1503:(insert random music here). You'd *love* that!". I have encountered an enormous amount of disbelief and hostility over this issue but I have simply had enough of pretending I like music, when actually I hate it, and have done all my life (I'm 45 yo). People seem quite threatened by my not liking music, for some reason. No-one minds someone saying "I don't like sport or computer games (or whatever)"; but music seems to be different. No-one has a problem with different people having different tastes in music (AFAICS) but a person who likes no music *at all* must be some sort of deviant threat to society. "Don't be silly! *Everyone* likes music!".
1510:, because there might be other people like me who don't like music but do not speak up because they don't want to be spoilsports. Is this valid? (2) Is there a word for the phenomenon where someone says "I like X. This guy does not like X. There must be something wrong with him and I'm gonna educate him"? (3) *is* music different in this respect from other things?
1482:
I hate music. To me, music is like an alarm clock or a (moderately distant) pneumatic drill: it annoys me and I just want it to stop. There is no circumstance where I would prefer to listen to music rather than to turn it off. Whenever I mention this to anyone, they say "Oh, that's because you
392:, and state that the term "diversity" comes from the appearance of a special case of their definition in work on phylogenetic and ecological diversities. They point out that diversities crop up in a broad range of contexts and give the following examples:
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is a term used in connection with Jeff
Michael Deck and Benjamin Douglas Herson who were reported in British and American news reports to have altered a sign post in the
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789:{\displaystyle \delta (A)=\sum _{i}\max _{a,b}\left\{\left|a_{i}-b_{i}\right|\colon a,b\in A\right\}}
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Bryant, David; Tupper, Paul (2012). "Hyperconvexity and tight-span theory for diversities".
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1279:{\displaystyle \delta ^{(k)}(A)=\max \left\{\delta (B)\colon |B|\leq k,B\subseteq A\right\}}
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1940:{\displaystyle C=C(n,p,\theta )=\sum _{k=0}^{n}p^{k}(1-p)^{n-k}\theta ^{n(n-k)}}
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is a function from the finite subsets of X to the non-negative reals satisfying
47:
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557:{\displaystyle \delta (A)=\max _{a,b\in A}d(a,b)=\operatorname {diam} (A)}
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336:
Bryant and Tupper prove that these axioms imply monotonicity, that is,
325:{\displaystyle \delta (A\cup C)\leq \delta (A\cup B)+\delta (B\cup C)}
385:{\displaystyle A\subseteq B\longrightarrow \delta (A)\leq \delta (B)}
611:
1513:
2081:
1506:
I have three questions: (1). I think this an example of the
58:. The concept was introduced by Bryant and Tupper in 2012. A
36:
This page is about generalized metric spaces. For society, see
1745:{\displaystyle Pr(Z=k)=C^{-1}p^{k}(1-p)^{n-k}\theta ^{k(n-k)}}
37:
1947:
is a normalization constant. The distribution is thus of
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The distribution may be viewed as a generalization of the
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which accounts for overdispersion. The distribution has
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where 'n' is the size of the binomial distribution, and
2054:"Not Thanks, but Probation for Fixing Typos on a Sign"
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2013:Altham, P.M.E. (1978). "Two Generalizations of the
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432:be a metric space. Denoting finite subsets of
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2087:Typo vigilantes answer to letter of the law
670:{\displaystyle A\subseteq \mathbb {R} ^{n}}
830:{\displaystyle (\mathbb {R} ^{n},\delta )}
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2020:Journal of the Royal Statistical Society
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1806:{\displaystyle 0\leqslant k\leqslant n}
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54:is a generalization of the concept of
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1554:multiplicative binomial distribution
999:be a metric space. For each finite
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219:{\displaystyle \left|A\right|\leq 1}
1960:Typo Eradication Advancement League
1609:that incorporates a new parameter
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1350:{\displaystyle (X,\delta ^{(k)})}
248:{\displaystyle B\neq \emptyset }
150:{\displaystyle \delta (A)\geq 0}
1054:denote the minimum length of a
959:is a (phylogenetic) diversity.
43:Generalization of metric spaces
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1774:{\displaystyle \theta >0}
1018:{\displaystyle A\subseteq X}
879:{\displaystyle A\subseteq X}
185:{\displaystyle \delta (A)=0}
1560:which can account for both
1556:is a generalization of the
1467:{\displaystyle (X,\delta )}
1131:{\displaystyle (X,\delta )}
1091:{\displaystyle (X,\delta )}
952:{\displaystyle (X,\delta )}
87:{\displaystyle (X,\delta )}
2116:
2038:: CS1 maint: postscript (
1969:The story was reported on
1430:is defined for any finite
1423:{\displaystyle \delta (A)}
1047:{\displaystyle \delta (A)}
908:{\displaystyle \delta (A)}
35:
1631:probability mass function
1138:be a diversity. For all
1996:Advances in Mathematics
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1305:{\displaystyle k\geq 2}
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2015:Binomial distribution
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1973:and appears on the
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396:Diameter diversity
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851:phylogenetic tree
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2089:at AZcentral.com
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2097:Language Log
2062:. Retrieved
2060:. 2008-08-23
2057:
2048:
2034:cite journal
2025:
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1489:The Ramones
1286:. Then if
474:, defining
48:mathematics
18:User:Robinh
2064:2008-08-27
1981:References
1550:statistics
62:is a pair
1927:−
1914:θ
1905:−
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