¿ORIGEN MATEMATICO DE Q EL DIA DE SAN MARCOS SEA EL DIA NRO 227 DEL CAL. COPTO? - DESENMASCARANDO LAS FALSAS DOCTRINAS

Cholula – The Great Pyramid

JANUARY 24, 2012

Cholula is a suburb of Puebla which is one of Mexico’s biggest cities but is still in the state of Mexico. What makes Cholula interesting is that it is the site of the biggest pyramid ever constructed – although it is mostly in ruins now.

With our visit here, to Teotihuacan and to Cairo we’ve now seen the biggest three pyramids in the world. Hurrah !

The thing that becomes clear very quickly at Cholula is that you can’t see much of it – the pyramid has not been excavated and now looks like a small hill. When the Spaniards invaded they showed their domination of many of the indigenous civilizations by building churches on top of their religious sites – and at Cholula there was no exception. So now the biggest pyramid in the world looks like a small hill with a big church on top !

The church is called Nuestra Senora de los Remedios and it is sitting on top of the Pyramid which is 66m high and 350m on each side. The pyramid was constructed between 200 BC and 800 AD.

There are a number of tunnels through the pyramid that have been excavated and that are open to the public. However we arrived to be told that there had been a tunnel collapse and that they were closed.

On climbing the pyramid to see the church we bought some fried grasshoppers (chapulines) from a local vendor. Can’t say I was too enamoured with them – they were a bit like salty, crunchy rice crackers. We did choose the non-spicy ones though.

There is a campground in Cholula which is only about 20 minutes walk from the pyramid which made a convenient place for us to spend the night.

https://fromatob.org/2012/01/24/cholula-the-great-pyramid/

Quiénes son los coptos

Los cristianos coptos de Egipto conforman un grupo religioso de antiquísimo origen y constituyen la principal minoría del país.

Son unos ocho millones -el 10 por ciento de la población- y la mayor comunidad de Medio Oriente. Sin embargo, los demógrafos y analistas internacionales estiman que, si continúan siendo víctimas de estos sangrientos ataques y tensiones, están destinados a disminuir rápidamente Las masacres de hoy son solo las últimas en el tiempo en una larga trama de sangre por parte de grupos terroristas yihadistas. Los coptos se concentran en el Alto Egipto y en las periferias de las populosas ciudades de El Cairo y Alejandría, las dos más importantes del país.

Tras el derrocamiento militar en 2013 del presidente islamista Mohamed Mursi, los sectores más radicales que simpatizaban con él lanzaron una ola de violencia contra los cristianos coptos, especialmente contra sus iglesias y sedes. En febrero pasado, la filial del ISIS en Egipto amenazó directamente a los coptos en un video y les aseguró que “lo peor” está por venir.

Los coptos están presentes en todo el país y todas las categorías sociales, aunque se consideran marginados y fuera de algunos sectores como la justicia, la universidad o las fuerzas del orden.

Tras el Concilio Vaticano II, la Iglesia Católica y la Iglesia Copta iniciaron un camino ecuménico de diálogo que llegó en 1973 al primer encuentro -después de 15 siglos- entre el papa Paulo VI y el patriarca de los coptos, Shenuda III Juntos decidieron iniciar un diálogo teológico, cuyo fruto principal fue la declaración común del 12 de febrero de 1988.

La mayor parte de los coptos adhiere a la Iglesia Ortodoxa Copta. El resto está repartido entre la Iglesia Católica Copta y varias confesiones cristianas protestantes.

Es en ese marco en el que debe inscribirse el viaje que el Papa Francisco emprenderá al país entre el 28 y el 29 de abril próximos.

Historiográficamente, la historia del pueblo copto se remonta a tiempos del antiguo Egipto. Los miembros de la iglesia copta consideran que muchos de sus ascendientes fueron constructores de las pirámides. Sus antepasados más cercanos se convirtieron al cristianismo en el año 42 d. C y, a través de los años, conservaron su religión a pesar de las conquista musulmana de Egipto 600 años más tarde, con la cual, el país se perfiló con una mayoría islámica. Desde entonces, los coptos han sido objeto de discriminación.

