Pythagorean theorem in number 3 is the relationship between, a2 + b2=c2, find out within 30 (c<=30) all satisfy this relation triples, and as a tuple to join a list,
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The
refer to the original poster and sank Milky Way you reply: number 3 is the relationship between the Pythagorean theorem, a2 + b2=c2, find out within 30 (c<=30) all satisfy this relation triples, and as a tuple to join a list, List_a=list () For I in range (1, 31) : For j in range (1, 31) : For k in range (1, 31) : If I j * * * * 2 + 2=k * * 2: List_a. Append ((I, j, k)) Print (' meet the Pythagorean theorem: within 30/n {list_a} ') For reference, this also can be optimized, but the approach is simple CodePudding user response:
The refer to the original poster and sank Milky Way you reply: number 3 is the relationship between the Pythagorean theorem, a2 + b2=c2, find out within 30 (c<=30) all satisfy this relation triples, and as a tuple to join a list, List_a=list () For I in range (1, 31) : For j in range (1, 31) : For k in range (1, 31) : If I j * * * * 2 + 2=k * * 2: List_a. Append ((I, j, k)) Print (' meet the Pythagorean theorem: within 30/n {list_a} ') For reference, this also can be optimized, but the approach is simple CodePudding user response:
Def getPythagoreanlist (num) : # this function time complexity are not of the two should be run slow "" "number 3 is the relationship between the Pythagorean theorem, a2 + b2=c2, find out within 30 (c<=30) all satisfy this relation triples, and as a tuple to join a list, "" " Ret=[] # return value definition If num & gt;=3: For I in range (3, num + 1) : # I set to triple in maximum number For j in range (1, I) : # j set to triple the minimum number of X=(I * I) - (j * j) # with larger squared minus Numbers Y=int (x 0.5) * * # number of big and minimize the arithmetic square root of the number of integer If y * y==x and y & gt; J: # print (j, y, I) Ret. Append ((j, y, I)) Return ret If __name__=="__main__" : R=getPythagoreanlist (30) # you specified 30 Print (r) # a print M=int (input (" please enter the largest number: ")) R=getPythagoreanlist (m) # read input number Print (" eligible all triples: ", R) # truth to you, take no thanks ~ CodePudding user response:
Forgot to explain, I write the function does not leak will not and should be a minimum of time complexity CodePudding user response:
The reference 3 floor warm winter mean response: def getPythagoreanlist (num) : # this function time complexity are not of the two should be run too slow "" "number 3 is the relationship between the Pythagorean theorem, a2 + b2=c2, find out within 30 (c<=30) all satisfy this relation triples, and as a tuple to join a list, "" " Ret=[] # return value definition If num & gt;=3: For I in range (3, num + 1) : # I set to triple in maximum number For j in range (1, I) : # j set to triple the minimum number of X=(I * I) - (j * j) # with larger squared minus Numbers Y=int (x 0.5) * * # number of big and minimize the arithmetic square root of the number of integer If y * y==x and y & gt; J: # print (j, y, I) Ret. Append ((j, y, I)) Return ret If __name__=="__main__" : R=getPythagoreanlist (30) # you specified 30 Print (r) # a print M=int (input (" please enter the largest number: ")) R=getPythagoreanlist (m) # read input number Print (" eligible all triples: ", R) # truth to you, take no thanks ~ thank you very much CodePudding user response:
refer to the second floor Hajo_ response: Quote: refer to the original poster and sank Milky Way you reply: number 3 is the relationship between the Pythagorean theorem, a2 + b2=c2, find out within 30 (c<=30) all satisfy this relation triples, and as a tuple to join a list, List_a=list () For I in range (1, 31) : For j in range (1, 31) : For k in range (1, 31) : If I j * * * * 2 + 2=k * * 2: List_a. Append ((I, j, k)) Print (' meet the Pythagorean theorem: within 30/n {list_a} ') For reference, this also can be optimized, but this is a simple approach Why is running out to meet within 30 of the Pythagorean theorem:/n {list_a}