Monday, June 4, 2012

WSJ Hexed By The Curse Of The NY Times


The New York Times has Tom Friedman; now the Wall Street Journal (WSJ) has someone like him afflicting it with a curse I describe as being oblivious to the applicability of a cultural algorithm when discussing a subject. This is shown in an editorial that comes under the title: “Mubarak's Trial” published on June 4, 2012. Here is what gave the editors of the Journal away: “the revolutions that turn out well tend to be those that put reconciliation before vengeance. (See South Africa not Iran.)" What? What's that again? Name dropping without adequate explanation is like engaging in the confused use of an algorithm in the wrong place, my dear WSJ.

First let me say something about the word algorithm. It is one that is usually associated with computers because it has to do with calculations, logic and automated reasoning. It comes from the name of a Persian mathematician “al-Khwarizmi” who was the first to immerse himself in the study of doing mathematics by breaking the operation into small steps that lead to the correct answer when the steps are implemented one at a time and in the proper sequence.

A simple example that illustrates the idea of an algorithm is to multiply say, the number 37 by 12. The best way to teach this to a child is to explain that while the 7 is a 7, the 3 is actually a 30 because it occupies one position to the left of the 7. Thus, to say 37 is to mean 30 plus 7. The same applies to the 12 where the 2 means 2 but the 1 actually means 10. Consequently, to multiply 37 by 12 means to do:

2x7 + 2x30 + 10x7 + 10x30

which results in:

14 + 60 + 70 + 300 = 444

To do this by hand on paper, you first write the number 37 and below it, the number 12. You draw a line and begin the algorithmic ritual. To do this, you multiply in your head the 7 by 2 which is 14. You write down the 4 and carry the 1. You now multiply the 3 by 2 which is 6 and add to it the carry of 1 to get the result 7. This is what you write to the left of the 4. You now have the number 74 which represents the value of 2 times 37. You still have the 1of the number 12 to deal with. Thus, you multiply the 7 by 1 which gives you a 7. But you do not write it below the 4. Instead, you write it one space to the left of that because here, the 1 actually represents a 10. You now multiply the 3 by 1 and write it down to obtain the number 37 which actually means 370. In fact, you could have started by writing a 0 below the 4 of the 74 then write the 37 to the left of that. You now add the two numbers 74 and 370 to obtain the final result 444 of the multiplication 37 by 12.

When it comes to working with computers that do not think like humans, we may break the action into small steps such as those above. This is because, using switches in formations called AND, OR, Exclusive OR, we can only whip up circuits that will add binary numbers: zeros and ones. To get these circuits to multiply something like 37 by 12, we write an algorithm that instructs the computer -- one step after the other -- to do a series of additions, and thus reach the correct answer.

Believe it or not, after many decades of studying the various human cultures I had the privilege to live with, I came to the conclusion that a culture is but an agglomeration of cultural rituals that fundamentally resemble the mathematical and logical algorithms we use to instruct computers. In essence then, even though we think differently from the computers, we still rely on a whole bunch of cultural algorithms in the same way that a computer relies on algorithmic subroutines.

These subroutines are functions that can be called up with names like multiply, divide, take the square root and so on. In culture, name dropping is a trick some people use to say they are aware that a subroutine applicable to this situation exists. But unlike math, culture is far from being an exact science; it is at best a fuzzy sort of math. Because no two situations are exactly alike, the cultural subroutine must, therefore, be modified to suit the new situation. Name dropping alone will not work; a thorough explanation must accompany it.

In the case of habitual name droppers, such as Tom Friedman, you should dismiss right away what they say because you know they could never explain how and why this subroutine applies to this case. If he were to write a paragraph showing where the parallel coincides and where it diverges, he would make you laugh your head off. As to the case of the Wall Street Journal, the very mention that the Egyptian revolution had any sort of resemblance with what happened in South Africa or Iran demonstrates a profound ignorance as to what these three occurrences were all about.

The editors of the Wall Street Journal can pretend all they want that they know something I should know without their explanation, but I shall not be intimidated because they have the duty to tell me what is on their mind whether or not I know it or should have known it. Simply put, Friedmanism does not wash with me.

I hope you, WSJ, now have a clear idea from all this what I mean by the subroutine I call Friedmanism.