Free #0

Getting Started with Probability Tracking

A roadmap for learning probability tracking from scratch — which concepts to learn first and how to build your skills systematically.

Free #1

Card Values: The Hi-Lo System

Learn how the Hi-Lo counting system assigns probability values to every card in the deck.

Free #2

Understanding the Probability Index

Learn what the running count means, how it shifts the odds, and why a positive index favors the player.

Free #3

Pair Cancellation Technique

Learn to process multiple cards simultaneously by cancelling high-low pairs, doubling your counting speed.

Free #4

The Deck Countdown Challenge

The acid test for counting accuracy: count through an entire deck and verify your total is zero.

Free #5

Counting Systems Compared

Side-by-side comparison of Hi-Lo, KO, Hi-Opt I, Omega II, and Zen Count — find the right system for your level.

Free #5.1

The KO (Knock-Out) System

Master the unbalanced KO counting system — skip true count conversion entirely while maintaining strong accuracy.

Free #5.2

The Hi-Opt I System

Learn the Hi-Opt I counting system — an ace-neutral approach with higher playing efficiency for strategy deviations.

Free #5.3

The Omega II System

Master the Omega II multi-level counting system — the highest betting correlation of any practical system.

Free #5.4

The Zen Count System

Learn the Zen Count — a multi-level balanced system that counts Aces, eliminating the need for a side count.

Pro #6

Adjusted Probability (True Count)

Learn why dividing the running count by remaining decks gives you a more accurate measure of your statistical edge.

Pro #7

Optimal Bet Sizing

Learn how to adjust wager sizes based on the true count using spread strategies and bankroll management principles.

Pro #8

Deck Estimation by Sight

Learn to visually estimate the number of remaining decks in the shoe for accurate true count conversion.

Pro #9

Casino Conditions and Table Selection

Understand how rule variations, deck penetration, and table conditions affect probability and optimal strategy.