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## BLOCK 1 | x 12, y 4 [z1] | ||
z1 = d1 + 4 | ||
## BLOCK 2 | x 15, y 11 [z1, z2] | ||
z2 = d2 + 11 | ||
## BLOCK 3 | x 11, y 7 [z1, z2, z3] | ||
z3 = d3 + 7 | ||
## BLOCK 4 | x -14, y 2 DIV | [z1, z2] (z3) | ||
Want to pass IF: | ||
d4 = z3 - 14 | ||
d4 = d3 + 7 - 14 | ||
d4 = d3 - 7 ******** | ||
## BLOCK 5 | x 12 y 11 [z1, z2, z5] | ||
z5 = d5 + 11 | ||
## BLOCK 6 | x -10 y 13 DIV [z1, z2] (z5) | ||
Want to pass IF: | ||
d6 = z5 - 10 | ||
d6 = d5 + 11 - 10 | ||
d6 = d5 + 1 ******** | ||
## BLOCK 7 | x 11 y 9 [z1, z2, z7] | ||
z7 = d7 + 9 | ||
## BLOCK 8 | x 13 y 12 [z1, z2, z7, z8] | ||
z8 = d8 + 12 | ||
## BLOCK 9 | x -7 y 6 DIV [z1, z2, z7] (z8) | ||
Want to pass IF: | ||
d9 = z8 - 7 | ||
d9 = d8 + 12 - 7 | ||
d9 = d8 + 5 ******* | ||
## BLOCK 10 | x 10 y 2 [z1, z2, z7, z10] | ||
z10 = d10 + 2 | ||
## BLOCK 11 | x -2 y 11 DIV [z1, z2, z7] (z10) | ||
Want to pass IF: | ||
d11 = z10 - 2 | ||
d11 = d10 + 2 - 2 | ||
d11 = d10 ******** | ||
## BLOCK 12 | x -1 y 12 DIV [z1, z2] (z7) | ||
Want to pass IF: | ||
d12 = z7 - 1 | ||
d12 = d7 + 9 - 1 | ||
d12 = d7 + 8 ********* | ||
## BLOCK 13 | x -4 y 3 DIV [z1] (z2) | ||
Want to pass IF | ||
d13 = z2 - 4 | ||
d13 = d2 + 11 - 4 | ||
d13 = d2 + 7 ********** | ||
## BLOCK 14 | x -12 y 3 DIV (z1) | ||
Want to pass IF | ||
d14 = z1 - 12 | ||
d14 = d1 + 4 - 12 | ||
d14 = d1 - 8 ************* | ||
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d4 = d3 - 7 ******** | ||
d6 = d5 + 1 ******** | ||
d9 = d8 + 5 ******* | ||
d11 = d10 ******** | ||
d12 = d7 + 8 ********* | ||
d13 = d2 + 7 ********** | ||
d14 = d1 - 8 ************* | ||
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7 positives | ||
--> Since the X value is always above 9, we can never hit the "IF" condition of | ||
not doing z *= 26. | ||
--> So we are always doing z = (z * 26) + (Next Input Digit + Y) | ||
7 negatives | ||
--> To balance the z *= 26s, we want to make the negatives not do *= 26, | ||
so we want their IF conditions to match (where they never do on the positives). | ||
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||
Take: | ||
z //= 26 | ||
if d4 == (z % 26) - 14: (0 -> x) | ||
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Examine the pattern of integer division then mod: | ||
>>> x = 1234 | ||
>>> (x // 10) % 10 | ||
3 | ||
We are "truncating" a digit then looking at the last digit. | ||
We are adding "digits" to our "Z", except they're base 26. | ||
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inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 1 | ||
add x 12 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 4 | ||
mul y x | ||
(1) add z y | ||
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z = d1 + 4 | ||
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||
inp w | ||
mul x 0 | | ||
add x z | | ||
mod x 26 | | ||
div z 1 | ?? | ||
add x 15 | x = (z % 26) + 15 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 11 | ||
mul y x | ||
(2) add z y | ||
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||
x = (z % 26) + 15 | ||
if d2 == (z % 26) + 15: (0 -> x) | ||
z *= 1 | ||
y = 0 | ||
else: (1 -> x) | ||
z *= 26 | ||
y = d2 + 11 | ||
z += y (usually z += d2 + 11) | ||
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||
OR | ||
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z = (z * 26) + d2 + 11 | ||
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inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 1 | ||
add x 11 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 7 | ||
mul y x | ||
(3) add z y | ||
x = (z % 26) + 11 | ||
if d3 == (z % 26) + 11: (0 -> x) | ||
z *= 1 | ||
y = 0 | ||
else: (1 -> x) | ||
z *= 26 | ||
y = d3 + 7 | ||
z += y (usually z += d3 + 7) | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -14 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 2 | ||
mul y x | ||
(4) add z y | ||
x = (z % 26) - 14 | ||
z //= 26 | ||
if d4 == (z % 26) - 14: (0 -> x) | ||
z *= 1 | ||
y = 0 | ||
else: (1 -> x) | ||
z *= 26 | ||
y = d4 + 2 | ||
z += y ( usually z += d4 + 2) | ||
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||
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inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 1 | ||
add x 12 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 11 | ||
mul y x | ||
(5) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -10 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 13 | ||
mul y x | ||
(6) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 1 | ||
add x 11 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 9 | ||
mul y x | ||
(7) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 1 | ||
add x 13 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 12 | ||
mul y x | ||
(8) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -7 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 6 | ||
mul y x | ||
(9) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 1 | ||
add x 10 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 2 | ||
mul y x | ||
(10) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -2 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 11 | ||
mul y x | ||
(11) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -1 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 12 | ||
mul y x | ||
(12) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -4 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 3 | ||
mul y x | ||
(13) add z y | ||
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||
inp w | ||
mul x 0 | ||
add x z | ||
mod x 26 | ||
div z 26 | ||
add x -12 | ||
eql x w | ||
eql x 0 | ||
mul y 0 | ||
add y 25 | ||
mul y x | ||
add y 1 | ||
mul z y | ||
mul y 0 | ||
add y w | ||
add y 13 | ||
mul y x | ||
(14) add z y |
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