
Go to it! My answer will appear in the comments.
_


[NB: The UK author of this piece is examining Arnold Trehub's theory of consciousness.]
What about the self, then? It’s natural that given Trehub’s spatial perspective he should focus on defining the location of the self, but that only seems to be a small, almost incidental part of our sense of self. Personally, I’m inclined to put the thoughts first, and then identify myself as their origin; I identify myself not by location but by a kind of backward extrapolation to the abstract-seeming origin of my mental activity. This has nothing to do with physical space. Of course Trehub’s system has more to it than mere location, in the special tokens used to signify belonging to me and truth. But this part of the theory seems especially problematic. Why should simply flagging a spatial position and some propositions as mine endow a set of neurons with a sense of selfhood, any more than flagging them as Fred’s? I can easily imagine that location and the same set of propositions being someone else’s, or no-one’s. I think Trehub means that linking up the tokens in this way causes me to view that location as mine and those propositions as my beliefs, but notice that in saying that I’m smuggling in a self who has views about things and a capacity for ownership; I’ve inadvertently and unconsciously brought in that wretched homunculus after all. For that matter, why would flagging a proposition as a belief turn it into one? I can flag up propositions in various ways on a piece of paper without making them come to intentional life. To believe something you have to mean it, and unfortunately no-one really knows what ‘meaning it’ means – that’s one of the things to be explained by a full-blown theory of consciousness.
Moreover, the system of tokens and beliefs encoded in explicit propositions seems fatally vulnerable to the wider form of the frame problem. We actually have an infinite number of background beliefs (Julius Caesar never wore a top hat) which we’ve never stated explicitly but which we draw on readily, instantly, without having to do any thinking, when they become relevant (This play is supposed to be in authentic costume!): but even if we had a finite set of propositions to deal with the task of updating them and drawing inferences from them rapidly becomes impossible through a kind of combinatorial explosion. (If this is unfamiliar stuff, I recommend Dennett’s seminal cognitive wheels paper.) It just doesn’t seem likely nowadays that logical processing of explicit propositions is really what underlies mental activity.
Some important reservations then, but it’s important not to criticise Trehub’s approach for failing to be a panacea or providing all the answers on consciousness – that’s not really what we’re being offered. If we take consciousness to mean awareness, the retinoid system offers some elegant and plausible mechanisms. It might yet be that the theatre deserves another visit.
[NB: The author is writing about how to approach long, involved books on history.]
But apart from this matter of personal learning style, what I’ve found is that many of my students don’t know what to do when confronted by a whole book. Some try to study it as intensively as they would try to study a chapter in a work of philosophy or political theory. They spend hours and hours on their reading, and often end up angry and unfulfilled. They’ve spent an inordinate amount of time preparing, but they rarely feel they have mastered the text. And when the discussion in class focuses on other aspects of the book in question, their frustration grows.
Others read through an assigned book the way they get through their casual reading. They read at forty to sixty pages an hour, take no notes, and give little thought to the content beyond the impressions of the moment. If they are diligent, their eyes have indeed scanned every word in the whole three hundred-page book, but anything that sticks in the student’s memory got there by chance and two days later he or she won’t be able to say anything coherent about the book’s content or point of view.
The easy thing to do for a grumpy old professor when faced with these reactions is to throw up his hands in the traditional gesture of professorial despair, and launch into one of those eloquent and ever-popular rants, ancient already in the days of Socrates, about how young people today have no attention span, don’t know anything and don’t know hard work.
It is all true, and has been true since Socrates was a sprout, but repeating traditional laments doesn’t help either students or professors wrestling with big fat books in political studies seminars. As I’ve reflected on this problem, I’m increasingly aware that reading serious books – not textbooks and not tracts of theory or philosophy – is a skill that not everybody learns. I’ve been reading dozens and even hundreds of books a year for so long that these reading skills are second nature to me; I don’t think about how to read serious books that aren’t textbooks anymore than I think about how to ride a bicycle.
