A Preliminary Investigation Into the Identification and Development of Early Mathematics Curriculum-Based Measurement
By Ben Clarke, M. Shinn. 2004
319 citations recorded by the source corpus.
Subfields: Developmental and Educational Psychology, Education, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/bd7758da2d57cc2270ce68ed92964d7333a73ed9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Developmental and Educational Psychology
- Lynn S. Fuchs
- Douglas Fuchs
- R. Gersten
- James Clyde DiPerna
- A. Foegen
- Pamela M. Seethaler
- Erica S. Lembke
- Nancy C. Jordan
In Education
- Lynn S. Fuchs
- Nancy C. Jordan
- Douglas Fuchs
- R. Gersten
- A. Foegen
- James Clyde DiPerna
- Christian T. Doabler
- S. Baker
In Statistics and Probability
- Lynn S. Fuchs
- Nancy C. Jordan
- Douglas Fuchs
- Erica S. Lembke
- R. Gersten
- A. Foegen
- Pamela M. Seethaler
- R. Vukovic
Citations in the corpus
- Service Delivery for Response to Intervention: Core Components and Directions for Future Research (2007, background): “Student assessment and decision making for RTI have been informed by extensive research conducted during the past 30 years on the use of curriculum-based measurement (CBM; Deno, 1985) and universal academic and behavioral screening. Such research has focused on the measurement of student skills via ”
- The Past, Present, and Future of Curriculum-Based Measurement Research (2004, background): “Three (Ardoin et al., 2004; Clarke & Shinn, 2004; McGlinchey & Hixson, 2004) focused on the first CBM research stage, where technical features of the static score (at one point in time) are examined.”
- Evaluation of the Relationship Between Literacy and Mathematics Skills As Assessed By Curriculum-Based Measures (2009, background): “Once students have begun explicit instruction in math, it is possible to identify students at risk for math academic problems through math computation and applied problem CBM measures (Clarke & Shinn, 2004).”
- Predicting First–Grade Math Achievement from Developmental Number Sense Trajectories (2007, background): “Similarly, Baker et al. (2002) and Clarke and Shinn (2004) found aspects of number sense, such as magnitude comparisons and quantity discrimination, correlate with math achievement.”
- Number Sense in Kindergarten: A Factor-Analytic Study of the Construct (2010, methodology): “Similarly, Clarke and Shinn (2004) suggested that number sense development is a “frequently mentioned outcome of informal early math learning” (p. 236).”
- Early Identification and Interventions for Students With Mathematics Difficulties (2005, methodology): “Chard et al. (in press) explored the predictive validity of the set of three screening measures developed by Clarke and Shinn (2004) using a larger sample.”
- Math Shelf: A Randomized Trial of a Prekindergarten Tablet Number Sense Curriculum (2016, background): “Clarke and Shinn (2004) documented predictive validity of .68 with the Woodcock–Johnson spring first-grade Applied Problems subtest (Woodcock & Johnson, 1989).”
- Progress Monitoring Measures in Mathematics (2007, unknown): “Clarke and Shinn (2004) computed mean weekly growth rates on four measures across a 26-week period and found that an oral counting measure produced the highest level of mean growth.”
- The Predictive Utility of Kindergarten Screening for Math Difficulty (2010, methodology): “…OF KINDERGARTEN SCREENING MEASURES We were interested in the reliability of only the two multiple-skill screeners because previous work has evaluated the reliability of the singleskill QD measure (e.g., Chard et al., 2005; Clarke & Shinn, 2004; Lembke & Foegen, 2005; Pedrotty Bryant et al., 2006).”
- Assessing preschool number sense: skills demonstrated by children prior to school entry (2010, background): “Clarke and Shinn (2004) and Chard et al. (2005) included items to assess number identification, quantity discrimination and missing number in their screening tool for Year 1 and kindergarten students.”
- Universal Screening in Mathematics for the Primary Grades: Beginnings of a Research Base (2012, methodology): “One of the first efforts to develop a measure of magnitude comparison was by Clarke and Shinn (2004), who tested a timed magnitude comparison measure with first-grade students using fall screening to predict performance on the Woodcock-Johnson Psychoeducational BatteryRevised (WJ-R) Applied…”
- Assisting Students Struggling with Mathematics: Response to Intervention (RtI) for Elementary and Middle Schools. NCEE 2009-4060. (2009, background): “(2008); Clarke and Shinn (2004); Bryant, Bryant, Gersten, Scammacca, and Chavez (2008).”
- Development of a measure of early mathematics achievement using the Rasch model: the Research‐Based Early Maths Assessment (2008, unknown): “…Mathematics, 2006), as regards international research on developmental progressions in early mathematics (e.g., Canobi, Reeve, & Pattison, 2002; B. Clarke & Shinn, 2004; D. M. Clarke et al., 2002; Mulligan, Mitchelmore, & Prescott, 2005; Mulligan, Prescott, Papic, & Mitchelmore, 2006; Siegler &…”
- Do Components of Explicit Instruction Explain the Differential Effectiveness of a Core Mathematics Program for Kindergarten Students With Mathematics Difficulties? A Mediated Moderation Analysis (2019, background): “ENCBM (Clarke & Shinn, 2004) is a set of four fluency-based measures of early number sense.”
- Preliminary Evaluation of a Tier 2 Mathematics Intervention for First-Grade Students: Using a Theory of Change to Guide Formative Evaluation Activities (2014, methodology): “Preliminary evidence indicates the measures’ capability to monitor growth (Clarke & Shinn, 2004; Clarke et al., 2008).”
- Core numerical skills for learning mathematics in children aged five to eight years – a working model for educators (2016, background): “Number word sequence skills include the ability to say number words forward and backward (e.g. free count in VanDerHeyden et al. 2006; oral counting in Clarke and Shinn 2004), and by skipping for instance by twos, fives and tens, saying number words forward and backward from a given number.”