“I have divided [the different sections of mankind] into three classes. The first, to which you and I have the honour to belong, marches under the banner of the progress of the human mind. It is composed of scientists, artists and all those who hold liberal ideas. On the banner of the second is written 'No innovation!' All proprietors who do not belong in the first category are part of the second. The third class, which rallies round the slogan of 'Equality' is made up of the rest of the people.”

[J]e me propose en m'adressant à différentes fractions de l'humanité, que je divise en trois classes: la première, celle à laquelle vous et moi avons l'honneur d'appartenir, marche sous l'étendard des progrès de l'esprit humain; elle marche sous l'étendard des progrès de l'esprit humain; elle est composée des savants, des artistes et de tous les hommes qui ont des idées libérales. Sur la bannière de la seconde il est écrit: point d'innovation; tous les propriétaires qui n'entrent point dans la première sont attachés à la seconde. La troisième, qui se rallie au mot égalité, renferme le surplus de l'humanité.
Oeuvres choisies: précédées d'un essai sur sa doctrine (1839), p. 15

Original

[J]e me propose en m'adressant à différentes fractions de l'humanité, que je divise en trois classes: la première, celle à laquelle vous et moi avons l'honneur d'appartenir, marche sous l'étendard des progrès de l'esprit humain; elle marche sous l'étendard des progrès de l'esprit humain; elle est composée des savants, des artistes et de tous les hommes qui ont des idées libérales. Sur la bannière de la seconde il est écrit: point d'innovation; tous les propriétaires qui n'entrent point dans la première sont attachés à la seconde. La troisième, qui se rallie au mot égalité, renferme le surplus de l'humanité.

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Henri de Saint-Simon 9
French early socialist theorist 1760–1825

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Attributions

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“For reasons mentioned at the beginning of this section, we cannot offer here a precise structural definition of semantical category and will content ourselves with the following approximate formulation: two expressions belong to the same semantical category if (I) there is a sentential function which contains one of these expressions, and if (2) no sentential function which contains one of these expressions ceases to be a sentential function if this expression is replaced in it by the other. It follows from this that the relation of belonging to the same category is reflective, symmetrical and transitive. By applying the principle of abstraction, all the expressions of the language which are parts of sentential functions can be divided into mutually exclusive classes, for two expressions are put into one and the same class if and only if they belong to the same semantical category, and each of these classes is called a semantical category. Among the simplest examples of semantical categories it suffices to mention the category of the sentential functions, together with the categories which include respectively the names of individuals, of classes of individuals, of two-termed relations between individuals, and so on. Variables (or expressions with variables) which represent names of the given categories likewise belong to the same category.”

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Source: The Semantic Conception of Truth (1952), p. 45; as cited in: Schaff (1962) pp. 36-37.

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