CHAPTER XXV.

Reasoning.

Reasoning, the third great step in thinking, may be said to consist of

ascertaining new truths from old ones, new judgments from old ones,

unknown facts from known ones; in short, of proceeding logically from

the known to the unknown, using the known as the foundation for the

unknown which is sought to be known. Gordy gives us the following

excellent definition of the term: "Reasoning is the act of going from

the known to the unknown through other beliefs; of basing judgment upon

judgments; reaching beliefs through beliefs." Reasoning, then, is seen

to be a process of building a structure of judgments, one resting upon

the other, the topmost point being the final judgment, but the whole

constituting an edifice of judgment. This may be seen more clearly when

the various forms of reasoning are considered.

IMMEDIATE REASONING.

The simplest form of reasoning is that known as "immediate reasoning,"

by which is meant reasoning by directly comparing two judgments without

the intervention of the third judgment, which is found in the more

formal classes of reasoning. This form of reasoning depends largely upon

the application of the Three Primary Laws of Thought, to which we have

referred in a previous chapter.

It will be seen that _if_ (_a_) a thing is always itself, then (_b_) all

that is included in it must partake of its nature. Thus, the bird family

has certain class characteristics, therefore by immediate reasoning we

know that _any_ member of that family must possess those class

characteristics, whatever particular characteristics it may have in

addition. And we likewise know that we cannot attribute the _particular_

characteristics, as a matter of course, to the other members of the

class. Thus, though all sparrows are birds, it is not true that all

birds are sparrows. "All biscuits are bread; but all bread is not

biscuit."

In the same way we know that a thing cannot be bird and mammal at the

same time, for the mammals form a not-bird family. And, likewise, we

know that everything _must_ be either bird or not bird, but that being

not bird does not mean being a mammal, for there are many other not-bird

things than mammals. In this form of reasoning distinction is always

made between the _universal_ or general class, which is expressed by the

word _all_, and the _particular_ or individual, which is expressed by

the word "some." Many persons fail to note this difference in their

reasoning, and fallaciously reason, for instance, that because _some_

swans are white, _all_ swans must be so, which is a far different thing

from reasoning that if _all_ is so and so, then _some_ must be so and

so. Those who are interested in this subject are referred to some

elementary text-book on logic, as the detailed consideration is too

technical for consideration here.

REASONING BY ANALOGY.

Reasoning by analogy is an elementary form of reasoning, and is the

particular kind of reasoning employed by the majority of persons in

ordinary thought. It is based upon the unconscious recognition by the

human mind of the principle which is expressed by Jevons as: "_If two or

more things resemble each other in many points, they will probably

resemble each other in more points._" The same authority says:

"Reasoning by analogy differs only in degree from that kind of reasoning

called '_generalization_.' When _many things_ resemble each other in a

_few properties_, we argue about them by generalization. When a _few

things_ resemble each other in _many properties_, it is a case of

analogy."

While this form of reason is frequently employed with more or less

satisfactory results, it is always open to a large percentage of error.

Thus, persons have been poisoned by toadstools by reason of false

analogous reasoning that because mushrooms are edible, then toadstools,

which resemble them, must also be fit for food; or, in the same way,

because certain berries resemble other edible berries they must likewise

be good food. As Brooks says: "To infer that because John Smith has a

red nose and is also a drunkard, then Henry Jones, who also has a red

nose, is also a drunkard, would be dangerous inference. Conclusions of

this kind drawn from analogy are frequently dangerous." Halleck says:

"Many false analogies are manufactured, and it is excellent thought

training to expose them. The majority of people think so little that

they swallow these false analogies just as newly-fledged robins swallow

small stones dropped into their mouths."

Jevons, one of the best authorities on the subject, says: "There is no

way in which we can really assure ourselves that we are arguing safely

by analogy. The only rule that can be given is this: That the more

closely two things resemble each other, the more likely it is that they

are the same in other respects, especially in points closely connected

with those observed. In order to be clear about our conclusions, we

ought, in fact, never to rest satisfied with mere analogy, but ought to

try to discover the general laws governing the case. * * * We find that

reasoning by analogy is not to be depended upon, unless we make such an

inquiry into the causes and laws of the things in question that we

really employ inductive and deductive reasoning."

HIGHER FORMS OF REASONING.

The two higher forms of reasoning are known, respectively, as (1)

inductive reasoning, or inference from particular facts to general laws;

and (2) deductive reasoning, or inference from general truths to

particular truths. While the class distinction is made for the purpose

of clear consideration, it must not be forgotten that the two forms of

reasoning are generally found in combination. Thus, in inductive

reasoning many steps are taken by the aid of deductive reasoning; and,

likewise, before we can reason deductively from general truths to

particular ones we must have discovered the general truths by inductive

reasoning from particular facts. Thus there is a unity in all reasoning

processes as there is in all mental operations. Inductive reasoning is a

_synthetical_ process; deductive reasoning, an _analytical_ one. In the

first we combine and build up, in the latter we dissect and separate.

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