General discussion about LÖVE, Lua, game development, puns, and unicorns.

ZBoyer1000
 Prole
 Posts: 39
 Joined: Sat Nov 28, 2015 10:13 am
Post
by ZBoyer1000 » Sat Apr 02, 2016 9:50 pm
I thought it would be neat to create a place where people could post small functions that can do useful things and possibly help other people's projects.
Here is a function I created that could help create game clocks:
Code: Select all
gameClocks = {}
function clock(name, time)
index = 0
for i = 1,#gameClocks do
if gameClocks[i][1] == tostring(name) then
index = i
end
end
if index == 0 then
local clock = {tostring(name), num = 0}
table.insert(gameClocks, clock)
elseif index ~= 0 then
gameClocks[index].num = gameClocks[index].num + 1
if gameClocks[index].num >= time then gameClocks[index].num = 0 return true end
end
end
Here is an example for it:
l = 0
z = 0
function love.update(dt)
if clock("LClock", 20) == true then
l = l + 1
end
if clock("ZClock", 1) == true then
z = z + 1
end
love.graphics.print(tostring(z) .. " : " .. tostring(l))
end
Last edited by
ZBoyer1000 on Sat Apr 16, 2016 5:46 pm, edited 1 time in total.

Sulunia
 Party member
 Posts: 198
 Joined: Tue Mar 22, 2016 1:10 pm
 Location: SRS, Brazil
Post
by Sulunia » Mon Apr 04, 2016 4:52 pm
Welp, gonna contribute here.
Lerp funtion
Code: Select all
function lerp(a, b, rate) EMPLOYEE OF THE MONTH
local result = (1rate)*a + rate*b
return result
end
Usage:
speed = 0.05
myVar = lerp(myVar, newValue, speed)
Clamp function
Code: Select all
function clamp(number, maxvalue, minvalue)
if number > maxvalue then
number = maxvalue
elseif number < minvalue then
number = minvalue
end
return number
end
Usage: Self explanatory
Don't check my github! It contains
thousands of lines of spaghetti code in many different languages cool software!
https://github.com/Sulunia

Roland_Yonaba
 Inner party member
 Posts: 1562
 Joined: Tue Jun 21, 2011 6:08 pm
 Location: Ouagadougou (Burkina Faso)

Contact:
Post
by Roland_Yonaba » Tue Apr 05, 2016 7:52 am
Sulunia wrote:Clamp function
A shorter version :
Code: Select all
local function clamp(value, min, max)
return math.min(max, math.max(value, min))
end
Or in case you need to assign the value within the function :
Code: Select all
local function clamp(value, min, max)
value = math.min(max, math.max(value, min))
return value
end
This
cheatsheet would be probably useful.

marco.lizza
 Citizen
 Posts: 52
 Joined: Wed Dec 23, 2015 4:03 pm
Post
by marco.lizza » Tue Apr 05, 2016 9:49 am
Sulunia wrote:
Lerp funtion [...]
For the sake of numerical stability and math optimization, a LERP function is better written as follow.
Code: Select all
function lerp(a, b, rate)
return a + (ba)*rate
end

Sulunia
 Party member
 Posts: 198
 Joined: Tue Mar 22, 2016 1:10 pm
 Location: SRS, Brazil
Post
by Sulunia » Tue Apr 05, 2016 1:00 pm
marco.lizza wrote:Sulunia wrote:
Lerp funtion [...]
For the sake of numerical stability and math optimization, a LERP function is better written as follow.
Code: Select all
function lerp(a, b, rate)
return a + (ba)*rate
end
Numerical stability? Math optimization?
Care for some elaboration? (genuinely curious)
Don't check my github! It contains
thousands of lines of spaghetti code in many different languages cool software!
https://github.com/Sulunia

marco.lizza
 Citizen
 Posts: 52
 Joined: Wed Dec 23, 2015 4:03 pm
Post
by marco.lizza » Tue Apr 05, 2016 2:12 pm
Sulunia wrote:Numerical stability?
Lua threats each number as a floatingpoint number. By definitions floatingpoint numbers are approximated and operations need to be taken with care in order to avoid (or at least to keep low) error propagation. By dismissing the additional multiplication we let the error propagate less quickly (in general multiplications propagates errors more quickly that additions, especially when numbers have big differences in the exponent).
Sulunia wrote:Math optimization?
To be honest, this should be called "peephole optimization", since we are only considering a small part of a sourcecode (a single formula) and reorganize it by reducing the amount of math operations involved. Your version features an additional multiplication that we can get rid of (and remember that in general, and especially on embedded devices, multiplication is by far the most costly operation).

Sulunia
 Party member
 Posts: 198
 Joined: Tue Mar 22, 2016 1:10 pm
 Location: SRS, Brazil
Post
by Sulunia » Tue Apr 05, 2016 3:40 pm
Thanks for the insight! It's actually pretty feasible what you said.
Don't check my github! It contains
thousands of lines of spaghetti code in many different languages cool software!
https://github.com/Sulunia

Inny
 Party member
 Posts: 652
 Joined: Fri Jan 30, 2009 3:41 am
 Location: New York
Post
by Inny » Tue Apr 05, 2016 5:10 pm
We had another thread with a lot of small functions in it if you want to have a peak through that:
viewtopic.php?f=4&t=77599
As long as we don't start the lua equivalent of NPM's leftpad disaster, I'm all for these kinds of threads. It's a good resource for newbies to learn how different pieces of code would be written.

pgimeno
 Party member
 Posts: 1531
 Joined: Sun Oct 18, 2015 2:58 pm
Post
by pgimeno » Tue Apr 05, 2016 5:33 pm
marco.lizza wrote:For the sake of numerical stability and math optimization, a LERP function is better written as follow.
Code: Select all
function lerp(a, b, rate)
return a + (ba)*rate
end
I disagree. My own experiments show otherwise:
http://math.stackexchange.com/questions ... erpolation
The version that you've written may go past b even when rate is still < 1. See examples in the above link.
Basically, a*(1rate) + b*rate guarantees that when rate = 0, the result is exactly a, and when rate = 1, the result is exactly b. The experiments show that it's also monotonic (edit: even if no one was able to give proof).
On the other hand, a+ba does not always return b.
Edit: The example as a Lua program:
Code: Select all
t = 0.9999999999999999
A = 0.3465728856142666
B = 0.653769243987566
assert(t < 1)
assert(A*(1t)+B*t <= B, "A*(1t)+B*t is > B even if t < 1")
assert(A+(BA)*t <= B, "A+(BA)*t is > B even if t < 1")
[[
Error: main.lua:6: A+(BA)*t is > B even if t < 1
stack traceback:
[C]: in function 'assert'
main.lua:5: in main chunk
[C]: in function 'require'
[string "boot.lua"]:428: in function <[string "boot.lua"]:274>
[C]: in function 'xpcall'
]]
Update: Comparing singleprecision with doubleprecision results using both methods yielded the exact same maximum and minimum errors in the exact same t values. Test program:
http://www.formauri.es/personal/pgimeno/pastes/lerp.c
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