Hello everyone,

No help needed here. Just wanted to offer up a math pun to anyone who enjoys them.

--SlipEternal

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- Nov 7th 2011, 01:16 AMSlipEternalNo help needed, just a pun I wrote
Hello everyone,

No help needed here. Just wanted to offer up a math pun to anyone who enjoys them.

--SlipEternal - Nov 7th 2011, 08:23 AMSorobanRe: No help needed, just a pun I wrote

$\displaystyle (2B) \vee (\sim 2B)$

- Nov 19th 2011, 10:09 AMDevenoRe: No help needed, just a pun I wrote
suppose we have a category: OR (for outrageous fortune). we shall define the objects of this category to be "slings", as a certain primitive undefined concept. suppose further than we have a partial order defined on any sling, ≤, which we shall call "nobility". now, if we have two slings, designated by M (mind) and S (suffer), we might well ask if the partial order on slings induces a partial order on the morphisms, that is, given two morphisms f,g:M-->S if it makes sense to ask

if f ≤ g, or:

whether 'tis nobler in the mind to suffer, the slings and arrows of outrageous fortune. - Nov 19th 2011, 07:55 PMCaptainBlackRe: No help needed, just a pun I wrote