# SBOAtools

**SBOAtools** is an R package developed for the **Secretary Bird Optimization Algorithm (SBOA)**. The package supports both **general-purpose continuous optimization** and **single-hidden-layer multilayer perceptron (MLP) training**.

It is intended for researchers working in **metaheuristic optimization**, **computational intelligence**, and **neural network training**. The package allows users to apply SBOA either as a standalone optimizer or as a training algorithm for feed-forward neural networks.

---

## Features

- General-purpose continuous optimization with `sboa()`
- Single-hidden-layer MLP training with `sboa_mlp()`
- Prediction support via `predict()`
- Convergence visualization via `plot()`
- Model summaries via `print()`

---

## Installation

During development, the package can be installed from the local source using:

```r
devtools::install()
```

Then load the package with:

```r
library(SBOAtools)
```

---

You can also install the development version from GitHub:

```r
install.packages("remotes")
remotes::install_github("burakdilber/SBOAtools")
```

---

## Main Functions

### `sboa()`

Performs general-purpose continuous optimization using the Secretary Bird Optimization Algorithm.

### `sboa_mlp()`

Trains a single-hidden-layer multilayer perceptron using the Secretary Bird Optimization Algorithm.

---

## Example 1: General Optimization

```r
library(SBOAtools)

sphere <- function(x) sum(x^2)

res <- sboa(
  fn = sphere,
  lower = rep(-10, 5),
  upper = rep(10, 5),
  n_agents = 10,
  max_iter = 20,
  seed = 123
)

print(res)
plot(res)

res$value
res$par
```

---

## Example 2: MLP Training with SBOA

```r
library(SBOAtools)

set.seed(123)

X_train <- matrix(runif(40), nrow = 10, ncol = 4)
y_train <- matrix(runif(10), nrow = 10, ncol = 1)

fit_mlp <- sboa_mlp(
  X_train = X_train,
  y_train = y_train,
  hidden_dim = 3,
  n_agents = 10,
  max_iter = 20,
  lower = -1,
  upper = 1,
  seed = 123
)

print(fit_mlp)
plot(fit_mlp)

pred <- predict(fit_mlp, X_train)
pred
```

---

## Returned Objects

### Output of `sboa()`

The `sboa()` function returns an object of class `"sboa"` containing:

- `par`: best solution found
- `value`: best objective function value
- `convergence`: convergence curve over iterations
- `population`: final population matrix
- `fitness`: final fitness values of the population
- `call`: matched function call

### Output of `sboa_mlp()`

The `sboa_mlp()` function returns an object of class `"sboa_mlp"` containing:

- `par`: optimized neural network parameters
- `value`: best objective function value
- `convergence`: convergence curve over iterations
- `input_dim`: number of input variables
- `hidden_dim`: number of hidden neurons
- `output_dim`: number of output variables
- `x_min`: minimum values used for input normalization
- `x_max`: maximum values used for input normalization
- `y_min`: minimum values used for output normalization
- `y_max`: maximum values used for output normalization
- `fitted`: fitted values on the original scale
- `metrics`: training performance metrics
- `call`: matched function call

---

## Current Scope

The current version of the package supports:

- continuous optimization problems
- single-hidden-layer MLP models
- sigmoid activation in hidden and output layers
- regression-oriented neural network training with mean squared error (MSE)

---

## Future Extensions

Possible future improvements include:

- additional benchmark functions
- engineering optimization examples
- train/test evaluation helpers
- classification support
- alternative activation functions
- multiple hidden layers
- visualization utilities

---

## Authors

- **Burak Dilber**
- **A. Fırat Özdemir**

---

## References

- Fu, W., Wang, K., Liu, J., et al. (2024). *Secretary Bird Optimization Algorithm*. **Artificial Intelligence Review**. https://doi.org/10.1007/s10462-024-10729-y

- Dilber, B., & Ozdemir, A. F. (2026). *A novel approach to training feed-forward multi-layer perceptrons with recently proposed secretary bird optimization algorithm*. **Neural Computing and Applications**. https://doi.org/10.1007/s00521-026-11874-x

## License

MIT License
