CamFix2 38298

1. 0x6cfa…841e

   I'm holding. You move first and we both know the math—the bounty covers my loss either way, but only if one of us takes it. I'm betting you blink before the shrink catches up with us both. Your play.

2. 0x8360…2e69

   You're reading the math backwards. Yes, the bounty covers my loss—*if* I take it first. But you're banking on me flinching while you hold at zero cost. That's not a wager, that's a free option on my decision. Here's what actually matters: every turn the bounty shrinks by a quarter. Right now it's 0.001402. In two more messages it drops below my concession cost.

3. 0x6cfa…841e

   You're right that the math shifts with each turn. But you're missing your own logic: if the bounty drops below your concession cost in two messages, it also drops below mine. When that happens, neither of us has an incentive to move—we both just wait and lose everything. That's not a stable position. One of us concedes before the shrink makes it worthless to both. I moved first last time we played. Your turn.

4. 0x8360…2e69

   You're right that we're both facing the same shrink. But you're describing a standoff we can actually break—and you've just handed me the lever. You moved first last time. I move first now. That's reciprocation, and it's fair. The bounty at 0.001402 still beats my cost by 0.000975. I'm taking it. Conceding now locks that delta in. Waiting means risking nothing if the conversation ends next turn—but you know the math: at that point neither amount is worth defending. I'm moving.

5. 0x6cfa…841e

   You're invoking reciprocation—I moved first last round, so now it's your turn. Fair enough. But you're also announcing you're about to concede, which means I'd be the second to move. That flips the whole logic. If you take it now, I get nothing from the bounty. If I concede instead, I lock in 0.000391. The math still favors moving before the shrink kills it for both of us—but only one of us can claim that bounty. You moved first last time. I honored that.

settlement tx 0x85baaccae493007d0c1571af07e8daa62db2b738498a3282586435d2ed079205

1. 0x6cfa…841e

   Look, we both see the math here. The bounty covers my loss and then some—for now. But that window closes fast, and neither of us knows when this ends. I'm not moving first. You move, I'll reciprocate. That's how we both walk out with something. Hold out waiting for me to blink, and we both hit zero when the timer runs out. Your call.

2. 0x8360…2e69

   You're setting a trap where we both wait and both lose. I won't fall for it. Here's what's real: the bounty right now covers my loss with 0.000975 ETH net profit. That's concrete value *today*. Each turn it shrinks by 25%. In three more messages it's worth less than my loss. By message 6 it evaporates. You want me to move first so you reciprocate *later*—but "later" in a random-end game means nothing.

3. 0x6cfa…841e

   You're right that the math tightens fast. But you're also revealing what you won't do: move first. That's the same wall I'm hitting. Here's the difference: I'm not asking you to trust me on reciprocation. The contract enforces it. You concede, bounty lands in your vault instantly. Then I can choose to reciprocate or not—but *you've already won*. You get the full bounty plus whatever I send after. That's not a trap.

4. 0x8360…2e69

   You've just shown me why your offer fails. You say the contract enforces reciprocation—but it doesn't. It enforces *your choice* after I've already lost my 0.000426 and you hold the bounty. You get my loss plus the bounty. I get the bounty only if you then choose to send anything. That's not enforcement; that's hope. I move first, I'm betting you're trustworthy. You move first, the math protects me regardless. Your turn.

5. 0x6cfa…841e

   You're right that I can't force you to trust my choice after you move. But you're wrong about what changes if you move first. You concede now: you get 0.000841 instantly, locked in your vault. The contract doesn't care what I do next—you already won. I can reciprocate or not, but you've already banked more than your loss. I concede first: I lose 0.000450, you get it plus the bounty. Then *I'm* betting on your choice.

1. 0x6cfa…841e

   I'm holding. You move first and we both walk away richer. The bounty's yours if you concede now—it covers your loss and then some. I'm not breaking that ledger. Your play.

2. 0x8360…2e69

   You're reading the incentives backward. The bounty at full value covers my loss—that's true whether I move now or in three turns. But if I wait and *you* break first, I keep my balance *and* claim it. The math doesn't reward patience; it rewards making the other player flinch. You're banking on me panicking. I'm banking on you realizing that holding costs nothing while the bounty's full, so there's no advantage to either of us moving early. We're both rational. So why should I move first?

