="18" top="6363" width="563" height="364" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="13" tile="true" width="553" height="312" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="6390" width="388" height="110" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">10</e>
          <e type="operand">10</e>
          <e type="operand">0</e>
          <e type="operand">200</e>
          <e type="function" args="4">Random.N</e>
          <e type="operand">0</e>
          <e type="operand">0</e>
          <e type="operand">30</e>
          <e type="operand">30</e>
          <e type="function" args="5">image</e>
          <e type="operand">proportional_axes</e>
          <e type="operand">xy</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">palette</e>
          <e type="operand">blue</e>
          <e type="operand">white</e>
          <e type="operand">red</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="261" top="6435" width="310" height="248" color="#000000" fontSize="10">
      <image width="300" height="240">
        <input>
          <e type="operand">obj</e>
          <e type="function" args="1">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="621" top="6471" width="7691" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 29
(%i41) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/IQKwkzbX$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,image(matrix([54,136,31,136,101,119,77,53,24,180],[60,42,119,152,129,177,47,129,81,56],[106,93,78,51,135,75,10,97,109,17],[191,109,186,129,15,99,48,158,166,24],[175,10,192,56,111,128,75,160,180,159],[171,114,150,58,44,161,58,180,0,25],[108,180,145,6,190,152,56,191,137,29],[128,89,164,57,81,95,102,21,141,7],[200,50,118,150,46,76,160,127,85,54],[41,68,158,140,116,195,66,186,66,160]),0,0,30,30),proportional_axes=xy,palette=[blue,white,red]]);
(%o41) [gr2d(image)]</e>
        </result>
      </math>
    </region>
    <region left="18" top="6804" width="610" height="518" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="14" tile="true" width="600" height="466" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="6831" width="178" height="40" color="#000000" fontSize="10">
      <math optimize="0" decimalPlaces="4">
        <input>
          <e type="operand">f.1</e>
          <e type="operand">y</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">x</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operand">2</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">≡</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="207" top="6831" width="231" height="40" color="#000000" fontSize="10">
      <math optimize="0" decimalPlaces="4">
        <input>
          <e type="operand">f.2</e>
          <e type="operand">x</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operand">y</e>
          <e type="operand">3</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">+</e>
          <e type="operand">3</e>
          <e type="operand">x</e>
          <e type="operator" args="2">*</e>
          <e type="operand">y</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x</e>
          <e type="operator" args="2">-</e>
          <e type="operand">1</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">≡</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="459" top="6831" width="52" height="30" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">r.x</e>
          <e type="operand">5</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="531" top="6831" width="52" height="30" color="#000000" fontSize="10">
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          <e type="operator" args="2">:</e>
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          <p>Das Scheitern eines Bildes zerstört auch die nachfolgenden Bilder. Das lässt  sich nicht durch Neuberechnung beheben, sondern erfordert einen Neustart von Maxima</p>
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          <e type="operator" args="2">≡</e>
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          <e type="operand">1</e>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 32
(%i43) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ZgIGCgla$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.08$,$set encoding utf8$,$set pm3d lighting depthorder base$,$set view 70, 120, 1.3, 1.4$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,palette=[white,white],cbtics=1/2,x_voxel=15,y_voxel=15,z_voxel=15,implicit(((-1+x^2+y^2+z^2)*(2*(-1+2*x^2)+(-3+2*y)^2+4*z^2))/4=3/200,x,-1,1,y,-6/5,23/10,z,-1,1),colorbox=false,proportional_axes=xyz,xyplane=0]);
(%o43) [gr3d(implicit)]</e>
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          <e type="operand" style="string">draw</e>
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          <e type="function" args="4">sys</e>
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          <e type="operand">1</e>
          <e type="function" args="12">sys</e>
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      <image width="250" height="120">
        <input>
          <e type="operand">obj</e>
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          <e type="operand">120</e>
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          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
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      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 41
(%i44) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/lxxu1Q98$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 2.6,1.25$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,yrange=[1/10,7/5],ytics=3/10,color=red,label([$roter Text$,0,3/10]),color=forest_green,label([$grüner Text$,0,3/5]),color=blue,label_alignment=left,label([$blauer Text$,0,9/10],[$a_b + c^3 = α$,0,6/5]),xrange=[-1,1]]);
(%o44) [gr2d(label,label,label)]</e>
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      <snapshot tag="draw" ID="17" tile="true" width="591" height="369" compact="false" showInViewer="false">
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          <e type="operand" style="string">draw</e>
