It looks like you're new here. If you want to get involved, click one of these buttons!

- 7.4K All Categories
- 8 Help with translations
- 4K General questions
- 98 Roadmap
- 329 Game & application design
- 292 Plugins
- 66 User experience
- 70 Marketplace
- 277 Code snippets
- 33 Building a team?
- 250 Suggestions & requests
- 344 Announce your apps made with Gideros.
- 87 Step by step tutorials
- 611 Bugs and issues
- 182 Introduce yourself
- 192 Announcements
- 85 Forum talk
- 387 Relax cafe

Apollo14
Member

Hi guys!

Do you know how to express these 2 math formulas in Lua?

(They're from this old gamasutra article on clicker games: https://www.gamasutra.com/blogs/AnthonyPecorella/20161013/282422/The_Math_of_Idle_Games_Part_I.php )

Do you know how to express these 2 math formulas in Lua?

(They're from this old gamasutra article on clicker games: https://www.gamasutra.com/blogs/AnthonyPecorella/20161013/282422/The_Math_of_Idle_Games_Part_I.php )

While putting all this together, I derived two very useful formulas that will save you from brute-forcing with some lengthy for-loops. The first will calculate the cost of bulk-buying generators, the second will calculate the max generators you can buy with your current funds. These will only work for simple exponential growth that doesn't have shifting costs or exponents, so make sure your particular application works for it. For both of these, the variables are:Many thx!

$n$ = the number of generators to buy

$b$ = the base price

$r$ = the price growth rate exponent

$k$ = the number of generators currently owned

$c$ = the amount of currency owned

Formula 1:

$cost = b * \frac{r^k(r^n-1)}{r-1}$

Formula 2:

$max = floor(log_r(\frac{c(r-1)}{b(r^k)}+1))$

> Newcomers roadmap: from where to start learning Gideros

*"What one programmer can do in one month, two programmers can do in two months." - Fred Brooks*

“The more you do coding stuff, the better you get at it.” - Aristotle (322 BC)

“The more you do coding stuff, the better you get at it.” - Aristotle (322 BC)

## Comments

And log_r is a regular log with "r" base.

Likes: Apollo14

p. s. I've also found out that original ugly expression can be made more readable with https://www.mathjax.org/#demo

(they've mentioned it in the article, but I didn't notice at first)

"What one programmer can do in one month, two programmers can do in two months." - Fred Brooks“The more you do coding stuff, the better you get at it.” - Aristotle (322 BC)