To affirm, that the labour of the Manufacturer is unproductive, because he consumes as much of the produce of land, as he adds value to the raw mater… - Alexander Hamilton

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To affirm, that the labour of the Manufacturer is unproductive, because he consumes as much of the produce of land, as he adds value to the raw materials which he manufactures, is not better founded, than it would be to affirm, that the labour of the farmer, which furnishes materials to the manufacturer, is unproductive, because he consumes an equal value of manufactured articles. Each furnishes a certain portion of the produce of his labor to the other, and each destroys a correspondent portion of the produce of the labour of the other. In the mean time, the maintenance of two Citizens, instead of one, is going on; the State has two members instead of one; and they together consume twice the value of what is produced from the land.

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About Alexander Hamilton

Alexander Hamilton (11 January 1755 or 1757 – 12 July 1804) was a Founding Father of the United States, chief staff aide to General George Washington, one of the most influential interpreters and promoters of the U.S. Constitution, the founder of the nation's financial system, the founder of the Federalist Party, the world's first voter-based political party, the Father of the United States Coast Guard, and the founder of The New York Post.

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Also Known As

Alternative Names: Publius Hamilton Alexander Hamilton, US Treasury secretary A. Ham
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Additional quotes by Alexander Hamilton

It can be of no weight to say, that the courts, on the pretence of a repugnancy, may substitute their own pleasure to the constitutional intentions of the legislature. This might as well happen in the case of two contradictory statutes; or it might as well happen in every adjudication upon any single statute. The courts must declare the sense of the law; and if they should be disposed to exercise instead of , the consequence would equally be the substitution of their pleasure to that of the legislative body. The observation, if it proved any thing, would prove that there ought to be no judges distinct from that body.

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IN DISQUISITIONS of every kind, there are certain primary truths, or first principles, upon which all subsequent reasonings must depend. These contain an internal evidence which, antecedent to all reflection or combination, commands the assent of the mind. Where it produces not this effect, it must proceed either from some defect or disorder in the organs of perception, or from the influence of some strong interest, or passion, or prejudice. Of this nature are the maxims in geometry, that “the whole is greater than its part; things equal to the same are equal to one another; two straight lines cannot enclose a space; and all right angles are equal to each other.” Of the same nature are these other maxims in ethics and politics, that there cannot be an effect without a cause; that the means ought to be proportioned to the end; that every power ought to be commensurate with its object; that there ought to be no limitation of a power destined to effect a purpose which is itself incapable of limitation. And there are other truths in the two latter sciences which, if they cannot pretend to rank in the class of axioms, are yet such direct inferences from them, and so obvious in themselves, and so agreeable to the natural and unsophisticated dictates of common-sense, that they challenge the assent of a sound and unbiased mind, with a degree of force and conviction almost equally irresistible. The objects of geometrical inquiry are so entirely abstracted from those pursuits which stir up and put in motion the unruly passions of the human heart, that mankind, without difficulty, adopt not only the more simple theorems of the science, but even those abstruse paradoxes which, however they may appear susceptible of demonstration, are at variance with the natural conceptions which the mind, without the aid of philosophy, would be led to entertain upon the subject. The infinite divisibility of matter, or, in other words, the infinite divisibility of a finite thing, extending even

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