¶ … Roger Smith, a quite competent swimmer, is out for a leisurely stroll. During the course of his walk he passes by a deserted pier from which a teenage boy who apparently cannot swim has fallen into the water. The boy is screaming for help. Smith recognizes that there is absolutely no danger to himself if he jumps in to save the boy; he could easily succeed if he tried. Nevertheless, he chooses to ignore the boy's cries. The water is cold and he doesn't want to get his good clothes wet. "Why should I inconvenience myself for this kid," Smith says to himself, and passes on.
Did Smith do anything wrong? Explain. What aspects of this situation would have to be different for you to conclude otherwise?
Yes, I can support an assertion Smith did something wrong, from the way the question is asked, and the evidence provided. Metaethics reveals Roger made a flawed equation between his own preference and the boy's. Entailments arise from the way the question is phrased, which I describe and compare amongst themselves and against propositions derived from the rest of the question. I then examine resulting conclusions, without assumptions not supplied in the prompt. Finally, I remove some of the particular given constraints, to see how different conclusions could result.
I constrain myself to the "given language" not out of any motive or fear of reprisal, but because we don't need anything else. A metaethical analysis can derive all the principles we need from the word 'wrong.' Nor do we need posit 'wrong' implies some opposite "right," because this does not necessarily follow from "wrong," "right" is not asked for, and is effectively irrelevant.
In order to ask if something is wrong requires the word has a meaning we agree on. It may have multiple meanings, but there is one which is the meaning we are discussing. We have to restrict the meaning of "wrong" to one we agree on, because otherwise we achieve multiple outcomes. If we can arbitrarily assign any word any meaning we want, then language loses its functionality in a mathematical sense, where a variable stands for or represents only one value.
In fact math provides a useful, if not perfect analogy. If we allow the number 2 to equal 2, 8 and 40 at the same time, we can use it for calculation even if that becomes extremely complex. The problem lies in that we achieve multiple, simultaneously accurate results. If we want a single answer, as our question asks -- yes or no -- we have to discuss each of the possible meanings of 'wrong' separately. Otherwise language becomes useless or at least extremely subjective, if we can simply just say anything we want, and say for example "the birthday party" to mean "that boy." I call this principle 'consistency.' Contradicting results persist if one person calls the boy "boy" and another person calls it 'aardvark,' where they both mean the same thing, or call two different referents 'that boy' at the same time.
Under the same reasoning, we must apply the agreed-upon meaning to different actors in the same way, or else we have a weakening of our ability to refer the same concept, for which the word 'wrong' is a placeholder. If we say for example inflating a tire and deflating a tire are both wrong, then 'wrong' has a non-exclusive meaning that must refer to something other than moving air in or out of a tire. Likewise if we say that person A inflating a tire is wrong but person B. inflating the same tire under effectively identical circumstances is not wrong, then we have a weakening of definition that we then have to find another way to express. We can try to haggle about the similarity of circumstances but that line of reasoning can be waved away with a qualifier like "effectively identical." This is the product of our defining the word "wrong" as standing for a meaning we agree on, which I call "universality."...
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