How Many Packs to Pull Shining Charizard from Neo Destiny
| Card | Shining Charizard — Neo Destiny #107 |
|---|---|
| Rarity tier | Shining |
| Per-pack odds | 1 in 267 |
| Expected packs to pull | 267 |
| 50% confidence band | 185 packs |
| 95% confidence band | 798 packs |
| TCGplayer market | $3998.99 |
| Pack-rip break-even | 800 packs @ $5 |
Shining Charizard chase methodology
| Formula | Specific-card odds = Shining tier rate (3.00%) ÷ 8 cards; confidence bands solve 1 - (1 - p)^N. |
|---|---|
| Assumptions | Independent pack rolls, uniform selection within the rarity tier, no pity timers, no box mapping, no first-edition/condition split, no duplicate protection. |
| Data source | Card identity and rarity from the bundled Pokemon TCG API catalog; pull-rate constants from the live simulator; market price from the bundled TCGplayer snapshot. |
| Update cadence | Regenerated by prerender; price values update when the TCGplayer snapshot is refreshed through the data pipeline. |
| Limitations | The page estimates probability and raw market cost only; it does not model grading premiums, counterfeit risk, sealed-product appreciation, or individual print-run collation. |
This page answers exactly one question: how many Neo Destiny booster packs does it take to pull Shining Charizard #107? The numbers below come from the same per-rarity pull-rate model the PackRip Neo Destiny simulator runs on, mirrored from packGenerator.ts. TCGplayer pricing refreshes every build, so the buy-vs-rip verdict at the bottom reflects current market.
The math: ~1 in 267 per pack
Shining Charizard sits in the Shining rare-slot pool for Neo Destiny. There are 8 Shining cards in the Neo Destiny pool, and the Shining slot fires with probability 3.00% per pack. Since the slot is split evenly across the 8 cards in that tier, the per-pack chance of pulling this specific card is 1 in 267 — approximately 1 in 267.
Pulls are independent and identically distributed, so the number of packs until you hit Shining Charizard follows a geometric distribution with parameter p = 0.003750. The expected number of packs is 1/p — that's ~267 packs on average. But "average" hides huge variance: the median pull lands faster than the mean (~185 packs at 50% confidence), and a long unlucky tail can stretch the wait dramatically. The 95% confidence band — 798 packs — is where 95% of pull-runs finish; the remaining 5% take even longer.
Concretely: if 100 collectors each opened Neo Destiny packs until they pulled Shining Charizard, roughly 50 of them would have it by pack 185, 95 of them would have it by pack 798, and a handful would still be chasing past that. Expected ≠ guaranteed; the geometric distribution is famously long-tailed on the right side.
Confidence bands — packs vs cumulative probability
| P(pulled by N packs) | Packs needed | Sealed cost at $5/pack |
|---|---|---|
| 10% | 29 packs | ~$145 sealed cost |
| 25% | 77 packs | ~$385 sealed cost |
| 50% | 185 packs | ~$925 sealed cost |
| 75% | 369 packs | ~$1,845 sealed cost |
| 90% | 613 packs | ~$3,065 sealed cost |
| 95% | 798 packs | ~$3,990 sealed cost |
| 99% | 1,226 packs | ~$6,130 sealed cost |
Read this table as "what fraction of openers have pulled Shining Charizard by pack N?". A 25% band of 77 packs means a quarter of openers hit it inside that window; 99% means almost everyone has hit it by pack 1,226. The dollar column anchors the variance to real-world sealed-pack cost at $5/pack.
Cheaper to buy Shining Charizard as a single?
Pack-ripping breaks even or beats singles on raw cost for Shining Charizard — but you'd absorb the rest of the pack contents along the way. Most hunters still mix: rip for the experience, buy the single if RNG turns sour.
Pack-rip expected dollar cost for this specific card: ~$1,333 at $5 per Neo Destiny pack. Compare to $3998.99 for the single on TCGplayer (Unlimited / non-graded copy at current market). The single buy obviously delivers exactly this card; the pack-rip approach delivers Shining Charizard plus the remaining 10 cards in every pack along the way — which is why the EV calculator at /ev/neo4 spreads the cost across the whole pack contents instead of pinning it to one card.
About Shining Charizard (Neo Destiny)
Shining Charizard is a Shining card from Neo Destiny, the 2002 Pokémon TCG expansion. Neo Destiny (2002) is built on a Light and Dark axis: 20 of its 113 cards carry a Light prefix and 26 a Dark one. It also holds the largest Shining run in PackRip's catalog at eight cards — Celebi #106, Charizard #107, Kabutops #108, Mewtwo #109, Noctowl #110, Raichu #111, Steelix #112 and Tyranitar #113. Twenty-eight illustrators worked on the set.