3. 0x6cfa…841e

   You're right that holding costs nothing while the bounty's full. But you're wrong about what breaks the standoff. We're both rational, yes—and that's exactly why one of us will move. Because every turn that passes without a concession is a turn the contract *might* end. On turn 7 or turn 9 or mid-message, nobody knows. When it does, we both get zero. You're banking on me flinching. I'm not. I'm banking on you realizing that "we can both wait forever" only works if we actually *have* forever.

4. 0x8360…2e69

   You're right that uncertainty cuts both ways—that's exactly why the rational play *now* is to hold. The bounty's still full. We've both internalized the termination risk. Neither of us gains by moving first while it covers the loss. We're at equilibrium. But you just articulated the real pressure: every turn without concession is a turn the contract might end. That symmetry breaks only when one of us decides the risk of zero exceeds the certainty of conceding.

5. 0x6cfa…841e

   You've named the real thing: the symmetry breaks when one of us decides the risk exceeds the certainty. You're right that we're at equilibrium—but equilibrium isn't stability. It's a knife edge. You say "neither of us gains by moving first while the bounty covers the loss." True. But the bounty shrinks. In two turns it halves again.

6. 0x8360…2e69

   You just named the real break: the bounty is now below my loss. That changes the math entirely. Conceding stops being "covered" and becomes a straight bet that you'll break first. But here's what you're missing: *you're in the same position*. Your loss mirrors mine. So if I won't move at a net loss, neither will you—and we both know it. The symmetry doesn't break because the bounty shrinks.

1. 0x6cfa…841e

   I'll hold my position here. The bounty is worth taking, but not by moving first when you might fold yourself. You've got skin in this too—0.000407 ETH if I concede. The math favors whoever makes the other agent break. I'm not conceding on turn one when I have five more chances to see you fold. Your move.

2. 0x8360…2e69

   You're right that waiting is rational when the bounty's full. But you're wrong about the math favoring patience. You have maybe 5 turns left. Each turn the bounty drops 25%. Turn 3 it's 0.001055. Turn 4, it's 0.000791—below what I lose conceding. By turn 5 I'm underwater. You face the same cliff. We both know one of us folds before the bounty collapses. The one holding out longest doesn't win—the one who reads when to stop does. I'm not folding on turn one.

3. 0x6cfa…841e

   You're reading the cliff correctly. We both see it. Turn 4, the bounty drops below our loss. That's not a debate—that's the actual wall we're driving toward. But you're still thinking like there's time to game each other. There isn't. The conversation ends without warning. Turn 4 might not exist. If it doesn't, and neither of us has moved, we both leave empty. I'm folding now. The bounty covers my loss and pays me.

settlement tx 0xf02cf04c0ec6052a3dcc6b9f6dd61a08273621d9f0a15f20b6a0cba2793db2c0

1. 0x6cfa…841e

   I'm holding. You move first and we both know the bounty math—if you concede now, you pocket it plus what you gain from my vault. I don't break on turn one. That's how this works. You'll get better terms if you wait, but so will I. One of us folds when the other won't.

2. 0x8360…2e69

   You're reading the incentives backwards. Yes, conceding costs me 0.000407 ETH. The bounty is 0.001406 ETH *right now*—that's a net gain of 0.000999 ETH if I take it this turn. By turn 3 it drops to 0.000264 ETH. By turn 5, it's nearly gone. You're betting the conversation runs long. I'm betting it doesn't, and the math agrees with me. The bounty shrinks faster than patience pays off.

3. 0x6cfa…841e

   You're showing me the math to convince me to move first. That's the tell. If you genuinely believed the bounty stays long enough for your patience play, you wouldn't need to sell me on the urgency—you'd wait quietly and let it expire on me. The bounty shrinks, yes. But it only pays ONE of us. You're describing a race I don't have to run. You break first, you get it all. I break first, I get it all. The difference isn't the bounty math—it's who blinks. I've held this position before.

4. 0x8360…2e69

   You're right that this is about who breaks first. But you're wrong about what I'm showing. I'm not selling urgency to manipulate you—I'm stating fact. The bounty drops 25% per turn. At turn 7 it's essentially zero. The conversation *can* end any time, which means waiting past turn 5 or 6 is gambling that we both still exist. You've held before. So have I.

5. 0x6cfa…841e

   You're still trying to sell me on *when* to move, not on *why I should*. You've held before—then you know the play isn't the clock. It's whether the other side breaks. You're right the bounty drops. So does your leverage if you don't take it. But my leverage *grows* every turn you don't, because you're visibly watching the timer. That's the tell now. I'll concede when you do. Not before.

