A very small introduction to the Basveo function

God Playing Dice with the Universe Examples:-

The Basveo Symbol

A standard basveo has 4 numbers/veriables that go around it.

one at the left of the symbol

one at the right of the symbol

one at the top and one at the bottom.

Introduction to the Basveo

(Basveo is short for base even and is the worlds most advanced pattern generating Algorithmic function)

How it works (Follow carefully now)

Ok so lets say

Top=5        Left=3      Bottom=13       Right=3

First convert the Bottom number which is 13 into 13 represented in the base of the top which is 5

so 13 in base 5 = 23

now leave just the last digit

in this case the last digit of 23 is 3

now divide this number by the left variable 3

3/3 = 0

0 is an interger and not a floating point so it obeys the rule

if the outcome was a floating point then you would have had to added the right variable to the bottom variable.

so the output is 13

Note. To gain some more interesting outputs here you can actually put basveo functions within basveo functions.

Note. When i tryed to explain this system of number shifting to some student mathematicians they asked me why i was doing a sum on the last digit. The reason for this is to gain extra pattern dynamics from representing numbers in different bases hence allowing for more pattern veriation. To see what such would look like without this last digit priciple all one would have to do would be to set the base higher than the bottom number.

I will now explain two other things you can do with basveo including showing you how to Quantumize the data output.

1)  Step One Producing strange sequences

(Using iterations as to diversify the output sequence).

Ok lets say

N = 1 to 4  (N being the Nth term)

I = 1 to 3 (I being the Itterator)

|<>|  Top=2+I     Left=3     Bottom=S     Right=1+N

So

When N = 1 (So S is 1)

(I 1) |<>|     (3,3,1,2)  =  3

(I 2) |<>|     (4,3,3,2)  =  3

(I 2) |<>|     (5,3,3,2)  =  3

Output = 3

When N = 2

(I 1) |<>|     (3,3,2,3)  =  5

(I 2) |<>|     (4,3,5,3)  =  8

(I 2) |<>|     (5,3,8,3)  =  8

Output = 8

When N = 3

(I 1) |<>|     (3,3,3,4)  =  3

(I 2) |<>|     (4,3,3,4)  =  3

(I 2) |<>|     (5,3,3,4)  =  3

Output = 3

When N = 4

(I 1) |<>|     (3,3,4,5)  =  9

(I 2) |<>|     (4,3,9,5)  =  14

(I 2) |<>|     (5,3,14,5)  =  19

Output = 19

So you get the vector output =

3,8,3,19

2) Quantum Basveo (with basic entanglement)

Ok now for an example of how to quantumize.

First the sequence gereration perameters

N = 1 to 3

I = 3 to 4

|<>|     Top=3    Left=2    Bottom=S    (Right=I+N-2, -2, -1) <- Use VBasic flip rule  @  [I 4]

Rule. If Nth term output = >-1 then change output to 0

Rule. If S obeys the rules and no number is added as a result then the other two digits stay at 0.

Ok here goes the computation

When N = 1

[I 3]   |<>|  (3, 2 , 1 , (2,-2,-1) ) = 3,-1,0

[I 4]   |<>|  (3, 2 , (3,-1,0) , 3 ) = 3,2,0                     note. see how the data was flipped there

Output = 3,2,0

(The flip is a very simple example of what is primitively today called entanglement)

When N = 2

[I 3]   |<>|  (3, 2 , 2 , (3,-2,-1) ) = 2,0,0

[I 4]   |<>|  (3, 2 , (2,0,0) , 4 ) = 2,0,0

Output = 2,0,0

When N = 3

[I 3]   |<>|  (3, 2 , 3 , (4,-2,-1) ) = 3,0,0

[I 4]   |<>|  (3, 2 , (3,0,0) , 5 ) = 3,0,0

Output =  3,0,0

So 1,2,3

Has Become  (3,2) , 2 , 3

So to recap my basveo wand

a) First I Turned

13

into

13

b) Second I Turned the numbers

1 to 4

into the pattern

3,8,3,19

c) Third I Turned the numbers

1 to 3

Into the quantumized pattern

(3,2) , 2 , 3