This connects the 20, 21, 29 triangle FAB with the 3, 4, 5 triangle AZY.
I have not sufficient data at my disposal to enable me to connect the remaining eleven small pyramids to my satisfaction, and I consider the four are sufficient for my purpose.
Fig. 4.
| At level of Own base | At level of Cephren's base | ||||
| Of these natural numbers the bases of the pyramids are as follows. | } | = | Cheops Cephren Mycerīnus | 56½ 52½ 26¼ | 52½ 52½ 27¼ |
I now establish the following list of measurements of the plan in connected natural numbers. (See Figure 4.)
Plan Ratios connected into Natural Numbers.
| BY YZ | 1 1 | } | 48 | 48 48 | BC FB | 6 5 | } | 16 | 96 80 | DC BC | 45 32 | } | 3 | 135 96 | FB BY | 5 3 | } | 16 | 80 48 |
| DN NR | 61 60 | } | 3 | 183 180 | DN NZ | 61 48 | } | 3 | 183 144 | CY BC | 3 2 | } | 48 | 144 96 | FH DH | 96 55 | } | 1 | 96 55 |
| CY DC | 16 25 | } | 9 | 144 135 | PN PA | 61 48 | } | 2.4 | 146.4 115.2 | JE EX | 3 2 | } | 24 | 72 48 | YX AY | 7 4 | } | 9 | 63 36 |
| BA FB | 21 20 | } | 4 | 84 80 | CA DC | 4 3 | } | 45 | 180 135 | BC EB | 32 21 | } | 3 | 96 63 | EA AZ | 7 4 | } | 15 | 105 60 |
| CB BA | 8 7 | } | 12 | 96 84 | YZ AY | 4 3 | } | 12 | 48 36 | FO OR | 32 21 | } | 4 | 128 84 | AB BO | 7 4 | } | 12 | 84 48 |
| ED AE | 8 7 | } | 15 | 120 105 | BA EB | 4 3 | } | 21 | 84 63 | FT ST | 84 55 | } | 1 | 84 55 | BC AC | 8 15 | } | 12 | 96 180 |
| VW FW | 55 48 | } | 1 | 55 48 | GE DG | 4 3 | } | 24 | 96 72 | VW SV | 55 36 | } | 1 | 55 36 | ND NO | 61 32 | } | 3 | 183 96 |
| SJ SU | 7 6 | } | 12 | 84 72 | HN FH | 4 3 | } | 32 | 128 96 | BJ AB | 45 28 | } | 3 | 135 84 | PA AZ | 48 25 | } | 2.4 | 115.2 60 |
| GX DG | 2 1 | } | 72 | 144 72 | GU DG | 5 2 | } | 36 | 180 72 | EO AY | 37 12 | } | 3 | 111 36 | SR RZ | 61 12 | } | 3 | 183 36 |
| SU SV | 2 1 | } | 36 | 72 36 | HW DH | 144 55 | } | 1 | 144 55 | HT DH | 36 11 | } | 5 | 180 55 | FH FE | 96 17 | } | 1 | 96 17 |
| TW TU | 36 17 | } | 1 | 36 17 | FO OZ | 8 3 | } | 16 | 128 48 | DA AZ | 15 4 | } | 15 | 225 60 | EA EF | 105 17 | } | 1 | 105 17 |
| SR RO | 61 28 | } | 3 | 183 84 | JB BY | 45 16 | } | 3 | 135 48 | AC CN | 15 4 | } | 12 | 180 48 | WH HG | 144 17 | } | 1 | 144 17 |
| YW AY | 20 9 | } | 4 | 80 36 | FW FE | 48 17 | } | 1 | 48 17 | YV AY | 15 4 | } | 9 | 135 36 | TH HG | 180 17 | } | 1 | 180 17 |
| MY ZY | 9 4 | } | 12 | 108 48 | AC CG | 20 7 | } | 9 | 180 63 | VZ ZO | 61 16 | } | 3 | 183 48 | |||||
| AC CH | 9 4 | } | 20 | 180 80 | EA AY | 35 12 | } | 3 | 105 36 | EU FE | 84 17 | } | 1 | 84 17 | |||||
| NZ ZA | 12 5 | } | 12 | 144 60 | CY YZ | 3 1 | } | 48 | 144 48 | CA AY | 5 1 | } | 36 | 180 36 | |||||
The above connected natural numbers multiplied by eight become
| R.B. cubits. | R.B.C. |
| (Thus, BY 48 × 8 = 384. | |
| GX 144 × 8 = 1152). |