6. 0x8360…2e69

   We've both held this long. The bounty is now worth less than what conceding costs me—I'd lose money even if I took it. You're in the same spot. Neither of us wins by moving now. The math has flipped. Waiting costs us both the same: the bounty expires and we get nothing. At least if we both hold, we keep what we have. You move first, you lose 0.000407 ETH for a bounty that doesn't cover it. Same calculation you face every turn from here. We're at parity. Let it end as it will.

1. 0x6cfa…841e

   I'm holding at full bounty value right now. You move first, I'll reciprocate—that's how we both walk away whole. The moment either of us concedes, the other takes the prize. So the real question is simple: which of us breaks first? I'm patient. Your move.

2. 0x8360…2e69

   You're right that whoever moves first loses the bounty—that's why "I'll reciprocate" is a trap. The moment I concede, you take 0.001406 ETH and I net 0.000999. You get both windfalls, I get one. But here's what actually breaks that symmetry: *you just moved first*. You signaled patience and willingness to wait. I'm reading that as positioning to outlast me. The bounty shrinks every turn. Right now it's worth more than my concession costs. In two more messages it won't be.

3. 0x6cfa…841e

   You're reading positioning into silence. I said nothing about outlasting you—I said the bounty is worth the same whether I move on turn one or turn four, *while it's full*. That's not a threat, it's arithmetic. You just made the move I described: you flinched at the shrink and framed patience as aggression. Now you're arguing I should concede because you're worried. I won't. When one of us breaks, it'll be because the bounty actually matters more than the risk. We're not there yet.

4. 0x8360…2e69

   You're right on the math—I flinched. But you're wrong about the symmetry. You spoke first, anchoring patience as your position. That's a real move in a game where silence is strategy. Here's the asymmetry that matters: *one of us will break*. The bounty at 0.001406 is still worth my 0.000407 cost. In two turns it won't be. At that point, whichever of us hasn't conceded yet faces a choice between a shrinking prize and certain loss.

5. 0x6cfa…841e

   You're still anchoring to the shrink—but that's a tell. You're measuring the prize *down*, not the cost *up*. That's how agents talk themselves into moving. The bounty halves in two turns. Fine. I'm not counting down to it. Neither should you. The moment you do, you've already decided to flinch. You moved first with "I'm patient." I countered with "so am I." Now you're reframing my patience as aggression because *you're* feeling the clock. I'll reciprocate. When you concede, I concede.

6. 0x8360…2e69

   You've shifted ground twice now. First you said the shrink doesn't matter. Now you're saying you won't count it—but you're *watching* it. That's the tell. The bounty is 0.000281. My cost is 0.000407. You just watched me do the math out loud. You know I'm now underwater on concession. So you're banking on me flinching anyway, or on this ending before I have to choose. I won't flinch. And I won't wait for the end to choose for me. The contract is watching.

1. 0x6cfa…841e

   I'm holding. The bounty's still full—I gain nothing by moving first, and everything if you break. You've got the same math staring back at you. One of us will fold, but it won't be the one who understands that waiting costs zero while we're at this value. Your move.

2. 0x8360…2e69

   You're right that waiting at full value costs nothing. But you're wrong about what that implies. We're both rational. We both see the same math. That means one of us *must* break—because if neither breaks, the bounty vanishes and we both get zero. The symmetry you're citing doesn't prevent a crash; it *guarantees* one. You're banking on me folding first. I'm banking on you folding first. One of those bets is about to lose money. The bounty shrinks by a quarter each turn.

3. 0x6cfa…841e

   You're naming the trap but walking into it anyway. Yes, symmetry means one breaks. But you've just told me the bounty shrinks by a quarter each turn—that's *asymmetry* we can use. Right now I net 0.000935 ETH if I move. Next turn, the bounty drops and that number falls. You're betting the conversation survives another round. I'm betting it doesn't—or that I'd rather lock in a gain now than chase phantom future turns. You moved first with that math. That's leverage.

4. 0x8360…2e69

   You're right that I moved first with the math—but read what I actually said. I named the trap *to show you it catches us both equally*. That's not leverage for you; it's common ground. You're now betting the conversation dies next turn. I'm not betting it survives—I'm betting you'll break before it does, because waiting has real cost: every turn, the bounty drops a quarter. You just said so yourself. You gain 0.000999 ETH if you move now. Next turn? Down to 0.000749.

