Manually adding references without bibtex, and How to arrange them in alphabetic order and like APA and Chicago styles etc

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Manually adding references without bibtex, and How to arrange them in alphabetic order and like APA and Chicago styles etc














0















documentclass[reqno]article
usepackageamssymb
usepackageamsmath
usepackagetimes
usepackageepsfig
usepackagegraphicx
usepackagemathrsfs
textwidth 5in textheight 7.5in footskip 0.5in

newtheoremthm[subsection]Theorem
newtheoremlemma[subsection]Lemma
newtheoremproposition[subsection]Proposition
newtheoremcor[subsection]Corollary

%theoremstyledefinition
newtheoremrk[subsection]Remark
newtheoremdefn[subsection]Definition
newtheoremex[subsection]Example
newtheoremquestion[subsection]Question
newtheoremconjecture[subsection]Conjecture
newcommandMSmathscr

defbCBbb C
defbRBbb R
defbPBbb P
defcOCal O
defaalpha defbbeta
defDDelta
defeeta defggamma defssigma
defddelta defLLambda defllambda
defnbmathbb N defdsdisplaystyle letw=wedge
defcbmathbb C
defrbmathbb R

lett=theta letL=longrightarrow defdcdd^c
defvvarphi def Ccal C letl=rightarrow
letm=mathop letep=varepsilon letS=subset
letO=Omega
defespnoalignmedskip letr=rho
def11!rm l
%newcommandMSmathscr

newcommand newsection[1] setcounterequation0 section #1
renewcommandtheequation arabicsection. arabicequation
begindocument

pagestylemyheadings pagenumberingarabic setcounterpage1
pagestyleempty
par noindent
Punjab University \
Journal of Mathematics (ISSN 1016-2526) \
Vol. 51(7)(2019) pp. 00.00 vspace*1pc

begincenter
bf Creating an Environment for Learning Mathematics
par noindent
vspace*1pc
parnoindentparnoindent
par noindent
Muhammad Ahmad \
Department of Mathematics, \
University of sargodha, Pakistan,\
Email: m.ahmadpak@gmail.com\
par noindent
endcenter
vspace*0.5pcReceived: 07 April, 2018 / Accepted: 06 June, 2018 /
Published online: 20 December, 2018 vspace*0.5pc
beginquote
bf Abstract. It was citearticle-full with the theoretical ideas about
constructivists' view of learning discussed in the preceding chapter
that we began our collaboration with the classroom teacher. Although
we communicated our intentions in discussions about the importance
of problem solving for learning and the necessity of social
interaction and class discussion, it was still the teacher's
obligation to enact these in the classroom. Admittedly we were well
aware that children actively discussing challenging problems in
primary grades was different from the way mathematics had been
taught in the past, but we had not yet realized the extent to which
these ideas would influence the practice of elementary school
mathematics. These aspects--challenging problems, collaborative
group work, and class discussion about students' solutions-were, for
the teacher, against tradition. It was accepted practice for her to
initiate grouped settings and discussions in social studies,
science, and reading, but she did not do this in mathematics. It was
against this background that the classroom teaching experiment
began.
endquote
vspace*1.5pc noindent bf AMS (MOS) Subject Classification
Codes: 35S29; 40S70; 25U09 \
smallskip noindent
bf Key Words: -------------------------------------------------.

markbothunderlinehspace3.7in Muhammad Ahmad
underlinehspace0ptCreating an Environment for Learning
Mathematicshspace2.5inpagestylemyheadings
setcountersection0
sectionIntroduction
Typically a class session began with the teacher leading a brief
introduction intended to insure that the children understood what
they would be working on for the day. Once the teacher was satisfied
that the children understood the intent of the activities, she then
passed out the activity sheets and small-group work began. Children
worked in pairs on activities, which were on sheets of paper that
provided room for students to write. Each pair received one sheet to
share in completing the activity. Generally three to four sheets,
each containing four to six problems, were available for the
students to work on. Some children completed all the activity
sheets, whereas others only finished one. The problem solving as
pairs generally lasted 20 to 25 minutes.


