Author: Samuel Mecutchen
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 92
Book Description
The New American Arithmetic
Author: Samuel Mecutchen
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 92
Book Description
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 92
Book Description
First Book of Arithmetic
Author: Emerson Elbridge White
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 174
Book Description
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 174
Book Description
First Steps for Math Olympians
Author: J. Douglas Faires
Publisher: MAA
ISBN: 9780883858240
Category : Mathematics
Languages : en
Pages : 344
Book Description
A major aspect of mathematical training and its benefit to society is the ability to use logic to solve problems. The American Mathematics Competitions have been given for more than fifty years to millions of students. This book considers the basic ideas behind the solutions to the majority of these problems, and presents examples and exercises from past exams to illustrate the concepts. Anyone preparing for the Mathematical Olympiads will find many useful ideas here, but people generally interested in logical problem solving should also find the problems and their solutions stimulating. The book can be used either for self-study or as topic-oriented material and samples of problems for practice exams. Useful reading for anyone who enjoys solving mathematical problems, and equally valuable for educators or parents who have children with mathematical interest and ability.
Publisher: MAA
ISBN: 9780883858240
Category : Mathematics
Languages : en
Pages : 344
Book Description
A major aspect of mathematical training and its benefit to society is the ability to use logic to solve problems. The American Mathematics Competitions have been given for more than fifty years to millions of students. This book considers the basic ideas behind the solutions to the majority of these problems, and presents examples and exercises from past exams to illustrate the concepts. Anyone preparing for the Mathematical Olympiads will find many useful ideas here, but people generally interested in logical problem solving should also find the problems and their solutions stimulating. The book can be used either for self-study or as topic-oriented material and samples of problems for practice exams. Useful reading for anyone who enjoys solving mathematical problems, and equally valuable for educators or parents who have children with mathematical interest and ability.
The Complete Book of Math, Grades 1 - 2
Author:
Publisher: Carson-Dellosa Publishing
ISBN: 1483821552
Category : Juvenile Nonfiction
Languages : en
Pages : 356
Book Description
The Complete Book of Math provides 352 pages of fun exercises for students in grades 1 to 2 that teach students key lessons in basic math skills. Lessons cover topics including patterns, comparing, geometry, place value, measurement, graphing, time and money, and fractions. it also includes a complete answer key, user-friendly activities, and easy-to-follow instructions. Over 4 million in print! Designed by leading experts, books in the Complete Book series help children in grades preschool-6 build a solid foundation in key subject areas for learning success. Complete Book are the most thorough and comprehensive learning guides available, offering high-interest lessons to encourage learning and full-color illustrations to spark interest. Each book also features challenging concepts and activities to motivate independent study, a fun page of stickers, and a complete answer key to measure performance and guide instruction.
Publisher: Carson-Dellosa Publishing
ISBN: 1483821552
Category : Juvenile Nonfiction
Languages : en
Pages : 356
Book Description
The Complete Book of Math provides 352 pages of fun exercises for students in grades 1 to 2 that teach students key lessons in basic math skills. Lessons cover topics including patterns, comparing, geometry, place value, measurement, graphing, time and money, and fractions. it also includes a complete answer key, user-friendly activities, and easy-to-follow instructions. Over 4 million in print! Designed by leading experts, books in the Complete Book series help children in grades preschool-6 build a solid foundation in key subject areas for learning success. Complete Book are the most thorough and comprehensive learning guides available, offering high-interest lessons to encourage learning and full-color illustrations to spark interest. Each book also features challenging concepts and activities to motivate independent study, a fun page of stickers, and a complete answer key to measure performance and guide instruction.
