two-factor authentication
Two-factor authentication (noun) means a way of checking that someone is who they claim to be by asking for two different kinds of proof, typically a password plus a second item such as a code from a phone app, a text message or a small physical key. Example: “Turning on two-factor authentication means a stolen password on its own is not enough to get into the account.”
How to Use Two-factor authentication
Learner’s notesIn plain EnglishLogging in needs two things instead of one, usually your password and a code.
Neutral and standard. Almost always shortened to 2FA in running technical text and in interface labels; the full form is used on first mention and in formal writing.
The hyphen goes in the modifier: 'two-factor authentication', but 'authentication with two factors'.
Fill the Gap
Can you complete this real example?
Turning on _____ means a stolen password on its own is not enough to get into the account.
Synonyms
View more →Antonyms
Related Words
Rhymes for two-factor authentication
Frequently Asked Questions
What is the difference between two-factor authentication and a passkey?
They are not the same thing. Two-factor authentication keeps the password and adds a second check on top of it. A passkey replaces the password altogether with a cryptographic key held on a device and unlocked by a fingerprint, face or device PIN, so there is no password left to steal or reuse.
What is the difference between two-factor authentication and multi-factor authentication?
Multi-factor authentication is the wider term for requiring more than one kind of proof. Two-factor authentication is the specific case where exactly two are required, so every instance of 2FA is multi-factor authentication, but not every instance of multi-factor authentication is 2FA.
Why are two passwords not two-factor authentication?
The two proofs are meant to come from different categories: something known, something possessed, or something inherent to the body. Two passwords are both things known, so a single leak or a single guess can expose both, and the second one adds no new category of proof.