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There is no math but recreational math. We should call activities that superficially resemble math but aren't fun for what they are, accounting.
by iamcurious 11y ago
There is no math but recreational math. We should call activities that superficially resemble math but aren't fun for what they are, accounting.
- agentultra 11y agoI cannot agree more.
- dev1n 11y agowow never thought of that before. Is that an original quote? I like that.
- j2kun 11y agoThis is a little narrow-minded. The process of doing mathematics is mostly diligence and hard work, and the higher up you go the more work you have to put in to reach those moments of insight and clarity that make the struggle worth it. If your argument is that there is a blurry line between recreation and work when you love your job, then sure. Maybe the average person will believe that in some abstract intellectual sort of way. But I don't think you'll convince any mathematicians that their entire job is recreation. By analogy, I don't think you'd convince any world-class musicians that their entire job is recreation when they're doing music drills and rehearsing for ten hours a day.
- joe_the_user 11y agoNeither puzzles = the most fun part of math nor puzzles = the best, most significant part of math. is always true. Sometimes, sure but the entire math terrain is complex and shouldn't be reduced to pure puzzles, pure progressions of abstraction or any other simplistic view.
- agentultra 11y ago... but there is a certain amount of joy and amusement to such endeavors, isn't there? Why else suffer the rote exercises? For the money? It is a recreation, of a kind, that shouldn't be taken for granted even after doing rote derivations for ten hours a day. If you enjoy it that ten hours is rarely enough. That's how I interpreted the OP.
- joe_the_user 11y agoI have to disagree with that kind of absolutist statement. I become interested in mathematics at a young age. While puzzles and such have sort-of interested me, the truly amazing part of math has always been it's ability to open up more abstract ways of thinking - new and exciting ways to unify ideas. (I read Gardner as a kid and got rather little of him. His puzzles go so quickly from simple games to really hard math that it's easy to get lost. I honestly would see him as a terrible introduction to math for kids since a kid reading him will hit quickly "why can't I solve this even slightly" moments, which isn't a way to encourage someone). A lot of puzzles to my mind seem to have "trick" solutions. They're nice for increasing one's ability to manipulate symbols but they aren't really introducing new worlds into one's thinking. I enjoy abstract algebra, functional analysis and differential geometry more than number theory, which is the branch of math closest to ordinary puzzle solving. On the other hand, category theory seems more like accounting to me but clearly category theory has yielded results that have advanced many parts of math and computer science. I can certainly acknowledge that others might have different tastes and the development of math has certainly has come through different people developing their particular interests rather than there being a simple "fun"/"not-fun" division.
- InclinedPlane 11y agoHow so? There is math beyond arithmetic. A great deal of math, in fact. Non-recreational math goes by many, many other terms beyond accounting, such as engineering, particle physics, astrophysics, physical chemistry, etc.