The article outlines specific procedures for analyzing student errors and using the information gained as a tool for making appropriate assessment and instructional decisions. (DLS)

Difficulties experienced by algebra students are listed, with comments on what can be done and some implications for teaching. (MNS)

A checklist is presented to identify common problems students exhibit in arithmetic. Alongside general areas of need, common mistakes are listed to help diagnose error patterns for targeting specific skills and designing effective intervention. General areas include readiness, problem solving, whole-number computations, fraction computations, and…

Despite the repeated adage that "no two LD (learning disabled) students are alike, it is not only possible but important to focus on the most common errors of LD college writers in order to learn how best to serve these students. There are in fact two main categories of these students: severely learning disabled and classically learning…

Describes the system a writing teacher developed to keep track of student errors. (ARH)

Four basic types of student errors in computation are noted and described. These are: (1) mechanical, (2) careless, (3) conceptual, and (4) procedural. It is felt many teachers deal with all errors as if they were of the unhabituated procedural type, with not enough attention given to other possibilities. (MP)

Deals with English stress problems for Iraqis under three main headings: single-stressed words, double-stressed words, and unstressed syllables. While stress in Arabic is predictable, stress in English is not. The Iraqi will transfer native-language stress patterns to English. Errors cause miscommunication and are difficult to pinpoint. (PJM)

Why students have difficulty with a proof (such as Cantor's) is discussed, with the focus on proof by contradiction. Methods may fail due to the difficulty of the concept and lack of understanding of how students are thinking. (MNS)

Instructional strategies that will develop the concept of a fraction are presented. Fractions as counting numbers, measures, and subdivisions are included, with a combination of regions and number lines suggested as a teaching aid. (MNS)

Dialogue from an interview with a child about division basic facts is presented. The facts are considered by groups, and specific errors are noted. Finally, remediation ideas are given. (MNS)

Considers "unpacking" or "deconstructing" sentences (the reverse of sentence combining) an effective teaching technique that helps students to develop clear predication and eliminate their tendency to use vague, confusing nominalized verbs. (RL)

Teachers are encouraged to learn to codify student errors of selection and usage and to promote use of dictionaries and other lexical tools so students can achieve proper pronunciation and identify colloquialisms, misuse of idioms, and lack of grammatical logic in complex constructions. (MSE)

Discusses how student errors can be utilized to understand the nature of the conceptions that underlie students' mathematical activity. Looks at why errors are made in mathematics, how teachers and students perceive errors, and how to use errors in the classroom. (MDH)

This manual is a dictionary of some 150 errors made by students in their work in mathematics. A precise definition and examples are given for each of these errors and these, combined with a description of common causes of the error, form a background for diagnosis of student problems with arithmetic. Teaching strategies and ideas, each linked to a…

Students make errors in mathematics for a variety of reasons. It is the job of the educator to identify the source of these errors and to assist students in correcting them. The purpose of this monograph is to help identify, analyze, and evaluate students' computational proficiency. This monograph is divided into four sections: "Whole Numbers";…