Building an AI using Pascal.
Posted: Wed Apr 01, 2026 9:31 pm
Yes it is possible!
According to Gemini, can GPT 5.1 Codex - you can develop an AI using Pure Pascal...
High-Level Overview
To create a functional AI (like a Multi-Layer Perceptron) in Pure Pascal, you need to build four core components:
Data Structures: Matrix and Vector representations using arrays and pointers.
Linear Algebra Engine: Procedures for matrix multiplication and addition.
Activation Functions: Mathematical functions like Sigmoid or Tanh.
The Learning Algorithm: Implementation of Forward Propagation and Backpropagation (Gradient Descent).
1. Handling Memory Constraints
Turbo Pascal's biggest hurdle is the 64KB segment limit for static arrays. A large neural network requires many "Weights" (floating-point numbers).
The Issue: A Real type in Turbo Pascal takes 6 bytes. So, an array of 100x100 weights would exceed 60KB, nearly hitting the limit for a single data structure.
The Solution: Use Pointers and the Heap. By allocating memory dynamically, you can utilize the full 640KB (or even XMS/EMS if you wrote a driver, though we'll stick to the Heap).
In pure Pascal, you should define a Layer object or record that holds weights, biases, and the resulting activations.
Since you have no libraries, you must write the matrix multiplication loop. This is the "Engine" of your AI.
Key Concept: Dot Product The output of a neuron is the sum of its inputs multiplied by their respective weights, plus a bias.
AI needs non-linearity. The Sigmoid function is the classic choice for Turbo Pascal because it is relatively easy to compute using the built-in Exp function.
This is the most complex part. You must:
Forward Pass: Calculate the output based on inputs.
Calculate Error: Subtract the actual output from the target.
Backward Pass: Use the chain rule to calculate how much each weight contributed to the error.
Update Weights: Subtract a small fraction of the gradient (Learning Rate) from the weights.
Ozz
According to Gemini, can GPT 5.1 Codex - you can develop an AI using Pure Pascal...
High-Level Overview
To create a functional AI (like a Multi-Layer Perceptron) in Pure Pascal, you need to build four core components:
Data Structures: Matrix and Vector representations using arrays and pointers.
Linear Algebra Engine: Procedures for matrix multiplication and addition.
Activation Functions: Mathematical functions like Sigmoid or Tanh.
The Learning Algorithm: Implementation of Forward Propagation and Backpropagation (Gradient Descent).
1. Handling Memory Constraints
Turbo Pascal's biggest hurdle is the 64KB segment limit for static arrays. A large neural network requires many "Weights" (floating-point numbers).
The Issue: A Real type in Turbo Pascal takes 6 bytes. So, an array of 100x100 weights would exceed 60KB, nearly hitting the limit for a single data structure.
The Solution: Use Pointers and the Heap. By allocating memory dynamically, you can utilize the full 640KB (or even XMS/EMS if you wrote a driver, though we'll stick to the Heap).
2. Defining the "Neuron" StructureCode: Select all
type PWeightArray = ^TWeightArray; TWeightArray = array[1..1000] of Real; { Dynamic allocation is safer }
In pure Pascal, you should define a Layer object or record that holds weights, biases, and the resulting activations.
3. The Math: Linear AlgebraCode: Select all
type PLayer = ^TLayer; TLayer = record Units: Integer; Weights: PWeightArray; { Flattened 2D array } Biases: PWeightArray; Outputs: PWeightArray; Gradients: PWeightArray; end;
Since you have no libraries, you must write the matrix multiplication loop. This is the "Engine" of your AI.
Key Concept: Dot Product The output of a neuron is the sum of its inputs multiplied by their respective weights, plus a bias.
4. Activation FunctionsCode: Select all
function DotProduct(Inputs, Weights: PWeightArray; Len: Integer): Real; var i: Integer; Sum: Real; begin Sum := 0; for i := 1 to Len do Sum := Sum + Inputs^[i] * Weights^[i]; DotProduct := Sum; end;
AI needs non-linearity. The Sigmoid function is the classic choice for Turbo Pascal because it is relatively easy to compute using the built-in Exp function.
5. Training: BackpropagationCode: Select all
function Sigmoid(X: Real): Real; begin Sigmoid := 1.0 / (1.0 + Exp(-X)); end; { Derivative needed for training } function SigmoidDerivative(X: Real): Real; begin SigmoidDerivative := X * (1.0 - X); end;
This is the most complex part. You must:
Forward Pass: Calculate the output based on inputs.
Calculate Error: Subtract the actual output from the target.
Backward Pass: Use the chain rule to calculate how much each weight contributed to the error.
Update Weights: Subtract a small fraction of the gradient (Learning Rate) from the weights.
Ozz