![Well sure, my sculptures are floor pieces. Each one, like any area on the surface of the earth, supports a column of air that weighs – what is it? – 14.7 pounds per square inch. So in a sense, that might represent a column. It's not an idea, it's a sense of something you know, a demarked place. Somehow I think I always thought of it going that way, rather than an idea of a narrowing triangle going to the center of the earth... I have nothing to do with Conceptual art [in contrast to his Physical Art, as Carl Andre called his sculpture art already in 1969]]. I'm not interested in ideas. If I were interested in ideas, I'd be in a field where what we think in is ideas... I don't really know what an idea is. One thing for me is that if I can frame something in language, I would never make art out of it. I make art out of things which cannot be framed in any other way. [quote from a talk with the audience, December 1969]. (Carl Andre)](https://cdn.quotesdtb.com/img/quotes_images_webp/65/carl-andre-air-area-262865.webp)
Well sure, my sculptures are floor pieces. Each one, like any area on the surface of the earth, supports a column of air that weighs – what is it? – 14.7 pounds per square inch. So in a sense, that might represent a column. It's not an idea, it's a sense of something you know, a demarked place. Somehow I think I always thought of it going that way, rather than an idea of a narrowing triangle going to the center of the earth... I have nothing to do with Conceptual art [in contrast to his Physical Art, as Carl Andre called his sculpture art already in 1969]]. I'm not interested in ideas. If I were interested in ideas, I'd be in a field where what we think in is ideas... I don't really know what an idea is. One thing for me is that if I can frame something in language, I would never make art out of it. I make art out of things which cannot be framed in any other way. [quote from a talk with the audience, December 1969].
Carl AndreRelated topics
air area art audience carl center column contrast december earth field floor frame idea inch language might narrowing nothing per physical place quote sculpture sense something square sure surface talk thing thought think triangle way well thingsRelated quotes
Arthropods and vertebrates share some broad features of general organization - elongated, bilaterally symmetrical bodies, with sensory organs up front, excretory structures in the back, and some form of segmentation along the major axis. But the geometry of major internal organs could hardly be more different... Arthropods concentrate their nervous system on their ventral (belly) side as two major cords running along the bottom surface of the animal. The mouth also opens on the ventral side, with the esophagus passing between the two nerve cords, and the stomach and remainder of the digestive tube running along the body above the nerve cords. In vertebrates, and with maximal contrast, the central nervous system runs along the dorsal (top) surface as a single tube culminating in a bulbous brain at the front end. The entire digestive system then runs along the body axis below the nerve cord.
Stephen Jay Gould
Euclidean geometry can be easily visualized; this is the argument adduced for the unique position of Euclidean geometry in mathematics. It has been argued that mathematics is not only a science of implications but that it has to establish preference for one particular axiomatic system. Whereas physics bases this choice on observation and experimentation, i.e., on applicability to reality, mathematics bases it on visualization, the analogue to perception in a theoretical science. Accordingly, mathematicians may work with the non-Euclidean geometries, but in contrast to Euclidean geometry, which is said to be "intuitively understood," these systems consist of nothing but "logical relations" or "artificial manifolds". They belong to the field of analytic geometry, the study of manifolds and equations between variables, but not to geometry in the real sense which has a visual significance.
Hans Reichenbach
Take a moment to remember the times on your own spiritual quest when you felt most enthusiastic. We want to pinpoint the times in which we felt more God conscious and devotional than ever before. Conversely, look at the times when you felt unenthused and do a similar analysis. These questions might help stimulate your thought process: Are you enthusiastic about your existence as a servant of the Lord? Are you enthusiastic to follow the basic principles that will help elevate your consciousness? Are you enthusiastic in the association of saintly people? Are you enthusiastic about what you can experience in your purest state? We must examine our spiritual life on a daily, weekly, and even yearly basis. This examination will help us recognize how various activities and thoughts affect us. We should note how the quality of our experiences varies according to our absorption in the process of bhakti.
Bhakti Tirtha Swami
Ancient scriptures tell us that man is more than the physical body. In fact, we have two bodies: the physical and the astral, or subtle. But we are the soul! According to the ancient Vedic scriptures of India, the size of the soul is 1/10,000 the tip of a strand of hair. It is located in the heart region and is the actual life force. The physical, as well as the astral or subtle body, acts as a covering or costume that the soul wears in its journey throughout the material sphere. As we pass from costume to costume or from body to body through the process known as reincarnation, the impressions of previous lives imprint themselves on the subtle body and are carried with us during each lifetime. In the dream state, activity in the subtle body becomes more dominant than activity in the physical body. Our dream experiences are often impressions accumulated from many lifetimes.
Bhakti Tirtha Swami
Rapidly going over what I could recall of Jim Bursley's information about pathological curves confirmed the conjecture. The snowball curve, derived from an equilateral triangle, is a perimeter of infinite length enclosing a finite area. The angles or points of the perimeter are uncountable. An equilateral triangle projected integrally in the third dimension is a triangular pyramid of equal surfaces. The three-dimensional snowflake derived from this pyramid--hence its diamantine appearance--is a finite volume enclosed in a surface of infinite area. The convolutions of such a surface, to be gathered around its defined content extrude a number of discrete angles or points beyond all possibility of computation. The pressure on each point is infinitesimal, unmeasurably small; the total external pressure exerted on any part of the surface is an aggregate of infinitesimal values, itself infinitesimal.
William Grey Walter
