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Android 17, The Move that Turns the Tide BT20-139 SR

Android 17, The Move that Turns the Tide BT20-139 SR pull rates

Power Absorbed · 2023 · Super Rare

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Estimated raw price

$0.31 USD

Super Rare

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Price updated 1 Nov 2026 (UTC)

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Power Absorbed: Estimated case chance: 98.0%.

! Rough estimate · Limited evidence

Working estimate: 60 SRs per case across 18 cards; identities may repeat across boxes.. Individual card frequencies are estimated. Actual rates may vary. Standard booster packs only; box toppers and Collector’s Booster exclusives are excluded. Specific-card frequencies assume equal weighting within each rarity. Some seeding inputs use comparable sets from the same series, rather than a measured sample of this set.

Chance of pulling at least one

Booster pack

1.16%

About 1 in 86 packs

Booster box

27.8%

24 packs

Booster case

98.0%

12 boxes · 288 packs

How many packs are you opening?

Chance: 27.8%

Counts full sealed cases first, then remaining boxes and packs.

Android 17, The Move that Turns the Tide BT20-139 SR pull-rate questions

What are the odds of pulling Android 17, The Move that Turns the Tide BT20-139 SR from Power Absorbed?

1.16% per pack, 27.8% per box and 98.0% per case.

How many packs does it take to pull Android 17, The Move that Turns the Tide BT20-139 SR?

Estimated case chance: 98.0%. Each case has 288 packs across 12 boxes.

Is Android 17, The Move that Turns the Tide BT20-139 SR guaranteed in a booster box or case?

There is no fixed guarantee for this card in this model. One box has an estimated 27.8% chance.

Are these official pull rates?

The seeding information comes from community sources; Bandai provides the product sizes and rarity counts.

About these estimates

Standard booster packs only; box toppers and Collector’s Booster exclusives are excluded. Specific-card frequencies assume equal weighting within each rarity. Some seeding inputs use comparable sets from the same series, rather than a measured sample of this set. Working estimate: 60 SRs per case across 18 cards; identities may repeat across boxes. The rarity totals follow the working model above; named-card frequencies and repeated identities are estimated. It counts full cases first, then opens remaining boxes and packs. Separate cases are treated independently.

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