Difference between revisions of "Economic definition of true love"
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imported>Ed m (Protected "Dating Ed" [edit=private:move=private]) |
imported>Ed |
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then please stop by my office (F533) at the Haas School of Business ([http://maps.google.com/maps?msid=218233511539606995594.0004adfa2636c2d290827&msa=0&ll=37.872008,-122.252512&spn=0.011501,0.015535&t=m&z=16&vpsrc=6 map]) at your earliest convenience. | then please stop by my office (F533) at the Haas School of Business ([http://maps.google.com/maps?msid=218233511539606995594.0004adfa2636c2d290827&msa=0&ll=37.872008,-122.252512&spn=0.011501,0.015535&t=m&z=16&vpsrc=6 map]) at your earliest convenience. | ||
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==Future Availability== | ==Future Availability== | ||
Please check back for updates. | Please check back for updates. | ||
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| + | ==True Love== | ||
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| + | ===Definition=== | ||
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| + | Let <math>H</math> denote the set of all entities, perhaps Humans, though we might also include dogs, cats and horses, according to historical precedent. | ||
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| + | Let <math>T</math> denote the set of pairs of individuals who have True Love, such that: | ||
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| + | :<math>\forall\{i,j\} \in T: \quad (i \succ_j h \forall h \ne i) \and (j \succ_i h \forall h \ne j), \; h \in H \cap \{\emptyset\}</math> | ||
Revision as of 16:04, 25 February 2012
Current Availability
I'm afraid that Ed is currently unavailable for dating at this time. Exceptions to this can be made if you have a Math(s) Ph.D.
That said, if you genuinely believe:
- [math]p\left(You \cap The\,One \ne \{\empty\}\,|\,First\,Glance\right) \gg 0[/math]
then please stop by my office (F533) at the Haas School of Business (map) at your earliest convenience.
Future Availability
Please check back for updates.
True Love
Definition
Let [math]H[/math] denote the set of all entities, perhaps Humans, though we might also include dogs, cats and horses, according to historical precedent.
Let [math]T[/math] denote the set of pairs of individuals who have True Love, such that:
- [math]\forall\{i,j\} \in T: \quad (i \succ_j h \forall h \ne i) \and (j \succ_i h \forall h \ne j), \; h \in H \cap \{\emptyset\}[/math]