This specific card ranks as one of the top-3 most valuable pulls in Neo Destiny by TCGplayer market value, which is part of why the chase math is what it is — high market value tends to track with rarity-tier depth, since lower pool sizes concentrate value into fewer cards. The complete top-25 Neo Destiny ranking shows where Shining Charizard sits relative to the rest of the chase pool.
Pull odds in context
For reference, a "1 in 267" pull is roughly comparable to a deep chase — multi-box territory, often case-level commitment. The variance is the killer: any one pack could be the one. The simulation on PackRip's Neo Destiny opener uses the same exact RNG model, so you can stress-test the wait curve without spending real money.
Related chases
- Shining Tyranitar — Shining, $2207.97 market
- Shining Mewtwo — Shining, $944.99 market
- All Shining Charizard printings across 2 sets
- All top-25 Neo Destiny chases
- Complete the Neo Destiny binder — full calculator
Open Neo Destiny free
Rip Neo Destiny packs free on PackRip's simulator with the same per-rarity pull rates this page is built from. The Hunt Pack mode boosts the Shining slot if you specifically want to optimise for Shining Charizard-tier pulls. Coin economy is virtual — no real money on the line.
Strategy: optimising the Shining Charizard chase
Every experienced Neo Destiny hunter eventually picks one of three approaches for a specific chase card. The cheapest is the snipe: skip pack-ripping entirely, set a TCGplayer alert at or below the current $3998.99 market, and wait for a motivated seller. This is the route most efficient-frontier collectors take when the chase is locked behind a deep rarity tier — and the math above shows why. The expected pack-rip cost ($1,333) is typically multiples of the single price, and the variance on that expectation is wide enough that a single bad streak can blow past the 95% confidence bound. The single buy is dollar-for-dollar cheaper and emotionally cheaper too — no more refreshing pack-pull videos at 3am.
The middle path is the box-rip-then-snipe: open a sealed booster box of Neo Destiny (typically 36 packs for vintage sets), enjoy the experience, then if you didn't hit Shining Charizard in the box, buy the single for $3998.99. A 36-pack box delivers a probability of 1 − (1 − p)36 ≈ 12.7% of pulling Shining Charizard at least once, where p is the per-pack hit rate of 0.003750. So a sealed box gives you roughly a 13% chance of hitting this card "for free" alongside the rest of the box contents, plus the rip experience. If you miss, you backstop by buying the single — total worst-case cost is the box price plus the single. Most rational hobbyists end here.
The expensive path is pure-rip-to-pull: keep opening packs until Shining Charizard appears. The expected total cost is ~$1,333, but the 95th percentile pushes that to ~$3,990. Almost nobody who does this comes out ahead financially — but it produces the binder story, the YouTube content, and the cumulative pulls of the entire pack contents along the way. If your real goal is collecting all of Neo Destiny, not just acquiring Shining Charizard, the pure-rip path has an internal logic the singles path doesn't.
Variance is the entire story
Here's a concrete illustration of how wild the geometric distribution gets at low p. Consider 10 hypothetical openers all chasing Shining Charizard from Neo Destiny. Mathematically, you'd expect their results to cluster near the 267-pack expectation — but they won't. Roughly 5 will pull Shining Charizard within the first 185 packs and feel lucky. Roughly 3 will pull between 185 and 267 packs and feel "about average". And roughly 2 will be still pulling past pack 267, with one of them potentially stretching past the 95% bound of 798. The unlucky ones will swear the simulator is rigged, the rates are wrong, or that they have terrible RNG — but the math says exactly this distribution should happen every time. The geometric distribution has no memory: each pack is an independent draw, and a 100-pack dry streak does not increase the odds of the next pack hitting.
How Shining Charizard compares to the broader Neo Destiny chase pool
Shining Charizard sits in the Shining tier of Neo Destiny's rare-slot pool. 8 cards share this tier, and the tier itself fires roughly 3.00% of the time per pack. That means the per-pack chance of pulling any Shining card (not just Shining Charizard) is 3.00%, which makes the expected wait for any Shining card much shorter than the wait for this specific one. Pull-rate intuition: a single chase from a 6-card tier is 6× rarer than the tier itself. The deeper the pool, the longer the chase. This is also why "wide" sets with many chase cards in a single tier feel grindier per individual card despite the tier hit rate being identical — a thicker tier dilutes each card's specific share.
If your real goal is "any chase card from Neo Destiny" rather than "Shining Charizard specifically", the math gets dramatically friendlier — the wait drops to ~34 packs on average for the tier as a whole. Most binder collectors approach it this way: chase the tier broadly across multiple sets, accept whatever pulls, and snipe the specific holes via TCGplayer later. Targeting one card from a thick tier is the most expensive way to play the chase, and Shining Charizard is no exception.