🌀 EpsilonLang Paradoxes

Explore the fascinating edge cases and theoretical challenges that shape the design of EpsilonLang. Understand how these paradoxes influence the language's type system, functional purity, and execution model.

Challenge Accepted

Explore These Logical Paradoxes

Type Theory Paradoxes

Explore the theoretical limits of type inference in epsilon. Solve type resolution challenges and understand the edge cases in algebraic data types and pattern matching.

Lazy Evaluation Paradoxes

Test your knowledge of epsilon's lazy evaluation model with these challenging scenarios. Understand when and how expressions get evaluated in different contexts.

Tail Recursion Paradoxes

Push the limits of epsilon's tail recursion optimization. Learn how to transform recursive problems into efficient, stack-safe solutions.

Test Your epsilon Prowess

1. The Lazy Evaluation Riddle

let fib = lazy fun n ->
match n with | 0 -> 0 | 1 -> 1 | _ -> fib(n-1) + fib(n-2)

Can you optimize this recursive Fibonacci sequence implementation using epsilon's lazy evaluation features? What's the evaluation order?

2. Pattern Matching Puzzle

let analyze shape =
match shape with | Circle { r } -> π * r^2 | Rectangle { w, h } -> w * h

What happens when we add a third Shape type that breaks the existing pattern matching? How would you modify this code to handle all cases types?

Join the Discussion

Got a paradox solution or want to propose a new challenge? Discuss with other epsilonlang developers in our forums!

Go to Paradox Forum
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