![]() | Aristotle spent much of his time defining the terms of his discourse. At times it seemed as if his definitions were the entire thought. We too shall find that definitions are important. Idealism has been a concept in which the supremacy of mind is predicated. Historically, didactic idealism has dominated the moral thinking of man for at least six thousand years. Didactic idealism is a teaching form of discourse in which the spirit of the mind is affirmed. Didactic idealism specifically states that there is a God, and/or Gods, and the didactic idealist seeks to clarify and teach His/Their will. This understanding was that there was no order to Nature and that everything was attributable to the whims of God. For example: "And the Lord God formed man of the dust of the ground, and breathed into his nostrils the breath of life; and man became a living soul." |
In contrast materialism is a philosophical feature that resolves existence into matter and into an attribute and an effect of matter. For example: "Life was created from the dust at the shores of the sea, and, from that first infinitesimal speck of life, man evolved over the ages."
Matter is the ultimate reality in contrast to a spiritual being. These contrasting ideas dissolved into material and spiritual concepts. Ultimately, it was mistakenly understood that one would destroy the other. This was feared because it was not at first evident that concepts of right and wrong would come from material considerations.
Thales (640-546 B.C.)
Contradiction of Logic
Many of the early philosopher's written ideas would be presented in a dialogue form in which the philosopher would have a friendly argument with his alter self. This useful arrangement presented the philosopher in a situation where he was always right and never surprised by a question or disagreement to which he did not know the answer. His protagonist always saw the point immediately and never lost his temper. In such fashion the discourse went on filling volumes.
If you should monitor yourself as you indulge in a dialectic consideration of a statement and its opposite, you may go through a process of sorting out the support for each side of the problem. You determine that one point is for the affirmative, and the next point is for the negative. A conclusion is reached by making a final judgment of all the logical steps. This disputant form of philosophy is called "dialectic". It is often characterized by the expressions: "On one hand we have such and such. On the other hand, we have a contradictory situation." and so the argument goes back and forth.
Socrates(470?-399 B.C.) used dialectics to show the inadequacies of popular belief. Socrates was an elitist and considered himself above the "hoi palloi". Though he used dialectics, he did not identify it as such. Plato (428-347 B.C.) Was the first great Greek philosopher whose works have survived. He was a disciple of Socrates and prolonged this method of dialectic dialogue. He reasoned that knowledge is metaphysical. He also founded the Academy in Athens, and Aristotle was his most famous student.
Aristotle(384-352 B.C.) first formulated the syllogism. The syllogism is a form of deductive logic, and consists of two premises and a conclusion. It can be permutated into 256 forms. An example of a syllogism is: All Americans are humans. All humans are mortal. Therefore, all Americans are mortal. Also, it was Aristotle who first defined dialectics. As a pragmatic philosopher, however, he grew to distrust that method of reasoning. One can imagine that any philosopher using such a method of thinking would eventually become frustrated. His final conclusion was that deductive logic was the best way of proceeding. Deductive logic is reasoning from the general terms to specific terms. Besides his frustration with dialectics, he broke with Plato in one other major respect. Aristotle maintained that knowledge was derived through sensory perceptions. This was Aristotle's' way of introducing what was in the eighteenth century called logical positivism.
Logical Positivism
The logical steps within the mind of a reasoner are verified by successive observations in the real world. These are exemplified in scientific observations concerning the eating of fish in a seaside country in which iodine is endemically absent from the soil. In that country:
(A) Many people who do not eat sea food have goiters. This is verified by observing a real situation at A' where people live inland and do not eat sea food.
(B) Most all people who do eat sea food do not have goiters: B' where people live on the shore and do eat seafood.
(C) Most all people who live inland and eat sea food at least once a week do not have goiters, C'.
