Heapify ()
The Heapify () function is used to convert a sequence into an initialized heap
nums=[16,7,3,20,17,8,-1 print ( Span style= "color: #800000;" > '
Heappush ()
Heappush () is an operation that implements inserting elements into the heap
Be sure to initialize the sequence before the Heappush () operation! Heappush is for the "heap" Operation! Otherwise, it doesn't make sense.
Nums=[16,7,3,20,17,8,-1]print(nums) show_tree (nums) [7, 3, 8, 1] 7 3 8 -1 ------------------------------------
Heapq.heapify (nums)print (' initialize heap:', nums) show_tree (nums) Initialize piles: [-1, 7, 3, 8, +, +]- 1 7 3 8------------------------------------
forIinchRandom.sample (Range (1,8), 2): Print("This push:", i) Heapq.heappush (nums,i)Print(nums) show_tree (nums) This push:5 [-1, 5, 3, 7, 17, 8, 16, 20] -1 5 3 7 8----------- -------------------------This push:7 [-1, 5, 3, 7, 17, 8, 16, 20, 7] -1 5 3 7 (8) 7------- -----------------------------
Heappop ()
Heappop () is an operation that implements removing an element out of a heap
Be sure to initialize the sequence before the same operation, otherwise it doesn't make sense.
Nums=[16,7,3,20,17,8,-1]print(nums) show_tree (nums) [7, 3, 8, 1] 7 3 8 -1 ------------------------------------heapq.heapify ( nums)print(' Initialize heap:', Nums) show_tree (nums) initialize piles: [ -1, 7, 3, 1, 8, + ]-7 3 8 - ---------------------- --------------
forIinchRange (0,2): Print("this time pop:", Heapq.heappop (nums))Print(nums) show_tree (nums) This pop:-1 [3, 7, 8, 20, 17, 16] 3 7 8---------------- --------------------this time pop:3 [7, 16, 8, 20, 17] 7 8------------------------- -----------
Nlargest ()/nsmallest ()
Sorted (iterable, Key=key, reverse=true) [: n]
- Nlargest (n,iterable) to find TOPN in sequence iterable | Nsmallest (n,iterable) to find BTMN in sequence iterable
Import heapqnums=[16,7,3,20,17,8,-1]print(heapq.nlargest (3, nums))print( Heapq.nsmallest (3, nums)) [1, 3, 7]
- Nlargest (n, iterable, KEY=LAMBDA) | Nsmallest (n, iterable, KEY=LAMBDA) key accepts the keyword parameter for use in more complex data structures
defPrint_price (dirt): forIinchDirt: forX, yinchI.items ():ifx==' Price': Print(x, y) portfolio= [ {'name':'IBM','shares': 100,' Price': 91.1}, {'name':'AAPL','shares': 50,' Price': 543.22}, {'name':'FB','shares': 200,' Price': 21.09}, {'name':'HPQ','shares': 35,' Price': 31.75}, {'name':'YHOO','shares': 45,' Price': 16.35}, {'name':'ACME','shares': 75,' Price': 115.65}]cheap=heapq.nsmallest (3,portfolio,key=Lambdax:x[' Price']) Expensive=heapq.nlargest (3,portfolio,key=Lambday:y[' Price']) print_price (cheap) print_price (expensive) price16.35 Price21.09 Price31.75 Price543.22 Price115.65 Price91.1
About the heap and heap sort
For the nums=[16,7,3,20,17,8,-1] sequence above, the diagram illustrates:
Constructing the heap operations (click to view)
Push heap operations (click to view)
Operation of the Pop heap (click to view)
Reference Articles
Details of the use of the HEAPQ module in Python (including Show_tree ())
Detailed heap Sequencing
Discussion on algorithm and data structure: five-priority queue and heap sort
[Py3]--heap module and heap sequencing