Blue Prince: Parlor Game Solutions (Three Boxes Puzzle)

There are a lot of secrets and puzzles that players must solve to beat Blue Prince, and one of the first puzzles that can be encountered in the manor is the Parlor Game. Found exclusively in the Parlor, the Parlor Game features three boxes that each have a statement.

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To find the Parlor Game puzzle solution, you must discern the true and false statements on each box and figure out which one contains the puzzle reward. This guide explains how to solve the Parlor Game, offers tips for Blue Prince players to correctly identify the true and false boxes, and lists every puzzle combination and solution we have discovered.

Blue Prince Parlor Game, Explained

How The Three Boxes Puzzle Works

Blue Prince Solve Parlor Game Solutions White Blue Red Box Puzzle Rules

In the Parlor room, you will always find three boxes sitting on three pedestals, each a different color. The blue box is always on the left, the white box is always in the middle, and the black box is always on the right. On the desk, you will find a note that explains the basic rules of the game, as well as a Wind-Up Key that will unlock the box you choose. A regular Key will not work on these boxes.

The foundational rules of the Three Boxes Puzzle are:

There will always be at least one box which displays only true statements.
There will always be at least one box which displays only false statements.
Only one box has a prize within. The other 2 are always empty.

Your goal in the Blue Prince Parlor Game is to figure out which box contains the Gems, not which box is true – there can be more than one box that is telling the truth. Each box displays a short message that is either true or false, which you must carefully consider before making your choice. Ultimately, you must use your lateral thinking skills and powers of deduction to determine which box contains the Gems and which two are empty.

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What Do You Get For Solving The Parlor Game Puzzle?

If you are able to determine the correct solution to the Parlor Game, Blue Prince players will always receive 2x Gems as a reward for the base version of the Parlor.

Upgraded versions of this room may reward you more Gems, or change which reward you get entirely, though we have not been able to verify if this is the case.

How To Solve The Parlor Game In Blue Prince

Three Boxes Puzzle Solution Tips

To solve the Three Box puzzle in Blue Prince, you must consider the truth of the statements on each box to lead you to the Parlor Game solution and get some more Gems as a reward. Every time you draft the Parlor, the Parlor Game will be different.

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There are dozens and dozens of different combinations, but all Box puzzles can be solved with the information provided in the statements on each box.

To start, try to determine which boxes are true and which boxes are obviously false
- For example, if the note on the Blue box says something like "this box is white", you know that box is a false box.
- If the White box says, "this box is black," you know that the Black box is the only true box, because the blue and White box display false statements.
- Thus, whatever the Black box says in this example must be true, and in most cases, this will lead you to find out which box actually contains the Gems.
If the true and false boxes aren't clear, hypothetically assume one statement is true and follow the threads to see how the others would change.
- For example, imagine the Blue box says, "The gems are not in the white box", the White box says, "the Gems are not in this box", and the Black box says, "the Gems are in this box".
- If we assume the Blue box is true, it means the Gems could not be in the White box, and that the White box is also true. This makes the Black box false, meaning the Gems are not within.
- Because this fits the requirement of least 1 of each true and false (two true, one false), and because we know both the White box and Black box do not have the Gems, the Blue box is the correct choice.
Remember that there is no second wind-up key, there are no extra Gems in the room, the game will only ever reward Gems and not other resources like Gold and the Parlor Game reward will only ever be contained in a single box, not on the floor nor spread between multiple boxes.
The color of the box (not the trim color) is the only thing that matters when it comes to each box's appearance. The Blue Box is a Blue Box even though it has gold trim, for example.

If you cannot figure out the correct answer, come back to the Parlor once you've explored the manor more and have had a chance to reset your brain. Like returning to a difficult boss fight the day after, you might be surprised how much better you understand each Parlor Game riddle if you take a quick break before your next attempt.

