This time we are looking on the crossword clue for: Find the sum.
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Possible Answers: ADD, TOTAL, ADDUP.
Random information on the term “ADD”:
Learning disability is a classification that includes several areas of functioning in which a person has difficulty learning in a typical manner, usually caused by an unknown factor or factors. Given the “difficulty learning in a typical manner”, this does not exclude the ability to learn in a different manner. Therefore, some people can be more accurately described as having a “Learning Difference”, thus avoiding any misconception of being disabled with a lack of ability to learn and possible negative stereotyping. In the UK, the term Learning Disability generally refers an Intellectual Disability and difficulties such as Dyslexia and Dyspraxia are usually referred to as Learning Difficulties.
While learning disability, learning disorder and learning difficulty are often used interchangeably, they differ in many ways. Disorder refers to significant learning problems in an academic area. These problems, however, are not enough to warrant an official diagnosis. Learning disability, on the other hand, is an official clinical diagnosis, whereby the individual meets certain criteria, as determined by a professional (psychologist, pediatrician, etc.). The difference is in degree, frequency, and intensity of reported symptoms and problems, and thus the two should not be confused. When the term “learning disorder” is used, it describes a group of disorders characterized by inadequate development of specific academic, language, and speech skills. Types of learning disorders include reading (dyslexia), mathematics (dyscalculia) and writing (dysgraphia).
Random information on the term “TOTAL”:
In mathematics, a partial function from X to Y (written as f: X ↛ Y) is a function f: X ′ → Y, for some subset X ′ of X. It generalizes the concept of a function f: X → Y by not forcing f to map every element of X to an element of Y (only some subset X ′ of X). If X ′ = X, then f is called a total function and is equivalent to a function. Partial functions are often used when the exact domain, X, is not known (e.g. many functions in computability theory).
Specifically, we will say that for any x ∈ X, either:
For example, we can consider the square root function restricted to the integers
Thus g(n) is only defined for n that are perfect squares (i.e., 0, 1, 4, 9, 16, …). So, g(25) = 5, but g(26) is undefined.
There are two distinct meanings in current mathematical usage for the notion of the domain of a partial function. Most mathematicians, including recursion theorists, use the term “domain of f” for the set of all values x such that f(x) is defined (X’ above). But some, particularly category theorists, consider the domain of a partial function f:X → Y to be X, and refer to X’ as the domain of definition. Similarly, the term range can refer to either the codomain or the image of a function.