[PATCH v2 02/21] dt-bindings: pinctrl: Add Allwinner H616 compatible strings

[Maxime Ripard]

On Fri, Dec 11, 2020 at 01:19:15AM +0000, Andre Przywara wrote:
> A new SoC, a new compatible string.
> Also we were too miserly with just allowing seven interrupt banks.
> 
> Signed-off-by: Andre Przywara <andre.przywara at arm.com>
> ---
>  .../pinctrl/allwinner,sun4i-a10-pinctrl.yaml   | 18 ++++++++++++++++--
>  1 file changed, 16 insertions(+), 2 deletions(-)
> 
> diff --git a/Documentation/devicetree/bindings/pinctrl/allwinner,sun4i-a10-pinctrl.yaml b/Documentation/devicetree/bindings/pinctrl/allwinner,sun4i-a10-pinctrl.yaml
> index 5240487dfe50..292b05d9ed08 100644
> --- a/Documentation/devicetree/bindings/pinctrl/allwinner,sun4i-a10-pinctrl.yaml
> +++ b/Documentation/devicetree/bindings/pinctrl/allwinner,sun4i-a10-pinctrl.yaml
> @@ -53,6 +53,8 @@ properties:
>        - allwinner,sun50i-h5-pinctrl
>        - allwinner,sun50i-h6-pinctrl
>        - allwinner,sun50i-h6-r-pinctrl
> +      - allwinner,sun50i-h616-pinctrl
> +      - allwinner,sun50i-h616-r-pinctrl
>        - allwinner,suniv-f1c100s-pinctrl
>        - nextthing,gr8-pinctrl
>  
> @@ -61,7 +63,7 @@ properties:
>  
>    interrupts:
>      minItems: 1
> -    maxItems: 7
> +    maxItems: 8
>      description:
>        One interrupt per external interrupt bank supported on the
>        controller, sorted by bank number ascending order.
> @@ -91,7 +93,7 @@ properties:
>        bank found in the controller
>      $ref: /schemas/types.yaml#/definitions/uint32-array
>      minItems: 1
> -    maxItems: 5
> +    maxItems: 8
>  
>  patternProperties:
>    # It's pretty scary, but the basic idea is that:
> @@ -145,6 +147,18 @@ allOf:
>    # boards are defining it at the moment so it would generate a lot of
>    # warnings.
>  
> +  - if:
> +      properties:
> +        compatible:
> +          enum:
> +            - allwinner,sun50i-h616-pinctrl
> +
> +    then:
> +      properties:
> +        interrupts:
> +          minItems: 8
> +          maxItems: 8
> +

You don't need to have both if they are equals, and in this particular
case we already check that the maximum is 8 so there's no need to repeat
that check here.

Maxime
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