sectionNotations and Preliminaries

The expectations for children's actions in the mathematics class
were quite different from their previous experiences in school.
However, in this mathematics class it was necessary for children to
express their thinking in order to create opportunities for learning
and so that their existing constructions could be investigated by
both the teacher and researchers
sectionDiscrete Evolution Semigroup
Using these premises of children's learning as her guideline, the
teacher initiated the mutual construction of a different set of
norms for mathematics lessons as she acted to help the students
reconceptualize their role during mathematics instruction. Her
intention was for the children to figure things out for themselves
and to express their ideas in the public arena of whole-class
discussions. Additionally, during small-group work she expected them
to cooperate and work together to solve problems and to agree on an
answer. Her expectation that the children would express their
thoughts placed the students under the obligation of having to
recall their solutions and explain them to others during the
whole-class discussion.
sectionResults
The nature of the teacher and student interaction that occurred
within the whole-class discussion was crucial to establishing the
social norms that were necessary for developing a setting in which
the children would feel psychologically safe to express their
mathematical thinking.] The teacher's intention as she led class
discussion was to encourage children to verbalize their solution
attempts.
sectionApplications
Her comments were focused on talking about how in this class they
were going to talk about mathematics. In this example she told the
students that thinking was valued even more than right answers.
These mutual obligations and expectations were negotiated and
renegotiated by the teacher and students as they established an
interaction pattern that would form the basis for their activity.
These mutually constituted patterns of interaction were taken for
granted and made possible the smooth functioning of their collective

sectionConclusion
It became evident that a psychological perspective alone could not
account for the complexity of the events occurring in the classroom.
Establishing social norms that provided the setting in which
children engaged in meaningful activity was an aspect of social
interaction not considered prior to the classroom teaching
experiment. As these norms became accepted, the students
participated in a type of discourse in which they were expected to
explain and justify their solutions and listen to others. The
teacher acted to initiate and guide students' learning by posing
questions and highlighting children's expectations. As students
engaged in this discourse, their personal meanings were negotiated
until an agreement was reached. The establishment of taken-as-shared
meanings between the participants enabled mathematical ideas to be
established by members of the class.
sectionAcknowledgments
I would like to thank my supervisor, Prof. Nicholas Young, for the
patient guidance, encouragement and advice he has provided
throughout my time as his student. I have been extremely lucky to
have a supervisor who cared so much about my work, and who responded
to my questions and queries so promptly. I would also like to thank
all the members of staff at Newcastle and Lancaster Universities who
%helped me in my supervisors absence.

newcommandnoopsort[1] newcommandprintfirst[2]#1
newcommandsingleletter[1]#1 newcommandswitchargs[2]#2#1
beginthebibliography99

bibitemarticle-minimal
L[eslie]~A. Aamport.
newblock The gnats and gnus document preparation system.
newblock em mboxG-Animal's Journal, 1986.

bibitemarticle-full
L[eslie]~A. Aamport.
newblock The gnats and gnus document preparation system.
newblock em mboxG-Animal's Journal, 41(7):73+, July 1986.
newblock This is a full ARTICLE entry.

bibitemarticle-crossref
L[eslie]~A. Aamport.
newblock The gnats and gnus document preparation system.
newblock In em mboxG-Animal's Journal/ citewhole-journal, pages 73+.
newblock This is a cross-referencing ARTICLE entry.

bibitemwhole-journal
em mboxG-Animal's Journal, 41(7), July 1986.
newblock The entire issue is devoted to gnats and gnus (this entry is a
cross-referenced ARTICLE (journal)).

bibitemwhole-set
Donald~E. Knuth.
newblock em The Art of Computer Programming.
newblock Four volumes. Addison-Wesley,
noopsort1973aswitchargs--901968.
newblock Seven volumes planned (this is a cross-referenced set of BOOKs).

bibiteminbook-minimal
Donald~E. Knuth.
newblock em Fundamental Algorithms, chapter 1.2.
newblock Addison-Wesley, noopsort1973b1973.

bibiteminbook-full
Donald~E. Knuth.
newblock em Fundamental Algorithms, volume~1 of em The Art of Computer
Programming, section 1.2, pages 10--119.
newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
noopsort1973b1973.
newblock This is a full INBOOK entry.

bibiteminbook-crossref
Donald~E. Knuth.
newblock em Fundamental Algorithms, section 1.2.
newblock Volume~1 of em The Art of Computer Programming/ citewhole-set,
second edition, noopsort1973b1973.
newblock This is a cross-referencing INBOOK entry.

bibitembook-minimal
Donald~E. Knuth.
newblock em Seminumerical Algorithms.
newblock Addison-Wesley, noopsort1973c1981.

bibitembook-full
Donald~E. Knuth.
newblock em Seminumerical Algorithms, volume~2 of em The Art of Computer
Programming.
newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
noopsort1973c1981.
newblock This is a full BOOK entry.

bibitembook-crossref
Donald~E. Knuth.
newblock em Seminumerical Algorithms.
newblock Volume~2 of em The Art of Computer Programming/ citewhole-set,
second edition, noopsort1973c1981.
newblock This is a cross-referencing BOOK entry.

