On the Subject of Symbolic Hexabuttons

Not another stores module!

The symbols written on each button refers to a value that is assigned to that button. Find the symbol on the table below to find out which value it is:

ζ	25	¢	32	υ	34	Ξ	2	τ	36	β	31
Γ	8	σ	7	Λ	17	Σ	33	$	26	Ω	19
γ	13	ν	5	λ	10	£	14	ι	15	ω	30
η	23	ρ	1	δ	3	Ψ	24	α	28	κ	12
ξ	22	ε	21	Δ	35	θ	18	φ	6	π	29
ο	4	Π	9	μ	27	x	16	ς	11	∞	20

The number written on the center button represents N₀. Pressing the center button will cause the non-center buttons to perform 6 swaps. Each swap is assigned a value of F(N_{n - 1}). Look up the operation used for each swap in the tables below to get the value for that swap. Each time you get a value for it, modulo it by 1000.

• X = A + B.
• Y = |A - B|.
• A/B: The 2 values assigned to the buttons that swapped with each other.

	2|N - X|		|N - X|		2(N + X)
	N + Y		|N - 2Y|		|2N - Y|

	|N - Y|		N + 2Y		|2N - X|
	N + 2X		2N + Y		|N - 2X|
	2(N + Y)		N + X		2N + X

Double Swaps

In the case of double swaps, take the 2 positions that didn’t swap and use the operation for it (Always round down):

TL TR	|F1(N) - F2(N)| / 2	TR ML	F1(N) + F2(N)	ML BL	min(F1(N), F2(N)) / 2
TL ML	2max(F1(N), F2(N))	TR MR	2min(F1(N), F2(N))	ML BR	2(F1(N) + F2(N))
TL MR	|F1(N) - F2(N)|	TR BL	|F1(999 - N) - F2(999 - N)|	MR BL	(F1(N) + F2(N)) / 2
TL BL	max(F1(N), F2(N))	TR BR	max(F1(N), F2(N)) / 2	MR BR	999 - |F1(N) - F2(N)|
TL BR	2|F1(N) - F2(N)|	ML MR	F1(999 - N) + F2(999 - N)	BL BR	min(F1(N), F2(N))

Triple Swaps

If the triple swap is present in the list below, use function O. Otherwise use function P.

O	max(F1(N), F2(N), F3(N))
P	min(F1(N), F2(N), F3(N))

Press the buttons in such a way that the values assigned to each of them is in the same order of the values that is assigned to each swap.

Example

Button Values: 12, 17, 20, 27, 34, 36

Swap Values: 255, 117, 288, 332, 625, 142

Value Order: 20, 12, 27, 34, 36, 17