The Forms of
Instruction
The
Forms of Instruction are the various ways in
which we may develop knowledge. The principal Forms of Instruction are the Analytic and Synthetic, the Concrete and Abstract, the Inductive and Deductive, the Theoretical and Practical. We will define and illustrate
each one of these forms.
Analytic and Synthetic. Analytic Instruction is that form of teaching
which proceeds from wholes to parts. Thus, if I take a watch and separate it
into its parts, and teach the name and function of each part as I take it to
pieces, the process is analytic. So in grammar, if I begin with the sentence and
separate it into its parts, I am using the analytic process. If in geography we
begin with the globe as a whole, and separate it into land and water, and come
down from continents and oceans to
the smaller divisions, the process is analytic.
Synthetic Instruction is that form of instruction
which proceeds from parts to wholes. Thus, if we take the parts of a watch as separated, and putting them
together, teach the name and use of each part, we are teaching synthetically. If
in grammar we begin with the words as parts of speech, and put them together to
form sentences, we are teaching by the synthetic method. So if we begin with the
geography of the school grounds, go out to that of the township, the county, and
the state, and thus at last cover the entire surface of the earth, the method is
synthetic.
Concrete and Abstract. Concrete Instruction is that form of teaching
which employs objects and illustrations. Thus, object lessons, or the use of
pictures and diagrams, are examples of concrete instruction. In arithmetic, the
teaching of the fundamental operations by means of the numeral frame, of
fractions by means of illustrations, of denominate numbers by means of the
actual measures, of banking by establishing a bank in the school, are examples
of concrete instruction. Grammar taught from language, rather than from the rules of the textbook, is also
concrete teaching.
Abstract Instruction is that form of teaching
which does not employ objects and illustrations. In arithmetic, counting,
addition, etc., taught without any objects or illustrations, denominate numbers
by merely repeating the tables, percentage by the definitions and rules without
illustrating the actual business transactions, etc., are examples of abstract
instruction. Grammar taught from the definitions of the textbooks, instead of
from language in which we find the principles embodied, is abstract instruction.
Teaching Geography from the book, rather than from natural objects, is an example of abstract
instruction.
Inductive and Deductive. Inductive Instruction is that form of teaching which proceeds from
particulars to generals. The leading of pupils by appropriate questions and
examples to the apprehension of an idea or principle before it is stated, is a
process of inductive teaching. Thus, in arithmetic, if by presenting particular
examples we lead the pupil to see the principle or rule before stating it, we
teach inductively. If in Geometry, by appropriate examples, we lead the pupil to
a geometrical idea or principle, and then require him to express it, we are
teaching inductively. In Grammar, teaching inductively, we would lead a pupil to
the idea of a part of speech before we named and defined it; or lead him, as we
often can, to the name of a part of speech, without his learning it from a book
or the teacher.
Deductive Instruction is that form of teaching
which proceeds from generals to particulars. If we first state the general
principle and then lead to the particular applications of it, we are teaching
deductively. Thus, in arithmetic, we may teach the pupil the principles of
fractions, and then have him apply them; or in Grammar we may teach the words of
a definition, and then illustrate its meaning: in both cases we are teaching
deductively. Deriving ideas from definitions, methods from principles,
particular methods from general laws, are all deductive methods of procedure.
The
Inductive and Deductive methods may be distinguished even in stating
definitions. Definitions may be stated either in an inductive or a deductive
form. If we begin with the term to be defined and pass to its explanation, the
form is deductive; but if we begin by giving the idea, and end by naming the
term, the form is inductive. Thus "Addition is the process of finding the sum of
two or more numbers," is in the deductive form; and " The process of finding the
sum of two or more numbers is called addition," is in the inductive form of
stating a definition.
Theoretical and Practical. Theoretical Instruction is that form of teaching
which deals principally with the laws and principles of a subject. Teaching the
theory of arithmetic without making an application of it to practical problems,
is an example of theoretical teaching. The so‑called practical problem of
arithmetic, are sometimes purely theoretical, never occurring in actual life.
Teaching the definitions and principles of grammar without applying them -a
fault not uncommon- is also an illustration of theoretical instruction. The
teaching of geometry without any application of its principles to practical
problems -a fault if done in early stages of teaching Geometry- is also an
example of theoretical instruction.
Practical Instruction is that form of teaching
which deals principally with the application of the laws and principles of a
subject. When pupils are required to apply the principles of arithmetic to
actual problems, and the students of grammar are taught to use the principles of
language in their own speech and writing, we have an illustration of practical
teaching. To open a mock shop in the schoolroom and show by actual transactions
what the business problems of arithmetic mean, is practical instruction. The
application of the principles of geometry to actual problems that may occur to a
business man, and also to surveying and engineering, furnishes an example of
practical instruction.
However, overemphasis on practical instruction shortens the range of
instruction. To insist on "Learning by doing, by problem solving, by
experimenting, by researching, etc." has been one of the greatest curses of
American progressive education. To insist that "if knowledge is to be
significant, we must be able to do something with it" is to deny the value of
theoretical instruction.
Man's
knowledge has two levels: perceptual and conceptual. The perceptual level is
concerned only with concretes. Perceptual data are self-evident and require no
special order, no logic, argument, proof: we see what we see. What makes us
human is the conceptual level, on which we exercise our capacity to abstract, to
classify, to organize our perceptual field. The conceptual level is based on the
perceptual, but there are profound differences between the two. In the beginning
stages of education, the cultivation of perception is important. Also, since the
depth of conception in early stages of education is very shallow, very close to
surface, since learning material consists mostly of perceptual data, learning by
doing, seeing, touching is the primary method of teaching. But on the conceptual
level, we do need proof. We need a method of validating our ideas; we need a
guide to let us know what conclusions follow from what data. And, full
functioning of conceptual level -to make connections, to generalize, to see the
wider issues and principles involved in any topic- can be attained only after
many years of education.
Therefore, learning should not remain indefinitely at the level of
"doing"; "doing" is a means by which the child is led from practical issues to
theoretical principles, from the concrete and sensory to the abstract and
intellectual.
To
teach biology mainly by dissecting or observing under microscope limits a
child's reach of biology within a few animals or plants, and only at the level
of perceptual data.
The
other extreme is also prevalent today: asking grade schoolers to conduct
research on political, social, and environmental issues. This is one of the most
perverse aberrations of today's education. It is to take conceptual‑level
material and present it to the students as if it were at the perceptual-level.
The effect of such a method would be to disintegrate the child's mind, to
cripple his capacity of distinguishing between the states of his consciousness
and external reality, to maroon him in a no‑man's‑land of cognition, to destroy
his motivation to learn.
Application. Several of these forms
may be used in teaching the same subject; and sometimes one form is preferable
and sometimes another. The concrete and inductive forms should be used with
children; the abstract and deductive forms are more suitable to older pupils.
Analysis and synthesis are often employed in teaching the same subject; though
as a rule, the analytic form should precede the synthetic. Early instruction
should be practical, though at certain stages the abstract element may
predominate.