Here we are going to look at some more operations/calculations on the gematria of the hebrew in Daniel.

Lets start with total letter gematrias for our four passages in the hebrew. ( I’ve included Chapter 8 on its own as it comes in with a nice result but its not really a part of what may be going on here ).

- Chapter1-Chapter 2:4b:- total letter gematria =92783
- Chapters 8-12:- total letter gematria =509231
- Chapter1-Chapter 2:4b + Chapters 8-12 total letter gematria =602014
- Chapter 8:- total letter gematria =95119

**Operation 1:-**

Now we are just going to add the digits together until we can proceed no further:-

- Chapter1-Chapter 2:4b:- 9+2+7+8+3 = 29 or 2+9 = 2
- Chapters 8-12:- 5+0+9+2+3+1 = 20 or 2+0 = 2
- ( Chapter1-Chapter 2:4b ) + ( Chapters 8-12 ) 6+0+2+0+1+4 = 13 or 1+3 = 4
- Chapter 8:- 9+5+1+1+9 = 25 or 2+5 = 7

Lets summarize things to keep it more visually accessible:-

- 92793 ->2
- 509231 ->2
- 602014 ->4
- 95119 ->7

How interesting is that! **2**+**2** = **4**

( Chapter1-Chapter 2:4b = **2)** + ( Chapters 8-12 = **2** )

= ( ( Chapter1-Chapter 2:4b ) + ( Chapters 8-12 ) = **4 **)

That’s….good. Then to round off, Chapter 8 on its own comes in at… 7. It’s pleasing but hardly conclusive.

However, spoiler here. Notice that the first and second sections (list items 1 & 2 ) have the same result. Here we are dealing with the power of 1 (ie, not raised to any power) , not squared or cubed. As you work through this post you will see that the odd powers eg: cubed, fifth or seventh powers keep this pattern going in a remarkable fashion while the even powers , (squares , fourth powers ) develop their own not so remarkable pattern (integrity).

**Operation 2 – Cubed ^3 :-**

Ok , this time we are going to do the same thing but initially cubing the digits. So…

- Chapter1-Chapter 2:4b:- 9^3 + 2^3+ 7^3 + 8^3 + 3^3 = 729 + 8 + 343 + 512 + 27 = 1619 or 1+6+1+9 = 17 or 1+7 = 8
- Chapters 8-12:- 5^3 + 0^3 + 9^3 + 2^3 + 3^3 + 1^3 = 125 + 0 + 729 + 8 + 27 + 1 = 890 or 8+9+0 = 17 or 1+7 = 8
- ( Chapter1-Chapter 2:4b ) + ( Chapters 8-12 ):- 6^3 + 0^3 + 2^3 + 0^3 + 1^3 + 4^3 = 216 + 0 + 8 + 0 + 1 + 64 = 289 or 2+8+9 = 19 or 1+9 = 10 or 1+0 = 1
- Chapter 8:- 9^3 + 5^3 + 1^3 + 1^3 + 9^3 = 729 + 125 + 1 + 1 + 729 = 1585 or 1+5+8+5 = 19 or 1+9 = 10 or 1+0 = 1

Lets summarize things again (remember that the items 1 to 4 represent the 4 hebrew selections, item 3 being a combination, as detailed at the beginning of this post. Don’t lose sight of that :-

- 92793 ->8
- 509231 ->8
- 602014 ->1
- 95119 ->1

Again we see that Chapter1-Chapter 2:4b and Chapters 8-12 boil down to the same result, 8, in this operation. The nature of the operation means that the two sections combined cannot result in 16 but does result in 1 (as does chapter 8 on it’s own). So, for the second time the 2 sections of the hebrew share the same value. So, the result here could easily have been off but, it’s not. Hmmmm.

*(This is starting to resound a bit like the letter occurrences of gimel(value of 3) and zayin(value of 7) where the occurrences for both were 11 in the first section and 77 in the second section, making a total of 88 occurrences of both gimel and zayin. Both sections share this equality of occurrences of gimel and zayin – it’s different but, well, lets see if we progress any further.)*

**Operations 3 & 4 – squared ^2 & fourth powers ^4:-**

However, the pattern doesn’t hold for squares or fourth powers. In the case of squares the results are :-

- 92793 ->9
- 509231 ->3
- 602014 ->3
- 95119 ->9

For fourth powers they are:-

- 92783 ->6
- 509231 ->3
- 602014 ->3
- 95119 ->6

However, there is a pattern emerging – even powers versus odd powers?. Lets try fifth powers:-

**Operation 5 – fifth powers ^5:-**

(Hehe, the results are in).

