Two Truths, One False
Three claims land on screen. Two of them are true. Your job is to find the one that is not, and the difficulty lives entirely in how carefully the false one has been written — it is never absurd, it is usually one detail off.
The pressure comes from the reveal timer, which starts at a comfortable ten seconds and falls to four by Master rank. Four seconds is barely enough to read three statements, let alone weigh them, which is the point.
How to play
- Three statements appear together.
- Pick the one you believe is false before the timer expires.
- Correct picks build your streak; wrong picks break it.
- Rounds continue until the set for your rank is complete.
Scoring and XP
- Reading time falls sharply by rank: 10 seconds at Beginner, 8 at Intermediate, 6 at Advanced and just 4 at Master.
- XP per correct answer rises with rank: 18, 20, 22 and 24.
- A streak of 10 multiplies your earnings by 1.5.
- Round counts vary by rank, from short sets at the lower tiers up to 10 rounds at Master.
How to get better at Two Truths, One False
Look for the specific one
False statements tend to carry more precise detail than they need — an exact number, an exact year — because specificity reads as authority. When two statements are vague and one is oddly precise, start with the precise one.
Eliminate what you know
At four seconds you cannot evaluate all three. Find the one you are certain is true, discard it, and you have turned an impossible three-way read into a coin flip you can improve on.
Commit early
A timeout scores the same as a wrong answer, so a half-considered guess is strictly better than running the clock down. Decide fast, and accept that some rounds are lost before they start.
Common questions
Are the false statements obviously wrong?
No, and that is the design. The false claim is usually one detail off — a changed number, a swapped name — rather than something absurd. It is written to survive a quick read.
Four seconds at Master seems impossible.
It is meant to feel that way. At Master you are not evaluating all three statements, you are finding the one you are certain about, discarding it, and choosing between the other two.