Los primeros monjes coptos vivieron en Egipto en el siglo IV y la suya fue una de las iglesias que más sufrieron la avanzada islámica en el norte de Africa

MARIANO F. URRESTI "PRESUNTO HIJO DE JESUS Y MARIA MAGDALENA SERIA JUAN MARCOS" - DESENMASCARANDO LAS FALSAS DOCTRINAS - Gabitos

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The amount of days in a solar year plus the proportions for the Equatorial circumference of the Earth and the proportions of the Great Pyramid of Giza according to Golden Pi = 4/√φ = 3.144605511029693144: The Great Pyramid of Giza is a geodetic model of Planet Earth. The measurements mentioned below are the ideal measurements. A meter is equal to 100 centimeters 1 Solon cubit = 40 times √φ = 50.88078598056276 centimeters. If 1 Solon cubit is divided into 20 equal units of measure then 20 inches can be derived because 1 Solon cubit is equal to 20 inches. 1 Saylen cubit = 50 times √φ = 63.60098247570345 centimeters. If 1 Saylen cubit is divided into 25 equal units of measure then 25 inches can be derived because 1 Saylen cubit is equal to 25 inches. 1 inch = 2 times √φ = 2.544039299028138 centimeters. 1 foot = 12 inches. 1 foot = 24 times √φ = 30.528471588337656 centimeters. If the shortest edge length of a Kepler right triangle is equal to 1 then the hypotenuse of the Kepelr right triangle is equal to The Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 according to the Pythagorean theorem. The Golden ratio in Trigonometry = (cosine (36 degrees) times 2) = 1.618033988749895. If the shortest edge length of a Kepler right triangle is equal to 1 then second longest edge length of the Kepelr right triangle is the square root of the Golden ratio = √φ = 1.272019649514069 according to the Pythagorean theorem. The width for the square base of the Great Pyramid of Giza is equal to 756 feet. • If the shortest edge length of a Kepler right triangle is equal to 1 foot and then the second edge length of the Kepler right triangle is multiplied 378 equal times the result will be the height of the Great Pyramid of Giza = 378 times √φ = 480.823427516318082 feet according to Golden Pi = 4/√φ = 3.144605511029693144. • If the shortest edge length of a Kepler right triangle is equal to 1 foot and then the hypotenuse of the Kepler right triangle is multiplied 378 equal times the result will be the slant height of the Great Pyramid of Giza = 378 times φ = 611.61684774746031 feet according to Golden Pi = 4/√φ = 3.144605511029693144. • If the shorter edge length of a Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 rectangle is equal to 1 foot and then the diagonal of the Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 rectangle is multiplied 378 equal times the result will be the edge height of the Great Pyramid of Giza = 378 times = Cosine (18) degrees times 2 = 1.902113032590307 = 718.998726319136046 feet according to Golden Pi = 4/√φ = 3.144605511029693144.Cosine (18) degrees times 2 = 1.902113032590307. Cosine (18) degrees times 2 = 1.902113032590307 squared = φ plus 2 = 3.618033988749895. • If the shortest edge length of a Kepler right triangle is equal to 1 foot = 24 times √φ = 30.528471588337656 centimeters then the second longest edge length of that Kepler right triangle is equal to 38.832815729997479 centimeters.24 times √φ = 30.528471588337656 centimeters times the square root of the Golden ratio = √φ = 1.272019649514069 = 38.832815729997479 centimeters. 1 foot = 24 times √φ = 30.528471588337656 centimeters times the square root of the Golden ratio = √φ = 1.272019649514069 = 38.832815729997479 centimeters times 378 = the height of the Great Pyramid of Giza of Giza = 14678.804345939047062 centimeters. The height of the Great Pyramid of Giza = 14678.804345939047062 centimeters divided by 24 times √φ = 30.528471588337656 centimeters = the height of the Great Pyramid of Giza = 480.823427516318088 feet. 378 times √φ = 1.272019649514069 = 480.823427516318088. • If the shortest edge length of a Kepler right triangle is equal to 1 foot = 24 times √φ = 30.528471588337656 centimeters then the hypotenuse of that Kepler right triangle is equal to 49.39610465451582 centimeters. 24 times √φ = 30.528471588337656 centimeters times the Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 = 49.39610465451582 centimeters. 1 foot = 24 times √φ = 30.528471588337656 centimeters times the Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 378 = 49.39610465451582 centimeters times 378 = slant the height of the Great Pyramid of Giza = 18671.727559406979971centimeters. The Slant height of the Great Pyramid = 18671.727559406979971 centimeters divided by 24 times √φ = 30.528471588337656 centimeters = the slant height of the Great Pyramid of Giza = 611.61684774746031 feet. 378 times √φ = 1.272019649514069 = 611.61684774746031. • If the shortest edge length of a Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 rectangle is equal to 1 foot = 24 times √φ = 30.528471588337656 centimeters then the length of the diagonal of that Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 rectangle is equal to 58.068603673239965 centimeters. 