- 92793 ->8
- 509231 ->8
- 602014 ->4
- 95119 ->4

This is remarkably close to the cubed result which was 8,8,1,1.

Lets now try seventh powers, keep going with the odd powers for this next operation.

**Operation 6 – seventh powers ^7:-**

Oh boy, get this, the results for the operation using seventh powers:-

- 92793 ->8
- 509231 ->8
- 602014 ->7
- 95119 ->7

Something is happening here. Cubed, fifth and seventh powers all result in an 8 for the first and second section hebrew sections of Daniel. Not only that but the entire hebrew combined and the results from chapter 8 are the same within the boundary of each unique operation (items 3 & 4). (Daniel chapter 8 not only has 73 as a divisor but exhibits an amazing letter occurrence pattern in the first 14 verses).

So you can follow along, I’m going to write out the full operation for the seventh powers as I did with the cubed powers (omitting the x^7 + y^7 etc for brevity except for the first item, so you can see what is being done ) :-

- 92793 = 9^9 + 2^9 + 7^9 + 9^9 + 3^9 = 4782969 + 128 + 823543 + 2097152 + 2187 =7705979 or 7+7+0+5+9+7+9 = 44 or 4+4 = 8
- 509231 ->78125 + 0 + 4782969 + 128 + 2187 + 1 = 4863410 or 4+8+6+3+4+1+0 = 26 or 2+6 = 8
- 602014 ->279936 + 0 + 128 + 0 + 1 + 16384 = 296449 or 2+9+6+4+4+9 = 34 or 3+4 = 7
- 95119 ->4782969 + 78125 + 1 + 1 + 4782969 = 9644065 or 9+6+4+4+0+6+5 = 34 or 3+4 = 7

There you go. Phew!

Right , someone blow a trumpet, please!

**Operation 7 – ninth powers ^9:-**

Make sure you are sitting down as this is a standing miracle!

Let’s do the summary first:-

- 92793 ->8
- 509231 ->8
- 602014 ->1
- 95119 ->1

Let’s just work through this again in full, it deserves it:-

- 92793 = 9^9 + 2^9 + 7^9 + 9^9 + 3^9 = 387420489 + 512 + 40353607 + 134217728 + 19683 = 562012019 or 5+6+2+0+1+2+0+1+9 = 26 or 2+6 = 8
- 509231 = 5^9 + 0^9 + 9^9 + 2^9 + 3^9 + 1^9 = 1953125 + 0 + 387420489 + 512 + 19683 + 1 = 389393810 or 3+8+9+3+9+3+8+1+0 = 44 or 4+4 =8
- 602014 = 6^9 + 0^9 + 2^9 + 0^9 + 1^9 + 4^9 = 10077696 + 0 + 512 + 0 + 1 + 262144 = 10340353 or 1+0+3+4+0+3+5+3 = 19 or 1+9 =10 or 1+0 = 1
- 95119 = 9^9 + 5^9 1^9 + 1^9 + 9^9 = 387420489 + 1953125 + 1 + 1 + 387420489 = 776794105 or 7+7+6+7+9+4+1+0+5 = 46 or 4+6 = 10 or 1+0 = 1

This is EXACTLY the same result as we got using cubed powers, ^3.

It will not have escaped you, I hope, that 3*3 or 3^2 = 9.

Is there someone out there who can explain this.

I’m going to tackle eleventh powers ^11. At some point I’ll resume with even powers but for the moment the smart money is on the odd powers ( maybe giving a new meaning to the phrase “odd powers” ). Here goes.

**Operation 8 – eleventh powers ^11:-**

Let’s do the summary first:-

- 92793 ->8
- 509231 ->8
- 602014 ->4
- 95119 ->4

Oh ye of little faith. uh hum.

EXACTLY the same result as the fifth powers , ^5

^3 = ^9, now ^5 = ^11. It follows really nice. Another pattern? Only the ^13 will tell? Will ^7 be the same result as ^13. Well find out tomorrow as it’s supper time now.