Definitional ambiguity in mathematics

Definitional ambiguity in mathematics: three cases

In this study, we presented pre-service and in-service mathematics teachers with three mathematical claims in which definitional ambiguity was a consideration.

DEFINITIONAL AMBIGUITY: A CASE OF CONTINUOUS FUNCTION

Definitions are an integral aspect of mathematics. In particular, they form the backbone of deductive reasoning and facilitate precision in mathematical.

Examples of ambiguity in mathematics : r/math - Reddit

The difference between a polynomial and the function that it defines.

Ambiguity in mathematics classroom discourse - BSRLM

The 'clear-cut methods' Pimm refers to include the careful definition of terms and notation. Definitions are designed to precisely delineate what a term does ...

PRODUCTIVE AMBIGUITY IN THE LEARNING OF MATHEMATICS

4 Definitional ambiguity, where there is more than one way of interpreting the meaning of a mathematical term. For example, the word "radius" can represent.

Definitional ambiguity in mathematics: three cases. - EBSCO

Definitional ambiguity in mathematics: three cases. · Bergman, Anna Marie; Kercher, Andrew; Gallagher, Keith; Zazkis, Rina · Definitions are an integral aspect of ...

Ambiguously Defined Mathematical Terms at the High School Level

... ambiguous. CONVERGENT and DIVERGENT SERIES. According to the third ... The definition of radian in the third edition of Mathematics Dictionary by ...

Has there been any ambiguous definition in mathematics? - Quora

“number”. I defy you to provide a rigorous definition for “number”. You can't do it, because they're isn't one; numbers are very much a “you'll know them when ...

mathambiguity - Amy Scott

In a word, Ö2 is ambiguous. It is this ambiguity that caused the problem. [17]. There are two possible reactions ...

Definitional ambiguity in mathematics: three cases - ResearchGate

Request PDF | Definitional ambiguity in mathematics: three cases | Definitions are an integral aspect of mathematics.

Definitional ambiguity in mathematics: three cases - CoLab

Definitional ambiguity in mathematics: three cases ... Definitions are an integral aspect of mathematics. In particular, they form the backbone of ...

Definitional ambiguity in mathematics: three cases | Semantic Scholar

Definitional ambiguity in mathematics: three cases · Anna Marie Bergman, A. Kercher, +1 author. Rina Zazkis · Published in Educational Studies in… 5 June 2023 ...

The power of having more than one right answer: Ambiguity in math ...

Another common claim is that it has two angles, because there are two places where curves come together. Which of these claims is right depends ...

Ambiguous PEMDAS - Harvard Mathematics Department

That is the definition. This is not where the ambiguity is. It is that the notation is ambiguous (and experience shows that that it is a source for errors and ...

Typical Ambiguity: Trying to Have Your Cake and Eat it too. Solomon ...

Ambiguity is a property of syntactic expressions which is ubiquitous in all informal languages–natural, scientific and mathematical; the efficient use of.

Ambiguous -- from Wolfram MathWorld

An expression is said to be ambiguous (or poorly defined) if its definition does not assign it a unique interpretation or value.

Most ambiguous and inconsistent phrases and notations in maths

Most ambiguous and inconsistent phrases and notations in maths · 14. f−1 can be 1f. · 10. I hate it when symbols ∞, ω and ℵ0 are misused. · 3. " ...

An Explanation of Ambiguous Solutions (in Equations) - YouTube

Comments6 · Academic Games Equations v.s. Regular Math · Algebra Basics: What Is Algebra? - Math Antics · Academic Games Basic Equations · Complex ...

Polysemy of symbols: Signs of ambiguity

In the case of 'quotient', a conflict between familiar use and precise mathematical definition needed to be acknowledged and then resolved. Zazkis relates to ...

Productive Ambiguity in the Learning of Mathematics - ERIC

... definitional ambiguity plays a significant role. Had precise definitions been offered explicitly beforehand, the potential for rich mathematical thought ...