100% LeetCode Hard Focused

Crack the Hardest DP Patterns

Stop memorizing solutions. Learn how to identify state representations, formulate transition relations, and optimize time/space complexity for Interval, Bitmask, Tree, and Digit DP.

Class_1_1_Interval_DP_Burst_Balloons.mp4
// State Transition: LeetCode 312 (Burst Balloons)
for (int len = 1; len <= n; len++) {
  for (int i = 1; i <= n - len + 1; i++) {
    int j = i + len - 1;
    for (int k = i; k <= j; k++) {
      dp[i][j] = max(dp[i][j], 
        dp[i][k-1] + nums[i-1] * nums[k] * nums[j+1] + dp[k+1][j]);
    }
  }
}
04:12 / 18:45

Enroll in the Masterclass

Get instant lifetime access to all 45 video lessons & problem breakdowns.

LIFETIME ACCESS PASS$49 $199
30-Day Money-Back Algorithmic Guarantee
Structured Curriculum

Course Modules & LeetCode Targets

Systematic breakdowns of state space representations, base cases, topological ordering, and optimal memory management.

Module 01
12 Lessons

Advanced 2D & Range DP

Learn range-based memoization. Deep dive into problems such as LeetCode 72 (Edit Distance), LeetCode 10 (Regular Expression Matching), and LeetCode 312 (Burst Balloons).

O(3^N) recursion → O(N^3) tabulation
Module 02
10 Lessons

Bitmask Dynamic Programming

Representing combinatorial subsets using integer bitmasks. Cover state compression for LeetCode 943 (Shortest Superstring), LeetCode 1349 (Max Students Taking Exam), and Hamiltonian TSP cycles.

dp[mask | (1 << i)][i] = min(...)
Module 03
11 Lessons

Tree & DAG Dynamic Programming

State propagation across tree hierarchies and directed acyclic graphs. Detailed walk-through of LeetCode 124 (Tree Maximum Path Sum), rerooting techniques, and tree diameters.

postOrder(u) → dp[u] = combine(dp[v])
Module 04
12 Lessons

Digit DP Patterns

Counting integers satisfying structural digit properties between bounds. Master prefix state counts for LeetCode 1012 (Numbers With Repeated Digits) and LeetCode 2376 (Count Special Integers).

memo[index][tight][hasStarted][mask]
Engineering Methodology

The 3 Pillars of Algorithmic Fluency

Move past trial-and-error. Build deterministic mental models for breaking down complex state transitions.

1. State Space Compression

Identify minimum sufficient parameters needed to uniquely represent subproblem boundaries, dropping unnecessary dimensions from O(N^2) to O(N).

2. Topological Subproblem Ordering

Formulate rigorous recurrence relations with acyclic dependency evaluation, determining whether forward push or backward pull tabulation is optimal.

3. Amortized Complexity Optimization

Leverage monotone queues, convex hull tricks, and Knuth optimization to reduce quadratic loop overhead to strict linearithmic bounds.

Ready to Ace Your Next Senior Engineering Interview?

Join over 1,400+ engineers at Google, Meta, Apple, and Stripe who leveled up their algorithmic problem-solving.

Join the Masterclass

Dynamic Programming Inc.