As I teach, though, I see that not everybody learns how to do this in high school. Through no fault of their own, many students are raised on textbooks and treatises rather than novels and history. You aren’t born knowing how to ride a bicycle and you aren’t born knowing how to read big books effectively for seminars. On the other hand, the basic skills required, either for bike riding or book reading, aren’t all that hard to learn — and once learned, they stick.
A history book is different from a book of political theory or logical argument, and it needs to be approached in a different way. When approaching a history book, the first thing to do is to ask the Winston Churchill question. At a dinner, Churchill once criticized the dessert: “This pudding has no theme.” Most puddings and books have a theme. In the case of a book, this is a big idea or subject. Your first job as an analytical reader is to figure out what that is: you must answer the Pudding Question.
What does the author think is the big story the book is trying to tell – and what does the author think is the point of that story?
[NB: The author, Freeman Dyson, is writing on the need for "heretics" in science in the context of discussions of global warming and climate change.]
We are lucky that we can be heretics today without any danger of being burned at the stake. But unfortunately I am an old heretic. Old heretics do not cut much ice. When you hear an old heretic talking, you can always say, “Too bad he has lost his marbles”, and pass on. What the world needs is young heretics. I am hoping that one or two of the people who read this piece may fill that role.
Two years ago, I was at Cornell University celebrating the life of Tommy Gold, a famous astronomer who died at a ripe old age. He was famous as a heretic, promoting unpopular ideas that usually turned out to be right. Long ago I was a guinea-pig in Tommy’s experiments on human hearing. He had a heretical idea that the human ear discriminates pitch by means of a set of tuned resonators with active electromechanical feedback. He published a paper explaining how the ear must work, [Gold, 1948]. He described how the vibrations of the inner ear must be converted into electrical signals which feed back into the mechanical motion, reinforcing the vibrations and increasing the sharpness of the resonance. The experts in auditory physiology ignored his work because he did not have a degree in physiology. Many years later, the experts discovered the two kinds of hair-cells in the inner ear that actually do the feedback as Tommy had predicted, one kind of hair-cell acting as electrical sensors and the other kind acting as mechanical drivers. It took the experts forty years to admit that he was right. Of course, I knew that he was right, because I had helped him do the experiments.
Later in his life, Tommy Gold promoted another heretical idea, that the oil and natural gas in the ground come up from deep in the mantle of the earth and have nothing to do with biology. Again the experts are sure that he is wrong, and he did not live long enough to change their minds. Just a few weeks before he died, some chemists at the Carnegie Institution in Washington did a beautiful experiment in a diamond anvil cell, [Scott et al., 2004]. They mixed together tiny quantities of three things that we know exist in the mantle of the earth, and observed them at the pressure and temperature appropriate to the mantle about two hundred kilometers down. The three things were calcium carbonate which is sedimentary rock, iron oxide which is a component of igneous rock, and water. These three things are certainly present when a slab of subducted ocean floor descends from a deep ocean trench into the mantle. The experiment showed that they react quickly to produce lots of methane, which is natural gas. Knowing the result of the experiment, we can be sure that big quantities of natural gas exist in the mantle two hundred kilometers down. We do not know how much of this natural gas pushes its way up through cracks and channels in the overlying rock to form the shallow reservoirs of natural gas that we are now burning. If the gas moves up rapidly enough, it will arrive intact in the cooler regions where the reservoirs are found. If it moves too slowly through the hot region, the methane may be reconverted to carbonate rock and water. The Carnegie Institute experiment shows that there is at least a possibility that Tommy Gold was right and the natural gas reservoirs are fed from deep below. The chemists sent an E-mail to Tommy Gold to tell him their result, and got back a message that he had died three days earlier. Now that he is dead, we need more heretics to take his place.