All Parlor Game Solutions – One Statement

Blue Box	White Box	Black Box	Solution
The statement on the white box is true	There is a second wind-up key in this room	This box and the white box are both empty	BLUE
This box is the middle box	The gems are in the middle box	This box is the middle box	WHITE
You are in the parlor	This box is empty	The blue box is true	WHITE
The gems are in a box with a statement containing the letter "B"	The blue box is true	The gems are in a box with a statement containing the letter "U"	BLUE
The other two boxes are true	The other two boxes are blue	The other two boxes are empty	BLACK
There are three boxes in this room	Two boxes in this room are empty	This box is one of the two empty boxes	BLACK
This is the blue box	The blue box is true	The blue box is empty	BLUE
The gems are not in the white box	The gems are not in this box	The gems are in this box	BLUE
This box is the white box	This box is the black box	The blue box contains the gems	BLUE
Every box is black	Every box contains gems	The statement on one of the other two boxes would be true if you replaced the word 'every' with the word 'this'	WHITE
The black box contains the gems	This box and the blue box are empty	All three boxes are empty	BLACK
This box is the black box	This box is the blue box	The box that claims to be black has the gems	BLUE
The gems are on the desk	The gems are in this box	The gems are on the floor	WHITE
This is the black box	This is the black box	The black box is not empty	BLACK
This statement appears on another box	The blue box is empty	This statement appears on another box	BLUE
The black box is black	The black box is true.	The black box is empty	BLACK
There are four boxes in this room	There is only one box in this room	The gems are in the true box	BLACK
A box next to this box contains gems	Both boxes next to this box contain gems	A box next to this box is true	WHITE
The gems are in a box with a statement	(NOTHING)	The white box does not have a statement	WHITE
The gems are in the white box	Statements with the word "white" are always true	The statement on the white box is true	WHITE
This box and the white box are both empty	This box and the blue box are both empty	The other two statements have identical wording	BLACK
The gems are in the black box	(NOTHING)	The gems are in a box with a statement	BLUE
Only one box is true	Only one box contains the gems	The gems are in the white box	WHITE
The statement on this box is true	The statement on this box is true	Boxes that claim to be true contain gems	BLACK
The black box is not empty	The statement on the black box is true	A box with a false statement contains the gems	BLUE
The gems are in the black box	The gems are in the white box	Only one box displays a true statement	BLUE
The gems are in this box	The gems are in a box next to this box	The gems are in the blue box	BLACK
This box is not blue	Every statement with the word blue is false	The black box and the blue box are empty	WHITE
The black box is false	The black box is true	A false box contains the gems	BLUE
The gems are in the false box	The gems are in the false box	Only one of the other boxes is false	BLACK
All three statements are false	Two statements are false	The gems are in a box with a false statement	WHITE
The gems are not in the box with a unique statement	This statement is unique	The gems are not in the box with a unique statement	WHITE
The gems are in the white box	A box with a false statement contains the gems	The statement on the white box is true	BLUE
The gems are in another box	The truth is on another box	The words "another box" are on another box	BLUE
The gems are not in this box	The blue box is true	The gems are in this box	WHITE
A box with a false statement contains the gems	The statement on the blue box is true	The blue box contains the gems	BLACK
The gems are in the white box	The other two statements are both true	The gems are not in the blue box	BLACK
The gems are in the black box	This statement is of no help at all	This box and the blue box are both false	BLACK
There is only one true statement	A gems are in a box with a false statement	There are two true statements	BLUE
Only one box is true	The black box contains the gems	The blue box contains the gems	WHITE
There are two true boxes	There are two empty boxes	This box is empty	BLACK
A box next to this box contains gems	(NOTHING)	A box next to this box displays a false statement	WHITE
The white box is true	The other two boxes are false	The other two boxes are empty	BLACK
The empty boxes both have true statements	The blue box has a true statement	This box contains the gems	BLACK
The gems are not in a box with a true statement	The statement on the blue box is as true as is this statement	The gems are not in a box with a true statement	WHITE
This is the only true box	The gems are in the other box with a true statement	One of the other boxes is true	BLACK
One of the other boxes is false	You will open this box and find it empty	The blue box is true	WHITE
Gems are in both the black box and the white box	Gems are in both the blue box and the black box	Gems are not in the white box or the blue box	BLACK
The black box is true	The gems are in the true box	The blue box is true	WHITE
The gems are in the box with the word "blue" on it	(NOTHING)	The gems are in a box that is actually blue	BLACK
One of the other two boxes is false	You will open this box and find it empty	The blue box is true	WHITE
The gems are in the only true box	Only one statement is true	The blue box contains the gems	BLUE
The gems are in the only box with a true statement	One of the other boxes is true	The gems are in the only box with a false statement	BLUE
This box is empty	A box with a false statement is empty	There are two false statements	WHITE
This box is empty	This box is empty	This puzzle is harder than it seems	BLACK
Boxes next to this box contain gems	Boxes next to this box contain gems	Boxes next to this box contain gems	WHITE
The gems are in a box with a false statement	The blue box is false	The white box is false	WHITE
The gems are in this box	This statement is of no help at all	The gems are in the blue box	BLUE
There are two false statements	This is the only true statement	The white box is empty	WHITE
Only one statement is false	Only one statement is true	The gems are in a box with a false statement	WHITE
The letter "B" appears twice on the box that contains the gems	All statements that contain more than one "B" are true	The Blue box contains gems	BLACK
This box is blue	The gems are in a true box	This box is black	WHITE
The letter 'B' appears twice on the box that contains the gems	All statements that contain more than one 'B' are true	The blue box contains the gems	BLACK
This box is blue	The gems are in the true box	This box is black	BLACK
A box next to this box contains the gems	(NOTHING)	A box next to this box displays a false statement	WHITE
Two of these statements are true	The statement on the blue box is true	The gems are in a box with a true statement	BLACK
The gems are in the black box	The gems are not in this box	The statements on the other two boxes are true	BLUE
The true boxes are both empty	The false boxes are both true	The gems are in the blue box	BLUE
This statement is as true as the White Box’s statement	The Blue Box contains the gems if its statement is false	This box’s statement is both true and false	BLUE
A box that displays the word true is false	A box that displays the word gems is empty	The white box is true and does not contain gems	WHITE
Only one statement is true	A box next to this box is true	A box next to this box contains gems	WHITE
The gems are not in this box	The gems are in this box	The white box is true	BLACK
(More Blue Prince Parlor Game solutions to come)

