by T. Bunratta.
Write a table describing your test cases.
Test case | Expected Result |
---|---|
empty list | empty list |
1 list with 1 item | list with 1 item |
1 list with repetitive items | list with 1 item |
1 list with repetitive items in various orders | 2-item list, items in same order |
1 list with the huge (arbitrary) number of repetitive items | 1 list with 1 item |
nested lists with all repetitive items | 1 top-level lists with no nested list element conflict |
non-lists | InvalidTypeException raised |
Test case | Expected Result |
---|---|
Fraction instance of a whole number and an integer of the same value | Equal |
Pairs of fractions of positive numerator and denominator and their respective reduced form | Equal |
Pairs of fractions of negative numerator and denominator and their respective reduced form | Equal |
Pairs of fractions of numerator and denominator and their negative reduced form | Equal |
Pairs of fractions and their reduced form of approximate value | Not equal |
Test case | Expected Result |
---|---|
Fraction plus zero | The same fraction |
Positive fractions plus positive ones | Added positive fraction |
Positive fractions plus greater negative ones (also subtracts) | Subtracted negative fraction |
Positive fractions plus lesser negative ones (also subtracts) | Subtracted positive fraction |
Negative fractions plus negative ones | Added negative fraction |
Test case | Expected Result |
---|---|
Fraction multiplied by zero | Zero |
Positive fraction multiplied by positive fraction | Multiplied positive fraction |
Negative fraction multiplied by positive fraction | Multiplied negative fraction |
Negative fraction multiplied by negative fraction | Multiplied positive fraction |
Test case | Expected Result |
---|---|
Fraction without denominator of 1 or 0 | Fraction representation in "numerator/denominator" form, e.g. 1/2, 1/3, -6/7 |
Fraction with denominator of 1 | Whole number with value equal to that of the numerator |
Fraction with denominator of 0 | ZeroDivisionError raised |
Indeterminate form of 1/0 as a representation of positive infinity | math.inf |
Indeterminate form of -1/0 as a representation of negative infinity | -math.inf |
Indeterminate form of 0/0 | math.NaN |