Tricky Test 2 Level 49

Overview

The prompt asks "Which statement here is true?" Four blue buttons are stacked vertically, each making a self-referential claim about how many of the four statements are false: (1) "One Statement here is False", (2) "Two Statements here are False", (3) "Three Statements here are False", (4) "Four Statements here are False". This is a logic puzzle. The only self-consistent answer is the third button — "Three Statements here are False" — because if three of the four are false, exactly one (that very button) must be true.

• Difficulty: Hard
• Estimated moves: 1 tap

Step-by-Step Solution

1. Read the question "Which statement here is true?"
2. Read each of the four buttons from top to bottom:

• Button 1: "One Statement here is False"
• Button 2: "Two Statements here are False"
• Button 3: "Three Statements here are False"
• Button 4: "Four Statements here are False"

1. Evaluate each button as a logical claim. There are exactly four statements on screen.
2. If Button 4 ("Four are False") were true, then all four statements including itself would be false — a contradiction. Eliminate Button 4.
3. If Button 1 ("One is False") were true, then exactly one statement would be false and the other three would be true — meaning three buttons would be simultaneously true, which contradicts "only one is false". Eliminate Button 1.
4. If Button 2 ("Two are False") were true, then exactly two statements are false and two are true. But Button 2 itself is one of the true ones, and no other button claims "two are false", so the second true statement would have to be… none of the other buttons match. Contradiction. Eliminate Button 2.
5. If Button 3 ("Three are False") is true, then exactly three statements are false and one is true. That single true statement is Button 3 itself. The other three buttons (1, 2, 4) are all false. This is perfectly self-consistent.
6. Tap the third button from the top: "Three Statements here are False". The level clears with a green checkmark.

Strategy & Reasoning

This is a self-referential logic classic. The set of four buttons makes claims about how many members of the set are false. Only one assignment of truth values makes every claim consistent. If exactly three statements are false, then exactly one statement is true, and that statement must be the one claiming "three are false." Any other choice produces a paradox: claiming all four are false invalidates itself; claiming one is false implies three are true, which contradicts the count; claiming two are false leaves no second true statement to match. The puzzle is designed so that the correct answer is literally the count itself. You can solve it by elimination rather than by guessing.

Tips & Common Mistakes

• Mistake: Tapping the bottom button ("Four Statements here are False") because it seems like a joke answer. Correct approach: that is self-refuting; if four are false, that button itself is false.
• Mistake: Tapping the top button ("One Statement here is False") because "one true" feels right. Correct approach: if only one is false, three are true, which contradicts the claim.
• Mistake: Tapping "Two Statements here are False". Correct approach: there is no second matching true statement; the math does not close.
• Mistake: Looking for a hidden fifth button. Correct approach: there are exactly four; tap the third one ("Three Statements here are False").