- #36
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Perhaps we just need to believe what the casing stones are telling us after all!
https://arkysite.wordpress.com/2013...e-of-giza-at-the-national-museum-of-scotland/
In summary ##\cot^{-1}{(\frac{5}{7} + \frac{2}{28})}=\tan^{-1} \frac{14}{11}=51.84^{\circ}.##
Worth noting that ##\frac{11}{14}=\frac{1}{4} \times \frac{22}{7} \approx \frac{\pi}{4}##
In Egyptian measurements, the base length is 440 cubits and the height 280 cubits. Hence:
And it just so happens that 220 and 356 are 2 consecutive Fibonacci numbers giving rise to the Kepler / golden ratio triangle theory. ##\frac{356}{220} \approx 1.618.##
All the same an accurate measurement of the slope angle - if possible - would still be useful in establishing the tolerances to which the builders worked if we take it as read that the 'design slope' was indeed a rise:run of 14:11.
https://arkysite.wordpress.com/2013...e-of-giza-at-the-national-museum-of-scotland/
In summary ##\cot^{-1}{(\frac{5}{7} + \frac{2}{28})}=\tan^{-1} \frac{14}{11}=51.84^{\circ}.##
Worth noting that ##\frac{11}{14}=\frac{1}{4} \times \frac{22}{7} \approx \frac{\pi}{4}##
In Egyptian measurements, the base length is 440 cubits and the height 280 cubits. Hence:
And it just so happens that 220 and 356 are 2 consecutive Fibonacci numbers giving rise to the Kepler / golden ratio triangle theory. ##\frac{356}{220} \approx 1.618.##
All the same an accurate measurement of the slope angle - if possible - would still be useful in establishing the tolerances to which the builders worked if we take it as read that the 'design slope' was indeed a rise:run of 14:11.
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