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All Parlor Game Solutions – Two Statements

Blue Box	White Box	Black Box	Solution
The gems are on the table behind you	The gems are in this box	Every statement claiming where the gems are is false The gems are in the blue box	WHITE
There are two statements on this box They are both false	There are two statements on this box The gems are in a box with no true statements	There are two statements on this box	BLACK
The gems are not in the black box	The gems are in the blue box	Both of these statements are false The statement on the white box is false	WHITE
The top statement on the white box is true The gems are not in this box	Exactly two statements with the word 'true' are false The gems are not in this box.	Both statements on the white box are true Both statements on this box are true.	WHITE
Statements containing the word 'statements' are always true	Both statements on the black box are false	The gems are in the box with a true statement This is the second statement on this box	BLACK
The white box has exactly one true statement The black box has no true statement	The Gems are not in the black box The above statement is true	The Blue box has exactly one true statement The gems are in the blue box	BLUE
The gems are not in this box The gems are not in the white box.	The gems are not in this box The gems are in the blue box	The gems are not in this box The gems are in the blue box	BLACK
The gems are in a box with the longest word Longest is the longest word on a box	The gems are in a box with the shortest word A is the shortest word on a box	There are words on the box with the gems This box does not contain the gems	BLUE
This is not an empty box The gems are not in the black box	This statement is true The above statement is false	The gems are in the black box The gems are in the white box	BLUE
A statement with an odd number of words is always true The gems are in the box with the most words.	False statements have less than six words That's not true	This box has gems	BLACK
You will not solve this puzzle	Four statements on boxes in this room are true A box with one false statement contains gems	A box with a true statement contains gems This box does not contain gems	BLACK
The white box has a true statement The black box has a true statement	The black box has a false statement The gems are not in the box with two false statements	The blue box has two false statements The box with two true statements has the gems	BLUE
The black box is true and it contains the gems	The black box is false The above statement is false	The blue box is empty if it is false	WHITE
(More Blue Prince Parlor Game solutions to come)

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All Parlor Game Solutions – Three Statements

