Help implementing game logic from fish fillets

[glitchapp]

Amazing darkfrei! thanks again for the help.

I think I just need to add some of the values of the grid size and windows size but that's exactly the function I need, it is simply an equation but I never created a function to solve it.

Thanks, I will let you know once the problem is solved!

[darkfrei]

Amazing darkfrei! thanks again for the help.

I think I just need to add some of the values of the grid size and windows size but that's exactly the function I need, it is simply an equation but I never created a function to solve it.

Thanks, I will let you know once the problem is solved!

Normally I solve this problem with excel, it can give the formula by the linear or polynomial trend:
https://www.youtube.com/watch?v=PRlfb8npppU

But it was interesting to make the easy version of it with Lua.

[glitchapp]

sure I need time to test but now the solution is really close, I just need to make sure that the provided parameters return the desired values for every given resolution and maze size, I can't test this now but I will do it later, I will probably use xcell which is faster first and then pass the parameters inside the code.

Once this problem is solved all major problems are solved... there are some issues with specific shaders and menus but nothing critical.

Thanks!

[darkfrei]

Rounded and simplified inputs, rounded output:

Code: Select all

print ('1:')
local cs1 = calculateQuadraticPolynomialCoefficients(720/1080, 0.375, 1080/1080, 0.5, 1440/1080, 2/3)
print("a1 =", cs1[1])
print("b1 =", cs1[2])
print("c1 =", cs1[3])

print ('x	y1')
local a, b, c = cs1[1], cs1[2], cs1[3]
for i = 1, 6 do
	local h = 360*i/1080
	local y1 = a*h^2 + b*h + c 
	print (h*1080, y1)
end

-- returns:
--a1 =	0.1875
--b1 =	0.0625
--c1 =	0.25
--x	y1
--360.0	0.29166666666667
--720.0	0.375
--1080.0	0.5
--1440.0	0.66666666666667
--1800.0	0.875
--2160.0	1.125

print ('2:')
local cs2 = calculateQuadraticPolynomialCoefficients(720/1080, 0.75, 1080/1080, 1.0, 1440/1080, 4/3)
print("a2 =", cs2[1])
print("b2 =", cs2[2])
print("c2 =", cs2[3])

print ('x	y2')
local a, b, c = cs2[1], cs2[2], cs2[3]
for i = 1, 6 do
	local h = 360*i/1080
	local y1 = a*h^2 + b*h + c 
	print (h*1080, y1)
end

-- returns:
--a2 =	0.375
--b2 =	0.125
--c2 =	0.5
--x	y2
--360.0	0.58333333333333
--720.0	0.75
--1080.0	1.0
--1440.0	1.3333333333333
--1800.0	1.75
--2160.0	2.25