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    <blockquote> <p>consider this: an integer can be conceptualized as either an absolute value (the point on the number line) or a distance between values</p> </blockquote> <p>By your logic, it isn't TimeSpan that's unecessary: rather it's DateTime that's unnecessary, and could be replaced by TimeSpan (duration since zero).</p> <p>Plus there's the fact that integers have an obvious zero, whereas Dates however don't have an obvious zero; but having an obvious zero is necessary, if you want to replace "place on the number line" with "distance/span from the zero/origin".</p> <hr> <p>Edit:</p> <p>A point (location on a plane) isn't the same as a vector.</p> <p>They seem similar ...</p> <ul> <li>A vector (distance from origin) can represent a point</li> <li>A point (relative to the origin) can represent a vector</li> </ul> <p>... however the value of the vector that's required to represent a given point will change if the origin changes.</p> <p>It always makes sense to add two (relative) vectors; but, it makes no sense to add two points, except by converting those points to vectors and then adding the vectors.</p> <p>The sum of two vectors is unaffected by a change in the origin, but the sum of two points would be affected by a change in the origin if you summed them by converting them to vectors and adding the vectors (because changing the origin would affect the values of those vectors).</p> <p>[Replace 'point' with DateTime and 'vector' with TimeSpan in the argument above.]</p> <p>I think there is a genuine difference between absolute and relative values. I'm don't know why that difference isn't more apparent in arithmetic, i.e. why 'numbers' are used seemingly interchangeably to represent both absolute and relative values.</p>
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