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i like to go into the roots of words, because they often show early insights, a fresh perception of meaning. the word 'economy' has a greek root, mea… - David Bohm
" "i like to go into the roots of words, because they often show early insights, a fresh perception of meaning. the word 'economy' has a greek root, meaning 'household management'. we can say that there are so many households in the world and they all behave independently. in fact they are all interdependent. the earth is one household really, but we are not treating it that way. so the first step in economics is to say, the earth is one household, it is all one.
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About David Bohm
David Joseph Bohm (20 December 1917 – 27 October 1992) was an American-British scientist who has been described as one of the most significant theoretical physicists of the 20th century and who contributed unorthodox ideas to quantum theory, neuropsychology and the philosophy of mind.
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Also Known As
Native Name:
David Joseph Bohm
•
Böhm Dávid József
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Additional quotes by David Bohm
If each one of us can give full attention to what is actually ‘blocking’ communication while he is also attending properly to the content of what is communicated, then we may be able to create something new between us, something of very great significance for bringing to an end the at present insoluble problems of the individual and of society.
Man's general way of thinking of the totality, i.e. his general world view, is crucial for overall order of the human mind itself. If he thinks of the totality as constituted of independent fragments, then that is how his mind will tend to operate, but if he can include everything coherently and harmoniously in an overall whole that is undivided, unbroken and without border (for every border is a division or break) then his mind will tend to move in a similar way, and from this will flow an orderly action within the whole.
On the contrary, when one works in terms of the implicate order, one begins with the undivided wholeness of the universe, and the task of science is to derive the parts through abstraction from the whole, explaining them as approximately separable, stable and recurrent, but externally related elements making up relatively autonomous sub-totalities, which are to be described in terms of an explicate order.
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