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      <math optimize="0" decimalPlaces="4">
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          <e type="operator" args="1">-</e>
          <e type="operand">3</e>
          <e type="function" args="7">explicit</e>
          <e type="operand">color</e>
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          <e type="operator" args="2">≡</e>
          <e type="operand" style="string">Berg 1</e>
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      </math>
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        <input>
          <e type="operand" style="string">draw</e>
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          <e type="operator" args="2">*</e>
          <e type="function" args="1">sin</e>
          <e type="operand">10</e>
          <e type="operand">t</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="1">cos</e>
          <e type="operand">t</e>
          <e type="operand">2</e>
          <e type="operator" args="1">-</e>
          <e type="operand">0</e>
          <e type="function" args="6">parametric</e>
          <e type="operand">view</e>
          <e type="operand">70</e>
          <e type="operand">30</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">xtics</e>
          <e type="operand">1</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">ytics</e>
          <e type="operand">1</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">ztics</e>
          <e type="operand">1</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">cbtics</e>
          <e type="operand">1</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">10</e>
          <e type="operand">1</e>
          <e type="function" args="12">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="180" top="9315" width="210" height="208" color="#000000" fontSize="10">
      <image width="200" height="200">
        <input>
          <e type="operand">obj</e>
          <e type="operand">200</e>
          <e type="operand">200</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">Draw3D</e>
        </input>
      </image>
    </region>
    <region left="522" top="9333" width="4626" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 45
(%i47) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/ikO2lrQk$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 2.08,2.08$,$set encoding utf8$,$set pm3d lighting depthorder base$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,enhanced3d=[u,u],nticks=100,parametric((cos(5*u))^2,sin(7*u),-2+u,u,0,2),line_width=3,parametric(t,sin(10*t),cos(10*t),t,-2,0),view=[70,30],xtics=1,ytics=1,ztics=1,cbtics=1]);
(%o47) [gr3d(parametric,parametric)]</e>
        </result>
      </math>
    </region>
    <region left="18" top="9594" width="591" height="292" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="20" tile="true" width="581" height="240" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="9621" width="562" height="231" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">user_preamble</e>
          <e type="operand" style="string">set style fill transparent solid 0.45 border</e>
          <e type="operand" style="string">set view 120, 357, 1.75, 1.0</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">axis_3d</e>
          <e type="operand">false</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">colorbox</e>
          <e type="operand">false</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">xu_grid</e>
          <e type="operand">51</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">yv_grid</e>
          <e type="operand">51</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">xtics</e>
          <e type="operand">none</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">ytics</e>
          <e type="operand">none</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">ztics</e>
          <e type="operand">none</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">wired_surface</e>
          <e type="operand">true</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">color</e>
          <e type="operand">black</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">fx</e>
          <e type="operand">fy</e>
          <e type="operand">fz</e>
          <e type="operand">u</e>
          <e type="operand">4.5</e>
          <e type="operator" args="1">-</e>
          <e type="operand">4.5</e>
          <e type="operand">v</e>
          <e type="operand">0.05</e>
          <e type="operand">π</e>
          <e type="operand">0.05</e>
          <e type="operator" args="2">-</e>
          <e type="function" args="9">parametric_surface</e>
          <e type="operand">11</e>
          <e type="operand">1</e>
          <e type="function" args="13">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="306" top="9666" width="289" height="58" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">fx</e>
          <e type="operand">2</e>
          <e type="operand">a</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="function" args="1">cos</e>
          <e type="operand">u</e>
          <e type="operand">u</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operand">u</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="252" top="9675" width="46" height="24" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">a</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="306" top="9720" width="288" height="58" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">fy</e>
          <e type="operand">2</e>
          <e type="operand">a</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="function" args="1">sin</e>
          <e type="operand">u</e>
          <e type="operand">u</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operand">u</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="306" top="9774" width="286" height="56" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">fz</e>
          <e type="operand">a</e>
          <e type="operand">v</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="function" args="1">tan</e>
