| I | Physiological, animal and vegetable; |
| II | Chemical; |
| III | Inventions and miscellaneous essays. |
Under No. I I shall deal only with his work on plants. The last heading (No. III) I shall only refer to slightly, but the variety and ingenuity of his miscellaneous publications is perhaps worth mention here as an indication of the quality of his mind. It seems to me to have had something in common with the versatile ingenuity of Erasmus Darwin and of his grandson Francis Galton. The miscellaneous work also exhibits Hales as a philanthropist, who cared passionately for bettering the health and comfort of his fellow creatures by improving their conditions of life.
His chief book from the physiological and chemical point of view is his Vegetable Staticks. It will be convenient to begin with the physiological part of this book, and refer to the chemistry later. Vegetable Staticks is a small 8vo of 376 pages, dated on the title-page 1727. The “Imprimatur Isaac Newton Pr. Reg. Soc.” is dated February 16, 1720, and this date is of some slight interest, for Newton died on March 20, and Vegetable Staticks must have been one of the last books he signed.
The dedication is to George Prince of Wales, afterwards George III. The author cannot quite avoid the style of his day, for instance: “And as Solomon the greatest and wisest of men, disdeigned [124] not to inquire into the nature of Plants, from the
Cedar of Lebanon, to the Hyssop that springeth out of the wall: So it will not, I presume, be an unacceptable entertainment to your Royal Highness,” etc.
But the real interest of the dedication is its clear statement of his views on the nutrition of plants. He asserts that plants obtain nourishment, not only from the earth, “but also more sublimed and exalted food from the air, that wonderful fluid, which is of such importance to the life of Vegetables and Animals,” etc. We shall see that his later statement is not so definite, and it is well to rescue this downright assertion from oblivion.
His book begins with the research for which he is best known, namely that on transpiration. He took a sunflower growing in a flowerpot, covering the surface of the earth with a plate of thin milled lead, and cemented it so that no vapour could pass, leaving a corked hole to allow of the plant being watered. He did not take steps to prevent loss through the pot, but at the end of the experiment cut off the plant, cemented the stump, and found that the “unglazed porous pot” perspired 2 ozs. in 12 hours, and for this he made due allowance.
The plant so prepared he proceeded to weigh at stated intervals. He obtained the area of the leaves by dividing them into parcels according to their several sizes, and measuring one leaf [125] of each parcel. The loss of water in 12 hours converted to the metric system is 1.3 c.c. per 100 sq. cm. of
leaf-surface; and this is of the same order of magnitude as Sachs’ result, [126a] namely, 2.2 c.c. per 100 sq. cm.
He goes on to measure the surface of the roots [126b] and to estimate the rate of absorption per area. The calculation is of no value, since he did not know how small a part of the roots is absorbent, nor how enormously the surface of that part is increased by the presence of root-hairs. He goes on to estimate the rate of the flow of water up the stem; this would be 34 cubic inches in 12 hours if the stem (which was one square inch in section) were a hollow tube. He then allowed a sunflower stem to wither and to become completely dry, and found that it had lost ¾ of its weight, and assuming that the ¼ of the “solid parts” left was useless for the transmission of water he increases his 34 by ⅓ and gives 45⅓ cubic inches in 12 hours as the rate. But the solid matter which he neglected contained the vessels, and he would have been nearer to the truth had he corrected his figures on this basis. The simplest plan is to compare his results with those obtained by Sachs [126c] in allowing plants to absorb solutions of lithium-salts. If the flow takes place through conduits equivalent to a quarter of a square inch in area, the fluid will rise in 12 hours to a height of 4+34 or 136 inches, or in one hour to 28.3 cm. [126d] This is a result comparable to, though