Do mathematicians sometimes overstate the applications of some pure math topics? Eg claiming that a pure math topic has "an application to" some real world object when it is actually only "inspired by" some real world scenario?
This subreddit is for discussion of mathematics. All posts and comments should be directly related to mathematics, including topics related to the practice, profession and community of mathematics.
Has anyone else found that pursuing math has made it harder to find time to explore topics purely out of curiosity?
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21st century examples of the math community being surprised by a result contrary to widely held beliefs?
This subreddit is for discussion of mathematics. All posts and comments should be directly related to mathematics, including topics related to the practice, profession and community of mathematics.
Low cutoffs (eg 80 for an A) does not inherently mean a course is more lenient!
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When learning a language, a common difficulty is when a single word from the primary language corresponds to multiple words in the new language. Eg for -> por/para, to be -> ser/estar. Do native speakers think of these pairs of words as being connected at all? Do they ever mix them up?
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Is anyone else bothered by the entitlement of groups who cycle two abreast in both lanes and expect oncoming cyclists to yield for them?
What are the biggest **novel** results in other fields that are attributable to category theory?
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Please angle your lights downward a bit on two way bike paths
What shapes can be inscribed in a square? Is it possible for all Jordan curves?
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Free panda express order at Carlson if anyone wants it
For all redditors familiar with the University of Minnesota (current and prospective students, alumni, parents, and fans). Go Gophers!
Small, Minnesota themed gifts to get for family from out of town?
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What results in math are possible by "coincidence" (or at least initially appeared to be)?
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Why low grade cutoffs (eg 85 being sufficient for an A) can actually be beneficial
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Generate random digits and append them to the end of your number until the number is prime. Let Z be the number of digits of the prime. Does this process terminate with probability 1? What can be said about the distribution of Z?
This subreddit is for discussion of mathematics. All posts and comments should be directly related to mathematics, including topics related to the practice, profession and community of mathematics.
Generate random digits and append them to the end of your number until the number is prime. Let Z be the number of digits of the prime. Does this process terminate with probability 1? What can be said about the distribution of Z?
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Have any Fields medalists gone on to do their most significant work *after* winning the medal?
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Monkey's paw offer: The general population gains an appreciation for the beauty and creativity of math BUT the field faces the same challenges in terms of funding and prioritization that arts and music do. Would you take that deal?
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What would it mean for open problems with real-world applications to have their results depend on the set of axioms used (eg if something like P vs NP somehow relied on choice?)
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Have you ever had a demonstration that involves a certain probability of success or audience participation fail? (eg birthday paradox)
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What's a better analogy for explaining how much/little mathematicians use/need arithmetic skills? Spelling for authors or knife skills for head chefs
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Cases where people over-apply mathematical results to situations that they don't necessarily apply to?
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Would you rather have world class intuition, knowledge, or technical problem solving skills?
This subreddit is for discussion of mathematics. All posts and comments should be directly related to mathematics, including topics related to the practice, profession and community of mathematics.
Fun examples of proof by counting things two different ways?
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Do authors with last names later in the alphabet get disadvantaged by papers often being referred to as "FirstAuthor et al."?
This subreddit is for discussion of mathematics. All posts and comments should be directly related to mathematics, including topics related to the practice, profession and community of mathematics.
If Fermat had FLT just written as a conjecture but did not claim to have a proof, would the problem have still become as important/famous?
This subreddit is for discussion of mathematics. All posts and comments should be directly related to mathematics, including topics related to the practice, profession and community of mathematics.