Greetings to everyone on the forum.
Excuse for my english, I'm italian but I read and understand quite well.
I hope Graham Hancock can read this post since it is a topic he is very attached to since he began his research with the great Robert Bauval and Robert Schotch.
I am here to do a mathematical analysis on the pyramid of Khufu.
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After having looked at some sites and seen several videos, I first tried to verify the presence of mathematical constants in the proportions of the Pyramid of Khufu, and then I tried to create a method to faithfully reproduce the Great Pyramid of the Giza plateau and verify its effects.
People who have experienced its influences, explaining them in videos, have observed a slowing down of the deterioration of a food placed under it. Other people have built larger models to meditate under it, finding benefits, others (physicists, chemists, etc.) have detected a concentration of magnetism in the central part, just below the tip.
Everyone emphasizes that the pyramid does not need to have covered faces, but only the "skeleton".
I drew the pyramid indicating with:
AB, BC, CD and DA the sides at the base which, being all equal, I will refer only to AB
DB is the base diagonal
HG is the height
HC is the diagonal (measurement equal to HD, HA and HB)
HF is the apothem
![]()
On the computer, using the spreadsheet, I calculated the values that allow obtaining results with the smallest margin of error.
I assigned an arbitrary value of the side of the base AB = 32 cm.
I calculated the height, the apothem and the diagonal and then I applied the formulas.
Assigning
a side AB = 32 cm
I need a height HG of 20.3718327131 cm
and an apothem FH of 25.8885438166 cm
and a diagonal HC of 30.471879543946 cm
to obtain a pyramid on the scale of that of Cheops on which, by means of simple mathematical formulas, one can obtain the values of
pi greco
phi (golden section)
square root of 2
square root of 3
square root of 5
square root of 6
with margins of RIDICULOUS ERRORS.
Precisely, the margin of error of the formulas with respect to the exact value of the mathematical constant is:
pi --> -0.0000000004
phi --> 0.0000000002
square root of 2 --> 0.0000000000
square root of 3 --> -0.0004726409
square root of 5 --> -0.0000000002
square root of 6 --> -0.0006684152
If we use the measurements of the pyramid of Khufu
side AB = 231.08 mt
height (as it was in ancient times) HG = 147.1100969795 (I calculated the exact value to the centimeter with the formulas calculated by me and which I report at the end)
we obviously obtain the same microscopic errors and the other measurements are
diagonal HC = 220.045060156716
base diagonal DB = 326.7964699932
apothem FH = 186.9476470356
To build yourself a pyramid in exact proportion to that of Khufu and verify its effects, proceed as follows:
- choose the measure of the side AB (any measure will do)
- to calculate the height HG do AB divided by 1.570796327
- to calculate the apothem FH do height HG multiplied by 1.270800923078
- to calculate the diagonal HC do height HG multiplied by 1.495784889513
Apply the following formulas and verify if you obtain the values of pi, phi and the square roots.
![]()
I myself built a small pyramid with wooden sticks and placed some cherry tomatoes underneath, leaving others outside the pyramid. Those under the pyramid remained intact after a week, showing no signs of deterioration compared to the others placed outside.
![]()
![]()
Obviously, this experiment is valid if performed multiple times, in different environments and temperatures. Even for the food, more than one experiment must be performed, in fact it often happens that you buy, for example, the same fruit but from different producers that deteriorate "temporally" differently.
For this reason, I will explain how to build it to scale so that you can build it too to experiment with the effects but also to apply the formulas below and verify for yourself how close the values are to the fixed constants.
As a first experiment, I made it out of wood by gluing the pieces together with glue. I would like to make it out of a metal material, knowing first what its effects are and what the best materials are.
![]()
Excuse for my english, I'm italian but I read and understand quite well.
I hope Graham Hancock can read this post since it is a topic he is very attached to since he began his research with the great Robert Bauval and Robert Schotch.
I am here to do a mathematical analysis on the pyramid of Khufu.
After having looked at some sites and seen several videos, I first tried to verify the presence of mathematical constants in the proportions of the Pyramid of Khufu, and then I tried to create a method to faithfully reproduce the Great Pyramid of the Giza plateau and verify its effects.
People who have experienced its influences, explaining them in videos, have observed a slowing down of the deterioration of a food placed under it. Other people have built larger models to meditate under it, finding benefits, others (physicists, chemists, etc.) have detected a concentration of magnetism in the central part, just below the tip.
Everyone emphasizes that the pyramid does not need to have covered faces, but only the "skeleton".
I drew the pyramid indicating with:
AB, BC, CD and DA the sides at the base which, being all equal, I will refer only to AB
DB is the base diagonal
HG is the height
HC is the diagonal (measurement equal to HD, HA and HB)
HF is the apothem
On the computer, using the spreadsheet, I calculated the values that allow obtaining results with the smallest margin of error.
I assigned an arbitrary value of the side of the base AB = 32 cm.
I calculated the height, the apothem and the diagonal and then I applied the formulas.
Assigning
a side AB = 32 cm
I need a height HG of 20.3718327131 cm
and an apothem FH of 25.8885438166 cm
and a diagonal HC of 30.471879543946 cm
to obtain a pyramid on the scale of that of Cheops on which, by means of simple mathematical formulas, one can obtain the values of
pi greco
phi (golden section)
square root of 2
square root of 3
square root of 5
square root of 6
with margins of RIDICULOUS ERRORS.
Precisely, the margin of error of the formulas with respect to the exact value of the mathematical constant is:
pi --> -0.0000000004
phi --> 0.0000000002
square root of 2 --> 0.0000000000
square root of 3 --> -0.0004726409
square root of 5 --> -0.0000000002
square root of 6 --> -0.0006684152
If we use the measurements of the pyramid of Khufu
side AB = 231.08 mt
height (as it was in ancient times) HG = 147.1100969795 (I calculated the exact value to the centimeter with the formulas calculated by me and which I report at the end)
we obviously obtain the same microscopic errors and the other measurements are
diagonal HC = 220.045060156716
base diagonal DB = 326.7964699932
apothem FH = 186.9476470356
To build yourself a pyramid in exact proportion to that of Khufu and verify its effects, proceed as follows:
- choose the measure of the side AB (any measure will do)
- to calculate the height HG do AB divided by 1.570796327
- to calculate the apothem FH do height HG multiplied by 1.270800923078
- to calculate the diagonal HC do height HG multiplied by 1.495784889513
Apply the following formulas and verify if you obtain the values of pi, phi and the square roots.
I myself built a small pyramid with wooden sticks and placed some cherry tomatoes underneath, leaving others outside the pyramid. Those under the pyramid remained intact after a week, showing no signs of deterioration compared to the others placed outside.
Obviously, this experiment is valid if performed multiple times, in different environments and temperatures. Even for the food, more than one experiment must be performed, in fact it often happens that you buy, for example, the same fruit but from different producers that deteriorate "temporally" differently.
For this reason, I will explain how to build it to scale so that you can build it too to experiment with the effects but also to apply the formulas below and verify for yourself how close the values are to the fixed constants.
As a first experiment, I made it out of wood by gluing the pieces together with glue. I would like to make it out of a metal material, knowing first what its effects are and what the best materials are.
