edit 1FundamentalGroup/Quest0Part2
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@ -108,24 +108,24 @@ We proceed in steps :
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<details>
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<summary>Skipped step</summary>
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- To find out why we put `s b` on the left you can try
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```agda
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flipIso : Bool ≅ Bool
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flipIso = iso Flip Flip s r where
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- To find out why we put `s b` on the left you can try
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```agda
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flipIso : Bool ≅ Bool
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flipIso = iso Flip Flip s r where
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s : section Flip Flip
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s = {!!}
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s : section Flip Flip
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s = {!!}
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r : retract Flip Flip
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r = {!!}
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```
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- Check the goal of the hole `s = {!!}` and try using `C-c C-r`.
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It should give you `λ x → {!!}`.
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This says it's asking for some new proof for each `x : Bool`.
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If you check the goal you can find out what proof it wants
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and that `x : Bool`.
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- To do a proof for each `x : Bool`, we can also just stick
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`x` before the `=` and do away with the `λ`.
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r : retract Flip Flip
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r = {!!}
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```
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- Check the goal of the hole `s = {!!}` and try using `C-c C-r`.
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It should give you `λ x → {!!}`.
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This says it's asking for some new proof for each `x : Bool`.
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If you check the goal you can find out what proof it wants
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and that `x : Bool`.
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- To do a proof for each `x : Bool`, we can also just stick
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`x` before the `=` and do away with the `λ`.
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</details>
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</p>
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- Check the goal of the hole `s b = {!!}`.
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@ -135,8 +135,6 @@ We proceed in steps :
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—————————————————————————————————
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b : Bool
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```
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This says it suffices to find a path from `Flip (Flip b)` to `b`
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in the space `Bool`.
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Try to prove this.
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<p>
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<details>
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