prefix
stringlengths 65
1.8k
| suffix
stringclasses 839
values | solution
stringlengths 6
859
| test_cases
listlengths 0
100
| import_str
listlengths 0
1
| demos
listlengths 0
8
| entry_func
stringclasses 158
values | data_id
stringlengths 36
40
| doc_string
stringclasses 164
values | dataset_name
stringclasses 1
value | task_name
stringclasses 1
value | compare_func
listlengths 0
0
| src_lang
stringclasses 1
value | tgt_lang
stringclasses 1
value |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
return "YES"
return "NO"
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
return "NO"
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
|
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L0_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L1
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L2
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L3
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L4
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L5
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L6
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
return "YES"
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
return "NO"
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
|
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L1_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L2
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L3
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L4
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L5
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L6
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
return "YES"
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
return "NO"
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
|
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L2_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L3
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L4
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L5
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L6
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
return "YES"
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
return "NO"
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
|
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L3_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L4
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L5
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L6
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
return "YES"
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
return "NO"
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
|
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L4_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L5
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L6
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
return "YES"
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
return "NO"
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
|
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L5_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num%i == 0:
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L6
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num%i == 0:
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num%i == 0:
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
return "YES"
return "NO"
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
return "NO"
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
|
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L6_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L7
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
return "YES"
return "NO"
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
return "NO"
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
|
return False
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L7_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L8
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
return "YES"
return "NO"
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
return "NO"
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
|
return True
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L8_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
l = max(interval1[0], interval2[0])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L10_L10
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L10_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L10_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
return "YES"
return "NO"
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L10_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
return "NO"
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L10_L14
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
|
l = max(interval1[0], interval2[0])
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L10_L15
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
length = r - l
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
r = min(interval1[1], interval2[1])
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L11_L11
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
if length > 0 and is_prime(length):
return "YES"
return "NO"
|
r = min(interval1[1], interval2[1])
length = r - l
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L11_L12
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
def intersection(interval1, interval2):
"""You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
"""
def is_prime(num):
if num == 1 or num == 0:
return False
if num == 2:
return True
for i in range(2, num):
if num%i == 0:
return False
return True
l = max(interval1[0], interval2[0])
|
return "YES"
return "NO"
|
r = min(interval1[1], interval2[1])
length = r - l
if length > 0 and is_prime(length):
|
[
[
"(1, 2), (2, 3)",
"\"NO\""
],
[
"(-1, 1), (0, 4)",
"\"NO\""
],
[
"(-3, -1), (-5, 5)",
"\"YES\""
],
[
"(-2, 2), (-4, 0)",
"\"YES\""
],
[
"(-11, 2), (-1, -1)",
"\"NO\""
],
[
"(1, 2), (3, 5)",
"\"NO\""
],
[
"(1, 2), (1, 2)",
"\"NO\""
],
[
"(-2, -2), (-3, -2)",
"\"NO\""
]
] |
[] |
[
[
"(1, 2), (2, 3)",
"> \"NO\""
],
[
"(-1, 1), (0, 4)",
"> \"NO\""
],
[
"(-3, -1), (-5, 5)",
"> \"YES\""
]
] |
intersection
|
MultiLineInfilling/HumanEval/127/L11_L13
|
You are given two intervals,
where each interval is a pair of integers. For example, interval = (start, end) = (1, 2).
The given intervals are closed which means that the interval (start, end)
includes both start and end.
For each given interval, it is assumed that its start is less or equal its end.
Your task is to determine whether the length of intersection of these two
intervals is a prime number.
Example, the intersection of the intervals (1, 3), (2, 4) is (2, 3)
which its length is 1, which not a prime number.
If the length of the intersection is a prime number, return "YES",
otherwise, return "NO".
If the two intervals don't intersect, return "NO".
|
HumanEval_MultiLineInfilling
|
code_infilling
|
[] |
python
|
python
|
Subsets and Splits
No community queries yet
The top public SQL queries from the community will appear here once available.