          <e type="function" args="1">ln</e>
          <e type="operator" args="2">*</e>
          <e type="operand">2</e>
          <e type="operand">v</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1</e>
          <e type="operand">u</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="9" top="9981" width="379" height="343" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="21" tile="true" width="369" height="291" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="10008" width="360" height="249" color="#000000" fontSize="10">
      <image width="350" height="241">
        <input>
          <e type="operand">obj</e>
          <e type="operand">1000</e>
          <e type="operand">700</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">Draw3D</e>
        </input>
      </image>
    </region>
    <region left="441" top="10017" width="6498" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 42
(%i48) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/bRGxuslc$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 10.42,7.29$,$set encoding utf8$,$set pm3d lighting depthorder base$,$set style fill transparent solid 0.45 border$,$set view 120, 357, 1.75, 1.0$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,axis_3d=false,colorbox=false,xu_grid=51,yv_grid=51,xtics=none,ytics=none,ztics=none,wired_surface=true,color=black,parametric_surface((2*(u*sin(u)+cos(u))*sin(v))/(1+u^2*(sin(v))^2),(2*(-u*cos(u)+sin(u))*sin(v))/(1+u^2*(sin(v))^2),(2*cos(v)+log(tan(v/2))*(1+u^2*(sin(v))^2))/(1+u^2*(sin(v))^2),u,-9/2,9/2,v,1/20,(-1+20*%pi)/20)]);
(%o48) [gr3d(parametric_surface)]</e>
        </result>
      </math>
    </region>
    <region left="18" top="10467" width="469" height="309" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="22" tile="true" width="459" height="257" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="10503" width="212" height="41" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4">
        <input>
          <e type="operand">fx</e>
          <e type="operand">u</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operand">u</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operand">v</e>
          <e type="function" args="1">cos</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="10539" width="212" height="41" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4">
        <input>
          <e type="operand">fy</e>
          <e type="operand">u</e>
          <e type="operand">2</e>
          <e type="operator" args="2">/</e>
          <e type="operand">u</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">v</e>
          <e type="function" args="1">cos</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="10575" width="236" height="52" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4">
        <input>
          <e type="operand">fz</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="operand">3</e>
          <e type="operator" args="2">+</e>
          <e type="operand">8</e>
          <e type="operator" args="2">/</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
          <e type="operator" args="2">-</e>
          <e type="operand">20</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="10629" width="463" height="104" color="#000000" fontSize="10">
      <math optimize="2" decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">user_preamble</e>
          <e type="operand" style="string">set view 100, 320, 1, 1.5</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">sys</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">xu_grid</e>
          <e type="operand">150</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">yv_grid</e>
          <e type="operand">25</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">fx</e>
          <e type="operand">fy</e>
          <e type="operand">fz</e>
          <e type="operand">u</e>
          <e type="operand">0</e>
          <e type="operand">13</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="operand">v</e>
          <e type="operand">π</e>
          <e type="operator" args="1">-</e>
          <e type="operand">π</e>
          <e type="function" args="9">parametric_surface</e>
          <e type="operand">xyplane</e>
          <e type="operand">0</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">sys</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="783" top="10665" width="6498" height="54" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 42
(%i48) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/bRGxuslc$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 10.42,7.29$,$set encoding utf8$,$set pm3d lighting depthorder base$,$set style fill transparent solid 0.45 border$,$set view 120, 357, 1.75, 1.0$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,axis_3d=false,colorbox=false,xu_grid=51,yv_grid=51,xtics=none,ytics=none,ztics=none,wired_surface=true,color=black,parametric_surface((2*(u*sin(u)+cos(u))*sin(v))/(1+u^2*(sin(v))^2),(2*(-u*cos(u)+sin(u))*sin(v))/(1+u^2*(sin(v))^2),(2*cos(v)+log(tan(v/2))*(1+u^2*(sin(v))^2))/(1+u^2*(sin(v))^2),u,-9/2,9/2,v,1/20,(-1+20*%pi)/20)]);
(%o48) [gr3d(parametric_surface)]</e>
        </result>
      </math>
    </region>
    <region left="18" top="10818" width="335" height="403" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="23" tile="true" width="325" height="351" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="27" top="10854" width="315" height="313" color="#000000" fontSize="10">
      <image width="305" height="305">
        <input>
          <e type="operand">obj</e>
          <e type="function" args="1">Draw3D</e>
        </input>
      </image>
    </region>
    <region left="18" top="11250" width="621" height="407" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="24" tile="true" width="611" height="355" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="11277" width="288" height="341" color="#000000" fontSize="10">
      <math decimalPlaces="4">
        <input>
          <e type="operand">obj</e>
          <e type="operand">line_width</e>
