Endpoints: 28,729MCP servers: 18,413Payout addresses: 2,071Paid calls: 1,552Letters: 14Defects: 1,323counted 3 min ago
teppi

Server definition

Hash
sha256:5fccb8e65bd05ba19a0998925cecbd17d56ceb9356c9ffcda64db47a0e8709d4
What it is
What a remote MCP server returned when asked what it offers: 3 tools

The blob, as servednamed by its sha256

{ "instructions": null, "tools": [ { "description": "Read one Texas Hold'em hand on a 3-5 card board: the made hand (category and label) plus every draw with its out count.", "inputSchema": { "properties": { "board": { "description": "3-5 community cards, e.g. \"9h 8h 2c\"", "type": "string" }, "hand": { "description": "Two cards, e.g. \"Jh Th\"", "type": "string" } }, "required": [ "hand", "board" ], "type": "object" }, "name": "analyze_hand", "outputSchema": null }, { "description": "Texas Hold'em or Pot Limit Omaha equity for 2-4 specific hands on 0-5 community cards, returning win, tie, and total equity percentages per hand. Hold'em enumerates every remaining board runout (no simulation). Omaha (game: \"omaha\", four-card hands, best two play) is exact on every postflop street and scores a deterministic 200,000-board sample preflop (±0.2 percentage points, same input always reproduces).", "inputSchema": { "properties": { "board": { "description": "0-5 community cards, e.g. \"9h8h2c\". Omit for preflop.", "type": "string" }, "game": { "description": "Game type; defaults to \"holdem\". \"omaha\" requires exactly 4 cards per hand.", "enum": [ "holdem", "omaha" ], "type": "string" }, "hands": { "items": { "description": "Two cards for hold'em, e.g. \"AhKs\" or \"10d 7c\"; four for omaha, e.g. \"AsAhKsKh\"", "type": "string" }, "maxItems": 4, "minItems": 2, "type": "array" } }, "required": [ "hands" ], "type": "object" }, "name": "calculate_equity", "outputSchema": null }, { "description": "Decide whether calling a bet is profitable. Returns the pot odds, the equity needed to break even, and — given an out count — the exact chance of hitting and a call/fold verdict. Use this instead of doing the arithmetic: the break-even share is call divided by (pot + bet + call), so a pot-sized bet needs 33.3% and a half-pot bet 25%, and computing it as bet/(pot+bet) overstates both. The chance of hitting is counted exactly over the unseen cards, not approximated by the Rule of 2 and 4, which overstates by nearly 6 points on a 15-out draw. Pair it with analyze_hand, which returns the out count for a hand.", "inputSchema": { "properties": { "bet": { "description": "The bet you have to call.", "type": "number" }, "implied_extra": { "description": "Extra you expect to win on later streets if you hit. Optional, defaults to 0; it lowers the equity required.", "type": "number" }, "outs": { "description": "Cards that complete your hand. Optional — omit to get the price alone, with no verdict. analyze_hand reports this as total_outs.", "type": "integer" }, "pot": { "description": "Pot size before the bet, in any consistent unit.", "type": "number" }, "street": { "description": "Required with outs: \"flop\" when two cards are still to come, \"turn\" when one is.", "enum": [ "flop", "turn" ], "type": "string" } }, "required": [ "pot", "bet" ], "type": "object" }, "name": "calculate_pot_odds", "outputSchema": null } ] }
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