Blue Box	White Box	Black Box	Solution
This box has no false statements The gems are in a box with a six word statement This statement contains six words	The gems are in a box with a statement containing the word 'six' There is a box that contains a mix of true and false statements This statement contains five words	The blue box contains exactly one false statement The gems are in a box with a five word statement This box has no true statements	WHITE
The Statement Matching this statement is on an empty box The gems are in a box with a false Statement There is at least one true statement on this box	The gems are in a box with a true statement The gems are in a box with a false statement	The statement matching this statement is on an empty box The gems are in a box with three statements There are an equal number of true and false statement	BLACK
This box has at least two true statements The black box has at least two true statements The gems are in this box	Every statement on the blue box is false Every statement on the black box is true The gems are in this box	This is a true statement This is a true statement The gems are in this box	BLUE
Only one of white box's statements is true The black box contains the gems The blue box is empty	Only one of blue box's statements is true The black box is empty The gems are in a box with a true statement	Only one of this box's statements is true The blue box contains the gems The white box is empty	WHITE
Only one of this box's statements is true The gems are in a box with a true statement The gems are in a box with two statements	The gems are in a box with a false statement The gems are in a box next to this box	Only one of this box's statements are false The gems are in a box with three statements There are the same number of true and false statements on boxes	BLUE
(More Blue Prince Parlor Game solutions to come)

Blue Box

White Box

Black Box

Solution

This box has no false statements

The gems are in a box with a six word statement

This statement contains six words

The gems are in a box with a statement containing the word 'six'

There is a box that contains a mix of true and false statements

This statement contains five words

The blue box contains exactly one false statement

The gems are in a box with a five word statement

This box has no true statements

WHITE

The Statement Matching this statement is on an empty box

The gems are in a box with a false Statement

There is at least one true statement on this box

The gems are in a box with a true statement

The gems are in a box with a false statement

The statement matching this statement is on an empty box

The gems are in a box with three statements

There are an equal number of true and false statement

BLACK

This box has at least two true statements

The black box has at least two true statements

The gems are in this box

Every statement on the blue box is false

Every statement on the black box is true

The gems are in this box

This is a true statement

The gems are in this box

BLUE

Only one of white box's statements is true

The black box contains the gems

The blue box is empty

Only one of blue box's statements is true

The black box is empty

The gems are in a box with a true statement

Only one of this box's statements is true

The blue box contains the gems

The white box is empty

WHITE

Only one of this box's statements is true

The gems are in a box with a true statement

The gems are in a box with two statements

The gems are in a box with a false statement

The gems are in a box next to this box

Only one of this box's statements are false

The gems are in a box with three statements

There are the same number of true and false statements on boxes

BLUE

(More Blue Prince Parlor Game solutions to come)

This list of every Parlor Game/three-box puzzle will be updated as we continue to cover Blue Prince and discover new combinations and solutions.

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Puzzle

Adventure

Exploration

Strategy

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Systems

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OpenCritic Reviews: Top Critic Avg: 90 /100 Critics Rec: 95%

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Released: April 10, 2025
ESRB: Everyone 10+ / Alcohol Reference, Simulated Gambling
Developer(s): Dogubomb
Publisher(s): Raw Fury

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10 Images

Blue Prince Press Image 3 xbox game pass

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Checkbox: control the expandable behavior of the extra info

Genre(s): Puzzle, Adventure, Exploration, Strategy
Platform(s): PlayStation 5, Xbox Series X, Xbox Series S, PC

Cerra

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Blue Box: The gems are in the only true box.
White box: Only one statement is true.
Black Box: The gems are in the blue box.

A: Black box

Blue box: This box's statement is both true and false.
White box: The blue box contains the gems if its statement is false.
Black box: This statement is as true as the white box's statement.

A: Blue box

Blue box: Only one box is true
White box: The black box contains the gems
Black box: The blue box contains the gems.
A: White box

2025-04-28 16:25:13
SuperSahama

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Blue Box: This box contains the gems.
White box: This box does not contain the gems.
Black Box: The other two boxes are true.

C: Black box

2025-05-07 02:32:44
Rebecca

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Thank you! I was completely stumped by this one and had to come search for it! Can confirm Black is correct!

2025-05-07 21:28:46
Gillian

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Got this one today and came to the comments to add it since I didn’t see it but was clearly too slow. I can at least help with the logic behind this one, though! If black’s statement that the other two statements are true is correct, that would mean all three statements are true. Since we know at least one is false, we know black’s message is false. If the blue box’s message is telling the truth and the gems are in the blue box, we have the same problem with all the messages being true, so we know that neither the blue box nor the black box can be true, which means only white is telling the truth. If white’s message that the gems aren’t in that box HAS to be true, and blue’s message that the gems are in that box CAN’T be true, then the gems are definitively in the black box.

2025-05-11 15:09:43
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Blue box: You will open this box and find it empty.
White box: A true box contains the gems.
Black box: This box and the white box are both false.

