A Small Pyramid’s Slopes’ Measuring Contrived Device- a Climometer/ Clissiometer - Used Particularly for the Measurement of the Slopes of the Parallelograme BASE Argos Hellinicon Ancient Pyramid, An Unfinished Strucrure, Considerd as a Beacon Signals’ Structure – a Fryktoria-Φρυκτωρία a fire burning light signals transmitting system [ a prototype model of the pyramid proposal ] By Panagiotis Stefanides

DESIGN OF A T- FORM SHAPED INCLINOMETER, MEASURING THE INCLINATIONS OF THE FOUR FACES OF THE PYRAMID OF ARGOS ELLINIKO.

Based on information from publications stating that the slope of the faces of this pyramid is 60 degrees, and given that the pyramid has a rectangular parallelogram base, I decided that I should take some measurements myself, knowing that a pyramid of this type must have two slopes.

A simple tool was devised [MORFIS-T] and MEASUREMENTS OF THE SLOPES were taken, despite the difficulties of the ROUGH AND UNEVEN SURFACE OF THE VOLUMETRIC STRUCTURES [under conditions of very high temperatures, July 10 and 19, 2025].

The result was that no slope was detected at 60 degrees. On the contrary, the slope of the eastern front was measured to be 65 degrees, and the other three 70 degrees each. Based on the calculations, a model of the pyramid in question was constructed with an eccentricity invention of the point of the vertical height at the base of the [ UNIQUE FEATURE OF THE PYRAMID MODEL THE CENTER OF THE INTERSECTION OF THE DIAGONALS OF THE BASE IS NOT THE SAME AS THE CENTER OF THE VERTICAL HEIGHT -THERE IS ALSO AN INTERNAL ANGLE OF ENTRY INTO THE PYRAMID]. A Theoretical Model of the Pyramid was designed based on the Geometry of Space, the Slopes, and the Vectors involved. A MODEL was printed [ PLC].

REFERRENCES

1. https://www.researchgate.net/publication/393137169
2. https://www.researchgate.net/publication/394364598
3. https://www.researchgate.net/publication/393006839
4. https://www.stefanides.gr

© Copyright, Eur Ing Panagiotis Chr. Stefanides BSc(Eng)Lon(Hons) MSc(Eng)NTUA TEE CEng MIET * http://www.stefanides.gr