n.两截；二等分；（数学）平分点（线）；平分的两部分之一

The bisection method is an iterative algorithm used to find the roots of continuous functions.
二分法是一种用于求解连续函数根的迭代算法。
In order to use the bisection method, the function must be continuous over the interval [a, b].
要使用二分法，函数必须在区间[a, b]上连续。
After finding the midpoint, the bisection method checks if the function value at this point is close to zero.
找到中点后，二分法检查该点处的函数值是否接近零。
If the function value is not close to zero, the bisection method repeats the process on the appropriate subinterval.
如果函数值不接近零，则二分法在适当的子区间上重复该过程。
The bisection method guarantees convergence by halving the interval with each iteration.
二分法通过每次迭代将区间减半来保证收敛性。
When applying the bisection method, it's important to choose initial values a and b that bracket the root.
应用二分法时，选择包围根的初始值a和b很重要。
The bisection method can be less efficient than other root-finding algorithms for certain types of functions.
对于某些类型的函数，二分法可能不如其他求根算法高效。
To improve efficiency, adaptive versions of the bisection method adjust the size of the intervals based on function behavior.
为了提高效率，自适应版本的二分法根据函数行为调整区间大小。
In some cases, the bisection method may not converge quickly enough to be practical for real-time applications.
在某些情况下，二分法可能不会快速收敛，对于实时应用来说不够实用。
Despite its limitations, the bisection method remains a valuable tool in numerical analysis due to its simplicity and reliability.
尽管存在局限性，但由于其简单性和可靠性，二分法在数值分析中仍然是一个有价值的工具。