101. Sacred Geometry Sacred geometry is an ancient art and science which reveals the nature of our fibonacci ratios appear in the ratio of the number of spiral arms in http://www.fractal.org/Bewustzijns-Besturings-Model/Sacred-Geometry.htm

Return to index BBM Sacred Geometry by Bruce Rawles In nature, we find patterns, designs and structures from the most minuscule particles, to expressions of life discernible by human eyes, to the greater cosmos. These inevitably follow geometrical archetypes, which reveal to us the nature of each form and its vibrational resonances. They are also symbolic of the underlying metaphysical principle of the inseparable relationship of the part to the whole. It is this principle of oneness underlying all geometry that permeates the architecture of all form in its myriad diversity. This principle of interconnectedness, inseparability and union provides us with a continuous reminder of our relationship to the whole, a blueprint for the mind to the sacred foundation of all things created. The Sphere (charcoal sketch of a sphere by Nancy Rawles) Starting with what may be the simplest and most perfect of forms, the sphere is an ultimate expression of unity, completeness, and integrity. There is no point of view given greater or lesser importance, and all points on the surface are equally accessible and regarded by the center from which all originate. Atoms, cells, seeds, planets, and globular star systems all echo the spherical paradigm of total inclusion, acceptance, simultaneous potential and fruition, the macrocosm and microcosm. The Circle The circle is a two-dimensional shadow of the sphere which is regarded throughout cultural history as an icon of the ineffable oneness; the indivisible fulfillment of the Universe. All other symbols and geometries reflect various aspects of the profound and consummate perfection of the circle, sphere and other higher dimensional forms of these we might imagine.

102. TN:ED:GEOMETRY solve problems in number theory, geometry, probability and statistics, explore patterns in realworld situations, (eg, fibonacci sequence and Golden http://www.state.tn.us/education/ci/cigateendofcourse/geometry2.htm

G EOMETRY Course Description: Geometry is a course that uses problem situations, physical models, and appropriate technology to investigate geometric concepts, relationships, and systems. Problem-solving situations provide all students an environment that promotes communication, engages student reasoning, and fosters connections within mathematics, to other disciplines, and to the real world. Students will use physical models to represent, explore, and develop abstract concepts. The use of appropriate technology will help students apply mathematics in an increasingly technological world. The concepts/topics emphasized in the course include measurement, geometric patterns, coordinate geometry, two- and three-dimensional figures, transformational geometry, congruence, and similarity. Standard Number: 1.0 Number Sense and Number Theory Standard: The student will recognize, order, represent, and graph rational and irrational numbers. Learning Expectations: The student will: demonstrate an understanding of the relative size of rational and irrational numbers. Performance Indicators State: As documented through state assessment : at Level 1, the student is able to

103. Geometry Gambit Email solutions to geometry@olemiss.edu Past Problems. fibonacci Circles We are using one as the first fibonacci number. Congratulations to http://www.olemiss.edu/mathed/geometry/fibon.htm

Problem for the week of 1-26-04 Home Email solutions to geometry@olemiss.edu Past Problems Fibonacci Circles More Contests Monthly Prize TI 83 Plus Silver Contest Rules You have two circles: one red and one blue. The red circle has a radius whose lenght is the sum of the 14th and 15th Fibonacci numbers. The blue circle's radius has a length that is equivalent to the difference between the 17th and 15th Fibonacci numbers. Which circle has a greatest area and by how many square units? We are using one as the first Fibonacci number. Congratulations to Monty Galley, LaGrange High School, Lake Charles, LA December's winner of the TI-83 Plus Silver Edition Undergraduate Scholarship Information Graduate ... Requests for Solutions We are actively seeking sponsors to help maintain our weekly contests. If you or someone you know would like to sponsor this educational project, please contact David Rock at rockd@olemiss.edu

104. Math 119 Ideas In Geometry - Fall 2004 Math 119 Ideas in geometry Fall 2004 (b) Which property of the Fibonaccinumbers that we discussed in class makes this trick work? http://www.math.uiuc.edu/~ganter/119/

Math 119 Ideas in geometry - Fall 2004 Class: MWF 15:00-15:50 in Altgeld Hall 159 Office hours: MWF 16:00-16:50 in Illini Hall 247A Final exam date: Friday December 17, 13:30-16:30 Date of first Midterm: Wednesday September 22, 3:00-3:50 Date of second Midterm: Monday October 25, 3:00-3:50 Practice questions for the second midterm: (All of Chapter 2 will be covered. There might also be one or two questions on Chapter 6.) p. 44, questions 3,7,8,9, p. 58 question 2, p. 59 questions 11-15,19, p. 78 question 4, p. 79 questions 13, 16, p. 90 question 3, p. 91 questions 4,6,7,9,10, p. 92 any of the questions, p.109 questions 1,2,3,5,6,7, p. 120 questions 1,2,3, p. 476 questions 1,2, p.477 questions 7-10, p.492 questions 1-13. Date of third Midterm: Wednesday December 1, 3:00-3:50 Practice questions for the third midterm: (All of Chapter 3 and Chapter 4 up to 4.3.) p. 143 q. 1, p. 144 q. 8, p. 145 q. 2, p. 159 q. 9, 10, p. 160 q. 20, 16, 17, p. 170 q. 1, 2, p. 171 q. 9, 7, p. 173 q. III 2, IV 2, p. 188, q. 4, 5, 6, p. 189 q. 8, 10, p. 203 q. 1, p 204 q. 4, 5, p. 215 q. 5, 7, p. 216 q. 9, p. 229 q. 2, p. 230 q. 5, 7, p. 246 q. 9, 10, p. 247 q. 4, p. 248 q. III 2. Syllabus: pdf The textbook is The Heart of Mathematics by Edward B. Burger and Michael Starbird.

105. The Sacred Geometry Of Sound The Platonic solids, basic shapes of Sacred geometry, As we know, the Fibonaccisequence starts with the number 1, and proceeds by adding the two http://www.spiritofmaat.com/archive/jan4/williams.htm

A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z

Page 6     101-105 of 105    Back | 1  | 2  | 3  | 4  | 5  | 6