Answer:
“Shares strategies for reading and
writing in mathematics instead of
just reading and writing about
mathematics. The strategies emphasize moving fluently among multiple
representations, analyzing mathematical texts,
and evaluating mathematical reasoning. Strategies such as student
discussion of the implications of changing words in a theorem or definitions
support deep conceptual learning.” MJ
Bosse and J Falconer. (2008). School
Science and Mathematics, 8-19.
“Provides a graphic organizer that
guides students through a modified version of Polya’s problem-solving process
but still allows them to solve a problem in their own way. Its layout requires students
to think, plan, and break the solution process into steps of their own choosing
before computing. The graphic organizer can be used for any type of problem
with no more than a three-step solution. Discusses how to introduce the graphic
organizer by using a think aloud, multiple student answers, and analysis of
incorrect answers.” S Braselton and B Decker (1994). The Reading Teacher, 276-281,
“Describes how to apply several reading
strategies to mathematics instruction. A knowledge rating chart indicates prior
knowledge of vocabulary and whether or not the student can apply it in
mathematics. ‘Word Problem Roulette’ is a cooperative problem-solving strategy
in which students solve a problem verbally and then write the solution in a
round-robin style. A sample three-level math problem guide helps with problem
analysis, but restricts students to solution methods using the computations or
formulas provided in level three. ‘Possible Problems’ requires higher level
thinking as students create a math problem using all of the words, symbols, or
numerals in a list. Applicable to any math content and to any level.” SJ Davis
and R Gerber. (2004). Journal of Reading,
55-57.
“Discusses three types of journal
prompts for first-year algebra students: content, process, and affective. The
content prompts push students to articulate mathematical relationships and to
create personal yet precise definitions. One powerful prompt asks students to
write about how their understanding about a mathematical concept has developed
or changed. While some suggested process prompts focus on study habits, others
have students reflect on their own problem-solving approaches.” BJ Dougherty.
(1996). The Mathematics Teacher,
556-560.
Comment: There are many more examples of annotated
articles relating mathematics to literacy development in this article. The
authors of this article urge the preparation of annotations for articles
related to content in math, science, English, etc. and then publish them in
their journals. An interesting idea. RayS.
Title: “Collaborating
to Cross the Mathematics-Literacy Divide: An Annotated Bibliography of Literacy
Strategies for Mathematics Classrooms.” ES Friedland, et al. Journal of Adolescent and Adult Literacy
(September 2011), 57-66.
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