Endless chocolate!

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This infinite chocolate or endless chocolate lifehack is based on the famous missing square puzzle ;)

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Book ratings are from January 2023.

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Mind Your Decisions: Five Book Compilation
A collection of 5 books:
"The Joy of Game Theory" rated 4.3/5 stars on 290 reviews
"The Irrationality Illusion: How To Make Smart Decisions And Overcome Bias" rated 4.1/5 stars on 33 reviews
"40 Paradoxes in Logic, Probability, and Game Theory" rated 4.2/5 stars on 54 reviews
"The Best Mental Math Tricks" rated 4.3/5 stars on 116 reviews
"Multiply Numbers By Drawing Lines" rated 4.4/5 stars on 37 reviews

Mind Your Puzzles: Collection Of Volumes 1 To 3
A collection of 3 books:
"Math Puzzles Volume 1" rated 4.4/5 stars on 112 reviews
"Math Puzzles Volume 2" rated 4.2/5 stars on 33 reviews
"Math Puzzles Volume 3" rated 4.2/5 stars on 29 reviews

2017 Shorty Awards Nominee. Mind Your Decisions was nominated in the STEM category (Science, Technology, Engineering, and Math) along with eventual winner Bill Nye; finalists Adam Savage, Dr. Sandra Lee, Simone Giertz, Tim Peake, Unbox Therapy; and other nominees Elon Musk, Gizmoslip, Hope Jahren, Life Noggin, and Nerdwriter.

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For those wondering, a thin slice was added back when the piece was outlined. Look closely at how the diagonal aligns with the square grid. (The diagonal side isn’t perfectly straight, it bulges)

marcusscience

"Hey.. Why is my chocolate cut into sections..?"

-__Mars__-

For those who don, t know the yellow peace is 44 degrees with (45%)'(-60%) and the red peace is 50% sin & -30% angle to South. The green peace has to 40% angled to the left & 60% right so that would be angled -170% sin to the second sin for 3%. And the blue peace is 37% sin 200% angled to the right so in all that 367% sin to the top left. That, s how the fake infinite chocolate glitch is done😊

austinschilling

The trick is that at the end, the newly assembled triangle is hidden by a bold line, which prevents you from comparing its exact width to the existing triangle.

엉망진창

The red and blue triangles' longest sides don't make a line but instead a very small slight angle. This means the triangle is instead a quadrilateral. Eddie woo has explained this in great detail

Synthesized

While its moving it gets refilled,
Nothing is infinite,
The same amount of chocolate you cut out is how much the chocolate loses in its volume

(Edit: this has turned into who can prove me wrong)

dIs_DUd

Starting from top left.
At the beginning, the square in the 4th column and 8th row has a bit of chocolate, but at the end it clearly doesn't.
But when the picture gets highlighted in white again, the chocolate appears back to existence out from nowhere

samuele

They make these glitches faster than the devs can patch them 💀

troyboyplays

If anyone doesn't see the difference, look at the change in the chocolate at 0:01 and 0:11

TrinhQuangMinh-lvuj

The 2 triangles have different slopes 5/2 and 8/3. The first shape is "convex" and the rearranged shape is "concave". Starting from the top left, watch the grid square on row 5, column 2. Its coverage is different after the rearrangement.

TheWildBuffaloBill

For those who don't understand, this is an illusion. This is actually a quadrilateral, not a triangle. The red and blue triangles are not actually similar. The gradient of the red triangle is 3/8 but the gradient of the blue triangle is 2/5. The gradient of the blue and red triangles has to be equivalent for the whole shape to be a triangle. To explain the 'infinite chocolate', you need to use trigonometry. If the red and blue triangles were similar, the bottom left angles on each triangle would be the same due to alternate angles. Let the bottom left angle on the blue triangle='x'. sin(x)=3/8 so x=sin^-1(3/8). This is 22 degrees to the nearest degree. Now, let the bottom left angle on the red triangle='y'. sin(y)=2/5 so y=sin^-1(2/5). This is 23 degrees to the nearest degree. The change in degree explains the 'infinite chocolate' riddle.

dawarkamal

Bro's got some Tetris skills, making that chocolate bar disappear and reappear like magic.

chicken

the red peice gets one added while its moving

Iikecats

Nice sleight of hand but that piece repopulated when you slide the slanted pieces around. Matter cannot be created or destroyed.

RadDadisRad

Text is in polish because I am from poland:

Policzmy pole czekolady przed i po wykonaniem operacji usunięcia elementu.

Przyjmijmy iż jeden element ma wymiary a×a.

Czyli pole jednego elementu wynosi a².

Na początku widać iż wymiary trójkąta prostokąrnego z czekolady wynoszą 5a×13a.

Zatem pole początkowe wynosi (5a•13a)/2 = 32, 5a².

Jeżeli odejmiemy od tego pole jednego elementu (a²) to 32, 5a² - a² = 31, 5a². Zresztą tą różnice naprawdę dobrze widać. Wystarczy się przyjrzeć.

Życze każdemu miłego dnia.

matematyk