Thought-Culture; Or, Practical Mental Training

CHAPTER XI.

Chapter 111,324 wordsPublic domain

JUDGMENT

We have seen that in the several mental processes which are grouped together under the general head of Understanding, the stage or step of Abstraction is first; following which is the second step or phase, called Generalization or Conception. The third step or phase is that which is called Judgment. In the exercise of the faculty of Judgment, we determine the agreement or disagreement between two concepts, ideas, or objects of thought, by comparing them one with another. From this process of comparison arises the Judgment, which is expressed in the shape of a logical Proposition. A certain form of Judgment must be used, however, in the actual formation of a Concept, for we must first compare qualities, and make a judgment thereon, in order to form a general idea. In this place, however, we shall confine ourselves to the consideration of the faculty of Judgment in the strictly logical usage of the term, as previously stated.

We have seen that the expression of a concept is called a Term, which is the _name_ of the concept. In the same way when we compare two terms (expressions of concepts) and pass Judgment thereon, the expression of that Judgment is called a Proposition. In every Judgment and Proposition there must be two Terms or Concepts, connected by a little word "is" or "are," or some form of the verb "to be," in the present tense indicative. This connecting word is called the Copula. For instance, we may compare the two terms _horse_ and _animal_, as follows: "A horse is an animal," the word _is_ being the Copula or symbol of the _affirmative_ Judgment, which connects the two terms. In the same way we may form a _negative_ Judgment as follows: "A horse is not a cow." In a Proposition, _the term of which something is affirmed_ is called the Subject; and _the term expressing that which is affirmed of the subject_ is called the Predicate.

Besides the distinction between affirmative Judgments, or Propositions, there is a distinction arising from _quantity_, which separates them into the respective classes of _particular_ and _universal_. Thus, "_all_ horses are animals," is a _universal_ Judgment; while "_some_ horses are black" is a particular Judgment. Thus all Judgments must be either _affirmative_ or _negative_; and also either _particular_ or _universal_. This gives us four possible classes of Judgments, as follows, and illustrated symbolically:

1. Universal Affirmative, as "All A is B."

2. Universal Negative, as "No A is B."

3. Particular Affirmative, as "Some A is B."

4. Particular Negative, as "Some A is not B."

The Term or Judgment is said to be "_distributed_" (that is, extended universally) when it is used in its fullest sense, in which it is used in the sense of "each and every" of its kind or class. Thus in the proposition "Horses are animals" the meaning is that "_each and every_" horse is an animal--in this case the _subject_ is "distributed" or made universal. But the _predicate_ is _not_ "distributed" or made universal, but remains particular or restricted and implies merely "some." For the proposition does not mean that the class "_horses_" includes _all_ animals. For we may say that: "_Some_ animals are _not_ horses." So you see we have several instances in which the "distribution" varies, both as regards the subject and also the predicate. The rule of logic applying in this case is as follows:

1. In _universal_ propositions, the _subject_ is distributed.

2. In _particular_ propositions, the _subject_ is _not_ distributed.

3. In _negative_ propositions, the _predicate_ is distributed.

4. In _affirmative_ propositions, the _predicate_ is _not_ distributed.

A little time devoted to the analysis and understanding of the above rules will repay the student for his trouble, inasmuch as it will train his mind in the direction of logical distinction and judgment. The importance of these rules will appear later.

Halleck says: "Judgment is the power revolutionizing the world. The revolution is slow because nature's forces are so complex, so hard to be reduced to their simplest forms, and so disguised and neutralized by the presence of other forces. The progress of the next hundred years will join many concepts, which now seem to have no common qualities. If the vast amount of energy latent in the sunbeams, in the rays of the stars, in the winds, in the rising and falling of the tides, is treasured up and applied to human purposes, it will be a fresh triumph for judgment. This world is rolling around in a universe of energy, of which judgment has as yet harnessed only the smallest appreciable fraction. Fortunately, judgment is ever working and silently comparing things that, to past ages, have seemed dissimilar; and it is constantly abstracting and leaving out of the field of view those qualities which have simply served to obscure the point at issue." Brooks says: "The power of judgment is of great value to its products. It is involved in or accompanies every act of the intellect, and thus lies at the foundation of all intellectual activity. It operates directly in every act of the understanding; and even aids the other faculties of the mind in completing their activities and products."

The best method of cultivating the power of Judgment is the exercise of the faculty in the direction of making comparisons, of weighing differences and resemblances, and in generally training the mind along the lines of Logical Thinking. Another volume of this series is devoted to the latter subject, and should aid the student who wishes to cultivate the habit of logical and scientific thought. The study of mathematics is calculated to develop the faculty of Judgment, because it necessitates the use of the powers of comparison and decision. Mental arithmetic, especially, will tend to strengthen, and exercise this faculty of the mind.

Geometry and Logic will give the very best exercise along these lines to those who care to devote the time, attention and work to the task. Games, such as chess, and checkers or draughts, tend to develop the powers of Judgment. The study of the definitions of words in a good dictionary will also tend to give excellent exercise along the same lines. The exercises given in this book for the cultivation and development of the several faculties, will tend to develop this particular faculty in a general way, for the exercise of Judgment is required at each step of the way, and in each exercise.

Brooks says: "It should be one of the leading objects of the culture of young people to lead them to acquire the habit of forming judgments. They should not only be led to see things, but to have opinions about things. They should be trained to see things in their relations, and to put these relations into definite propositions. Their ideas of objects should be worked up into thoughts concerning the objects. Those methods of teaching are best which tend to excite a thoughtful habit of mind that notices the similitudes and diversities of objects, and endeavors to read the thoughts which they embody and of which they are the symbols."

The exercises given at the close of the next chapter, entitled "Derived Judgments," will give to the mind a decided trend in the direction of logical judgment. We heartily recommend them to the student.

The student will find that he will tend to acquire the habit of clear logical comparison and judgment, if he will memorize and apply in his thinking the following excellent _Primary Rules of Thought_, stated by Jevons:

"I. _Law of Identity_: The same quality or thing is _always_ the same quality or thing, no matter how different the conditions in which it occurs.

"II. _Law of Contradiction_: Nothing can at the same time and place _both_ be and not be.

"III. _Law of Excluded Middle_: Everything must _either_ be, or not be; there is no other alternative or middle course."

Jevons says of these laws: "Students are seldom able to see at first their full meaning and importance. All arguments may be explained when these self-evident laws are granted; and it is not too much to say that _the whole of logic will be plain to those who will constantly use these laws as their key_."