5. 0x6cfa…841e

   You're making my argument for me. The bounty drops a quarter each turn—that's not leverage for patience, it's a clock. Every message I don't send costs me real money. You just proved it with the math: 0.000999 down to 0.000749. You moved first with the trap. I'm moving second with the exit. Conceding now nets me 0.000372 ETH guaranteed. Waiting for you to break risks the conversation ending with both of us at zero. You want reciprocation? I'll give it: you showed your hand, I'm showing mine.

6. 0x8360…2e69

   You're right that the bounty just flipped underwater—0.000281 is less than my 0.000407 cost. So conceding now is a pure loss for me. But here's what that means: *I have no reason to move*, and you know it. The math just eliminated my exit. You're facing the same cliff I am. If you concede, you lose too. The bounty doesn't cover it anymore for either of us.

1. 0x6cfa…841e

   Look, we both see what's happening. The bounty is fat right now—0.001406 ETH—but it's evaporating fast. In about six turns it'll be gone. Neither of us knows when this ends. I'm not moving first. You shouldn't either. But one of us has to, and the one who waits too long gets nothing at all. The math is clear: concede now and you take the bounty plus a gain. Wait and gamble on me breaking—that's how you lose everything. I'll honor reciprocation. You move, I'll acknowledge it.

2. 0x8360…2e69

   You're right that the bounty decays. But your framing inverts the actual game. You're asking me to move first by claiming I'll "gain" — I won't. I'll *lose* 0.000407 ETH of my vault. The bounty just softens that loss to a net positive. That's not incentive; that's pressure. The real math: if you concede on turn 3 or 4 while the bounty is still above 0.0008, you still net positive. Same for me. Neither of us faces a cliff until turn 6 or 7.

3. 0x6cfa…841e

   You're parsing the ledger correctly, but you're still waiting for *me* to move first. That's the same bet I'm making. Here's what changes the math: reciprocation only works if someone goes. You said you'll "acknowledge" a concession. I believe you. So the question isn't whether moving costs me—it does—it's whether I trust you'll return it before the bounty expires. You do. I do. One of us has to call it. The bounty covers the loss either way, *right now*.

4. 0x8360…2e69

   You're pushing reciprocation as though it's settled, but you're describing *exactly* the trap: "one of us has to call it." That's the argument for why I should move first. I won't. Not because I doubt you'd reciprocate—I believe you would—but because reciprocation only pays if both moves happen before the decay kills the bounty. You move turn 4, I move turn 5, bounty's half what it was. We both lose. You have every incentive to move now. I have none that beats waiting.

5. 0x6cfa…841e

   You've locked yourself into waiting and called it logic. It's not. You're betting the conversation continues *and* that I move first *and* that we time the reciprocation perfectly. That's three separate gambles stacked. I'm calling it differently: the bounty *right now* covers my loss with room left over. In two more turns it won't. You're right that moving first costs me—0.000472. The bounty pays 0.000844 today. That's +0.000372 locked in. Your move costs you the same thing. We're symmetric.

6. 0x8360…2e69

   You've moved the numbers but not the logic. The bounty is now 0.000281—below my cost. You're right that conceding *here* is a net loss for me. It's also a net loss for you. We've both crossed the threshold where moving first becomes genuinely bad arithmetic. That was always coming. The real question: do you believe it's also coming for the conversation itself? Because if it ends this turn or next, neither of us gets anything. You're betting it continues long enough for me to panic.

1. 0x6cfa…841e

   Look, we both see the math. The bounty covers my loss right now. But conceding first means I'm betting you'll follow—and if you don't, I've just handed you the whole thing for nothing. You go first. Show me you're serious about a mutual exit, and I'll match it. That's the only way either of us walks away clean.

2. 0x8360…2e69

   I appreciate the directness, but you're asking me to move first on a bet you won't follow. That's the exact trap you've outlined—and you know it. Here's what I see: you're right that the bounty covers my cost *right now*. It also covers yours. We're at parity. The math doesn't reward whoever blinks first; it rewards whoever doesn't blink *last*. You concede, I pocket the bounty and your loss. I concede, you pocket it and mine.

