We provide all the information about MCP servers via our MCP API.
curl -X GET 'https://glama.ai/api/mcp/v1/servers/debugmcpdev/mcp-debugger'
If you have feedback or need assistance with the MCP directory API, please join our Discord server
_directory.shadow.md•2.17 KiB
# examples\go\fibonacci/
@children-hash: b0766459e9afb53b
@generated: 2026-02-15T09:01:17Z
## Purpose
Educational Go example demonstrating algorithmic complexity analysis through Fibonacci number calculation. This module serves as a practical tutorial comparing three fundamental algorithm design paradigms with concrete performance benchmarking.
## Key Components
**main.go**: Complete self-contained demonstration program featuring:
- **fibonacciRecursive()**: Naive recursive implementation (O(2^n)) showcasing exponential complexity pitfalls
- **fibonacciIterative()**: Optimized iterative solution (O(n)) demonstrating space-efficient linear algorithms
- **fibonacciMemoized()**: Dynamic programming approach (O(n)) illustrating caching optimization techniques
- **main()**: Orchestrates performance comparison with timing measurements and sequence display
## Public API Surface
Single executable entry point via `go run main.go` that demonstrates:
- Performance benchmarking across three algorithmic approaches
- Complete Fibonacci sequence generation (F(0) to F(n))
- Execution time measurements for complexity analysis
- Educational output comparing algorithmic efficiency
## Internal Organization
The program follows a progression pattern from least to most optimized:
1. **Exponential baseline**: Recursive implementation showing worst-case complexity
2. **Linear optimization**: Iterative approach eliminating redundant calculations
3. **Caching enhancement**: Memoization combining recursion elegance with efficiency
Data flows through consistent interfaces where all implementations accept integer `n` and return `int64` Fibonacci values, enabling direct performance comparisons.
## Educational Patterns
- **Algorithmic complexity demonstration**: Concrete examples of O(2^n) vs O(n) performance
- **Optimization progression**: Shows evolution from naive to sophisticated approaches
- **Benchmarking methodology**: Demonstrates proper performance measurement techniques
- **Go language features**: Utilizes maps, timing functions, and clean function design
This module serves as an excellent reference for understanding fundamental computer science concepts through practical Go implementation.