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Fix some typos (#6113)
* Fix some typos. * Update volume.py Co-authored-by: John Law <johnlaw.po@gmail.com>
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@ -9,7 +9,7 @@ class ShuffledShiftCipher:
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This algorithm uses the Caesar Cipher algorithm but removes the option to
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use brute force to decrypt the message.
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The passcode is a a random password from the selection buffer of
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The passcode is a random password from the selection buffer of
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1. uppercase letters of the English alphabet
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2. lowercase letters of the English alphabet
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3. digits from 0 to 9
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@ -10,7 +10,7 @@ such as: (5 + ((4 * 2) * (2 + 3)))
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THESE ARE THE ALGORITHM'S RULES:
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RULE 1: Scan the expression from left to right. When an operand is encountered,
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push it onto the the operand stack.
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push it onto the operand stack.
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RULE 2: When an operator is encountered in the expression,
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push it onto the operator stack.
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@ -11,7 +11,7 @@ algorithm which runs in nlogn and the brute-force n^2 algorithm.
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def count_inversions_bf(arr):
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"""
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Counts the number of inversions using a a naive brute-force algorithm
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Counts the number of inversions using a naive brute-force algorithm
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Parameters
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----------
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arr: arr: array-like, the list containing the items for which the number
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@ -38,8 +38,8 @@ def vol_spheres_intersect(
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Calculate the volume of the intersection of two spheres.
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The intersection is composed by two spherical caps and therefore its volume is the
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sum of the volumes of the spherical caps. First it calculates the heights (h1, h2)
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of the the spherical caps, then the two volumes and it returns the sum.
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sum of the volumes of the spherical caps. First, it calculates the heights (h1, h2)
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of the spherical caps, then the two volumes and it returns the sum.
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The height formulas are
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h1 = (radius_1 - radius_2 + centers_distance)
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* (radius_1 + radius_2 - centers_distance)
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@ -88,7 +88,7 @@ iv) a1 is corresponding equal character of a5 in palindrome with center a3 (reme
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now for a5 we will calculate the length of palindromic substring with center as a5 but
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can we use previously calculated information in some way?
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Yes, look the above string we know that a5 is inside the palindrome with center a3 and
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previously we have have calculated that
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previously we have calculated that
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a0==a2 (palindrome of center a1)
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a2==a4 (palindrome of center a3)
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a0==a6 (palindrome of center a3)
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