need
When using markdown to type a formula on csdn, sometimes I want to mark the formula partly, which is more eye-catching, as shown below:
P ( x l ∣ y l ) = P ( x l , y l ) P ( y l ) = P ( y l ∣ x l ) P ( x l ) P ( y l ) P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{\textcolor{#FF0000}{P(y_l\mid x_l)}P(x_l)}{P(y_l)} P(xl∣yl)=P ( andl)P(xl,yl)=P ( andl)P ( andl∣xl)P(xl)
method
The code marked in red is
\textcolor{#FF0000}{}
#FF0000 in the first {} is the RGB value of red, and the second {} encloses the part that needs to be marked red with brackets.
Or, some commonly used colors can directly type its color English, such as
\textcolor{red}{}
Common colors:
- red: red
- green: green
- blue: blue
- yellow: yellow
example
original formula
Effect:
P ( x l ∣ y l ) = P ( x l , y l ) P ( y l ) = P ( y l ∣ x l ) P ( x l ) P ( y l ) P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{P(y_l\mid x_l)P(x_l)}{P(y_l)} P(xl∣yl)=P ( andl)P(xl,yl)=P ( andl)P ( andl∣xl)P(xl)
code:
$$P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{P(y_l\mid x_l)P(x_l)}{P(y_l)}$$
Modified formula
Effect:
P ( x l ∣ y l ) = P ( x l , y l ) P ( y l ) = P ( y l ∣ x l ) P ( x l ) P ( y l ) P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{\textcolor{#FF0000}{P(y_l\mid x_l)}P(x_l)}{P(y_l)}P(xl∣yl)=P ( andl)P(xl,yl)=P ( andl)P ( andl∣xl)P(xl)
code:
$$P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{\textcolor{#FF0000}{P(y_l\mid x_l)}P(x_l)}{P(y_l)}$$
or
$$P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{\textcolor{red}{P(y_l\mid x_l)}P(x_l)}{P(y_l)}$$
Of course, this method can also modify the color of the entire formula as a whole, just put the entire formula in the second bracket, that is:
Effect:
P ( x l ∣ y l ) = P ( x l , y l ) P ( y l ) = P ( y l ∣ x l ) P ( x l ) P ( y l ) \textcolor{#FF0000}{P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{P(y_l\mid x_l)P(x_l)}{P(y_l)}} P(xl∣yl)=P ( andl)P(xl,yl)=P ( andl)P ( andl∣xl)P(xl)
code:
$$\textcolor{#FF0000}{P\left(x_{l} \mid y_{l}\right) = \frac{P(x_l,y_l)}{P(y_l)}=\frac{P(y_l\mid x_l)P(x_l)}{P(y_l)}}$$