This question of accounting for what we call the "big bang state" -- the search for a physical explanation of it -- is probably the most important question within the philosophy of cosmology, and there are a couple different lines of thought about it. One that's becoming more and more prevalent in the physics community is the idea that the big bang state itself arose out of some previous condition, and that therefore there might be an explanation of it in terms of the previously existing dynamics by which it came about. There are other ideas, for instance that maybe there might be special sorts of laws, or special sorts of explanatory principles, that would apply uniquely to the initial state of the universe.
One common strategy for thinking about this is to suggest that what we used to call the whole universe is just a small part of everything there is, and that we live in a kind of bubble universe, a small region of something much larger. And the beginning of this region, what we call the big bang, came about by some physical process, from something before it, and that we happen to find ourselves in this region because this is a region that can support life. The idea being that there are lots of these bubble universes, maybe an infinite number of bubble universes, all very different from one another. Part of the explanation of what's called the anthropic principle says, "Well now, if that's the case, we as living beings will certainly find ourselves in one of those bubbles that happens to support living beings." That gives you a kind of account for why the universe we see around us has certain properties.

We can set up and simplify two equations, one for the calories consumed and the other for cost, using variables A and B for the number of servings of Snacks A and B, respectively.
Calories:
200A + 350B = 3250
20A + 35B = 325 {divided by 10}
4A + 7B = 65 {divided by 5}
Cost:
$1.70A + $0.60B = $11.00
17A + 6B = 110 {multiply by 10 to eliminate decimals}
So we now have a system of two equations and two variables, which could be solved for A and B. But, even in their simplified form, these two equations have awkward coefficients that will make solving messy.
Since this is a Quantitative Comparison question, it would be smarter to “cheat off of the easy statement.” That means we plug in the 4 from Quantity B as a possible number of servings of Snack A, and see what that tells us.
We’ll plug A = 4 in to each equation.
Calories: 4(4) + 7B = 65, so 7B = 65 – 16 = 49. Therefore B = 7.
Cost: 17(4) + 6B = 110, so 6B = 110 – 68 = 42. Therefore B = 7.
We have effectively shown that A = 4 and B = 7 is the solution we would have found had we solved this system of equations ourselves.
Thus, Quantity A and Quantity B are both 4.
The correct answer is C.
Sure, why not. Let's have yet another biography of Elizabeth II, this one as she's about to mark 60 years on the throne.
So what is new to justify Sally Bedell Smith's massive "Elizabeth the Queen"? What is left to uncover, and what should be left uncovered and unknown in the life of this exemplary lady whose predetermined existence of regal obligation is yawningly unenviable, however bejeweled the box it comes in?
Once, when Chuang Tzu was fishing in the P'u River, the king of Ch'u sent two officials to go and announce to him: "I would like to trouble you with the administration of my realm."
Chuang Tzu held on to the fishing pole and, without turning his head, said, "I have heard that there is a sacred tortoise in Ch'u that has been dead for three thousand years. The king keeps it wrapped in cloth and boxed, and stores it in the ancestral temple. Now would this tortoise rather be dead and have its bones left behind and honored? Or would it rather be alive and dragging its tail in the mud?
"It would rather be alive and dragging its tail in the mud," said the two officials.
Chuang Tzu said, "Go away! I'll drag my tail in the mud!"
from The Complete Works of Chuang Tzu, Burton Watson, trans.
Jusqu’ici, avec tout ce qu’on peut penser des films pris individuellement, de l’application de De Palma qui définit quelques codes toujours en vigueur dans les films d’espionnages à la révélation de J.J. Abrams qui assurait son passage du petit au grand écran sans démériter, en passant par un John Woo en plein délire, la saga Mission: Impossible est peut-être celle qui tient le mieux la route. Et ce pour une raison principale : en gardant un œil dans le rétroviseur pour perpétuer un certain esprit de l’œuvre originale (masques, trahisons, manipulations…) chaque réalisateur intervenu a réussi à imposer son univers sans jamais se renier ou se plier à quoi que ce soit. On se demandait ce qu’il allait se passer avec Brad Bird, génie de l’animation qui nous a ébloui en trois films (Le Géant de fer, Les Indestructibles et Ratatouille) et qui signe là son premier film live – qui plus est au sein d’une franchise – quelques mois seulement avant son compère de chez Pixar, Andrew Stanton. Le passage au live apporte au moins deux éléments à risque pour un habitué de l’animation : des contraintes physiques et surtout des acteurs à gérer, qui se doivent d’être aussi malléables que des personnages numériques. Dès les premières secondes, plus d’inquiétude, Brad Bird est l’homme de la situation. Mission: Impossible – Protocole fantôme trouve immédiatement sa place tout en haut dans la saga, une réussite éblouissante.