24 times √φ = 30.528471588337656 centimeters times Cosine (18) degrees times 2 = 1.902113032590307 = 58.068603673239965 centimeters. Cosine (18) degrees times 2 = 1.902113032590307 squared = φ plus 2 = 3.618033988749895. 1 foot = 24 times √φ = 30.528471588337656 centimeters times = Cosine (18) degrees times 2 = 1.902113032590307 = 58.068603673239965 centimeters times 378 = the edge height of the Great Pyramid of Giza of Giza = 21949.932188484706835 centimeters. The edge height of the Great Pyramid = 21949.932188484706835 centimeters divided by 24 times √φ = 30.528471588337656 centimeters = the edge height of the Great Pyramid of Giza = 718.998726319136046 feet. 378 times Cosine (18) degrees times 2 = 1.902113032590307 = 718.998726319136046. Cosine (18) degrees times 2 = 1.902113032590307. Cosine (18) degrees times 2 = 1.902113032590307 squared = φ plus 2 = 3.618033988749895. A Kepler right triangle can be created from the construction of a Golden ratio = (√(5) plus 1)/2 = φ = 1.618033988749895 rectangle by using Compass and straight edge and obviously a marker for the drawing surface. The amount of days in a Solar year = 4/√φ times 7920 times 5280/(10 ^ 3 times 360) = 365.277376161209156. The amount of days in a Solar year = 4/√φ = 3.144605511029693144 times 7920 times 5280/(10 ^ 3 times 360) = 365.277376161209156. The equatorial circumference of planet Earth = 10 ^ 3 times 360 times 365.277376161209156 = 131499855.41803529616 feet. The equatorial circumference of planet Earth = 4/√φ = 3.144605511029693144 times 7920 = 24905.275647355169727 statute miles. 131499855.41803529616 feet divided by 86400 = half the perimeter of the socle of the Great Pyramid of Giza = 1521.989067338371483 feet. Half the perimeter of the socle of the Great Pyramid of Giza times 86400 is also equal to the equatorial circumference of planet Earth = 131499855.41803529616 feet. 484 divided by √φ times 2 = the width of the socle of the Great Pyramid of Giza = 760.99453366918572 feet. Half the width of the socle of the Great Pyramid of Giza = 380.49726683459286 feet times √φ = 484 feet. 484/√φ times 2 times 2 times 86400 = 131499855.41803529616 feet. 131499855.41803529616 feet divided by 5280 = The perimeter of the socle of the Great Pyramid of Giza = 484/√φ times 8 = 3043.978134676742966 feet. 484 feet /√φ times 8 = 3043.978134676742966 feet times 12 = 24905.275647355169727 statute miles. 24905.275647355169727 statute miles divided by 7920 statute miles = Golden Pi = 4/√φ = 3.144605511029693144. There are 929.28 meters in the square perimeter of the socle of the Great Pyramid of Giza according to Golden Pi = 4/√φ = 3.144605511029693144. 484/√φ times 8 = 3043.978134676742966 times 12 = 36527.737616120915592 divided by 100 = the exact amount of days in a solar year = 365.277376161209156. The equatorial diameter of our planet Earth = 41817600 feet. 41817600 feet divided 86400 = the height of the Great Pyramid of Giza = 378 times √φ = 480.823427516318082 feet plus the height of the socle of the Great Pyramid of Giza = 3.176572483681918 feet. 10 ^ 3 times 360 times 484/(√φ) times 8 times 12/(100) = 131499855.41803529616 feet. The height of the Great Pyramid if Giza is 378 times √φ = 480.823427516318082 feet. The width of the square base of the Great Pyramid of Giza is 756 feet. The perimeter of the square base of the Great Pyramid of Giza = 3024 feet. 9 factorial = 362880. At 10 degrees latitude the length of a degree is 9 factorial =362880 feet. The amount of inches in the perimeter of the square of the Great Pyramid of Giza = 36288. 36288 times 10 = 362880. The width for the square base of the Great Pyramid of Giza = 756 feet. The perimeter of the square base of the Great Pyramid of Giza = 3024 feet. There are 36288 inches in the perimeter of the square base of the Great Pyramid of Giza. 3024 times 12 = 36288. 756 times 4 times 12 = 36288. (9!)/10 = 36288. The equatorial circumference of planet Earth: https://joedubs.com/four-earthly-elements/equatorial-circumference-of-earth/ Kepler right triangle diagram with squares upon the edges of the Kepler right triangle: https://drive.google.com/file/d/1iBtXYy06yv9UWtGP5mwMXyt80vaysFvR/view?usp=sharing Kepler right triangle construction method: https://drive.google.com/file/d/15DNXB_xNP2f2jCroC0FyNUyBYGhVAA2J/view?usp=sharing PYTHAGOREAN THEOREM: https://en.wikipedia.org/wiki/Pythagorean_theorem Golden ratio: https://en.wikipedia.org/wiki/Golden_ratio The history of the meter: The history of the meter: https://www.factinate.com/editorial/meter-history/ The meter: https://en.wikipedia.org/wiki/Metre The meter is based now on the speed of light: https://www.youtube.com/watch?v=vgqUyFaUDcI

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