Albert Einstein (en alemán [ˈalbɛɐ̯t ˈaɪnʃtaɪn]; Ulm, Imperio alemán, 14 de marzo de ... En 1915 presentó la teoría de larelatividadgeneral, en la que reformuló por completo el concepto de gravedad. ...... Einstein, Albert (1905e) [manuscrito recibido27 de septiembre 1905], «Ist die Trägheit eines Körpers von seinem ...
27 sep. 2015 -... primera vez su Teoría de laRelatividadEspecial, también llamada restringida; y en 1960, muere el ...27 de septiembre del 2015- 12:01 AM ...
Albert Einstein publica la teoría general de larelatividad... De la teoría especial de larelatividadse deduce su famosa ecuación E=mc2, ...27-09-1905 D.C..
7 ene. 2014 -En 1905 Einstein publicó su teoría de larelatividadespecial, que ...... Einstein presentó a los editores de Annalen el27 de septiembredel ...
MATT 16:18 is an in your face glyph for the golden mean ratio 1.618
(“MATT” is pun of “MATTER”)
Golden Mean ratio of 1.618
The Golden Mean and the Equilateral Triangle in a Circle; THE CRUCIAL FACT IS THE MIDPOINT OF THE TRIANGLE SIDE
Star Tetrahedron, formed by the MIDPOINTS OF THE CENTRAL EQUILATERAL TRIANGLE (the blue and rose colored lines indicate these midpoint halves)
Phi appears in a number of geometric constructions using circles. There are a number of geometric constructions using a circle which produce phi relationships, as described below. Among mathematicians, there’s a bit of a competition to see how few lines can be used to create a phi proportion, or golden section, in the construction, or …
Golden ratios appears in many geometric constructions, including triangles and squares in circles, the pentagon and also in solids such as the dodecahedron.
Golden ratios appears in many geometric constructions, including triangles and squares in circles, the pentagon and also in solids such as the dodecahedron.
Ancient Metrology - Numbers Don't Lie - World Mysteries Blog
A. Sokolowski There is an underlying order in Cosmos. Our ancestors discovered it in ancient times and expressed it in their writings and monuments. This article is an invitation to all our visitor to explore and expand this subject. Please share facts that should be mentioned here (via comments and/or e-mail) – if you are […]
Chris and Penny at Regina University's Math Central (Canada) show how we can use any circle to construct on it a hexagon and an equilateral triangle. Joining three pairs of points then reveals a line and its golden section point as follows:
On any circle (centre O), construct the 6 equally spaced points A, B, C, D, E and F on its circumference without altering your compasses, so they are the same distance apart as the radius of the circle. ABCDEF forms a regular hexagon.
Choose every other point to make an equilateral triangle ACE.
On two of the sides of that triangle (AE and AC), mark their mid-points P and Q by joining the centre O to two of the unused points of the hexagon (F and B).
The line PQ is then extended to meet the circle at point R. Q is the golden section point of the line PR.
Q is a gold point of PR The proof of this is left to you because it is a nice exercise either using coordinate geometry and the equation of the circle and the line PQ to find their point of intersection or else using plane geometry to find the lengths PR and QR.
The diagram on the left has many golden sections and yet contains only equilateral triangles. Can you make your own design based on this principle?
Chris and Penny's page shows how to continue using your compasses to make a pentagon with QR as one side.
Equilateral Triangles and the Golden ratio J F Rigby, Mathematical Gazette vol 72 (1988), pages 27-30.
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Q is a gold point of PR
