Results 211 to 220 of about 6,229 (257)
Some of the next articles are maybe not open access.
2004
I am in need of the experience of love, of receiving love. Therefore I would like to approach the time I have before you as a kind of experience in love, so that we can, for a while, talk about love: what it is; what restrains it; what may perhaps help to retrain it; and what its implications might be personally, in family, in community, in ...
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I am in need of the experience of love, of receiving love. Therefore I would like to approach the time I have before you as a kind of experience in love, so that we can, for a while, talk about love: what it is; what restrains it; what may perhaps help to retrain it; and what its implications might be personally, in family, in community, in ...
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1993
Triangle ABC (cf. Figure 20–1) is isosceles: AB = AC. A is called its apex, BC its base. The apex angle is less than sixty degrees. Another triangle, BCD, is constructed inside ABC, which is also isosceles and has B as its apex; the point D lies on AC. Since their base angles are the same, triangles ABC and BCD are similar.
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Triangle ABC (cf. Figure 20–1) is isosceles: AB = AC. A is called its apex, BC its base. The apex angle is less than sixty degrees. Another triangle, BCD, is constructed inside ABC, which is also isosceles and has B as its apex; the point D lies on AC. Since their base angles are the same, triangles ABC and BCD are similar.
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Can there be a ‘golden triangle’ of internal equilibrium?
Journal of Policy Modeling, 2010The necessity of maintaining a balance between growth, employment and prices has always been in focus of economic policy debate. This piece of research is our modest contribution in the same direction. We explore the possibility of a simultaneous equilibrium of the mentioned three targets of national economic policy.
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Editorial Cognition, Neurology, Psychiatry: Golden Triangle or Bermuda Triangle?
Cognitive Neuropsychiatry, 1996Cognitive neuropsychiatry occupies the comparatively neglected research region that lies between neurology, psychiatry, and cognitive psychology. Reasons for this neglect are discussed, together with arguments as to why it may be timely to focus on this intellectual no man's land.
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Equilateral triangles and the golden ratio
The Mathematical Gazette, 1988This article could be subtitled ‘Thoughts on contemplating a model of five tetrahedra inscribed in a dodecahedron’; it is an attempt to communicate the pleasure that ensues when logical reasoning is combined with a visual delight in geometrical figures.
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1991
A golden triangle has been defined in Schoen [4] as “a triangle with two of its sides in the ratio o:1, where o is the Fibonacci Ratio,i.e., \( \phi = \left( {1 + \sqrt 5 } \right)/2\).” We shall exhibit another kind of triangle that deserves to be called golden, namely a triangle with two of its angles in the ratio o:1.
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A golden triangle has been defined in Schoen [4] as “a triangle with two of its sides in the ratio o:1, where o is the Fibonacci Ratio,i.e., \( \phi = \left( {1 + \sqrt 5 } \right)/2\).” We shall exhibit another kind of triangle that deserves to be called golden, namely a triangle with two of its angles in the ratio o:1.
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