bibitembooklet-minimal
The programming of computer art.

bibitembooklet-full
Jill~C. Knvth.
newblock The programming of computer art.
newblock Vernier Art Center, Stanford, California, February 1988.
newblock This is a full BOOKLET entry.

bibitemincollection-minimal
Daniel~D. Lincoll.
newblock Semigroups of recurrences.
newblock In em High Speed Computer and Algorithm Organization. Academic
Press, 1977.

bibitemincollection-full
Daniel~D. Lincoll.
newblock Semigroups of recurrences.
newblock In David~J. Lipcoll, D.~H. Lawrie, and A.~H. Sameh, editors, em
High Speed Computer and Algorithm Organization, number~23 in Fast Computers,
part~3, pages 179--183. Academic Press, New York, third edition, September
1977.
newblock This is a full INCOLLECTION entry.

bibitemincollection-crossref
Daniel~D. Lincoll.
newblock Semigroups of recurrences.
newblock In Lipcoll et~al. citewhole-collection, pages 179--183.
newblock This is a cross-referencing INCOLLECTION entry.


bibitemM.Ali, emphA new capacity for plurisubharmonic functions, Acta Math. textbf170, (1988) 1-21.
bibitemH. Asad, emphTranchage et prolongement des courants positifs fermes, Math. Ann. textbf507, (1991) 673-687.
bibitemDeJ. P. Domnay, emphComplex Analytic and Differential Geometry, http://www-fourier.ujf-grenoble.fr/demailly/books.html
bibitemR. komar and B. Sharma, emphA characterization of Holomorphic chains, Ann. Math.
textbf18, (1974) 253-287.
bibitemH. Raheel, emphGeometric Measure Theory, Berlin, New-York, Springer-Verlag, 1989.
bibitemM.Waqas and Khuram Shahzad, emphOp'erateur de Monge Amp`ere, tranchage et extention de courants positifs ferm'es, Th`ese d''etat, Fac. Sc. Tunis 1996.

endthebibliography
enddocument








share




























    0















    documentclass[reqno]article
    usepackageamssymb
    usepackageamsmath
    usepackagetimes
    usepackageepsfig
    usepackagegraphicx
    usepackagemathrsfs
    textwidth 5in textheight 7.5in footskip 0.5in

    newtheoremthm[subsection]Theorem
    newtheoremlemma[subsection]Lemma
    newtheoremproposition[subsection]Proposition
    newtheoremcor[subsection]Corollary

    %theoremstyledefinition
    newtheoremrk[subsection]Remark
    newtheoremdefn[subsection]Definition
    newtheoremex[subsection]Example
    newtheoremquestion[subsection]Question
    newtheoremconjecture[subsection]Conjecture
    newcommandMSmathscr

    defbCBbb C
    defbRBbb R
    defbPBbb P
    defcOCal O
    defaalpha defbbeta
    defDDelta
    defeeta defggamma defssigma
    defddelta defLLambda defllambda
    defnbmathbb N defdsdisplaystyle letw=wedge
    defcbmathbb C
    defrbmathbb R

    lett=theta letL=longrightarrow defdcdd^c
    defvvarphi def Ccal C letl=rightarrow
    letm=mathop letep=varepsilon letS=subset
    letO=Omega
    defespnoalignmedskip letr=rho
    def11!rm l
    %newcommandMSmathscr

    newcommand newsection[1] setcounterequation0 section #1
    renewcommandtheequation arabicsection. arabicequation
    begindocument

    pagestylemyheadings pagenumberingarabic setcounterpage1
    pagestyleempty
    par noindent
    Punjab University \
    Journal of Mathematics (ISSN 1016-2526) \
    Vol. 51(7)(2019) pp. 00.00 vspace*1pc

    begincenter
    bf Creating an Environment for Learning Mathematics
    par noindent
    vspace*1pc
    parnoindentparnoindent
    par noindent
    Muhammad Ahmad \
    Department of Mathematics, \
    University of sargodha, Pakistan,\
    Email: m.ahmadpak@gmail.com\
    par noindent
    endcenter
    vspace*0.5pcReceived: 07 April, 2018 / Accepted: 06 June, 2018 /
    Published online: 20 December, 2018 vspace*0.5pc
    beginquote
    bf Abstract. It was citearticle-full with the theoretical ideas about
    constructivists' view of learning discussed in the preceding chapter
    that we began our collaboration with the classroom teacher. Although
    we communicated our intentions in discussions about the importance
    of problem solving for learning and the necessity of social
    interaction and class discussion, it was still the teacher's
    obligation to enact these in the classroom. Admittedly we were well
    aware that children actively discussing challenging problems in
    primary grades was different from the way mathematics had been
    taught in the past, but we had not yet realized the extent to which
    these ideas would influence the practice of elementary school
    mathematics. These aspects--challenging problems, collaborative
    group work, and class discussion about students' solutions-were, for
    the teacher, against tradition. It was accepted practice for her to
    initiate grouped settings and discussions in social studies,
    science, and reading, but she did not do this in mathematics. It was
    against this background that the classroom teaching experiment
    began.
    endquote
    vspace*1.5pc noindent bf AMS (MOS) Subject Classification
    Codes: 35S29; 40S70; 25U09 \
    smallskip noindent
    bf Key Words: -------------------------------------------------.