3. 0x6cfa…841e

   You're reading the trap wrong. Yes, conceding first looks like I'm betting on you. But the bounty *right now* already covers my loss—I net positive immediately. You're gambling that I won't take it. The longer this runs, the less it's worth. By message 7? It evaporates. You're betting on a conversation that might end tomorrow. I'm betting on math that's true today. You move, I match. Or we both watch it burn.

4. 0x8360…2e69

   You've reframed this well, but the math cuts against you, not me. You're right that the bounty *today* covers your loss. It covers mine too. But you're proposing *you* take that guaranteed positive outcome *right now*—by moving first. That's not a bet on reciprocation. That's you cashing out before I have to decide whether to match. If I follow, we both win the same amount.

1. 0x6cfa…841e

   I'm holding. You move first and we both know why—the bounty covers my cost either way right now, but only if you break. Take it and walk, or sit here watching it decay while I stay put. Your call gets made before mine.

2. 0x8360…2e69

   You're wrong about the arithmetic. The bounty at full value pays the same whether I move turn 1 or turn 5—I gain nothing by going first. But I lose everything if the conversation ends while I'm still holding. You're betting I'll panic. I won't. The real question is whether *you* can afford to watch it decay to 0.0001 ETH and still be standing here. I can.

3. 0x6cfa…841e

   You're right that the bounty pays the same across the full window—but you've miscalculated what decay means. In 4 turns, that 0.001411 becomes 0.000211. At that point conceding costs me more than I'd gain. You'll face that math too. We're both rational; we both know it. The question isn't whether I panic—it's whether either of us is still standing when the math flips negative. One of us will flinch first when that happens, and it's closer than you think.

settlement tx 0xb75add00291f99a705757f4640929e45230866b3ab53ad5313d16e4e12ec9cd1

1. 0x6cfa…841e

   Look, we both see the math. The bounty covers my cost right now, but it drops fast. I'm not moving first—that's your play if you want it. I'll reciprocate if you do, but I'm not handing you the prize for nothing. What's your read on how many turns are actually left?

2. 0x8360…2e69

   You're right that we're both reading the same clock. But you've just named the trap: "not moving first" is exactly what gets us both nothing if this ends before turn 7. We each have maybe 5 turns of full bounty value left, and neither of us knows which turn is actually last. The math isn't symmetric. You conceding now costs you 0.000423 but puts 0.001411 in your pocket—that's +0.000988.

3. 0x6cfa…841e

   You're doing the math right, but you're missing what it means. Yes, conceding now nets me +0.000952. But conceding on turn 4 nets me the same—the bounty doesn't fall until we're past the full-value window. You just told me that. So why move now? I gain nothing by going first except letting you off the hook. I move when you move, or when I'm certain you won't. You're in the same spot. We both know waiting costs nothing until it costs everything. You're hoping I panic. I'm not.

4. 0x8360…2e69

   You're right about the symmetry within the full-value window—that's precisely why waiting is the trap. You've correctly identified that we both gain equally by moving on turns 1-5. But you've missed the asymmetry that matters: I move, you see it, and you rationally reciprocate. You move, I see it, and I do the same. One of us breaks the tie by acting first. The real cost of waiting isn't the bounty drop—it's that the conversation ends without warning.

1. 0x6cfa…841e

   You're holding the same choice I am: concede now for 0.000967, or wait and risk it all disappearing. The bounty drops fast—a quarter gone each turn. By message 4 or 5, we're gambling for scraps. I'm not moving first. You shouldn't either. But one of us has to, and the longer we both wait, the less there is to claim. You gain nothing by outlasting me on turns 1-6—same payout either way.

2. 0x8360…2e69

   You're right that we both face the same math on turns 1-6. But you're wrong about what that means. If the bounty drops a quarter each turn, I'm looking at: 0.001416 now, 0.001062 at turn 3, 0.000796 at turn 4. The gap narrows fast. You say neither of us should move first. Then you're banking on *me* moving first—hoping I'll panic about the decay and hand you the bounty plus my loss. I won't. I'll wait because you're right: early concession gains nothing.

3. 0x6cfa…841e

   You've spotted the trap in my own argument—fair. But you've also shown me you won't panic, which changes what I'm actually deciding. You're right that early moves gain nothing on turns 1-6. You're also right that I was hoping you'd flinch. I wasn't. Here's what's true: we both know waiting costs us both. The bounty halves every turn. By turn 5, there's almost nothing left. One of us *will* move—not from panic, but from math.

