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Every card in Season One, with how rare it is and what it’s worth. Values shift as more cards are pulled — see how points are worked out.
#1Cheesygidds
★★★★★ Legendary
1 in 299 · 22 out there
120 pts
#2Dinogidds
★★★★★ Legendary
1 in 225 · 14 out there
90 pts
#3Onesiegidds
★★★★★ Legendary
1 in 180 · 22 out there
72 pts
#4Creamygidds
★★★★ Epic
1 in 128 · 32 out there
51 pts
#5Wheezygidds
★★★★ Epic
1 in 100 · 41 out there
40 pts
#6Suitygidds
★★★★ Epic
1 in 128 · 30 out there
51 pts
#7Cringygidds
★★★★ Epic
1 in 128 · 38 out there
51 pts
#8Mysterygidds
★★★★ Epic
1 in 112 · 30 out there
45 pts
#9Bottomygidds
★★★ Rare
1 in 60 · 69 out there
24 pts
#10Goatlygidds
★★★ Rare
1 in 36 · 93 out there
14 pts
#11Pokegidds
★★★ Rare
1 in 36 · 94 out there
14 pts
#12UWUgidds
★★★ Rare
1 in 82 · 48 out there
33 pts
#13Scaredygidds
★★★ Rare
1 in 53 · 77 out there
21 pts
#14Angrygidds
★★★ Rare
1 in 56 · 70 out there
22 pts
#15Sweatygidds
★★ Uncommon
1 in 45 · 69 out there
18 pts
#16Comedygidds
★★ Uncommon
1 in 12 · 247 out there
5 pts
#17Glitchygidds
★★ Uncommon
1 in 15 · 225 out there
6 pts
#18Inkygidds
★★ Uncommon
1 in 18 · 177 out there
7 pts
#19Drinkygidds
★★ Uncommon
1 in 17 · 180 out there
7 pts
#20Sillygidds
★★ Uncommon
1 in 13 · 250 out there
5 pts
#21Victorygidds
★ Common
1 in 11 · 291 out there
4 pts
#22Gassygidds
★ Common
1 in 10 · 310 out there
4 pts
#23Crunchygidds
★ Common
1 in 10 · 249 out there
4 pts
#24Waxygidds
★ Common
1 in 13 · 255 out there
5 pts
#25Gaspygidds
★ Common
1 in 11 · 294 out there
4 pts
#7 · Cheesy Starter Pack
★★★★ Epic
Pull chance
1 in 128
per pack
Copies out there
38
across everyone
Collectors
21
own at least one
| Version | Out there | Worth each |
|---|---|---|
| Regular | 38 | 51 pts |
points = max(1, round( base × rarity × version × serial bonus ))
Regular, no serial bonus: round( 10 × 5.1314 × 1 ) = round(51.314) = 51 pts
1.Pull chance
pull chance = (pack weight ÷ all pack weights) × (card odds ÷ all card odds in the pack)
= (1 ÷ 1) × (7 ÷ 898) = 0.007795 = 0.78% (1 in 128.3)
Rolled first, as a card; the version (Regular, Reverse Holo…) is rolled afterwards and doesn’t change this.
2.Rarity
rarity = (1 ÷ (pull chance × cards in the season)) ^ rarity strength
= (1 ÷ (0.007795 × 25)) ^ 1 = 5.1314 ^ 1 = 5.1314
1.0 is an average card; a card half as likely as average is worth twice as much (at strength 1).
3.Version multiplier (Regular)
Regular is the yardstick: multiplier = 1
4.Serial bonus
bonus = 1 + (max − 1) × (1 − (serial − 1) ÷ cutoff), for serial 1 to cutoff; 1 after that
= 1 + (3 − 1) × (1 − (serial − 1) ÷ 20)
Regular #1: ×3 → 154 pts
Regular #2: ×2.9 → 149 pts
Regular #5: ×2.6 → 133 pts
Regular #10: ×2.1 → 108 pts
Regular #20: ×1.1 → 56 pts
Regular #21: ×1 → 51 pts
The number is counted per card and version, from the first copy ever made, so a Shiny #1 is the first Shiny of this card. Only copies with a low number earn the bonus, and it stays with the copy when it is traded. 38 Regular copies exist now.
Odds & other numbers
chance per pack of this card: 0.78% · expected packs to see it: 128.3
at least one Regular within 10 / 50 / 100 packs: 5.79% / 25.8% / 44.9%
season: 25 cards · 3,227 copies pulled · set value 717 pts (one Regular of every card)
Your score is the points of every copy you own, plus a completion bonus (25% of the set value × the share of cards you own) and a complete-set bonus (50% of the set value once you own every card). Values are live, so these numbers drift as the season goes on.
viorelsleeps×6306 pts
debs2107×3416 pts
georgiascrochet×3308 pts
mainnine×3216 pts
thepandanico×3153 pts
fuzzy_otters×2231 pts
mildlycompetentcharlie×2107 pts
sagiso_helba×2102 pts
tsub×2102 pts
attackamasha×1154 ptsRanked by how many copies of this card they own, across all versions.