A: White box

Blue box: The second statement on the black box is false. The black box contains the gems.
White box: Every statement with the word 'blue' is false.
Black box: Both statements on the blue box are true. The blue box contains the gems.

A: Black box

2025-05-10 19:09:13
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Blue: The black box is true and it contains the gems.

White: The black box is false.
The above statement is false.

Black: The blue box is empty if it is false.

A: White

2025-05-19 11:42:20
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Blue: The gems are in the black box.
White: Every statement with the word black is false.
Black: The gems are in the blue box.

Solution: The gems are in the black box.

2025-05-02 06:51:49
Gillian

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Confirmed. Came here to share this exact puzzle and outcome.

2025-05-17 19:55:58
D E A T H

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Thank you

2025-06-07 19:30:39
APerfidiousDane

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I don't get how this is the case...This feels like leaving it up to chance. You can make an argument that it can be in any of the boxes...

2026-01-08 22:16:35
Merrie

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Blue: This Box is empty.
White: This Box is empty. The blue box is empty.
Black: This Box is empty. Every statement with the word empty is false.
Answer: Black

2025-04-22 18:35:11
Jeff

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Blue: the empty boxes are both true.
white: The empty boxes are both false.
black: this is not an empty box.

A: white

2025-05-01 21:42:12
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BLACK BOX:
the blue box contains exactly one false statement.
the gems are in a box with a five word statement.
this box has no true statements.
WHITE BOX:
the gems are in a box with a statement containing the word "six".
there is a box that contains a mix of true and false statements.
this statement contains five words.
BLUE BOX:
this box has no false statements.
the gems are in a box with a six word statement.
this statement contains six words.

ANSWER: WHITE BOX
---------------------------------------------------------------------------------------------------------------------------------------------
BLACK BOX:
a box with a false statement contains the gems.
the white box contains the gems.
a box mentioning a specific color contains the gems.
WHITE BOX:
a box with only true statements contains the gems.
the blue box contains the gems.
a box with a statement that is also on another box contains the gems.
BLUE BOX:
a box with a true statement contains the gems.
a box with a false statement contains the gems.
a box mentioning the word "true" contains the gems.

ANSWER: WHITE BOX

2025-05-12 11:35:31
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~~Blue : The white box is empty.~~
~~White : The blue box is false.~~
Black : The empty boxes both have false statements.

BLACK.

2025-05-09 08:05:17
Jeff

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Blue: The statements on this box are either both true or both false. This box is empty.
~~White: This box is white.~~
Black: All statements on the blue box are true. The box with no false statements has the gems.

A: Black

2025-05-02 23:16:00
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Blue: A statement with an odd number of words is always true. The gems are in the box with the most words.
White: False statements have less than six words. That's not true.
Black: This box has gems.

C: Black Box

2025-05-24 18:45:58
Jeff

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Blue: "There is only one true box."
White: "Both statements written on the other boxes are false."
Black: "The box with the most words does not have gems."

A: Black

2025-04-27 14:22:02
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Blue box: "This box is not empty"
White box: "This box contains gems"
Black box: "All statements that contain the word 'gems' are false"

A: White box

2025-04-26 18:17:00
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Blue box: Both of these statements are true. The gems are in this box.
White box: The gems are not in the blue box. The gems are not in the black box.
Black box: The games are in a box with a false statement. Both statements on the blue box are true.

A: White box

2025-05-07 22:56:12
Raimundas

Raimundas

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Blue : Two of the top statements are false / Only one bottom statement is false
White : The gems are in a box with a true top statement / the gems are in a box with a false bottom statement
Black : Two of the top statements are true / Only one bottom statement is true

BLACK

2025-05-05 05:01:49
Goda

Goda

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Raimundai, esi šaunuolis, gelbsti, pagarba, ačiū, kad esi. ❤

2025-05-11 18:40:05
DoYaLikeMyStyle

DoYaLikeMyStyle

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BLACK BOX:
there is no box that is between 2 empty b oxes.
there is no box that contains a statement with less than 5 words.
there is no box that displays exactly 1 true statement.
WHITE BOX:
there is no box that mentions a specific color.
there is no box that displays 3 true statements.
BLUE BOX:
there is no box that contains mix of true and false statements.
there is no box that displays 3 false statements.
there is no box that disaplys a number that also appears on another box.

