I’ve finished transcribing Eliphalet Kimball’s 1867 Thoughts on Natural Principles, which is about a defense of anarchism, in articles that originally appeared in The Boston Investigator. The rest is frequently inspired medical and culinary crankery, which should be read carefully for the analogies presented between it and the political thought. Analogy was, after all, all the rage in the 19th century, even, apparently, if you were a radical New England doctor. I’m now working on transcribing a couple of additional essays and some responses, so I can reissue the book in expanded form this spring.
equitable commerce
Josiah Warren, “On Education and Re-Education” (1865)
The grand secret of Education is to make the learner feel an interest in the thing to be learned. The founders of the prevailing systems not knowing any other way of interesting children in their studies, have sought to create an interest by the hope of factitious rewards and the fear of punishments; the one intending to stimulate a blind self-conceit, and the other destroying all self-respect, both of which may be equally fatal in after life. […]
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Equitable Commerce [extract]
“Equitable Commerce,” Boston Investigator, 19, 2 (May 16, 1849), 2. Equitable Commerce. We extract the following paragraphs from a pamphlet with this title, by Josiah Warren, published at Utopia, Ohio:— If a traveller in a […]
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Josiah Warren: The People’s Sunday Meeting, 3/7/1849
“The People’s Sunday Meeting,” Boston Investigator, 18, 44 (March 7, 1849), 3. The People’ Sunday Meeting, FOR FREE DISCUSSION, This Institution holds a public meeting every SUNDAY AFTERNOON, at Hancock Hall, 330 Washington street, commencing […]
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Analogy was, after all, all the rage in the 19th century
Well, sure. After all, we have to establish the Analogical Relationship between NUMBER, as the General Domain of the Abstract Mathematics, and THE UNIVERSE AT LARGE, in respect to those Primary Metaphysical Discriminations which are — within this less definite Domain — equally fundamental, but — apparently — less exact than the corresponding Elemental Distributions of Number itself.