A Dish of Orts | Page 5

George MacDonald
works of God which is called the province of science.
"Shall, then, the human intellect," we ask, "come into readier contact with the divine imagination than that human imagination?" The work of the Higher must he discovered by the search of the Lower in degree which is yet similar in kind. Let us not be supposed to exclude the intellect from a share in every highest office. Man is not divided when the manifestations of his life are distinguished. The intellect "is all in every part." There were no imagination without intellect, however much it may appear that intellect can exist without imagination. What we mean to insist upon is, that in finding out the works of God, the Intellect must labour, workman-like, under the direction of the architect, Imagination. Herein, too, we proceed in the hope to show how much more than is commonly supposed the imagination has to do with human endeavour; how large a share it has in the work that is done under the sun.
"But how can the imagination have anything to do with science? That region, at least, is governed by fixed laws."
"True," we answer. "But how much do we know of these laws? How much of science already belongs to the region of the ascertained--in other words, has been conquered by the intellect? We will not now dispute, your vindication of the ascertained from the intrusion of the imagination; but we do claim for it all the undiscovered, all the unexplored." "Ah, well! There it can do little harm. There let it run riot if you will." "No," we reply. "Licence is not what we claim when we assert the duty of the imagination to be that of following and finding out the work that God maketh. Her part is to understand God ere she attempts to utter man. Where is the room for being fanciful or riotous here? It is only the ill-bred, that is, the uncultivated imagination that will amuse itself where it ought to worship and work."
"But the facts of Nature are to be discovered only by observation and experiment." True. But how does the man of science come to think of his experiments? Does observation reach to the non-present, the possible, the yet unconceived? Even if it showed you the experiments which ought to be made, will observation reveal to you the experiments which might be made? And who can tell of which kind is the one that carries in its bosom the secret of the law you seek? We yield you your facts. The laws we claim for the prophetic imagination. "He hath set the world in man's heart," not in his understanding. And the heart must open the door to the understanding. It is the far-seeing imagination which beholds what might be a form of things, and says to the intellect: "Try whether that may not be the form of these things;" which beholds or invents a harmonious relation of parts and operations, and sends the intellect to find out whether that be not the harmonious relation of them--that is, the law of the phenomenon it contemplates. Nay, the poetic relations themselves in the phenomenon may suggest to the imagination the law that rules its scientific life. Yea, more than this: we dare to claim for the true, childlike, humble imagination, such an inward oneness with the laws of the universe that it possesses in itself an insight into the very nature of things.
Lord Bacon tells us that a prudent question is the half of knowledge. Whence comes this prudent question? we repeat. And we answer, From the imagination. It is the imagination that suggests in what direction to make the new inquiry--which, should it cast no immediate light on the answer sought, can yet hardly fail to be a step towards final discovery. Every experiment has its origin in hypothesis; without the scaffolding of hypothesis, the house of science could never arise. And the construction of any hypothesis whatever is the work of the imagination. The man who cannot invent will never discover. The imagination often gets a glimpse of the law itself long before it is or can be ascertained to be a law. [Footnote: This paper was already written when, happening to mention the present subject to a mathematical friend, a lecturer at one of the universities, he gave us a corroborative instance. He had lately guessed that a certain algebraic process could be shortened exceedingly if the method which his imagination suggested should prove to be a true one--that is, an algebraic law. He put it to the test of experiment--committed the verification, that is, into the hands of his intellect--and found the method true. It has since been accepted by the Royal Society.
Noteworthy illustration we have lately found in the record of the experiences
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