Hello everyone.

What is simple way to prove a theorem below using ssreflect?

```
Inductive isZero : nat -> Prop := IsZero : isZero 0.
Theorem isZero_contra : isZero 1 -> False.
```

I would do the following:

```
by case E: _ /.
```

Probably https://sympa.inria.fr/sympa/arc/ssreflect/2014-10/msg00006.html is helpful for dealing with more complicated cases.

Thank you very much for the example and for the link.

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Last updated: Jun 24 2024 at 01:01 UTC