This was tame. He should've tortured the crap out of her. Cut her clit off and castrated her ovaries, for all the trouble she gave him. Nevertheless, the self-righteous scums (sjws) need not be concerned, for there is no satisfaction about his fate that you may expect in the long run.
@baconcat Why did you implicitly assume that long means addition? Say, you give me 3 ovaries, and someone else gave me 5 ovaries. Now how many ovaries do I have? Is it eight? Well yes, but why? That is because of the topology of the numbers, that we call natural; and in such a context it made sense to use the addition operator, because of its definition. With that out of the bag, let's talk about "x times longer/ larger than y". Here x and y are time variables. One sensible definition would be "x*y+y", using the fact that we are viewing relative to y. This definition is fine; as long as x and y are limited to natural numbers. Now let's make x and y integers. Does it still hold? For natural numbers, it was natural to use zero as the origin. Also because of the causal nature of time. The time zero would've been minimum in the given domain; and hence the origin. However when we allow the use of negative numbers; the origin could now have been shifted to the left of the ordinate. Of course, although rare to see such a notation; time can be negative. Now let's further expand the domain to real numbers. The continuous variable Time (as opposed to its discrete form) is defined over the domain IR. Observe the formula "x*y+y". Using the inverse distributive property of the multiplication operator over the addition operator for real numbers, one may write this as "(x+1)*y". Hence, "x+1 times as long as y". Do you now see the problem? This was not a problem when we had a discrete domain (owing to the topology of natural numbers/ integers). In a continuous topology (such as real numbers), fractional times are also possible. Hence, x times longer than y, may mean "(x+z)*y"; 0 < z <= 1 ; z in IR. Some may argue, that this is not relative to y; but the essence of the problem is that one may never obtain the exact value of the expression "x times longer than y", however accurate and precise. There will always be some amount of uncertainty attached; owing to the non-deterministic and partially observable environment. That is, (x+1)*y + k ; where k is a very small real number indicating the precision of the measurement. However, assuming zero as the pivot and ignoring any uncertainty; or simply in the discrete case - x times longer than y should mean (x+1)y