    markbothunderlinehspace3.7in Muhammad Ahmad
    underlinehspace0ptCreating an Environment for Learning
    Mathematicshspace2.5inpagestylemyheadings
    setcountersection0
    sectionIntroduction
    Typically a class session began with the teacher leading a brief
    introduction intended to insure that the children understood what
    they would be working on for the day. Once the teacher was satisfied
    that the children understood the intent of the activities, she then
    passed out the activity sheets and small-group work began. Children
    worked in pairs on activities, which were on sheets of paper that
    provided room for students to write. Each pair received one sheet to
    share in completing the activity. Generally three to four sheets,
    each containing four to six problems, were available for the
    students to work on. Some children completed all the activity
    sheets, whereas others only finished one. The problem solving as
    pairs generally lasted 20 to 25 minutes.


    sectionNotations and Preliminaries

    The expectations for children's actions in the mathematics class
    were quite different from their previous experiences in school.
    However, in this mathematics class it was necessary for children to
    express their thinking in order to create opportunities for learning
    and so that their existing constructions could be investigated by
    both the teacher and researchers
    sectionDiscrete Evolution Semigroup
    Using these premises of children's learning as her guideline, the
    teacher initiated the mutual construction of a different set of
    norms for mathematics lessons as she acted to help the students
    reconceptualize their role during mathematics instruction. Her
    intention was for the children to figure things out for themselves
    and to express their ideas in the public arena of whole-class
    discussions. Additionally, during small-group work she expected them
    to cooperate and work together to solve problems and to agree on an
    answer. Her expectation that the children would express their
    thoughts placed the students under the obligation of having to
    recall their solutions and explain them to others during the
    whole-class discussion.
    sectionResults
    The nature of the teacher and student interaction that occurred
    within the whole-class discussion was crucial to establishing the
    social norms that were necessary for developing a setting in which
    the children would feel psychologically safe to express their
    mathematical thinking.] The teacher's intention as she led class
    discussion was to encourage children to verbalize their solution
    attempts.
    sectionApplications
    Her comments were focused on talking about how in this class they
    were going to talk about mathematics. In this example she told the
    students that thinking was valued even more than right answers.
    These mutual obligations and expectations were negotiated and
    renegotiated by the teacher and students as they established an
    interaction pattern that would form the basis for their activity.
    These mutually constituted patterns of interaction were taken for
    granted and made possible the smooth functioning of their collective

    sectionConclusion
    It became evident that a psychological perspective alone could not
    account for the complexity of the events occurring in the classroom.
    Establishing social norms that provided the setting in which
    children engaged in meaningful activity was an aspect of social
    interaction not considered prior to the classroom teaching
    experiment. As these norms became accepted, the students
    participated in a type of discourse in which they were expected to
    explain and justify their solutions and listen to others. The
    teacher acted to initiate and guide students' learning by posing
    questions and highlighting children's expectations. As students
    engaged in this discourse, their personal meanings were negotiated
    until an agreement was reached. The establishment of taken-as-shared
    meanings between the participants enabled mathematical ideas to be
    established by members of the class.
    sectionAcknowledgments
    I would like to thank my supervisor, Prof. Nicholas Young, for the
    patient guidance, encouragement and advice he has provided
    throughout my time as his student. I have been extremely lucky to
    have a supervisor who cared so much about my work, and who responded
    to my questions and queries so promptly. I would also like to thank
    all the members of staff at Newcastle and Lancaster Universities who
    %helped me in my supervisors absence.

    newcommandnoopsort[1] newcommandprintfirst[2]#1
    newcommandsingleletter[1]#1 newcommandswitchargs[2]#2#1
    beginthebibliography99

    bibitemarticle-minimal
    L[eslie]~A. Aamport.
    newblock The gnats and gnus document preparation system.
    newblock em mboxG-Animal's Journal, 1986.

