Oink, oink

Aaron has written on the tulip bulb mania. I’d trust his research over most other people’s for something like this. Probably in Red Blooded Risk, but I could be wrong on that

You mean this? Show me the tulips.

https://seekingalpha.com/article/300928-book-review-aaron-browns-red-blooded-risk

I think we should just cancel everything and wait for The Rapture. 
BTW, the 1991 version with Mimi Rogers and David Duchovny is superb!

Would that be the first or second rapture?

Aaron has written on the tulip bulb mania. I’d trust his research over most other people’s for something like this. Probably in Red Blooded Risk, but I could be wrong on that Aaron may have a narrow albeit accurate viewpoint (which I kind of doubt given the fact that so little data is available) bu...

I first read about tulipmania years ago in a fiction story by a popular Polish author. Already at the time I found many research articles suggesting that it was a myth or at best a satire on the, nomen omen, blossoming society. Anyway, good for the Dutch - when Germans tried to starve them to death...

There Never Was a Real Tulip Fever The tulip mania was a myth invented by the Calvinist devils opposing the free market - ? I'm lost. Anyway: “Some of the stuff hasn’t lasted, like the idea that God punishes people who are overreaching by causing them to have the plague . That’s one of the things p...

That's so surreal. If my husband had a mistress, they would be both wearing concrete galoshes.

Correct; the mistress would understand.

This is better
www.youtube.com/watch?v=KVGVJGX--o0

Over here we have Fokkers
BTW KLM fired 5000 employees today.

He succeeded in making "can we cancel the election" an acceptable topic of discussion.

Aka cognitive bias
https://en.wikipedia.org/wiki/Anchoring ... tive_bias)

Q If your mistress + wife are drowning, which one do you save?

This is probably an easy one to answer for the local stochastic experts here. Consider the n-dimensional (driftless) GBM [$]dx_t = \alpha dw_t[$] where [$]x_t \in \mathbb {R}^n[$], [$]w_t[$] is a standard Brownian motion and [$]x_0 \in \mathbb {R}^n[$] is an arbitrary starting value. [$]\alpha[$] is...

"Happy Days ..."

www.youtube.com/watch?v=oI5VfVAMyEI

"Midnight, the stars and you"

www.youtube.com/watch?v=-fN-Xjpd-qE