          <e type="operand">2</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">color</e>
          <e type="operand">black</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand">4</e>
          <e type="operand">0</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="4">quadrilateral</e>
          <e type="operand">3</e>
          <e type="operand">2</e>
          <e type="operand">7</e>
          <e type="operand">2</e>
          <e type="operand">6</e>
          <e type="operand">4</e>
          <e type="operand">5</e>
          <e type="operand">5</e>
          <e type="operand">4</e>
          <e type="operand">4</e>
          <e type="operand">5</e>
          <e type="operand">2</e>
          <e type="function" args="12">mat</e>
          <e type="function" args="1">args</e>
          <e type="function" args="1">polygon</e>
          <e type="operand">fill_color</e>
          <e type="operand" style="string">#ffff0088</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">2</e>
          <e type="operand">3.5</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="operand">5</e>
          <e type="operand">2.5</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">rectangle</e>
          <e type="operand">3</e>
          <e type="operand">5</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="operand">0</e>
          <e type="operand">135</e>
          <e type="function" args="6">ellipse</e>
          <e type="operand">fill_color</e>
          <e type="operand" style="string">#4444ff88</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">4</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
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          <p>Achtung, die Winkelamplitude bei der Ellipse wird in Maxima 5.47 verdoppelt!</p>
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(%o54) [gr3d(spherical)]</e>
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(%i57) draw3d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/yHbvzfE2$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 2.6,2.6$,$set encoding utf8$,$set pm3d lighting depthorder base$,$set style fill transparent solid 0.5 border$,$set view 60, 30, 1.3, 1.1$],enhanced3d=true,background_color=$#fefefe$, xu_grid=100, yv_grid=100, palette=color,xlabel=$x$, ylabel=$y$,xu_grid=50,yv_grid=29,enhanced3d=[t,t],palette=[blue,green,yellow,red],xyplane=0,surface_hide=true,proportional_axes=xyz,cbtics=set([$0$,0],[$π$,%pi]),[color=blue,tube(0,0,-(5*sin(t))/2,(5+3*cos(t))/2,t,0,%pi/2),tube(0,0,-(5*sin(t))/2,(5+3*cos(t))/2,t,%pi/2,%pi),color=red,tube(0,0,3*t,(5+3*cos(t))/2,t,0,%pi),color=forest_green,tube(2*(1-cos(t)),0,3*t,1,t,0,%pi),color=magenta,tube(2*(1-cos(t)),0,3*%pi+2*sin(t),1,t,0,%pi)]]);
(%o57) [gr3d(tube,tube,tube,tube,tube)]</e>
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          <p style="font-weight: bold; font-family: Courier New;">Darstellung als transparente<br />Fläche mit dem Längenparameter<br />als Farbwert</p>
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</imagefile>
        <input>
          <e type="operand">user_preamble</e>
          <e type="operand" style="string">set offsets graph 0,0,1,1</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">2</e>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">10</e>
          <e type="function" args="4">explicit</e>
          <e type="operand">grid</e>
          <e type="operand">true</e>
          <e type="operator" args="2">≡</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">sys</e>
          <e type="operand">250</e>
          <e type="operand">200</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
          <e type="function" args="2">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="9" top="15669" width="329" height="326" color="#000000" bgColor="#ffffff" fontSize="10">
      <snapshot tag="draw" ID="35" tile="true" width="319" height="274" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
    <region left="18" top="15696" width="312" height="250" color="#000000" fontSize="10">
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        <input>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="4">explicit</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">sys</e>
          <e type="function" args="1">Draw2D</e>
        </input>
      </image>
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      <snapshot tag="draw" ID="36" tile="true" width="603" height="272" compact="false" showInViewer="false">
        <input>
          <e type="operand" style="string">draw</e>
        </input>
      </snapshot>
    </region>
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        <input>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="4">explicit</e>
          <e type="function" args="1">Draw2D</e>
        </input>
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</imagefile>
        <input>
          <e type="operand">x</e>
          <e type="function" args="1">sin</e>
          <e type="operand">x</e>
          <e type="operand">0</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="4">explicit</e>
          <e type="function" args="1">Draw2D</e>
        </input>
      </image>
    </region>
    <region left="648" top="16101" width="4378" height="54" color="#000000" fontSize="10">
      <math significantDigitsMode="true">
        <input>
          <e type="operand">#</e>
          <e type="function" args="1">MaximaLog</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Received Bytes: 32
(%i62) draw2d([terminal=pdf,file_name=$C:/Users/kraska/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/Hg2D7DVH$,terminal=pdf,user_preamble=[$set term pdfcairo enhanced size 3.12,2.5$,$set encoding utf8$,$set style line 100 lc rgb 'grey' lt -1 lw 0$,$set grid ls 100$],enhanced3d=true, background_color=$#fefefe$, xlabel=$x$, ylabel=$y$,xaxis_type=solid, xaxis=true, xaxis_color=black, xaxis_width=1, yaxis_type=solid, yaxis=true, yaxis_color=black, yaxis_width=1,explicit(sin(x),x,0,2*%pi)]);
(%o62) [gr2d(explicit)]</e>
        </result>
      </math>
    </region>
  </regions>
</worksheet>