The theory of the nature of mathematics is extremely reactionary. We do not subscribe to the fairly recent notion that mathematics is an abstract lan… - C. West Churchman
" "The theory of the nature of mathematics is extremely reactionary. We do not subscribe to the fairly recent notion that mathematics is an abstract language based, say, on set theory. In many ways, it is unfortunate that philosophers and mathematicians like Russell and Hilbert were able to tell such a convincing story about the meaning-free formalism of mathematics. In Greek, mathematics simply meant learning, and we have adapted this... to define the term as "learing to decide." Mathematics is a way of preparing for decisions through thinking. Sets and classes provide one way to subdivide a problem for decision preparation; a set derives its meaning from decision making, and not vice versa.
About C. West Churchman
Charles West Churchman (29 August 1913 – 21 March 2004) was an American philosopher and systems scientist, known for his pioneering work in operations research, system analysis and ethics.
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Additional quotes by C. West Churchman
The enemies will be asking reasonable questions, like Isn't politics the way matters are really decided, and isn't the rational systems approach simply one political device, to be used when politically expedient? Or isn't morality essentially inexpressible in terms of concepts and words, and doesn't this essentially ineffable quality of our lives lead us humans to decide the way we do? Or, isn't religious imagery really the basis of all our perspectives and concepts, including the perspective of the systems approach? And what is it that carries the values we humans cherish? It is not the ego or the mind, but, say our basic aesthetic feeling, which cannot be conceptualized. And finally, and most generally, why is a rational, holistic approach desirable for the human species, especially since it so often gets out of hand, missing the vital essence of the specific and individual, the here and now, encompassing "everything" to the exclusion of every thing?