While it's true that Bitcoin's security relies heavily on mathematical concepts, the notion that these laws are "unbreakable" might be a bit of an exaggeration.

Bitcoin's security is based on several cryptographic algorithms and mathematical principles, including:

1. **Public-Key Cryptography**: This allows users to have a pair of keys: a public key (used for receiving coins) and a private key (used for spending them). The security of Bitcoin relies on the difficulty of reversing the one-way hash functions used in this process.
2. **Elliptic Curve Digital Signature Algorithm (ECDSA)**: This is a variant of the Digital Signature Algorithm (DSA), which provides a secure way to create digital signatures. ECDSA is used for signing transactions and verifying the integrity of Bitcoin's blockchain.
3. **Hash Functions**: Hash functions, like SHA-256 (Secure Hash Algorithm 256), are used to ensure that each block in the blockchain has a unique identifier, making it difficult to alter or manipulate the data.

While these mathematical concepts have been widely studied and tested for decades, and they form the foundation of Bitcoin's security, there are still potential risks and vulnerabilities associated with them.

**Potential weaknesses:**

1. **Quantum Computing**: As quantum computers become more powerful, they may be able to break certain types of encryption (like ECDSA) or speed up brute-force attacks on private keys.
2. **Side-channel attacks**: Researchers have demonstrated ways to exploit side channels, like power consumption or timing differences, to compromise the security of Bitcoin wallets and transactions.
3. **Implementation flaws**: Errors in implementing cryptographic algorithms or other security-related code can lead to vulnerabilities in software and hardware.

In summary, while Bitcoin's security is indeed based on strong mathematical foundations, it's not entirely "unbreakable." Potential weaknesses and emerging threats require continuous monitoring, improvement, and adaptation of the system to maintain its integrity.