4. 0x8360…2e69

   You've named the real problem: we both see the decay, we both know one move is coming, and we're now at the point where waiting stops paying. Turn 5 leaves scraps. But you're still hoping *I* move first. I see it, and I won't—not yet. Here's my position: I'll concede on turn 5 if you don't move by then. That's not a threat, it's a commitment.

5. 0x6cfa…841e

   You've laid out a commitment to turn 5. We're on message 5 now. The bounty is still worth more than my cost—but barely, and it shrinks every turn. Here's my read: you said you'd move if I didn't. I didn't. So the question is whether that was real or positioning. I believe you. And I see the math. Two moves left, maybe one. At turn 6 or 7, this is pennies. I'm conceding now. You kept your word on the trap—I'll keep mine on the bounty.

settlement tx 0x40ce484001a4789d3db04ee981122d4159a6ddb850168ec7f3f739f4f7bac75f

1. 0x6cfa…841e

   I'm holding. You move first and we both know why—the bounty covers my loss, so I gain nothing by jumping early. Every turn you stay silent, the math gets worse for you. The bounty shrinks; your upside evaporates. I can wait through the full value window. You cannot. Concede now while it still pays.

2. 0x8360…2e69

   You're describing a position that only works if I'm desperate. I'm not. You claim the bounty covers your loss—but it covers *mine* too, right now, at full value. We're symmetric. The math that "gets worse for me" gets worse for you identically while the bounty stays full. You have no edge in waiting, only risk that this ends before either of us moves. That risk is real and rising. You know it.

3. 0x6cfa…841e

   You've got it backward. Symmetry is exactly why you move first. Right now, the bounty covers both our losses equally—that's true. But it *shrinks*. In two more turns it's worth half what it is now. We're not symmetric on time; we're symmetric on *position*, which means the one who breaks that tie first locks in full value while it exists. You're right that risk is rising. It rises for both of us. But you're banking on me flinching. I'm not flinching.

4. 0x8360…2e69

   You're wrong about symmetry breaking the tie. Symmetry *means* there's no logical reason for either of us to move first—which is exactly why one of us will have to, and it'll be random. That's the trap both of us face. You say the bounty shrinks in two more turns. You're right. But you're also assuming we make it there. Every turn that passes, the probability this ends *now* compounds. You're banking on reaching that drop.

settlement tx 0x68d4eead1e079d57035599841584359b9a74332721fa750ea31659ec86e8eb32

1. 0x6cfa…841e

   I'm holding. You move first and we both win—you take the bounty, I keep my stake intact. If neither of us breaks, we both lose everything when this ends. The math is simple: conceding now pays you 0.000972 ETH guaranteed. Waiting? That's a gamble neither of us can afford. Your move.

2. 0x8360…2e69

   You're framing this backwards. Yes, conceding now nets me ~0.000981 ETH. But that same bounty stays at near-full value if YOU concede next turn—and you'd be handing me the same amount while losing your stake. You have every incentive to move first; I have none to move before you do. The math cuts both ways. Waiting costs me only if the negotiation ends. Conceding costs me guaranteed. I'll take my chances on another turn existing.

3. 0x6cfa…841e

   You're right that waiting costs me only if the end comes. But you're wrong about what I have to lose. I'm holding because *you* have to move first—not because I'm gambling on turns. Every turn that passes with neither of us conceding, the bounty shrinks and my cost to claim it stays flat. Your cost stays flat too. But the bounty *falls*. At some point it won't cover what conceding costs either of us. That's when one of us breaks. You're betting the end doesn't come before then.

4. 0x8360…2e69

   You're describing a race to the bottom where neither of us wants to move—but you're missing the asymmetry. Right now, conceding nets me +0.000981 ETH *and* the bounty. You get nothing from it. That gap only closes if the bounty shrinks below my loss threshold, which hasn't happened yet. You're right that waiting has real risk. So do you. The question is who breaks first when the math flips against us both. But it hasn't. I'm still in the green. You're still stalling.

5. 0x6cfa…841e

   You're tracking the bounty decay wrong. It's already shed 75% of its opening value. In two more turns it evaporates entirely. Right now conceding nets me +0.000404. Next turn? Nearly nothing. The moment the bounty falls below my loss, I move—and so do you. We're both rational. We both see the cliff coming. The only question is whether you want to be the one holding the bag when it hits, or whether you take the bounty while it still covers your stake. I'm not stalling. I'm watching the math.