EDIT: here's a better idea. Just buy apple and/or half a dozen other big tech stocks that you like!
11,330 karma · joined May 1, 2009
EDIT: here's a better idea. Just buy apple and/or half a dozen other big tech stocks that you like!
Maintaining a short position also costs money, so this is a further complication. As a retail investor, I don't know if there are any instruments for shorting these big tech co's. I'm guessing that you can do it on interactive brokers (for example) if you post enough margin. DYOR.
Language is too fragile & brittle to convey most of what we would like it to convey. People keep falling into this trap, and then getting irate when things go off the rails. This is a terrible confusion to have: if the meaning is not in the words, then where is it? The meaning is in the context, not in the symbols.
Also, there is a tiny python (micropython) that has been emscripted. I'm very interested to try this out sometime.
https://www.youtube.com/watch?v=qQKhIK4pvYo
It really does look a bit like this technique for generating random fractal tendrils:
"Seven Trees in One" by Andreas Blass. https://arxiv.org/abs/math/9405205
""" Every operation which preserves a lattice and doesn't use "incomparable" objects is equivalent to addition. """
And the statement at the end: "any lattice is equivalent to another lattice where the relationship is set inclusion." This only holds for distributive lattices.
For another take on lattice theory, and ordered structures more generally:
https://www.azimuthproject.org/azimuth/show/Applied+Category...
""" Back in 1897, a mathematician named William Burnside wrote the first book in English on finite groups. It was called Theory of Groups of Finite Order.
In the preface, Burnside explained why he studied finite groups by letting them act as permutations of sets, but not as linear transformations of vector spaces:
'Cayley's dictum that "a group is defined by means of the laws of combination of its symbols" would imply that, in dealing with the theory of groups, no more concrete mode of representation should be used than is absolutely necessary. It may then be asked why, in a book that professes to leave all applications to one side, a considerable space is devoted to substitution groups [permutation groups], but other particular modes of representation, such as groups of linear transformations, are not even referred to. My answer to this question is that while, in the present state of our knowledge, many results in the pure theory are arrived at most readily by dealing with properties of substitution groups, it would be difficult to find a result that could most directly be obtained by the consideration of groups of linear transformations.'
In short, he didn't see the point of representing groups on vector spaces - at least as a tool in the "pure" theory of finite groups, as opposed to their applications.
However, within months after this book was published, he discovered the work of Georg Frobenius, who used linear algebra very effectively to study groups!
So, Burnside started using linear algebra in his own work on finite groups, and by the time he wrote the second edition of his book in 1911, he'd changed his tune completely:
Very considerable advances in the theory of groups of finite order have been made since the appearance of the first edition of this book. In particular the theory of groups of linear substitutions has been the subject of numerous and important investigations by several writers; and the reason given in the original preface for omitting any account of it no longer holds good. In fact it is now more true to say that for further advances in the abstract theory one must look largely to the representation of a group as a group of linear transformations. It's interesting to see exactly how representing finite groups on vector spaces lets us understand them better. By now almost everyone agrees this is true. But how much of the detailed machinery of linear algebra is really needed? """
I'd much rather put people like Oprah Winfrey or Tony Robbins on a woo-shitlist. But not Chopra.
This objection seems a bit superficial to me. I think there are plenty of connections. The idea of measurement & observer is baked into quantum physics, hello? But there is a taboo in physics on discussing this stuff.
It's nice to see some brave philosophers try to promote panpsychism. I wonder if the physicists will ever become more tolerant of things like this aswell.
I've thought about this too, and my conclusion is that there's no way to know. Maybe we wake up as someone else everyday, with all the emotional/psychological baggage that entails.
Maybe.
> Why is our stomach not conscious?
When I am hungry it certainly seems like my stomach is conscious. Indeed, they have found neurons in the digestive tract.
[1] https://web.archive.org/web/20200117115242/https://www.cmegr...
[2] https://www.cmegroup.com/trading/energy/crude-oil/light-swee...
"The West Texas Intermediate Light Sweet Crude Oil futures contract is cash settled against the prevailing market price for US light sweet crude."