Re: [PATCH] dt-bindings: arm: Fix cpu capacity mismatch in example

[Daniel Lezcano <daniel.lezcano@linaro.org>]

On 26/10/2018 06:11, Viresh Kumar wrote:
> On 25-10-18, 14:04, Daniel Lezcano wrote:
>> I think it is actually correct. The example is confusing on what the
>> numbers are. IIUC, it is:
>>
>> (after normalizing)
>>
>> dhrystone result on big CPU is 1024 at 1100MHz
>> dhrystone result on little CPU is 446 at 850MHz
>>
>> We have to scale the result of the little for 1100MHz in order to compare.
>>
>> 1100/850 = 1.294
>>
>> dhrystone result on little CPU is 446 * 1.294 = 577 at 1100MHz
>>
>> So we put the normalized values 1024 and 577. The arch_topology will
>> scale 577 back to 446 as it will compute the max capacity based on the
>> max freq which is 850MHz.
>>
>> The *final* capacities are 1024 for cluster0 and 446 for cluster1 (read
>> the cpu max capacity, the ones showed in the sysfs).
>>
>> Did I miss something ?
> 
> No. What about making it more clear in the example to save the next idiot (like
> me) from wasting time :)
> 
> diff --git a/Documentation/devicetree/bindings/arm/cpu-capacity.txt b/Documentation/devicetree/bindings/arm/cpu-capacity.txt
> index 9b5685a1d15d..d061e6575bde 100644
> --- a/Documentation/devicetree/bindings/arm/cpu-capacity.txt
> +++ b/Documentation/devicetree/bindings/arm/cpu-capacity.txt
> @@ -61,7 +61,10 @@ mhz values (normalized w.r.t. the highest value found while parsing the DT).
>  Example 1 (ARM 64-bit, 6-cpu system, two clusters):
>  capacities-dmips-mhz are scaled w.r.t. 1024 (cpu@0 and cpu@1)
>  supposing cluster0@max-freq=1100 and custer1@max-freq=850,
> -final capacities are 1024 for cluster0 and 446 for cluster1
> +final capacities are 1024 for cluster0 and 446 for cluster1.
> +Note that the values mentioned below in the example (1024 and 578)
> +aren't normalized based on max frequency of each cluster and that is
> +left for the operating system to do.

Yes, it will help but if you want to make things even more clear, I
suggest to elaborate the text a bit and give the numbers above to
explain (1100/850=1.294, 446 * 1.294 = 577, ...)


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