o***@abydos.kmt
2006-11-12 06:22:51 UTC
Most of us have always heard of that estimate in which
supposedly 2.3 million blocks of stone were used to build
the Great Pyramid. This claim has fallen into much dispute
and a recent claim said to be accurate estimates the
Great Pyramid as having a volume of 590,000 blocks.
We've also always heard that the average size block
was a 5-foot by 5-foot block.
If we accept that 5-foot by 5-foot block as accurate,
we can easily compute the number of blocks in the
Great Pyramid (at least from the surface to the summit).
I acknowledge that there are many blocks below ground level
which I do not here take into account.
I also do not take into account the volume of the chambers,
passageways or casing stones.
In my ballpark estimate, I also do not take into account
the accuracy of the Great Pyramid's slope of 51 degrees 52'.
If I am correct, my calculations below use a slope of only 45 degrees.
Again, this is only a ballpark estimate.
So I wrote a short Bourne shell script to determine this
and it came up with 1.1 million stones (above surface
using a 45 degree slope) or more accurately: 1,102,096
A more complex program capable of advanced use of real numbers
could compute this with an accurate slope but I wasn't trying
to do this. I also acknowledge that the average stone may not be
in fact a five-by-five foot block of sandstone.
This script uses 755 feet as the distance of one side
of the Great Pyramid and 481 feet as its height
which are both universally accepted.
#! /bin/sh -f
### khufu ###
# BLOCKSIZE = 5 * 5
# BLOCKS = 755 feet / 5 = 151
BLOCKS=151
# LEVELS_MAX = 481 feet / 5 = 96 # actually 96.2
LEVELS_MAX=96
# INITIALIZE VARIABLES
LEVELS=1
SUM=0
while [ "$LEVELS" -le "$LEVELS_MAX" ] ; do
SUBTOTAL=`echo "$BLOCKS" \* "$BLOCKS" |bc` # square the blocks of one side
SUM=`echo "$SUM" + "$SUBTOTAL" |bc` # add to the grand total
BLOCKS=`echo "$BLOCKS" - 1 |bc` # reduce blocks per side by 2.5 feet
LEVELS=`echo "$LEVELS" + 1 |bc` # go to the next level
done
echo "$SUM"
# end of khufu script
# khufu script's output:
1102096
supposedly 2.3 million blocks of stone were used to build
the Great Pyramid. This claim has fallen into much dispute
and a recent claim said to be accurate estimates the
Great Pyramid as having a volume of 590,000 blocks.
We've also always heard that the average size block
was a 5-foot by 5-foot block.
If we accept that 5-foot by 5-foot block as accurate,
we can easily compute the number of blocks in the
Great Pyramid (at least from the surface to the summit).
I acknowledge that there are many blocks below ground level
which I do not here take into account.
I also do not take into account the volume of the chambers,
passageways or casing stones.
In my ballpark estimate, I also do not take into account
the accuracy of the Great Pyramid's slope of 51 degrees 52'.
If I am correct, my calculations below use a slope of only 45 degrees.
Again, this is only a ballpark estimate.
So I wrote a short Bourne shell script to determine this
and it came up with 1.1 million stones (above surface
using a 45 degree slope) or more accurately: 1,102,096
A more complex program capable of advanced use of real numbers
could compute this with an accurate slope but I wasn't trying
to do this. I also acknowledge that the average stone may not be
in fact a five-by-five foot block of sandstone.
This script uses 755 feet as the distance of one side
of the Great Pyramid and 481 feet as its height
which are both universally accepted.
#! /bin/sh -f
### khufu ###
# BLOCKSIZE = 5 * 5
# BLOCKS = 755 feet / 5 = 151
BLOCKS=151
# LEVELS_MAX = 481 feet / 5 = 96 # actually 96.2
LEVELS_MAX=96
# INITIALIZE VARIABLES
LEVELS=1
SUM=0
while [ "$LEVELS" -le "$LEVELS_MAX" ] ; do
SUBTOTAL=`echo "$BLOCKS" \* "$BLOCKS" |bc` # square the blocks of one side
SUM=`echo "$SUM" + "$SUBTOTAL" |bc` # add to the grand total
BLOCKS=`echo "$BLOCKS" - 1 |bc` # reduce blocks per side by 2.5 feet
LEVELS=`echo "$LEVELS" + 1 |bc` # go to the next level
done
echo "$SUM"
# end of khufu script
# khufu script's output:
1102096