True Exponential

True Exponential

by Eclipse1agg
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True Exponential

Rating:
2.5
Released: October 19, 2017
Last updated: October 20, 2017
Developer: Eclipse1agg

Tags for True Exponential

Description

The first idle/incremental game featuring exponential progress!

There seems to be a common misconception between incremental game players about what exponential growth is. Many players, and even some developers, have labeled "exponential growth" what really is polynomial growth (even if it is a higher degree than 2).

I made a little demo showcasing how fast exponential growth is, and after popular demand, I decided to develop it as a fully fledged game.

How to Play

You get +1 per second. Buy Lemmas in Contributions to boost your multiplier and let exponential growth do the rest.

Progress may seem slow at the beginning but exponential growth will kick in shortly after.

Developer Updates

Oct 20, 2017 11:33am

v1.2:
Added offline progress

Comments

0/1000
Sutel avatar

Sutel

Oct. 19, 2017

10
0

n(t) appeas to be your "money"
r(t) is your passive income
t is time i think?
the lemma underneath the first section is a click to gain thing (like the cookie in cookie clicker)
the lemma(s) under 2 increase your passive income at the cost of your money, the cost is however much you have divided by the amount at the bottom of the fraction but it seems to be entirely useless for the first experiment

Dankaati avatar

Dankaati

Oct. 21, 2017

38
3

This game is not really exponential. Although your money goes up exponentially, the fact that the prices divide your money means that you spend the exponents of your money not your money. Which means the real currency in this game is the log of your money which goes up linearly, so we are back to a very basic and boring idle game.

Neferon avatar

Neferon

Oct. 26, 2017

4
0

While maybe not as accessible as other idle games, it did find it enjoyable.
Good luck with your game-making endeavours!

ilikeallpizza avatar

ilikeallpizza

Mar. 17, 2018

3
0

but this is not exponential, because the currency is the log of your n(t), which increases linearly, not exponentially

FroggerbobT avatar

FroggerbobT

Oct. 19, 2017

12
2

This game sure looks a lot like one that's been around for about 5 years now...

Eclipse1agg
Eclipse1agg Developer

I created this game early 2015 and selfhosted it. I decided to upload it to Kong to reach a bigger audience.

Kongregate mathematics
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