Rose M Schneider
Biographic Data
| ID | 5761097 |
|---|---|
| NAME | Rose M Schneider |
| GIVEN NAMES | Rose M |
| FAMILY NAME | Schneider |
| SIGNATURE | SCHNEIDER R M |
| AFFILIATIONS | University of California San Diego |
| ORCID | 0000-0003-0972-7102 |
| VERIFIED | Yes |
| TOTAL WORKS | 4 |
| TOTAL CITATIONS | 0 |
| WORKS AS AUTHOR | 4 |
| WORKS AS EDITOR | 0 |
| FIRST PUBLICATION YEAR | 2020 |
| LATEST PUBLICATION YEAR | 2025 |
| H-INDEX | 0 |
The development of cardinal extension
Numerate adults know that when two sets are equal, they should be labeled by the same number word. We explored the development of this principle-sometimes called "cardinal extension"-and how it relates to children's other numerical abilities. Experiment 1 revealed that 2- to 5-year-old children who could accurately count large sets often inferred that two equal sets should be labeled with the same number word, unlike children who could not accura…
Counting and the ontogenetic origins of exact equality
What Counts? Sources of Knowledge in Children’s Acquisition of the Successor Function
Although many U.S. children can count sets by 4 years, it is not until 51⁄2–6 years that they understand how counting relates to number—that is, that adding 1 to a set necessitates counting up one number. This study examined two knowledge sources that 31⁄2- to 6-year-olds (N = 136) may leverage to acquire this “successor function”: (a) mastery of productive rules governing count list generation; and (b) training with “+1” math facts. Both product…
Do children use language structure to discover the recursive rules of counting
No prominent works on this page.
Do children use language structure to discover the recursive rules of counting
What Counts? Sources of Knowledge in Children’s Acquisition of the Successor Function
Although many U.S. children can count sets by 4 years, it is not until 51⁄2–6 years that they understand how counting relates to number—that is, that adding 1 to a set necessitates counting up one number. This study examined two knowledge sources that 31⁄2- to 6-year-olds (N = 136) may leverage to acquire this “successor function”: (a) mastery of productive rules governing count list generation; and (b) training with “+1” math facts. Both product…
Counting and the ontogenetic origins of exact equality
The development of cardinal extension
Numerate adults know that when two sets are equal, they should be labeled by the same number word. We explored the development of this principle-sometimes called "cardinal extension"-and how it relates to children's other numerical abilities. Experiment 1 revealed that 2- to 5-year-old children who could accurately count large sets often inferred that two equal sets should be labeled with the same number word, unlike children who could not accura…
Computer Science (4 works) · Mathematics (4 works) · Psychology (4 works) · Child and Animal Learning Development (3 works) · Cognitive and developmental aspects of mathematical skills (3 works) · Function (biology) (2 works) · Mathematics Education and Teaching Techniques (2 works) · Set (abstract data type) (2 works) · Statistics (2 works) · Successor cardinal (2 works)