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Origins of Fourth Dimension Concepts
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In this paper, the origins of fourth dimension concepts are discussed and discussed in the context of the first-order logic of the fourth-dimensional concept of fourth-order concepts. The American Mathematical Monthly: Vol. 33, No. 8, pp. 397-406Abstract:
(1926). Origins of Fourth Dimension Concepts. The American Mathematical Monthly: Vol. 33, No. 8, pp. 397-406.read more
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Islamic Geometric Patterns in Higher Dimensions
TL;DR: This study effectively answers the question regarding the gap between planar design from Muslim achievements and contemporary demands in modern art and architecture.
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Life, Architecture, Mathematics, and the Fourth Dimension
TL;DR: In this paper, the authors trace the history of these investigations and place them in the context of their manifestations in architecture, whether real or imagined, and look at a few examples of architecture which offer different interpretations of the fourth dimension.
From Hyperspace to Mental Hygiene: A. T. Schofield’s Conception of Mind and Spirit
TL;DR: The authors explored the intersection of psychology and religion in late-Victorian Britain through the life of medical psychologist and lay religious author, Dr. Alfred Taylor Schofield, who straddled a popular-professional divide in mediating between medical and religious communities, and explained how the proliferation of popular healing movements provoked professional interest in new psychotherapies while psycho-physiological explanations of faith healing altered lay religious understandings of "miracles" and transcendental knowledge.
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Consideraciones en torno a la representación de lo invisible: el método de Monge en cuatro dimensiones
TL;DR: In this paper, the authors provide relevant testimonies regarding the evolution of the four-dimensional graphic systems and a final contribution based on Alfredo Llorens Herrero's Thesis 1 is also included, which involves the amplification of the Dihedral System or Monge's method through the inclusion of an extra dimension.
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Geometry of four dimensions
TL;DR: In this paper, the authors considered a relation among points which may be called the collinear relation, and defined lines as well as planes and hyperplanes by means of this relation.