Which of the following is NOT an indicator of creativity in Mathematics?

Creativity in mathematics learning is understood through divergent thinking: the capacity to generate multiple ideas, approaches, or solutions to a problem instead of settling on one fixed procedure. Recognised facets of this capacity include flexibility of thought, fluency in producing alternate strategies, and curiosity expressed through active questioning.

Convergent thinking is the opposite orientation — it narrows information down to reach one single, pre-determined correct answer through a fixed procedure, emphasising a single correct route rather than generating varied approaches.

• Thinking flexibly means a student can shift approach and adapt strategy mid-problem — an expression of divergent thought.

• Using multiple and alternate problem-solving strategies shows fluency: generating several valid paths to a solution.

• Posing questions reflects curiosity and active inquiry while engaging with mathematics.

Convergent thinking is therefore the exception here: it centres on narrowing toward one fixed answer, which is the opposite orientation from the divergent, exploratory thinking described above.