<argument>
<premise>
<title>Motion is possible.</title>
<objection>
<title>Motion is impossible whether space is continuous or discrete.</title>
<helper>
<title>Either space is continuous, or space is discrete.</title>
</helper>
<reason>
<title>If space is discrete, motion is impossible.</title>
<reason>
<title>Zeno's paradoxes of motion for discrete space. [Not filled in here.]</title>
</reason>
</reason>
<reason>
<title>If space is continuous, motion is impossible.</title>
<reason>
<title>A 'faster' object can never catch up with a 'slower' one.</title>
<helper>
<title>IF a 'faster' object cannot catch up with a 'slower' one THEN motion is impossible.</title>
</helper>
<reason>
<title>Zeno's paradox of relative motion for continuous space. [Not filled in here.]</title>
</reason>
</reason>
<reason>
<title>Motion over a finite distance in a finite time is impossible.</title>
<helper>
<title>IF motion over a finite distance in a finite time is impossible THEN motion is impossible.</title>
</helper>
<reason>
<title>Motion over a finite distance in a finite time requires making an infinite number of partial motions in a finite time.</title>
<helper>
<title>Making an infinite number of partial motions in a finite time is impossible.</title>
<reason>
<title>To make an infinite number of partial motions will take an infinite amount of time.</title>
<helper>
<title>Making a partial motion takes a finite amount of time.</title>
</helper>
<helper>
<title>It is impossible to take an infinite amount of time in a finite amount of time.</title>
</helper>
</reason>
</helper>
<reason>
<title>A finite distance of continuous space can be divided into an infinite number of parts.</title>
<helper>
<title>Motion over a finite distance is motion over all of the parts of that distance.</title>
</helper>
</reason>
</reason>
</reason>
</reason>
</objection>
</premise>
</argument>
