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CTF Writeups / Bug Bounties / Cyber Security Research
Introduction to Physical Security: Lock Picking on a budget.
10 February 2026Exploring lock picking as a hands-on security hobby, without breaking the bank.
19 min read - Read More about Introduction to Physical Security: Lock Picking on a budget.A Deep And Very Technical Analysis of CVE-2025-55182 (React2Shell)
11 December 2025Explaining the React2Shell vulnerability top to bottom, with no AI slop and proper technical due diligence.
21 min read - Read More about A Deep And Very Technical Analysis of CVE-2025-55182 (React2Shell)Deep Dive into WinRAR License Verification Scheme
15 November 2025Breaking WinRAR's Pegwit v8 license validation scheme for fun and profit
24 min read - Read More about Deep Dive into WinRAR License Verification SchemeHTTP3 Request Smuggling With Haproxy
11 August 2025Using Haproxy's CVE-2024-53008 to showcase practical insights into how HTTP3 opens up a whole new attack surface for request smuggling attacks.
16 min read - Read More about HTTP3 Request Smuggling With HaproxyReverse Engineering APT 36 Android Spyware
30 July 2025A deep-dive reverse-engineering report on an APT36 Android spyware sample, unpacking a WebSocket C2 channel, hard-coded AES encryption, modular data-theft pipeline, and full set of IoCs for defenders.
16 min read - Read More about Reverse Engineering APT 36 Android SpywareFinding 0click RCE on two ZTE routers
12 April 2025Uncovering some serious vulnerabilities affecting numerous models of ZTE routers.
46 min read - Read More about Finding 0click RCE on two ZTE routersEngineering a ROP-chain Against Node.js
12 April 2025This writeups discusses the implementation of a Proof of Concept exploit for a vulnerability discovered in Node.js by a team in Sonar.
20 min read - Read More about Engineering a ROP-chain Against Node.jsComputing Inverse Ring Homomorphisms (DIY)
7 March 2025In this post, a detailed explanation of how to manually define the inverse ring homomorphism in SageMath is explained, mapping a quotient ring over a finite field to a finite extension field of the same characteristic.
17 min read - Read More about Computing Inverse Ring Homomorphisms (DIY)