Key to the New American Practical Arithmetic
Native American Mathematics
Author: Michael P. Closs
Publisher: University of Texas Press
ISBN: 0292789815
Category : Mathematics
Languages : en
Pages : 444
Book Description
There is no question that native cultures in the New World exhibit many forms of mathematical development. This Native American mathematics can best be described by considering the nature of the concepts found in a variety of individual New World cultures. Unlike modern mathematics in which numbers and concepts are expressed in a universal mathematical notation, the numbers and concepts found in native cultures occur and are expressed in many distinctive ways. Native American Mathematics, edited by Michael P. Closs, is the first book to focus on mathematical development indigenous to the New World. Spanning time from the prehistoric to the present, the thirteen essays in this volume attest to the variety of mathematical development present in the Americas. The data are drawn from cultures as diverse as the Ojibway, the Inuit (Eskimo), and the Nootka in the north; the Chumash of Southern California; the Aztec and the Maya in Mesoamerica; and the Inca and Jibaro of South America. Among the strengths of this collection are this diversity and the multidisciplinary approaches employed to extract different kinds of information. The distinguished contributors include mathematicians, linguists, psychologists, anthropologists, and archaeologists.
Publisher: University of Texas Press
ISBN: 0292789815
Category : Mathematics
Languages : en
Pages : 444
Book Description
There is no question that native cultures in the New World exhibit many forms of mathematical development. This Native American mathematics can best be described by considering the nature of the concepts found in a variety of individual New World cultures. Unlike modern mathematics in which numbers and concepts are expressed in a universal mathematical notation, the numbers and concepts found in native cultures occur and are expressed in many distinctive ways. Native American Mathematics, edited by Michael P. Closs, is the first book to focus on mathematical development indigenous to the New World. Spanning time from the prehistoric to the present, the thirteen essays in this volume attest to the variety of mathematical development present in the Americas. The data are drawn from cultures as diverse as the Ojibway, the Inuit (Eskimo), and the Nootka in the north; the Chumash of Southern California; the Aztec and the Maya in Mesoamerica; and the Inca and Jibaro of South America. Among the strengths of this collection are this diversity and the multidisciplinary approaches employed to extract different kinds of information. The distinguished contributors include mathematicians, linguists, psychologists, anthropologists, and archaeologists.
Postcolonial Love Poem
Author: Natalie Diaz
Publisher: Graywolf Press
ISBN: 1644451131
Category : Poetry
Languages : en
Pages : 117
Book Description
WINNER OF THE 2021 PULITZER PRIZE IN POETRY FINALIST FOR THE 2020 NATIONAL BOOK AWARD FOR POETRY Natalie Diaz’s highly anticipated follow-up to When My Brother Was an Aztec, winner of an American Book Award Postcolonial Love Poem is an anthem of desire against erasure. Natalie Diaz’s brilliant second collection demands that every body carried in its pages—bodies of language, land, rivers, suffering brothers, enemies, and lovers—be touched and held as beloveds. Through these poems, the wounds inflicted by America onto an indigenous people are allowed to bloom pleasure and tenderness: “Let me call my anxiety, desire, then. / Let me call it, a garden.” In this new lyrical landscape, the bodies of indigenous, Latinx, black, and brown women are simultaneously the body politic and the body ecstatic. In claiming this autonomy of desire, language is pushed to its dark edges, the astonishing dunefields and forests where pleasure and love are both grief and joy, violence and sensuality. Diaz defies the conditions from which she writes, a nation whose creation predicated the diminishment and ultimate erasure of bodies like hers and the people she loves: “I am doing my best to not become a museum / of myself. I am doing my best to breathe in and out. // I am begging: Let me be lonely but not invisible.” Postcolonial Love Poem unravels notions of American goodness and creates something more powerful than hope—in it, a future is built, future being a matrix of the choices we make now, and in these poems, Diaz chooses love.
Publisher: Graywolf Press
ISBN: 1644451131
Category : Poetry
Languages : en
Pages : 117
Book Description
WINNER OF THE 2021 PULITZER PRIZE IN POETRY FINALIST FOR THE 2020 NATIONAL BOOK AWARD FOR POETRY Natalie Diaz’s highly anticipated follow-up to When My Brother Was an Aztec, winner of an American Book Award Postcolonial Love Poem is an anthem of desire against erasure. Natalie Diaz’s brilliant second collection demands that every body carried in its pages—bodies of language, land, rivers, suffering brothers, enemies, and lovers—be touched and held as beloveds. Through these poems, the wounds inflicted by America onto an indigenous people are allowed to bloom pleasure and tenderness: “Let me call my anxiety, desire, then. / Let me call it, a garden.” In this new lyrical landscape, the bodies of indigenous, Latinx, black, and brown women are simultaneously the body politic and the body ecstatic. In claiming this autonomy of desire, language is pushed to its dark edges, the astonishing dunefields and forests where pleasure and love are both grief and joy, violence and sensuality. Diaz defies the conditions from which she writes, a nation whose creation predicated the diminishment and ultimate erasure of bodies like hers and the people she loves: “I am doing my best to not become a museum / of myself. I am doing my best to breathe in and out. // I am begging: Let me be lonely but not invisible.” Postcolonial Love Poem unravels notions of American goodness and creates something more powerful than hope—in it, a future is built, future being a matrix of the choices we make now, and in these poems, Diaz chooses love.
