RNGdle Badge List

Contains exactly one "4".

Contains exactly one "5".

Contains exactly one "6".

Contains a contiguous pair of matching digits.

Rises and falls keep alternating (flat stretches allowed).

Divisible by 2.

Contains exactly one "9".

The first and last digits differ by exactly 1.

Contains exactly one "0".

The first digit is smaller than the last.

Contains exactly one "2".

No repeated digits.

Digits strictly alternate between rising and falling.

A digit appears at every other position (2 times).

Contains exactly one "1".

The first digit is larger than the last.

Contains exactly one "3".

Contains the number 7.

Divisible by 7.

Contains 3 or more adjacent digits that form a run when sorted.

Contains two digits that are adjacent in value.

Contains exactly one "7".

Not divisible by 2.

Contains exactly one "8".

Contains a pair of matching digits.

Uses exactly four different digits.

Has exactly six digits.

Contains three identical digits.

Contains two distinct pairs of matching digits.

Contains no zeros.

Contains two adjacent substrings that are consecutive integers.

Contains two non-adjacent substrings that are consecutive integers.

Digits strictly alternate between even and odd.

Sum of first half of digits equals sum of second half.

Digits sum exactly to 21.

Digits fall to a floor, then rise (flat stretches allowed).

Ends in a zero.

Three identical consecutive digits.

Contains two adjacent contiguous pairs.

Contains "00".

A digit appears at every other position (3 times).

Divisible by 12.

Contains "86" (restaurant slang for "out of").

Divisible by 11.

Insert one of + − × ÷ and an equals sign to make a true equation.

The first and last digits are identical.

The sum of its digits is less than 15.

Has exactly five digits.

All digits are either all even or all odd.

Contains four identical digits.

Contains a set of three and a set of two.

Divisible by the sum of its own digits.

Contains only digits from 5 to 9.

Contains only digits from 0 to 4.

Contains "42".

Digits rise to a peak, then fall (flat stretches allowed).

Contains an adjacent 2-digit repeat.

Digits ascend to a peak and then descend.

Contains the number 69.

Contains a palindrome of 4 or more digits.

Divisible only by 1 and itself.

Contains the same 2+ digit substring twice.

First and last digits match, with at least one different digit between them.

Ends in a 5.

Contains a sequence of 3 consecutive digits.

Contains "67".

Contains a single pair of ones and no other pairs.

Uses exactly three different digits.

Digits descend to a trough and then ascend.

The entire number splits into two consecutive integers.

A perfect square (n²).

The first two digits match the last two.

Contains "420".

Contains "365" (days in a year).

Ends in double zeros.

Contains a contiguous set of three adjacent to a contiguous set of two.

Four identical consecutive digits.

Contains "000".

Contains "666".

Every digit is divisible by 3.

Ends in 99.

Uses exactly two different digits.

Contains "271".

Contains "911".

Contains "404".

All digits have the same absolute spacing (e.g., ±2 each time).

One unique digit among identical others.

Has exactly four digits.

Two pairs in the middle, bookended by different digits.

The sum of its digits exceeds 45.

Contains "777".

Splits into three or more numbers with a constant difference.

First two digits are reversed as the last two.

Contains "101" (intro course number).

Starts with a pair and ends with a different pair.

Reads the same forwards and backwards.

Contains "314".

Ends in "25".

All digits form a consecutive sequence when sorted.

Contains "007".

Ends in "50".

Contains a sequence of 4 consecutive digits.

Digits never increase.

Digits never decrease.

Contains three distinct pairs of matching digits.

Ends in "75".

All consecutive digits differ by at most 1.

The entire number splits into three consecutive integers in order.

Contains three adjacent consecutive integers.

The entire number splits into three consecutive integers, but not in order.

A perfect cube (n³).

Contains "6767".

Contains "8008" (spells BOOB upside-down).

Every digit is strictly larger than the previous.

Contains "1984".

A number greater than 999,000.

Five identical consecutive digits.

Contains three adjacent contiguous pairs.

Splits into three or more numbers with a constant ratio.

Every digit is strictly smaller than the previous.

Contains "0000".

Contains "4242".

Contains "2718".

The first half repeats as the second half.

All digits are evenly spaced in an arithmetic sequence.

Contains five identical digits.

A 4-digit number where the middle two digits match each other but differ from both end digits.

Four of a kind in the middle, bookended by different digits.

A triple in the middle, bookended by different digits.

Contains "7734" (spells HELL upside-down).

Contains four 7s in a row.

Contains "1337".

Ends in triple zeros.

Contains "3141".

The product of two consecutive integers (n * n+1).

Ends in "500".

Contains a sequence of 5 consecutive digits (ascending or descending).

Looks the same when rotated 180 degrees.

Contains "6283".

Has exactly three digits.

Ends in 999.

Contains "6969".

Two digits alternating perfectly.

Contains four adjacent consecutive integers.

The entire number splits into four consecutive integers, but not in order.

A perfect fourth power (n⁴).

Contains "58008" (spells BOOBS upside-down).

A perfect fifth power (n⁵).

A perfect sixth power (n⁶).

Contains "80085" (spells BOOBS).

Only 0s and 1s.

Every digit increases by exactly 1 from the previous.

Contains "27182".

Ends in four zeros.

Part of the golden ratio sequence found in nature.

Contains both "69" and "420".

All digits are the same.

Contains five 7s in a row.

Contains "31415".

A power of 3 (3ⁿ).

A power of 2 (2ⁿ).

Ends in 9999.

Contains 56789 — the highest possible straight.

Ends in "5000".

The sum of its digits equals the product of its digits.

Contains 5 consecutive same-parity digits (02468, 13579, or their reverse).

Contains "62831".

Has exactly two digits.

Every digit decreases by exactly 1 from the previous.

A perfect tenth power (n¹⁰).

A perfect eleventh power (n¹¹).

A perfect thirteenth power (n¹³).

Exactly "17776".

A perfect seventeenth power (n¹⁷).

A perfect nineteenth power (n¹⁹).

The entire number splits into four consecutive integers in order.

A perfect seventh power (n⁷).

A perfect eighth power (n⁸).

A perfect ninth power (n⁹).

Exactly "247365" or "365247" (24/7, 365).

Exactly "676767".

Six identical consecutive digits.

Contains "00000".

The number eight.

Ends in five zeros.

The number e (271, 2718, 27182, or 271828).

Exactly "80085".

Exactly "8008" or "58008".

Exactly "420".

Exactly "365".

Exactly "666".

Exactly "86".

Exactly "911".

Exactly "7734".

Exactly "777".

Exactly "1337".

Exactly "42".

Exactly "69".

Exactly "101".

Exactly "67".

A factorial number (n!).

The number five.

The number four.

Exactly "86400", the number of seconds in a day.

Exactly "69420" or "42069".

Exactly φ (1618, 16180, or 161803).

Exactly "365365".

Contains "07734" (spells HELLO upside-down).

Exactly "420420".

Exactly "666666".

Contains six 7s in a row.

Exactly "911911".

The number nine.

Exactly "404".

The number one.

The number one million.

Exactly "1984".

A number raised to itself: nⁿ (1¹, 2², ... 7⁷).

Exactly π (314, 3141, 31415, or 314159).

A power of 5 (5ⁿ).

A power of 7 (7ⁿ).

Ends in 99999.

Ends in "50000".

Contains a sequence of 6 consecutive digits.

The number seven.

Has exactly one digit.

The number six.

Exactly τ (6283, 62831, or 628318).

The number three.

The number two.

Exactly "424242".

Exactly "696969".

The number zero.