

from transformers import SqueezeBertTokenizer, SqueezeBertTokenizerFast
from transformers.testing_utils import require_tokenizers, slow

from ..bert.test_tokenization_bert import BertTokenizationTest







@require_tokenizers
class 		__magic_name__     (				lowerCamelCase__				):

   '''simple docstring'''




   lowerCamelCase__					:      Dict        =  SqueezeBertTokenizer
   lowerCamelCase__					:      Any        =  SqueezeBertTokenizerFast
   lowerCamelCase__					:      Union[str, Any]        =  True



   def 					_UpperCAmelCase					(							self,       **lowercase_			)				->       Union[str, Any]:






     """simple docstring"""






     return SqueezeBertTokenizerFast.from_pretrained(self.tmpdirname,       **lowercase_			)



   @slow
   def 					_UpperCAmelCase					(							self			)				->       str:






     """simple docstring"""






     a__    =SqueezeBertTokenizer.from_pretrained('''squeezebert/squeezebert-mnli-headless'''			)

     a__    =tokenizer.encode('''sequence builders''',       add_special_tokens=lowercase_			)
     a__    =tokenizer.encode('''multi-sequence build''',       add_special_tokens=lowercase_			)

     a__    =tokenizer.build_inputs_with_special_tokens(lowercase_			)
     a__    =tokenizer.build_inputs_with_special_tokens(lowercase_,       lowercase_			)

     assert encoded_sentence == [tokenizer.cls_token_id] + text + [tokenizer.sep_token_id]
     assert encoded_pair == [tokenizer.cls_token_id] + text + [tokenizer.sep_token_id] + text_a + [
         tokenizer.sep_token_id
     ]

'''simple docstring'''
import math







def 				__UpperCamelCase (					__UpperCAmelCase  :					str			)							->	Optional[int]:
  lowercase				:							Tuple									=   0
  if n % 2 == 0:
    count += 1
    while n % 2 == 0:
      lowercase				:							Optional[int]									=   int(n / 2			)
    # the n input value must be odd so that
    # we can skip one element (ie i += 2)

  lowercase				:							Dict									=   3

  while i <= int(math.sqrt(__UpperCAmelCase			)			):
    if n % i == 0:
      count += 1
      while n % i == 0:
        lowercase				:							Dict									=   int(n / i			)
    lowercase				:							List[Any]									=   i + 2

  # this condition checks the prime
  # number n is greater than 2

  if n > 2:
    count += 1
  return count


if __name__ == "__main__":
 _A		:      List[Any]						   =5_1_2_4_2_1_8_3
 print(f"""The number of distinct prime factors is/are {exact_prime_factor_count(n)}""")
 print(f"""The value of log(log(n)) is {math.log(math.log(n)):.4f}""")