Last updated: April 2026
Every example below shows you the two starting cards, the two offered pairs, and the correct pick — explained with the actual reasoning behind it. Read each one before checking the answer. That small hesitation is where the learning happens.
Pickem Poker gives you two starting cards face-up. The machine then shows you two separate two-card options to complete a four-card base. You pick one, and a fifth card is dealt automatically. The whole game turns on that one pick.
How to read these examples
Each example shows the hand the same way the machine would present it to you: your two starting cards, then the two choices labeled Option A and Option B. The suit abbreviations are: ♠ Spades, ♥ Hearts, ♦ Diamonds, ♣ Clubs. Card values follow standard poker notation — T for ten, J Jack, Q Queen, K King, A Ace.
Before scrolling to the answer, ask yourself: which option gives a higher long-run expected value? Not which hand is safer. Not which one feels better. Which one returns more on average over thousands of identical spots.
The examples
Example 1: Premium draw vs. a made low pair
Your starting cards: Q♠ J♠
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | K♠ T♠ | Q♠ J♠ K♠ T♠ — four to a Royal Flush |
| B | J♦ 6♣ | Q♠ J♠ J♦ 6♣ — a pair of Jacks |
What most players do: Many players grab Option B immediately. A pair of Jacks is a made hand — it pays right now. Option A looks risky because you still need one specific card (a 9 of spades or an ace of spades) and you're hoping it falls.
Why Option A is correct: Four to a Royal Flush is the highest-priority structure in Pickem Poker strategy. The Royal Flush payout on a standard 9/6-style paytable is 800-for-1 at max coins. Even with only a handful of outs to complete the Royal — and additional outs to hit a non-Royal straight flush, flush, or straight — the expected value of the Royal draw far exceeds the expected value of a low-to-medium pair.
Here's the intuition: a Jacks pair pays 1-for-1 and can improve into two pair, trips, or better. That's real value. But the Royal draw retains a made straight (Q-J-K-T needs one more connecting card), flush outs, and a chance at the 800-for-1 jackpot. The EV weight of that jackpot drags the Royal draw above the pair — not by a little, but by a lot.
Example 2: Straight flush draw vs. three of a kind
Your starting cards: 8♥ 7♥
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | 6♥ 5♥ | 8♥ 7♥ 6♥ 5♥ — four to a Straight Flush |
| B | 8♣ 8♦ | 8♥ 7♥ 8♣ 8♦ — three 8s |
What most players do: Three of a kind is a strong made hand. It pays 3-for-1 and can improve to quads or a full house. Many players lock it in without looking twice at Option A.
Why this is actually close — and why the straight flush draw usually wins: The four-card straight flush draw gives you multiple completion paths. Any 4♥ makes a straight flush (50-for-1). Any 9♥ also does. And if neither hits, you still have flush outs (any heart) and straight outs (any 4 or any 9 regardless of suit). The combination of premium upside and backup outs makes this draw comparable to or better than three of a kind in most standard paytables.
Under a strong paytable (straight flush paying 50-for-1), Option A typically has a slight edge. Under a weaker paytable where the straight flush pays only 40-for-1, the three-of-a-kind can pull ahead. This is one of the few spots where paytable awareness genuinely changes the answer.
The key variable: What does your machine pay for a straight flush? If it's 50-for-1, go with the draw. If the payout is reduced, the three of a kind holds up better.
Example 3: High pair vs. four-card flush draw
Your starting cards: A♦ 9♦
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | K♦ 3♦ | A♦ 9♦ K♦ 3♦ — four to a flush |
| B | A♣ Q♥ | A♦ 9♦ A♣ Q♥ — a pair of Aces |
What most players do: This one splits opinion. The Aces pair is a solid paying hand and it can improve. The flush draw doesn't pay yet and needs a diamond to complete.
Why Option B is correct: A pair of Aces sits at Priority 3 in the standard hierarchy — High Pair (Jacks or better). The four-card flush draw is Priority 5. The flush draw is not higher priority just because it has more outs than a gutshot; the made hand with a high pair already has guaranteed return plus improvement potential.
