Number of something that’s unique

This time we are looking on the crossword puzzle clue for: Number of something that’s unique.
it’s A 39 letters crossword definition.
Next time when searching the web for a clue, try using the search term “Number of something that’s unique crossword” or “Number of something that’s unique crossword clue” when searching for help with your puzzles. Below you will find the possible answers for Number of something that’s unique.

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:

One.

Last seen on: Daily Celebrity Crossword – 7/12/19 Top 40 Thursday

Random information on the term “One”:

In dimensional analysis, a dimensionless quantity is a quantity to which no physical dimension is assigned, also known as a bare, pure, or scalar quantity or a quantity of dimension one, with a corresponding unit of measurement in the SI of one (or 1) unit that is not explicitly shown. Dimensionless quantities are widely used in many fields, such as mathematics, physics, chemistry, engineering, and economics. Examples of quantities to which dimensions are regularly assigned are length, time, and speed, which are measured in dimensional units, such as metre, second and metre per second. This is considered to aid intuitive understanding. However, especially in mathematical physics, it is often more convenient to drop the assignment of explicit dimensions and express the quantities without dimensions, e.g., addressing the speed of light simply by the dimensionless number 1.

Quantities having dimension 1, dimensionless quantities, regularly occur in sciences, and are formally treated within the field of dimensional analysis. In the nineteenth century, French mathematician Joseph Fourier and Scottish physicist James Clerk Maxwell led significant developments in the modern concepts of dimension and unit. Later work by British physicists Osborne Reynolds and Lord Rayleigh contributed to the understanding of dimensionless numbers in physics. Building on Rayleigh’s method of dimensional analysis, Edgar Buckingham proved the π theorem (independent of French mathematician Joseph Bertrand’s previous work) to formalize the nature of these quantities.

One on Wikipedia