Interest on debt comprises 2% of total expenses for each division. So if the pharmaceutical division spends 4 times as much as the chemical division does on interest, then total expenses for the pharmaceutical division must be 4 times total expenses for the chemical division. The best thing to do is pick some smart numbers:
Total expenses for pharma = 400
Total expenses for chem= 100
{We might pause here to check our earlier logic. With these numbers, chem would spend 2 for interest on debt and pharma would spend 8. This agrees with what the problem told us about interest on debt.}
Payroll expenses for pharma = 26% of pharma total = (0.26)(400) = 104
Payroll expenses for chem = 38% of chem total = (0.38)(100) = 38
The question asks “What percent of the chemical division's payroll expense is the pharmaceutical division's payroll expense?”
With our numbers, this question is “What percent of 38 is 104?”
Rephrasing a bit: “104 is what percent of 38?”
We can see that 104 is more than 100% of 38, so (A) and (B) can be eliminated.
Actually, 104 is more than twice 38 (i.e. 104 > 76), so (C) and (D) can also be eliminated.
We can solve to prove that (E) is the answer by translating the percent question into an equation:
104 is what percent of 38?
104 = (x/100)(38), where x is the answer.
x = (104)(100)/38
x = 273.6842....
To the nearest whole percent, 104 is 274% of 38.
The correct answer is E.

When Chuang Tzu’s wife died, his friend Hui Tzu came to offer his condolences and found Chuang Tzu hunkered down, drumming on a potter pan and singing.
Hui Tzu said, “You lived with her, raised children with her, and grew old together. Even weeping is not enough, but now you are drumming and singing. Is it a bit too much?”
Chuang Tzu said, “That is not how it is. When she just died, how could I not feel grief? But I looked deeply into it and saw that she was lifeless before she was born. She was also formless and there was not any energy. Somewhere in the vast imperceptible universe there was a change, an infusion of energy, and then she was born into form, and into life. Now the form has changed again, and she is dead. Such death and life are like the natural cycle of the four seasons. My dead wife is now resting between heaven and earth. If I wail at the top of my voice to express my grief, it would certainly show a failure to understand what is fated. Therefore I stopped.” (Chapter 18)
This version of the story is taken from here.



Regular hexagons are very special—divide the hexagon with three diagonals (running through the center) and you will get six equilateral triangles. Why are the triangles equilateral? Since the sum of the angles in any polygon is (n – 2)(180), the sum for a hexagon is 720. Divide by 6 to get that each angle is 120. When you divide the hexagon into triangles, you split each 120 to make two 60 degree angles for each triangle. Any triangle that has two angles of 60 must have a third angle of 60 as well, since triangles always sum to 180.
Since the triangles are equilateral, we know that all of them have all sides equal to 2√3. For each triangle, we know that the height will always equal half the side times √3. (This is a good fact to simply memorize; however, had you not memorized this, you could divide each equilateral into two 30–60–90 triangles and use the side ratios of 1 : √3 : 2 for a 30–60–90 triangle.)
Therefore, the height of each triangle is simply √3 * √3 = 3.
Since the area of a triangle is [(1/2)bh], the area of each equilateral triangle is: (1/2)*(2√3)*3 = 3√3.
Since there are six such equilateral triangles in each hexagon, the area of each hexagon is 18.
Since there are six hexagons in the honeycomb, the total area of the figure is 108√3 = 187.061487....
The correct answer is A.
