3 ms·
Wolfram is real useful for this sort of thing, by the way; here are your three calculations with: A = P(gay), B = P(virgin | gay), C = P(virgin | not gay) If
by gort 17y ago
Wolfram is real useful for this sort of thing, by the way; here are your three calculations with:
A = P(gay),
B = P(virgin | gay),
C = P(virgin | not gay)
If 5% are gay: http://www.wolframalpha.com/input/?i=A+*+B+%2B+%281+-+A%29+*+C+%3D+.139+and+B+%3D+C+*+11+and+A+%3D+0.05 http://www.wolframalpha.com/input/?i=A+*+B+%2B+%281+-+A%29+*...
If 10% are gay: http://www.wolframalpha.com/input/?i=A+*+B+%2B+%281+-+A%29+*+C+%3D+.139+and+B+%3D+C+*+11+and+A+%3D+0.1 http://www.wolframalpha.com/input/?i=A+*+B+%2B+%281+-+A%29+*...
If 20% are gay: http://www.wolframalpha.com/input/?i=A+*+B+%2B+%281+-+A%29+*+C+%3D+.139+and+B+%3D+C+*+11+and+A+%3D+0.2 http://www.wolframalpha.com/input/?i=A+*+B+%2B+%281+-+A%29+*...
- nostrademons 17y agoI was wondering if Wolfram's logs would show a bunch of queries for P(gay), P(virgin | gay), and P(virgin | not gay), then realized you'd given them variables. More's the pity. I'd love to see the face of the employee that sees a bunch of queries for P(virgin | gay).