Raredle #37 2026-09-16

Badges

Every badge pays its own rarity, rarest first. Only the best member of each family is charged for; the rungs beneath it are indented, earned and collected free.

• ⚖️
  Dead AverageUncommon+39,624 EP

  The total is exactly 33, the expected value of the bag

  4 + 2 + 5 + 3 + 7 + 12 = 33, the bag's expected total to the point

  21,580 in 460,800
• ⛈️
  SquallUncommon+2,971 EP

  d20 shows 12

  d20 12 of a possible 20

  23,040 in 460,800
• ☀️
  NoonUncommon+1,696 EP

  d12 shows 7

  d12 7 of a possible 12

  38,400 in 460,800
• 🧶
  SpindleUncommon+1,349 EP

  d10 shows 3

  d10 3 of a possible 10

  46,080 in 460,800
• 👣
  Long MarchCommon+14,743 EP

  4 or more faces run consecutively

  4 in a row, sorted: 2 · 3 · 4 · 5 · 7 · 12

  50,970 in 460,800
• 🥾
  Short MarchCommon

  3 or more faces run consecutively

  4 in a row, sorted: 2 · 3 · 4 · 5 · 7 · 12

  173,094 in 460,800
• ⬇️
  SouthCommon+994 EP

  d8 shows 5

  d8 5 of a possible 8

  57,600 in 460,800
• 🕊️
  GraceCommon+636 EP

  d6 shows 2

  d6 2 of a possible 6

  76,800 in 460,800
• 🌈
  RainbowCommon+4,849 EP

  All six dice show different faces

  Six different faces: 4 · 2 · 5 · 3 · 7 · 12

  100,800 in 460,800
• 💧
  WaterCommon+294 EP

  d4 shows 4

  d4 4 of a possible 4

  115,200 in 460,800
• ⛵
  Full TideCommon+2,032 EP

  The six dice total 30 to 36

  4 + 2 + 5 + 3 + 7 + 12 = 33, out of a possible 60

  147,756 in 460,800
• 🍰
  Third TitheCommon+1,832 EP

  The total divides by 3

  4 + 2 + 5 + 3 + 7 + 12 = 33, and 33 = 11 x 3

  153,600 in 460,800
• 🩸
  First BloodCommon+1,072 EP

  Exactly 1 die shows its own maximum

  At their maximum: d4 4

  183,846 in 460,800