ANSWER:
WHITE BOX
---------------------------------------------------------------------------------------------------------------------------------------------
BLACK BOX:
a box with more than one false statement is empty.
the black box is empty.
a box with no true statements is empty.
WHITE BOX:
a box with only true statements is empty.
the black box is empty.
a box with a statement that is also on another box is empty.
BLUE BOX:
a box with a true statement is empty.
a box with a false statement is empty.
the white box is empty.

ANSWER: BLACK BOX
---------------------------------------------------------------------------------------------------------------------------------------------
BLACK BOX:
the statement matching this statement is on a box containing gems.
the statement matching this statement is on a completely true box.
WHITE BOX:
the statement matching this statement is true.
the statement matching this statement is on a box containing gems.
BLUE BOX:
the statement matching this statement is true.
the statement matching this statement is on a completely true box

ANSWER: BLACK BOX.

2025-05-12 11:15:44
Sunflower

Sunflower

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Blue: the gems are in this box. / the above statement is true.
White: the gems are not in this box. / the above statement is false.
Black: the top statement of each box is true. / the above statement is true.

A: blue

2025-05-06 14:04:17
Ne0Nora

Ne0Nora

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Blue box: “The Box Next To This Box Is False”
White box: “A Box Next To This Box Is True”
Black box: “The Box Next To This Box Contains Gems”

A:White box

2025-04-19 14:05:59
Sunflower

Sunflower

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Blue: the gems are in a box with two statements. / that is true.
White: the gems are in the blue box.
Black: the blue box has at least one true statement. / the white box has at least one true statement.

A: Black

2025-05-06 09:55:06
Jeff

Jeff

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Blue: Only one of the statements on this box are false. The gems are in the white box.
White: Only one of the statements on this box are true. The gems are in a box with a true statement.
~~Black: There are three false statements on boxes in this room.~~

Answer: Blue

I guessed black but was wrong.

2025-05-04 18:03:48
Matthew

Matthew

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Answer is Blue.

2025-05-02 01:48:37
leo

leo

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Blue Box:
- This box has at least two true statements.
- The Black Box has at least two true statements.
- The gems are in this box
White:
- Every statement on the blue box is false
- Every statement on the black box is true
- The gems re in this box
Black:
- This is a true statement
- This is true statement
- The gems are in this box
Answer: Blue

2025-05-14 15:34:23
Jayden

Jayden

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Blue: One of the other statements is false
White: One of the other boxes contains gems
Black: If you replace the word 'one' in the other two statements with 'both' they will both be false

A: White

2025-04-21 04:01:21
Gillian

Gillian

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Confirmed! Got this one today and this is exactly how it played out.

2025-05-18 12:33:33
Rachel

Rachel

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Blue: A box with a true statement is empty. A box with a false statement is empty. The white box is empty.
White: A box with only true statements is empty. The black box is empty. A box with a statement that is also on another box is empty.
Black: A box with more than one false statement is empty. The black box is empty. A box with no true statements is empty.
Answer: Black

2025-05-10 16:40:52
Jeff

Jeff

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Blue box: "You will not solve this puzzle"
White box: "Four statements on boxes in this room are true. A box with one false statement contains gems."
~~Black box: "A box with a true statement contains the gems. This box does not contain the gems."~~

A: white

I guessed black but was wrong.

2025-05-04 18:02:44
Arnon

Arnon

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~~Blue box: "You will not solve this puzzle."~~
White box: "Four statements on boxes in this room are true. A box with one false statement contains gems."
~~Black box: "A box with a true statement contains the gems. This box does not contain the gems."~~

A: White

I've tried blue and white as I had two wind-up keys.

2025-04-30 16:46:19
lwbafc

lwbafc

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It's white

2025-05-01 16:58:41
Dakota

Dakota

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Blue box: The gems are not in the black box.
White box: This statement is as true as the statement on the black box.
Black box: The gems are in the white box.

This one kinda broke my brain, but I can definitively say that the gems were NOT in the blue box. I don't understand how the statement on the white box can be anything but true, but if it IS true, that would make all three boxes true. Which can't happen of course.

2025-05-12 02:11:54
GRMember

GRMember

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WHITE is the answer.

2025-06-27 13:23:16
Jeff

Jeff

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Blue: This is not an empty box. The gems are not in the black box.
White: This statement is true. The above statement is false.
Black: The gems are in the black box. The gems are in the white box.

A: Blue

2025-05-02 21:54:45