PROOF

(from Mathematics of Too: "The Death of the God")

1. doings

premise

1. "0" ~utterance of nothingness = real ~ "WORD" ~ ThOth/nU ~ God

2. "0" : "1" ~ = 1 &… = a real

3. 1 &… : "2" ~ = 2 &… = a real

thesis

"0": Signifier, Sr : ((I^2) : 1): Signified, Sd : (1/(I^2): 1) :2: "Word"

denotation connotation "myth"

hypothesis

(I^2) : -(I^2) : 1/(I^2)

I: "too"----------------ŕ 1 : 2

2. Acts

 

premise

1. "0" ~| (1 x "0") | = utterance of nothingness = a real : God’s "Word"

2. | "I" | ~ fourth root of 1 = real

3. | "(i^2)" |~ root 1 ~ = -1 = real

4. |"(i^3)" | ~ | -I | ~ fourth root of 1 = real

5. | "(i^4)" |~ "1" ~ = 1 = real

6. "pi" ~ 3 + s = approx. 3.1415926 = real

7. "1" ~ = 1^0 = 1 = real

8. (1 + 1) ~ = 2^1 = 2 = real

9. (1 x 1) ~ = 2^0 ~ = 2 = 1 = real

thesis

| (i^2) | : (1/2) : -(1/2)

hypothesis

(-1) : (1/2) : 1 : (2)

 

II: "for" ----------------ŕ 2 : 3

 

3. Works/plays

premise

1. | "0" | ~ 2 values, "0" : "1", approx. I : (I^4)

2. | "I" | ~ 1/(root 2)

3. |"(i^2)|" ~ ˝

4. |"(i^3)"| ~ ˝(root 2)

5. |"(i^4)"| ~ "1" = 1

6.. pi ~ 3 + s = approx. 3.1415926

7. "1" ~ "2" ~ = 2

8./9. (1 + 1)/(1 x 1) : (1 x 1)(1 x 1) : & ~ "2" :

Too ~ = 2 ~ = 8+ : river ~ = 4 : 4 : ….for

12./13. "2" ~ "3" ~= 13… aN

16./17. |"0"|~ ˝ : 4 : 2 : -2 ~= 8 : 8 ~ "16+"~ … naScent

thesis

|(i^2)| : |(1/2) : 1| : |(2)|

"myth" too myth for myth

 

hypothesis

"Too" Myths:A = F (x) :F (y) ~ "Too" = F (I^2}(I^4):F (Y)/"1"

-(I^2):(I^4) (I^2)(I^4) x (I^2)x

 

 

III: "for"------------------ŕ neUn : 8 : 9

4. Happenings

"0"---ŕ

premise

"0": , :~ (Y) :~ & :~ "TOTALITY" ~ "0" :~ 1 ~ "a" ~ "1":~ "a"…

"1": ,’ :~ (X) :~ (X : Y) :~ 1& ~ 1 :~ 2 ~ 1 + "a" ~"2" :~ "an"…

"2": ," :~ (XY) ; ( XX) ; (YY) :~ 2& ~ 2 : 3 : 4 : 5 : 6 : 7 : 8 :~ 9 ~ 2 + "a" ~ "3"

:~ "ana"…

"3": ,’" :~ (XX, X) : (YY, Y) : (XX, Y) ; (XY, X) : ( YY, X) ; (XY,Y)

:~ 4 : 5 : 6 : 7 : 8 : 9 : 10 : 11 : 12 :~ 13 ~ 3& :~ 3 + ‘a’ ~ "4" :~ anan…

"4": ," " :~ (XX, XX) : ( YY, YY) : (XX, XY) : (YY, XY) : (XX, YY) ; (XY,XY)

:~ 13 : 14 : 15 : 16 :~ 17 ~ 4& :~ 4 + "a" = :~ "5" :~ anana…

dISTINGUISHED Categories of mythics studied: "primes":

play 1

Levi-Strauss’ Greek myth : "2" :~ 1& = "0" : 1

Too: "1"/"2" :~ 2& = 2

for: "3" :~ 2& = 2 : 3

neUn: "9" :~ 8& = 8 : 9

anan: "13" :~ 12& = 12 : 13

naScent: aNana: "17" :~ 16& = 16 : 17

play 2

the naScent :~ 16 + "0" :~ "17"

thesis

"0" : "1"

|1 0| :~ (I^2)

|0 1| :~ "1"

where |"_" "_"| refers to value of sum of matrix set = a determinant…

 

 

antithesis

|1 0| :~ "1" := "2" := 1/(I^2)

|0 1|

|0 1| :~ "(2)" := 2/-(I^2)

|1 0|

|1 0| :~ "-(I^2)" := "1" := "2" ~ (I^2)(-(I^2)) :~ (I^2) . (1/(I^2))

|1 0|

|0 1| :~ "2" := "-2" ~ 2((I^2)) :~ 1/(I^2) . (I^2)

|0 1|

1/(16 + "0") = "0!"

do 1

= d = 1/(16 + d) = 0.06201

do 2

or,

and, since 1/"0" -----ŕ infinity :~ "0!"

1/d = p

act 1

"0!" = 16.12402 = 16 + 2d = 16 + D

do 3

and, "00" = 0.12402 = D

do 4

1/(n + "0n") : "0n" ~ "0!n"…

"0!n" satisfies all of:

1/(n -1) : 1 + n = -"0!n"…

1/(n -1) : 1 + 2n = -"0!n"…

1/(n + 0) : n(1 + 1) :~ -"0!n"…

1/(n + 0) : n(1 + 2) :~ -"0!n"…

1/(n + 1) : n(1 + 2) :~ -"0!n"…

1/(n + 1) : 2(1 + n) …

myth : ways of making "two" into "one":

"00" = -1/2 ~ "0!0" = -(I^2) …

0 : "1" :~ -1…

Too : "01" = ˝ ~ "0!1" = -2 …

"1" : "2"…

for : "02" = (3^(-1)) :~ (3^0) := (3^1) etc., etc ~ "0!2" = -3 …

"2" : "3"…

neUn : "03" = 0.123106 ~ "0!3" = -4 :~ -9 …

"3" : "4"

1

an : "04" = 0.0822075 ~ "0!4" = -13 …

"4" : "5"…

naScent : "05" = 0.062 ~ "0!5" = -17 …

"5" : "6"…

play 1

A definite "0" is easily known

((i^2) ^ -(1/2)) - (a "0") = (fourth root (pi))

(root 2) - (0.082878) = (fourth root (pi))

(1/i) = (i^3) = (fourth root (pi) + (0.082878)

(0.082878) = "0"

demo 1

therefore…

I = 1/(root 2) = 1/4…

(i^2) = root 2 = 2 = "1"

and, also "1" = 4…..

From Pythagoras:

(see diagram below)

(a^2) = (x^2) + (y^2)

(a^2) + (b^2) = (c^2)

therefore:

root ((1/x)^2 + (1/y)^2) = 2((x^2) + (y^2))

act 2

as… c = 2x = 2y

(c^2) = 4(x^2)

act 3

since, x = y : I :~ 1/(root 2)

c :~ 4(I^2)

act 4

Also…

circumference of ensuing circle : 2. I. Pi = 2. I. Pi . x

play 3

neUn : naScent

since 1/p = d,

therefore, p = 8 + 2d = 1/d

similarly, 1/P = D, P = 16 + d = 1D

conditon 1

Therefore, as D = 2d

2P + (I^2).p = 28

act 5

(I^2) = 2(d^2) + 8d

act 6

 

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