"Given two sorted arrays nums1 and nums2 of sizes m and n respectively, where m and n represent the number of patients in two streams at a hospital emergency room, return the median waiting time for patients to receive treatment. The overall run time complexity should be O(log (m+n)), ensuring an efficient and timely assessment of the average wait time for patients with varying degrees of medical urgency. In this hospital scenario, nums1 and nums2 symbolize two separate queues of patients, with nums1 representing those with more critical conditions requiring immediate attention, and nums2 representing patients with less severe conditions who can afford to wait a bit longer. The arrays are sorted based on the urgency of each patient's condition, with the most critical patients at the front of each line. Your objective is to calculate the median waiting time for patients, which closely parallels the task of finding the median of two sorted arrays. Achieving this efficiently with O(log(m+n)) time complexity is crucial to make informed decisions regarding patient care and resource allocation in the emergency room, ensuring optimal patient outcomes."

"Given two sorted arrays nums1 and nums2 of sizes m and n respectively, where m and n represent the number of patients in two streams at a hospital emergency room, return the median waiting time for patients to receive treatment. The overall run time complexity should be O(log (m+n)), ensuring an efficient and timely assessment of the average wait time for patients with varying degrees of medical urgency. In this hospital scenario, nums1 and nums2 symbolize two separate queues of patients, with nums1 representing those with more critical conditions requiring immediate attention, and nums2 representing patients with less severe conditions who can afford to wait a bit longer. The arrays are sorted based on the urgency of each patient's condition, with the most critical patients at the front of each line. Your objective is to calculate the median waiting time for patients, which closely parallels the task of finding the median of two sorted arrays. Achieving this efficiently with O(log(m+n)) time complexity is crucial to make informed decisions regarding patient care and resource allocation in the emergency room, ensuring optimal patient outcomes."