The flush hits roughly 19% of the time (9 diamonds remain in 44 unseen cards). The Aces pair starts with 1-for-1 and can hit two pair, trips, full house, or quads. Over thousands of hands, the high pair generates better expected return in standard paytable conditions.
The instinct to chase the flush is one of the most common leaks at the intermediate level. "It's only one card away" is true, but completion frequency (19%) and payout (4-for-1 for a flush) don't add up to more value than a made high pair that's already in the money.
Example 4: Open-ended straight draw vs. low pair
Your starting cards: 7♣ 6♠
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | 5♥ 4♦ | 7♣ 6♠ 5♥ 4♦ — open-ended straight draw |
| B | 7♦ 2♣ | 7♣ 6♠ 7♦ 2♣ — a pair of 7s |
What most players do: Grab the pair. It's already made, the 7s pay if you hit two pair or better, and it feels more stable than an open straight. Many players treat draws as "gambling" and pairs as "solid."
Why this is genuinely close and context-dependent: The open-ended straight draw hits about 18% of the time (eight outs — any 3 or any 8 in 44 unseen cards). Straights pay 6-for-1 on most paytables. The low pair (7s) pays nothing until it improves: two pair is 2-for-1, trips is 3-for-1, and the improvement frequency from a low pair is roughly 28% for two pair and around 11% for trips.
When you run the numbers: the open-ended straight gets home about 18% of the time at 6-for-1 = ~1.09 expected return per unit. The low pair gets to a paying outcome more often (two pair at ~28%, trips at ~11%), but the payouts for two pair and trips are smaller. Combined expected return for the low pair comes out slightly below the straight in most standard paytables.
This is a Priority 6 vs Priority 7 decision — both near the bottom of the hierarchy. The open straight usually wins on EV, but not by a wide margin. If you've been playing the pair here, you haven't been making a catastrophic error. Just a small, repeatable one.
Example 5: Inside straight draw vs. low pair — the easy one
Your starting cards: 9♠ 6♦
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | 8♣ T♥ | 9♠ 6♦ 8♣ T♥ — inside straight draw (needs a 7) |
| B | 9♥ J♦ | 9♠ 6♦ 9♥ J♦ — a pair of 9s |
Why Option B wins easily: An inside (or "gutshot") straight draw has only four outs — the four 7s in the deck. That's roughly a 9% completion rate. Even at 6-for-1 for a straight, the expected return is around 0.54 per unit bet. The low pair of 9s has significant improvement potential (two pair, trips) and already has a realistic return path.
This is Priority 7 (Low Pair) vs Priority 8 (Inside Straight) — the straight draw is dead last in the hierarchy. Yet players still chase gutshots surprisingly often, usually because the four-card hand "looks like a straight" to the eye and the brain overweights visual patterns.
The rule to remember: An inside straight draw is the weakest common structure in Pickem Poker. Unless nothing else is available, it loses to almost every other option — including low pairs, weak flush draws, and open straights.
Example 6: Two competing high-quality draws — the hardest spot
Your starting cards: K♥ Q♥
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | J♥ T♥ | K♥ Q♥ J♥ T♥ — four to a Royal Flush (needs A♥) or Straight Flush (needs 9♥), plus straight and flush outs |
| B | K♣ K♦ | K♥ Q♥ K♣ K♦ — three Kings |
Why this is the hardest example on this page: Three Kings is a genuinely strong made hand. It pays 3-for-1 immediately and can improve to quads (25-for-1) or a full house (8-for-1). Many experienced players would take the Kings here without hesitation.
Why Option A is still correct: This is Priority 1 territory. Four to a Royal Flush is the top of the entire hierarchy — it ranks above three of a kind, above a high pair, above everything except another Royal draw that doesn't exist. The reason is the 800-for-1 Royal payout. That weight is enormous in the EV calculation. Even though you're drawing to one specific card (the A♥), the sheer size of the payout combined with straight, straight flush, and flush backup outs makes the Royal draw the right choice under standard paytables.
