luhua2018 发表于 2020-9-8 16:43:52

输入捕获 error: #53: expected a ":" __HAL_TIM_SET_CAPTUREPOLARITY...

该问题 1.8.0 和 1.8.1 库中均存在。

在使用 HAL 的 __HAL_TIM_SET_CAPTUREPOLARITY 函数时出现如下错误:

<p>../Core/Src/main.c(116): error:#53: expected a ":"</p><p>            __HAL_TIM_SET_CAPTUREPOLARITY(&htim2,TIM_CHANNEL_2,TIM_ICPOLARITY_RISING); </p>
按 F12 Go To Definition Of ... 发现该函数的定义如下:

data:image/png;base64,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

再 Go To Definition Of 'TIM_RESET_CAPTUREPOLARITY' 发现问题

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

结论:明显是多了一个括号引起的,把第二行最后一个括号删掉完美解决。

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查看完整版本: 输入捕获 error: #53: expected a ":" __HAL_TIM_SET_CAPTUREPOLARITY...