Source: 1950s–1960s, The Linguistic Sciences and Language Teaching, 1964, p. 1.
“The Text is not a definitive object.”
            Proposition 1 
Variant translation: The Text is not to be thought of as an object that can be computed. It would be futile to try to separate out materially works from texts. 
From Work to Text (1971)
        
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Roland Barthes 39
French philosopher, critic and literary theorist 1915–1980Related quotes
Source: 1960s - 1980s, MANAGEMENT: Tasks, Responsibilities, Practices (1973), Part 1, p. 99
“Every definition implies an axiom, since it asserts the existence of the object defined.”
                                        
                                        Part II. Ch. 2 : Mathematical Definitions and Education, p. 131 
Science and Method (1908) 
Context: Every definition implies an axiom, since it asserts the existence of the object defined. The definition then will not be justified, from the purely logical point of view, until we have proved that it involves no contradiction either in its terms or with the truths previously admitted.
                                    
                                        
                                        Source: Magick Book IV : Liber ABA, Part III : Magick in Theory and Practice (1929), Ch. 1 : The Principles of Ritual 
Context: There is a single main definition of the object of all magical Ritual. It is the uniting of the Microcosm with the Macrocosm. The Supreme and Complete Ritual is therefore the Invocation of the Holy Guardian Angel; or, in the language of Mysticism, Union with God.
                                    
Antisocial Coding: My Year at GitHub https://where.coraline.codes/blog/my-year-at-github/ (July 5, 2017)
Source: A stakeholder approach to strategic management, 1984, p. 46
Henry Giroux . Breaking in to the Movies: Film and the Culture of Politics (2002), p. 81
                                        
                                        "The Departments of Mathematics, and their Mutual Relations," Journal of Speculative Philosophy, Vol. 5, p. 164. Reported in Moritz (1914) 
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