Hamilton's Arithmetics
Author: Samuel Hamilton
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 280
Book Description
Publisher:
ISBN:
Category : Arithmetic
Languages : en
Pages : 280
Book Description
The Contest Problem Book IX
Author: Dave Wells
Publisher: MAA
ISBN: 9780883858264
Category : Education
Languages : en
Pages : 236
Book Description
A compilation of 325 problems and solutions for high school students. A valuable resource for any mathematics teacher.
Publisher: MAA
ISBN: 9780883858264
Category : Education
Languages : en
Pages : 236
Book Description
A compilation of 325 problems and solutions for high school students. A valuable resource for any mathematics teacher.
Iconic Arithmetic Volume I
Author: william bricken
Publisher: Unary Press
ISBN: 9781732485136
Category :
Languages : en
Pages : 446
Book Description
Arithmetic evolves. Iconic arithmetic is built from icons that look and feel like what they mean, rather than from strings of symbols that must be memorized. The book explores the formal structure of two types of postsymbolic boundary arithmetic. Ensemble arithmetic modernizes tallies to provide forms that add together by being placed together and multiply by being placed inside one another. James algebra defines the concepts and operations of arithmetic as different ways of arranging containers. Three simple axioms are sufficient. Features of iconic arithmetic include (1) a void with no representation and no properties instead of the symbol zero; (2) void-equivalent forms that can be freely deleted; (3) meaning based on existence of structure rather than truth or numerical value; (4) only one relation (containment) to represent all forms; and (5) construction and deletion to implement all transformations. Iconic forms and transformations can be represented as two and three dimensional structures that can be directly viewed, manipulated, and even inhabited. Many different spatial interactive dialects are described. The author explores this new kind of arithmetic from the perspectives of historical evolution, formal mathematics, computer science and mathematics education. The overall objective is to provide proof of principle that our current universal approach to the arithmetic of numbers is a design choice rather than a truth embedded in numbers themselves. Iconic Arithmetic recognizes that knowledge is embodied, multidimensional, sensual, simple. It helps us to transition into a postsymbolic world of interactive information.
Publisher: Unary Press
ISBN: 9781732485136
Category :
Languages : en
Pages : 446
Book Description
Arithmetic evolves. Iconic arithmetic is built from icons that look and feel like what they mean, rather than from strings of symbols that must be memorized. The book explores the formal structure of two types of postsymbolic boundary arithmetic. Ensemble arithmetic modernizes tallies to provide forms that add together by being placed together and multiply by being placed inside one another. James algebra defines the concepts and operations of arithmetic as different ways of arranging containers. Three simple axioms are sufficient. Features of iconic arithmetic include (1) a void with no representation and no properties instead of the symbol zero; (2) void-equivalent forms that can be freely deleted; (3) meaning based on existence of structure rather than truth or numerical value; (4) only one relation (containment) to represent all forms; and (5) construction and deletion to implement all transformations. Iconic forms and transformations can be represented as two and three dimensional structures that can be directly viewed, manipulated, and even inhabited. Many different spatial interactive dialects are described. The author explores this new kind of arithmetic from the perspectives of historical evolution, formal mathematics, computer science and mathematics education. The overall objective is to provide proof of principle that our current universal approach to the arithmetic of numbers is a design choice rather than a truth embedded in numbers themselves. Iconic Arithmetic recognizes that knowledge is embodied, multidimensional, sensual, simple. It helps us to transition into a postsymbolic world of interactive information.