Compare Version Numbers

To solve this coding challenge, the main task is to compare two version strings (
version1
and
version2
). Each version string consists of revisions separated by dots
'.'
. To compare the version strings, consider each revision value as an integer, ignoring any leading zeros. If one version string has fewer revisions than the other, treat the missing revisions as
0
.

Explanation

  1. Input Parsing :
    • We begin by parsing the input version strings
      version1
      and
      version2
      . This involves splitting each version string by the
      '.'
      character. This will give us lists of revision components for both version strings.
  2. Normalization of Revisions :
    • Since the two version strings can have different numbers of revisions, we need to pad the shorter list with zeros to make both lists of equal length. This ensures we can easily compare corresponding revisions without running into index errors.
  3. Comparison of Revisions :
    • Starting from the leftmost revision, compare the corresponding revisions of both version strings as integers. The comparison rules are:
    • If revision from
      version1
      is less than the corresponding revision from
      version2
      , return
      -1
      .
    • If revision from
      version1
      is greater than the corresponding revision from
      version2
      , return
      1
      .
    • If they are equal, move to the next revision and continue the comparison.
  4. Final Decision :
    • If all corresponding revisions are equal after iterating through both lists, the version strings are considered equal, and we return
      0
      .
    These steps ensure a thorough and accurate comparison between the two version strings as per the problem requirements.

    Detailed Steps in Pseudocode

  5. Split the Input Strings :
    • Split
      version1
      by
      '.'
      to get
      revisions1
      .
    • Split
      version2
      by
      '.'
      to get
      revisions2
      .
  6. Determine Maximum Length :
    • Find the maximum length of
      revisions1
      and
      revisions2
      .
  7. Normalize Revision Lists :
    • Iterate through a range from
      0
      to the maximum length.
    • For each index, if the index exists in
      revisions1
      , use its value, otherwise use
      0
      .
    • Similarly, if the index exists in
      revisions2
      , use its value, otherwise use
      0
      .
  8. Compare Corresponding Revisions :
    • Convert revision strings to integers and compare.
    • Return
      -1
      ,
      1
      , or continue based on comparison results.
  9. Return
    0
    if All Revisions are Equal
    .
  10. Pseudocode

                                                
    # Split the version strings into lists of revision components
    revisions1 = version1.split('.')  # Split version1 by '.'
    revisions2 = version2.split('.')  # Split version2 by '.'
    
    # Determine the maximum length between the two lists of revisions
    max_length = max(len(revisions1), len(revisions2))  # Length to standardize both lists
    
    # Iterate through each revision component up to the maximum length
    for i in range(max_length):
    # Fetch the revision for version1, or default to '0' if beyond list length
    revision1_value = int(revisions1[i]) if i < len(revisions1) else 0
    
    # Fetch the revision for version2, or default to '0' if beyond list length
    revision2_value = int(revisions2[i]) if i < len(revisions2) else 0
    
    # Compare the two revisions
    if revision1_value < revision2_value:
    return -1  # version1 is less than version2
    elif revision1_value > revision2_value:
    return 1  # version1 is greater than version2
    
    # If all revisions are equal, the versions are considered equal
    return 0
    
                                            
    In this pseudocode:
  11. The
    split
    function call splits the version strings into lists of their respective revision components.
  12. The
    max
    function call determines the maximum length of the lists to handle cases where versions may have different numbers of revisions.
  13. A
    for
    loop iterates through each revision, and the
    if
    statements ensure appropriate comparison and handling of missing revisions by treating them as
    0
    .
  14. Finally, based on the comparisons, the function returns
    -1
    ,
    1
    , or
    0
    as required by the problem statement.