This time we are looking on the **crossword puzzle clue** for: *Add.*

it’s A 3 letters **crossword definition**.

Next time when searching the web for a clue, try using the search term “Add crossword” or “Add crossword clue” when searching for help with your puzzles. Below you will find the possible answers for Add.

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:
**PUTIN**.

**PUTIN**.

Last seen on: –Thomas Joseph – King Feature Syndicate Crossword – Jan 15 2022

–The Washington Post Crossword – May 28 2020

–LA Times Crossword 28 May 20, Thursday

–The Washington Post Crossword – May 12 2020

–LA Times Crossword 12 May 20, Tuesday

–LA Times Crossword 29 Sep 19, Sunday

Universal Crossword – Jun 17 2019

### Random information on the term “Add”:

In mathematics, the successor function or successor operation is a primitive recursive function S such that S(n) = n+1 for each natural number n.For example, S(1) = 2 and S(2) = 3. Successor operations are also known as zeration in the context of a zeroth hyperoperation: H0(a, b) = 1 + b. In this context, the extension of zeration is addition, which is defined as repeated succession.

The successor function is used in the Peano axioms which define the natural numbers. As such, it is not defined by addition, but rather is used to define all natural numbers beyond 0, as well as addition. For example, 1 is defined to be S(0), and addition on natural numbers is defined recursively by:

This can be used to compute addition of any two natural numbers. For example, 5 + 2 = 5 + S(1) = S(5) + 1 = 6 + 1 = 6 + S(0) = S(6) + 0 = 7 + 0 = 7

Several ways have been proposed to construct the natural numbers using set theory, see set-theoretic definition of natural numbers. A common approach is to define the number 0 to be the empty set {}, and the successor S(x) to be x ∪ { x }. The axiom of infinity then guarantees the existence of a set ℕ that contains 0 and is closed with respect to S; members of ℕ are called natural numbers.