Fill in missing numbers so every row follows the Fibonacci rule: each number is the sum of the two before it.
Mode: 4×5 Easy
Puzzle: #001
Time: 0:00
Moves: 0
Click an empty cell and type a number. Each row must form a Fibonacci sequence.
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Game Introduction
overview
Fibonacci Fill is a number sequence logic puzzle. You are given multiple rows, each forming a
generalized Fibonacci sequence. Some numbers are revealed as clues, and your job is to figure
out the missing values. The core rule is simple: every number equals the sum of the two numbers
immediately before it.
rules
Each row is an independent Fibonacci-like sequence.
Every number (from position 3 onward) must equal the sum of the two preceding numbers.
Blue cells are fixed clues — you cannot change them.
Fill all white dashed cells with the correct number to complete the puzzle.
Each puzzle has exactly one valid solution.
controls
Click/tap an empty cell to select it, then type a number.
Press Tab or Enter to jump to the next empty cell.
Use arrow keys to move between cells.
Press Backspace or Delete to clear the current cell.
Use Check to validate, Hint for help, or New Game for a fresh puzzle.
scoring
Your score is based on solving time, number of moves, and hints used.
Fewer moves and no hints yield a higher score. Completing harder modes
with larger grids earns bonus points.
tips
If you know two consecutive numbers, you can calculate all subsequent ones by adding.
If you know a number and the one two positions later, subtract to find the one in between.
Start with rows that have the most clues — they're the easiest to solve.
Use Check often to catch mistakes early before they cascade.
faq
Are all sequences the classic 1, 1, 2, 3, 5, 8?
No. Each row starts with different seed values, creating unique generalized Fibonacci sequences. The adding rule is always the same.
Can a cell contain 0 or negative numbers?
In this puzzle, all sequences use positive integers only. You will never need to enter 0 or a negative number.
How is the difficulty different between modes?
Harder modes have more rows, longer sequences, and fewer given clues. The numbers may also be larger.