给文件提添加高亮信息
因为在查看log的时候需要人工校验标签，因此萌生了用插件高亮标签方便查看的想法。
效果展示：
设备：VScode
设置步骤
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下载Highlight插件
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点击管理→设置→在setting.json中编辑
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添加以下内容
"(<\\/?think>)" : { // 把 think 改成你想要高亮的标签"filterLanguageRegex": "log", // 仅作用于log文件（vscode右下角的文件类型）"decorations": [{ // 标签本身的高亮样式"overviewRulerColor": "#4f04ff", // 概览标尺颜色，即右侧的小条"backgroundColor": "#fa5757f7", // 背景色"color": "#e1ff00", // 字体颜色"fontWeight": "bold", // 字体加粗}]},"(<\\/?answer>)" : {"filterLanguageRegex": "log", // 仅作用于log文件（vscode右下角的文件类型）"decorations": [{ // 标签本身的高亮样式"overviewRulerColor": "#00C853","backgroundColor": "#00C85340","border": "#00C853","color": "#1f1f1f","fontWeight": "bold"}]},效果应该是：
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创建一个log文件进行验证
The greatest integer value of \( b \) that satisfies this inequality is 5. Therefore, the greatest integer value of \( b \) for which the expression \(\frac{9x^3+4x^2+11x+7}{x^2+bx+8}\) has a domain of all real numbers is \( 5 \).<think> 1. We analyzed the given expression \(\frac{9x^3+4x^2+11x+7}{x^2+bx+8}\) and determined that the domain is all real numbers if the denominator \(x^2 + bx + 8\) is never zero. 2. For the denominator to have no real roots, the quadratic equation \(x^2 + bx + 8 = 0\) must have a negative discriminant. 3. We calculated the discriminant \(\Delta = b^2 - 32\) and set it to be less than zero. 4. Solving \(b^2 < 32\) for \(b\) gave us the interval \(-\sqrt{32} < b < \sqrt{32}\). 5. We approximated \(\sqrt{32} \approx 5.656\) to find the integer bounds. </think> <answer>5</answer>