This is the spot that most visibly separates disciplined strategy from instinct play. Three Kings looks irresistible. But the math says take the Royal draw, and the math is right. If you're ever tempted to override Priority 1, this example is the reason the hierarchy exists.
Example 7: Four-card flush vs. open straight — a common mid-level mistake
Your starting cards: J♣ 8♣
| Option | Cards offered | What you'd hold going into the final card |
|---|---|---|
| A | 5♣ 2♣ | J♣ 8♣ 5♣ 2♣ — four to a flush |
| B | T♦ 9♠ | J♣ 8♣ T♦ 9♠ — open-ended straight draw |
Why Option A wins: The four-card flush has 9 outs (any club) hitting roughly 20.5% of the time for a 4-for-1 payout. The open straight has 8 outs (any 7 or any Q) hitting roughly 18% of the time for a 6-for-1 payout.
At first glance the straight looks tempting because it pays 6-for-1 vs 4-for-1. But the flush completes more often (20.5% vs 18%), and when you combine frequency with payout value, the flush edges ahead. More importantly, the flush draw is Priority 5 and the open straight is Priority 6 — the hierarchy already accounts for this calculation across standard paytables.
Players who pick Option B here are usually responding to the payout number rather than thinking about completion frequency. "6-for-1 is better than 4-for-1" is true per completion, but you need to weight payout by frequency to get expected value. The flush wins that calculation.
What these examples are teaching you
Reading through all seven examples, a few patterns come up over and over:
Premium draws beat made hands more often than instinct suggests. Examples 1, 2, and 6 all show situations where a strong made hand — a pair, three of a kind — loses to a draw that hasn't completed yet. The reason is always the same: premium payouts carry so much EV weight that the draw wins the calculation even at lower completion rates.
Completion frequency and payout both matter. Examples 4 and 7 show that you can't just look at the payout. An open straight pays more per completion than a flush, but the flush completes more often. You have to multiply them together to get expected value.
The hierarchy exists precisely to handle these cases. You don't need to run an EV calculation in your head mid-hand. The priority ladder was built by running those calculations in advance. Follow the hierarchy and you'll be playing close to optimal strategy without needing the math in real time.
Paytable matters in close spots. Example 2 (straight flush vs. trips) is one of the few spots where the answer genuinely changes depending on the machine in front of you. Most decisions don't flip based on paytable — but a handful of Priority 2 vs Priority 4 matchups do. Know your paytable before sitting down.
How to practice with these examples
The most effective method is to cover the answer section, read the hand setup, and actually commit to a pick before scrolling down. Players who skip the decision and jump straight to the answer don't build the instinct that makes strategy automatic in a real session.
Once you've worked through all seven, go back through the ones you got wrong and read the reasoning again. Then try them a second time a day later. Most players who do this exercise find that by the second pass, the top-priority decisions (especially the Royal draw examples) become nearly automatic.
After the examples feel comfortable, the natural next step is the free play guide — using a demo version of the game to see whether these decisions hold up when a live clock is running.
Frequently asked questions
Do I need to memorize every possible hand combination?
No. Pickem Poker is unusual because the hierarchy is short. Eight priority tiers cover the large majority of decisions you'll face. The uncommon edge cases — like the straight flush vs. trips spot — are worth knowing, but they come up rarely. Master the top four tiers first and you'll handle the most impactful decisions correctly.
What if both options seem to be the same priority tier?
Check more carefully. Same-tier matchups are rare in actual play — the machine usually offers two meaningfully different structures. If they genuinely do look equivalent, use tie-breakers from the strategy chart, usually favoring the option with a higher-value kicker or more live outs.
Is there a situation where the low pair ever beats the open straight?
Under some paytable configurations that reduce the straight payout below 5-for-1, the low pair can pull ahead. At standard 6-for-1 straight payouts, the open straight wins the EV calculation in most setups. At degraded paytables, verify before defaulting to the draw.
Where do I go after mastering these examples?
The common mistakes page is the most practical follow-up. Once you know the right plays, the mistakes page identifies the patterns that pull players away from those plays in real sessions — speed, bankroll pressure, emotional attachment to "safe" hands.