Prove You Can Win
Description
About Prove You Can Win
This puzzle game is a unique blend of logic and deduction, challenging players to prove their ability to win rather than simply achieving victory. The game’s design is reminiscent of a mathematical book, where players must apply logical reasoning to solve puzzles.
Gameplay Overview
Your primary goal is not to win the game but to demonstrate that it is winnable. This involves understanding and applying the axioms and rules of deduction to prove propositions by entering the correct code.
Key Features
Here are the key features of the game:
Understand the axioms and rules of deduction, similar to reading a mathematical book.
Enter the code and prove the proposition, akin to solving a math problem.
Experience the satisfaction of saying “Q.E.D.” or “Eureka!” as you progress through the game.
Challenges and Limitations
The game has some elements that might be frustrating for players:
No good artwork, which is less important compared to other aspects.
A significant amount of text to read, requiring a basic comprehension of math.
The only way to create a new proof step is by entering the correct code, which is not the core of the game but due to the developer’s limited programming ability.
No custom-corollary function; only the axioms and rules of deduction are available, adhering to the classic deduction system.
Suitability and FAQs
If you have experience reading math books and are interested in logic, this game may be suitable for you. Here are some frequently asked questions:
Q: Which players is the game mainly for?
A: The game is mainly for players who have some experience with reading math books and are interested in logic.
Q: Is it a hard game?
A: The initial difficulty lies in understanding the rules, but it becomes increasingly challenging as you progress. Reading and comprehending the material form a significant part of the difficulty.
Q: Are you inspired by something when designing this game?
A: The game is inspired by mathematical logic, specifically natural deduction in statement calculus and first-order predicate calculus.
Images
