Sunday, June 12, 2011

Pragmatism and the Patent-Troll Problem

A patentable invention must be novel, not obvious, and reduced to practice.

A "patent-troll" is a pseudo-inventor who obtains a patent on an obvious (to practitioners, if not to patent examiners or to judges) application of a known concept in a new context, and then just waits for engineers, programmers or business managers to do... the obvious: apply the same known concept in the "patented" context. At this point the patent troll will sue for infringement of the "patent."

Back when "non-obvious" first became a criterion for patentability, its meaning was objective and clear. "Obvious" means "not requiring the induction of a new concept." "Non-obvious" means "requiring the induction of a new concept." The applicability of an existing concept to new contexts is part of the concept of "concept," going back to Aristotle or before. A patentable, non-obvious invention was one that required the induction of a new concept.

When Pragmatism took over American law, this changed. The existential import of Pragmatism is the denial of the applicability of concepts to existence. The objective definition of obviousness was replaced by a vague sort of "I know it when I see it" ("it doesn't seem obvious to me") non-objective intuition on the part of patent examiners and judges. Hence "patent trolls."

Why is this important? Because the existence of patent-trolls is being used as an argument against intellectual property as property. And it is NOT a valid argument against intellectual property. It is, however, a valid argument against Pragmatism, and especially against Pragmatism as a "Philosophy of Law."

Wednesday, February 02, 2011

Ayn Rand, Illegal Immigrant

Ayn Rand's 106th birthday is being celebrated today by people all over the world, including many who would (if they only could) escape the various tyrannies under which they happened to be born, people whose most burning desire is to become Americans. Her birthday is also being celebrated, incoherently, by many Americans actively engaged in keeping those would-be Americans out.

Ayn Rand was an "Illegal Immigrant." Scare quotes because, in the moral sense, it is the laws that deny, to some persons, the enjoyment of their natural individual rights solely because of the happenstance of where they were born (and that deny to American citizens our undeniable individual right to employ, and to trade with, the peaceable persons of our choice) - it is America's current immigration laws that are illegitimate.

To obtain a visa to America, Alisa Rozenbaum went through great effort to convince American consular officials, and falsely swore, that she intended to return to Soviet Russia to marry a fellow Soviet citizen to whom she was engaged. Under American law, this constituted (1)perjury, (2)making false statements to a government official, (3)falsification of official documents; and a string of lesser felonies. Her visa, being the fruit of these deliberately committed felonies, was never legally valid. Fortunately, back in the 1920s most Americans understood (as Rand herself understood) that principles are not intrinsicist rules, but guidelines for contextually chosen action. Immigrants from Soviet Russia (and later from Nazi Germany) were not, as a rule, prosecuted for whatever felonies they had committed in order to escape their previous rulers and migrate to America.

Ordinarily, Ayn Rand would have become what today would be formally an "illegal immigrant" when she got work, which was not permitted by her "family visit" or tourist visa. Soviet passports were for 3 years, at least for those without Pull in the High Nomenklatura. Alice's - her passport name - was issued October 29, 1925. It expired, together with any visas and visa extensions that were stamped into it, on or before October 29, 1928. She was somehow able to obtain a total of 3 extensions of her tourist visa, although working while on a tourist visa made her a visa violator until her marriage to an American citizen the following year. The marriage entitled her to become a legal resident (this is no longer the case today.) Working while on a tourist US visa is not a felony, but it is a serious misdemeanor - one for which even mothers of young American citizens have been deported in recent years. Of course, back when most Americans could still think in concepts, such minor technical violations of immigration law were not a problem for any American. Today this is no longer the case. Pragmatist control of American "education" has produced a generation of Americans bereft of normal human conceptual faculties. They have learned that it is racism, to deny a person the enjoyment of her natural rights because of where her ancestors were born. But they are OK with denying a person the enjoyment of her natural rights, because of where she herself was born.

The mantra of today's conservatives is law enforcement first, immigration reform only "after the borders have been secured." American consular officials are under no obligation to respect the individual rights of foreign nationals abroad, and, like all bureaucrats, enjoy the exercise of arbitrary authority over their helpless legal inferiors. The current legal immigration process typically subjects the immigrant to years of waiting in a legal limbo, punctuated by periodic rituals of humiliating subjection to the arbitrary whims of petty consular bureaucrats. The gauntlet of waiting through years of arbitrary obstacles and humiliations, functions as a filter, letting through only those who, once they have arrived in America, will obey our emerging tyrants. The message of our immigration laws to independent-minded people, including those who today celebrate the birthday of American illegal immigrant Alisa Rozenbaum, is simple: we don't want you here.

Monday, January 17, 2011

First Grade With Concepts: How I Learned to Multiply Without Memorizing Tables.

This post will ground a discussion of the existential implications of the differences between an education proper to humans - a conceptual education - and the pseudo-education foisted upon Americans by Pragmatist "educators," and increasingly spread by them to the rest of the world. When Ayn Rand discussed the issue in The Comprachicos, the Pragmatists were still in the initial stages of taking over. Today, many adult Americans don't even know that there is any workable alternative, to the Pragmatist dogma that education consists of (1) learning skills and facts by practice and rote, without conceptual understanding; and (2) of testing "educational achievement" by examinations during which the student has no time to think and no time to apply concepts - and the teacher has no choice but to "teach to the test" by imposing rote memorization on the student, and prohibiting conceptual thought lest the student think, and "waste time," on the eventual test.