(D) Thus, it is a requirement that people regularly ingest some iodine, such as is found in sea food, to replace excreted iodine.These relationships in early times could have been interpreted as revealing that it is the Will of God that man eat fish once a week. However, the historical fact is, it was the Catholic Church of England that first promoted the rule: "one should eat fish once a week" in order to promote the English fishing industry. In a certain sense it is the Will of Nature that we ingest iodine at least once a week. We now understand that. using iodized salt will take the place of eating fish. This is not a denial of God as the Creator, but rather a scientific substantiation of the idealistic logic. This bares a consistency in Nature in which mammals evolved where iodine is a constantly available factor. When they migrate to a land where iodine is absent in the soil, they suffer. This finding is also consistent with the fact that ninety percent of the time of the existence of life from its creation until now has been in the sea where the presence of iodine is a constant. It was only four hundred million years ago that plant life first invaded the land from the sea and other life followed. There were highly perceptive men throughout history who were reverent in their attitude toward Nature even though they felt that everything is related to the Will of God. An example from didactic idealism is the following: "A merry heart doeth good like a medicine, but a broken spirit dryeth the bones". This proverb, ascribed to Solomon, is doubly astute in that the wise men recognized both the healing qualities of happy optimism as well as the deleterious effects on arthritis of a profound frustration. A broken spirit is deeper than a momentary disappointment. It bespeaks of a profound and lasting unhappiness and parallels a modern observation that: an arthritic patient may appear jolly on the outside, but his is crying on the inside. It was not till after 1942 that this principle became understood in scientific medicine. Dialectic Materialism
1. Iron is more valuable than zinc.My friend exploded: "That is not logical!" Of course, what was meant was: "That is not true". However, I'm sure that you will agree that commercially, gold costs more per ounce than zinc and iron. You will also agree that economically iron is a greater factor than zinc or gold, and more money is spent on iron than on zinc or gold. Physiologically, the above relationships are also true. The animal body needs more iron than zinc, and gold is of no known value at all. This is true because gold is inert and will not react chemically with any other element at body temperatures. Here is an illustration of apparently contradictory conclusions, both being true. Arithmetic is a rather rigid type of logic, but if one tries to balance one's check book without entering the right amount for all the checks, the book will not balance. A computer knows nothing but a rigid type of electronic logic, but if the machine is not fed the right premise, its conclusion is always wrong. Being logical does not guarantee a true conclusion. One must refer to concrete evidence to assure a true statement. The Story of the Pendulum
2. Zinc is more valuable than gold.
3. Therefore, iron is more valuable than gold.
"a.) As far as the laws of mathematics refer to reality they are not certain, and as far as they are certain, they do not refer to reality." And
"b.) Pure logical thinking cannot yield us any knowledge of the empirical world; all knowledge of reality starts from experience and ends in it. Propositions arrived at by pure logical means are completely empty."
Albert Einstein
Also
"It is usually taken for granted that the processes of mathematics are identical with the processes of reasoning, whereas they are quite different. The mathematician is more akin to a spider than to a civil engineer, to a chess player than to one endowed with exceptional critical power. The faculty by which a chess expert intuitively sees the possibilities that lie in a particular configuration of pieces on the board is paralleled by that which shows the mathematician the much more general possibilities latent in an array of symbols. He proceeds automatically and faultlessly to bring them to light, but his subsequent correlation of his symbols with facts of experience, which has nothing to do with his special gift, is anything but faultless, and is only too often of the same nature as Lewis Carroll's correlation of his pieces with the Red Knight and the White Queen - with the difference whereas Dodgson recognised the products of his imagination to be wholly fanciful, the modern mathematician imagines, and persuades others, that he is discovering the secrets of nature."
Professor Herbert Dingle, Science at the Crossroads (1972)Historically, mathematicians have been able to prove that heavier-than-air craft could not fly. Likewise, physical sciences had to live for generations with the uncracked proof that bumble bees could not fly. A rigid mathematical consideration most often seems to fail with respect to a fluid and gaseous situation where the rigid characteristics of the process is in contrast with the elastic nature of the subject. In the world of pure logic the same subject can be made to look finite in one sense and infinite in another. Logic can be deceptive, even in its appearance, and seems rational as if one depends on man's symbolism. A good demonstration of the paradox of logic is two ways of illustrating the trigonometric function of the sine of an angle. Expressed in polar coordinates the sine of alpha looks like the sun rising over the horizon. In Cartesian coordinates, the sine of A looks a seaserpent winding its way above and below along a flat horizon. In the first case the demonstration is finite. It can be covered by an ink bottle. In the other, it is infinite in both directions: left and right. There is magic where a subject can be both finite and infinite. Most of the world believes in magic and trusts in it to save them from extinction. From this chapter we can see that logic and reason are not about to dispel this belief in magic. On all sides we see man violating the laws of Nature through misguided reasoning and unfounded idealism, rushing toward population explosion, almost as though they wished to force God's hand to bring His kingdom to Earth as it is in Heaven. The sooner we create complete chaos, the sooner will be His salvation! The dialectic contradiction could be that God's kingdom will come if ever we bring about His will on Earth as it is in Heaven. An example of this contradiction would be the aversion to birth control in countries that are starving due to over-population. One is rewarded for success, not for failure. Logic: An Inspirational Source
"What most people understand by logic is a stagnant and vacuous formalism with little advance on Aristotelian syllogisms.. this cannot be further from the truth. The subject of logic is a dynamic one with significance for every problem that may be called philosophical, and far from the gross incapacitated language of the three step syllogism, modern logic, or logics, as I should say, are beautiful, rich, and complex systems whereby we gain some of the greatest insight into the limits of what can be meaningfully said."Early Discomfort with Logic Alone