Weep

This time we are looking on the crossword puzzle clue for: Weep.
it’s A 4 letters crossword definition.
Next time when searching the web for a clue, try using the search term “Weep crossword” or “Weep crossword clue” when searching for help with your puzzles. Below you will find the possible answers for Weep.

We hope you found what you needed!
If you are still unsure with some definitions, don’t hesitate to search them here with our crossword puzzle solver.

Possible Answers:

SOB.

Last seen on: –Eugene Sheffer – King Feature Syndicate Crossword – Nov 28 2020
Eugene Sheffer – King Feature Syndicate Crossword – Nov 24 2020
LA Times Crossword 18 Oct 20, Sunday
Wall Street Journal Crossword – October 08 2019 – I Get Around

Random information on the term “Weep”:

Architectural elements are the unique details and component parts that, together, form the architectural style of houses, buildings and structures.

This terminology does not include:

Collection of articles that describe the physical parts of buildings:

This category has the following 42 subcategories, out of 42 total.

The following 200 pages are in this category, out of approximately 433 total. This list may not reflect recent changes (learn more).

Weep on Wikipedia

Random information on the term “SOB”:

Seventeen or Bust was a distributed computing project started in March 2002 to solve the last seventeen cases in the Sierpinski problem. The project solved eleven cases before a server loss in April 2016 forced it to cease operations. Work on the Sierpinski problem moved to PrimeGrid, which solved a twelfth case in October 2016. Five cases remain unsolved as of September 2018.

The goal of the project was to prove that 78557 is the smallest Sierpinski number, that is, the least odd k such that k·2n+1 is composite (i.e. not prime) for all n > 0.When the project began, there were only seventeen values of k < 78557 for which the corresponding sequence was not known to contain a prime.

For each of those seventeen values of k, the project searched for a prime number in the sequence

testing candidate values n using Proth’s theorem. If one was found, it proved that k was not a Sierpinski number. If the goal had been reached, the conjectured answer 78557 to the Sierpinski problem would be proven true.

SOB on Wikipedia