A properly human, conceptual education has only the most limited contact with memorization. Most things that can be memorized, can be as fluently learned by repeated reasoning from first principles. I can multiply as fast as, and probably faster than, an adult who did memorize the multiplication tables in first grade. After reasoning out some specific result from first principles two or three times, the result will be remembered and retrieved faster, than if it had been memorized. And, having been understood, that result will be usable in solving problems beyond the grasp of the memorizer. (There are contexts where memorization is necessary - a surgeon cannot take the time to think about evolutionary anatomy while operating - but such contexts are rare.)

I had the enormous good fortune to have learned first grade arithmetic with the Łukasiewicz curriculum. Jan Łukasiewicz, an Aristotelian philosopher of mathematics best known for Aristotle’s Syllogistic from the Standpoint of Modern Formal Logic, had been, in 1919, independent Poland's first Minister of Education, and created its distinctly Aristotelian K-12 mathematics curriculum. This is what I remember of the sequence of ideas in first-grade Arithmetic:

1. Digital (finger) counting; cardinal and ordinal numbers; addition.

2. Doubling; odd and even numbers; halving of even numbers.

3. (Single digit) subtraction; zero and negative numbers; equations.

4. (Single digit) multiplication (beyond doubling) as repeated addition.

5. Exponentiation as repeated multiplication; powers of 10.

6. Number bases; place-order (Arabic) notation; the carry; multi-digit operations.

7. Multiplication shortcuts.

8. Modular (Clock) Arithmetic; telling time; clock arithmetic (time) operations.

Multiplication shortcuts took the place of memorized multiplication tables. All the shortcuts had a derivation from previously integrated concepts, so that I had a conceptual understanding of what I was doing:

x 2, AKA "doubling:" Add the starting number to itself.

x 10. Move the digits one place (base 10!) to the left and put a zero at the end (in the ones' place - the number of ones, after multiplication by the base, is zero.)

x 5. 5 is half of 10, so first multiply by 10, and then halve the result.

x 9. Multiply by 10 and subtract the original number from the result.

x 4. 4 is the second power of 2, so double twice.

x 3. 3 is (2 + 1,) so double and then add the original number again.

x 6. Multiply by 5 and add another instance of the original number.

x 8. Double thrice.

x 7. Multiply by 5 and add twice the original.

In a comparative test after the first grade, we (unlike a class of memorizers) would have understood what we were doing, although we would have been slower, than memorizers just recalling what they learned by rote. By the end of the second grade, we would have had enough accumulated practice to be equally fast - and incomparably superior in understanding what was going on, and in being able to figure out new calculation methods for new contexts.

The essential advantage of learning conceptually is that what one learns makes sense. And that makes multiplication, and all of Arithmetic, and all that comes after, natural and easy. There wasn't a single pupil in my first-grade class who could have thought, "I am not good at math."

Wednesday, January 05, 2011

Hard Atheism: Why a "God" is Impossible

Philosophers distinguish between "Soft Atheism" and "Hard Atheism."

"Soft Atheism" is the position that, as long as there is no evidence for the existence of a God, there is no more reason to believe in a God than to believe in gremlins or unicorns. In the absence of evidence, a reasonable human holds that gremlins, unicorns and gods are fictions that don't exist in reality.

"Hard Atheism" is the position that a belief in the existence of a God would contradict known facts of reality. Historically, "hard" Atheism was typically associated with the position that the properties attributed to the God or Gods of some specific religion were mutually contradictory, or stood in contradiction to known facts. This is not difficult to establish with respect to, for example, the attributes of omnipotence, omniscience and benevolence traditionally ascribed to God in Abrahamic monotheisms. But the attributes ascribed to God differ from religion to religion; a Hindu or a Deist need not ascribe to her God any of the traditional attributes from this list. Until the last half-century, hard Atheism was always associated with preclusion of some specific religious conception of God, rather than of God/Gods in general.

A "hard Atheism" independent of any specific religious conception of God can only be based on a contradiction between reality and those attributes that are shared by every conceivable God of any conceivable religion. There are two such attributes: consciousness and non-measurability. A measurable entity cannot be "transcendent," and an entity incapable of awareness cannot be "spiritual" in any religious sense of those terms. Thus, a demonstration that the same entity cannot be simultaneously non-measurable and aware would be a foundation of a Hard Atheism independent of any specific religion's list of the attributes of its God. It would be the foundation of a simultaneously "hard" and universal Atheism.

The steps in demonstrating the contradiction are as follows:

(1) Mass and energy are measurable. To be non-measurable, a God cannot be physical in the sense of being composed of, or containing, matter or energy. A God is non-physical.

(2) To be aware is to be aware of the identity of something. To be aware, an aware God must have information about the identity of whatever it is ware of. A God must have information.

(3) The quantity of information in an entity, is given by Shannon's Law applied to the range of possible states of its physical attributes. For that quantity to be non-zero, the entity must have physical attributes with measurable properties. But only physical entities composed of matter and energy can have measurable properties and states. Therefore only physical entities composed of matter and energy can contain or carry information. (For more detail on this, an explanation of the need in every data network protocol stack, for a physical layer to carry the information, can be found in any standard textbook on data networks.)

(4) Therefore only a physical entity can be aware.

(5) Therefore a God, being non-physical, cannot be aware. QED.

Thus Shannon's Law precludes the possibility of there being a God who is simultaneously non-measurable and aware. If one understands Shannon's Law, and the evidence on which it stands, one must be a Hard Atheist - or incoherent.