## Overview#

Computational Hardness Assumption implies the Confidentiality of the message is**Computationally Secure**which implies assuming that any attacker is computationally limited. (Attack Effort)

Computational Hardness Assumption does not account for Side-channel attacks or other forms of Information Leakage attacks.

In cryptography, a major goal is to create Cryptographic Primitives with provable security.

In some cases, cryptographic protocols are found to be Information-theoretic Secure; the one-time pad is a common example. However, Information-theoretic Secure cannot always be achieved; in such cases, cryptographers fall back to Computational Hardness Assumption.

Roughly speaking, this means that these systems are secure assuming that any adversaries are computationally limited, as all adversaries are in practice. Because hardness of a problem is difficult to prove, in practice certain problems are "assumed" to be difficult.[1]

Computational Hardness Assumption relies that the Algorithm (Usually the Cryptographic Algorithm) has a high enough Complexity so that the Attack Effort is too high for the Protected Resource (Item of Interest)

### More Information#

There might be more information for this subject on one of the following:- Attack Effort
- Collision Resistance
- Cryptographic Collision
- Cryptographic Hash Function
- Cryptographically Weak
- Cryptographically secure pseudorandom number generator
- Cryptography
- Distributed Consensus
- Elliptic Curve
- Entropy
- Information-theoretic Secure
- Preimage Resistance
- Pseudorandom generators
- Second Preimage Resistance
- Threat Model
- Trapdoor Function
- Verifying Certificate Signatures

- [#1] - Computational Hardness Assumption - based on information obtained 2016-03-04