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 {"value":
  "```lean\nEq.symm.{u} {α : Sort u} {a b : α} (h : a = b) : b = a\n```\n***\nEquality is symmetric: if `a = b` then `b = a`.\n\nBecause this is in the `Eq` namespace, if you have a variable `h : a = b`,\n`h.symm` can be used as shorthand for `Eq.symm h` as a proof of `b = a`.\n\nFor more information: [Equality](https://lean-lang.org/theorem_proving_in_lean4/quantifiers_and_equality.html#equality)\n\n***\n*import Init.Prelude*",
  "kind": "markdown"}}
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 "contents": {"value": "```lean\nh : x = y\n```", "kind": "markdown"}}
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 {"value":
  "```lean\nEq.symm.{u} {α : Sort u} {a b : α} (h : a = b) : b = a\n```\n***\nEquality is symmetric: if `a = b` then `b = a`.\n\nBecause this is in the `Eq` namespace, if you have a variable `h : a = b`,\n`h.symm` can be used as shorthand for `Eq.symm h` as a proof of `b = a`.\n\nFor more information: [Equality](https://lean-lang.org/theorem_proving_in_lean4/quantifiers_and_equality.html#equality)\n\n***\n*import Init.Prelude*",
  "kind": "markdown"}}
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 {"value":
  "```lean\nEq.symm.{u} {α : Sort u} {a b : α} (h : a = b) : b = a\n```\n***\nEquality is symmetric: if `a = b` then `b = a`.\n\nBecause this is in the `Eq` namespace, if you have a variable `h : a = b`,\n`h.symm` can be used as shorthand for `Eq.symm h` as a proof of `b = a`.\n\nFor more information: [Equality](https://lean-lang.org/theorem_proving_in_lean4/quantifiers_and_equality.html#equality)\n\n***\n*import Init.Prelude*",
  "kind": "markdown"}}
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 {"value":
  "```lean\nEq.symm.{u} {α : Sort u} {a b : α} (h : a = b) : b = a\n```\n***\nEquality is symmetric: if `a = b` then `b = a`.\n\nBecause this is in the `Eq` namespace, if you have a variable `h : a = b`,\n`h.symm` can be used as shorthand for `Eq.symm h` as a proof of `b = a`.\n\nFor more information: [Equality](https://lean-lang.org/theorem_proving_in_lean4/quantifiers_and_equality.html#equality)\n\n***\n*import Init.Prelude*",
  "kind": "markdown"}}
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 "contents": {"value": "```lean\nh : x = y\n```", "kind": "markdown"}}
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 {"value":
  "```lean\nEq.symm.{u} {α : Sort u} {a b : α} (h : a = b) : b = a\n```\n***\nEquality is symmetric: if `a = b` then `b = a`.\n\nBecause this is in the `Eq` namespace, if you have a variable `h : a = b`,\n`h.symm` can be used as shorthand for `Eq.symm h` as a proof of `b = a`.\n\nFor more information: [Equality](https://lean-lang.org/theorem_proving_in_lean4/quantifiers_and_equality.html#equality)\n\n***\n*import Init.Prelude*",
  "kind": "markdown"}}