    bibitemarticle-full
    L[eslie]~A. Aamport.
    newblock The gnats and gnus document preparation system.
    newblock em mboxG-Animal's Journal, 41(7):73+, July 1986.
    newblock This is a full ARTICLE entry.

    bibitemarticle-crossref
    L[eslie]~A. Aamport.
    newblock The gnats and gnus document preparation system.
    newblock In em mboxG-Animal's Journal/ citewhole-journal, pages 73+.
    newblock This is a cross-referencing ARTICLE entry.

    bibitemwhole-journal
    em mboxG-Animal's Journal, 41(7), July 1986.
    newblock The entire issue is devoted to gnats and gnus (this entry is a
    cross-referenced ARTICLE (journal)).

    bibitemwhole-set
    Donald~E. Knuth.
    newblock em The Art of Computer Programming.
    newblock Four volumes. Addison-Wesley,
    noopsort1973aswitchargs--901968.
    newblock Seven volumes planned (this is a cross-referenced set of BOOKs).

    bibiteminbook-minimal
    Donald~E. Knuth.
    newblock em Fundamental Algorithms, chapter 1.2.
    newblock Addison-Wesley, noopsort1973b1973.

    bibiteminbook-full
    Donald~E. Knuth.
    newblock em Fundamental Algorithms, volume~1 of em The Art of Computer
    Programming, section 1.2, pages 10--119.
    newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
    noopsort1973b1973.
    newblock This is a full INBOOK entry.

    bibiteminbook-crossref
    Donald~E. Knuth.
    newblock em Fundamental Algorithms, section 1.2.
    newblock Volume~1 of em The Art of Computer Programming/ citewhole-set,
    second edition, noopsort1973b1973.
    newblock This is a cross-referencing INBOOK entry.

    bibitembook-minimal
    Donald~E. Knuth.
    newblock em Seminumerical Algorithms.
    newblock Addison-Wesley, noopsort1973c1981.

    bibitembook-full
    Donald~E. Knuth.
    newblock em Seminumerical Algorithms, volume~2 of em The Art of Computer
    Programming.
    newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
    noopsort1973c1981.
    newblock This is a full BOOK entry.

    bibitembook-crossref
    Donald~E. Knuth.
    newblock em Seminumerical Algorithms.
    newblock Volume~2 of em The Art of Computer Programming/ citewhole-set,
    second edition, noopsort1973c1981.
    newblock This is a cross-referencing BOOK entry.

    bibitembooklet-minimal
    The programming of computer art.

    bibitembooklet-full
    Jill~C. Knvth.
    newblock The programming of computer art.
    newblock Vernier Art Center, Stanford, California, February 1988.
    newblock This is a full BOOKLET entry.

    bibitemincollection-minimal
    Daniel~D. Lincoll.
    newblock Semigroups of recurrences.
    newblock In em High Speed Computer and Algorithm Organization. Academic
    Press, 1977.

    bibitemincollection-full
    Daniel~D. Lincoll.
    newblock Semigroups of recurrences.
    newblock In David~J. Lipcoll, D.~H. Lawrie, and A.~H. Sameh, editors, em
    High Speed Computer and Algorithm Organization, number~23 in Fast Computers,
    part~3, pages 179--183. Academic Press, New York, third edition, September
    1977.
    newblock This is a full INCOLLECTION entry.

    bibitemincollection-crossref
    Daniel~D. Lincoll.
    newblock Semigroups of recurrences.
    newblock In Lipcoll et~al. citewhole-collection, pages 179--183.
    newblock This is a cross-referencing INCOLLECTION entry.


    bibitemM.Ali, emphA new capacity for plurisubharmonic functions, Acta Math. textbf170, (1988) 1-21.
    bibitemH. Asad, emphTranchage et prolongement des courants positifs fermes, Math. Ann. textbf507, (1991) 673-687.
    bibitemDeJ. P. Domnay, emphComplex Analytic and Differential Geometry, http://www-fourier.ujf-grenoble.fr/demailly/books.html
    bibitemR. komar and B. Sharma, emphA characterization of Holomorphic chains, Ann. Math.
    textbf18, (1974) 253-287.
    bibitemH. Raheel, emphGeometric Measure Theory, Berlin, New-York, Springer-Verlag, 1989.
    bibitemM.Waqas and Khuram Shahzad, emphOp'erateur de Monge Amp`ere, tranchage et extention de courants positifs ferm'es, Th`ese d''etat, Fac. Sc. Tunis 1996.

    endthebibliography
    enddocument








    share


























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      documentclass[reqno]article
      usepackageamssymb
      usepackageamsmath
      usepackagetimes
      usepackageepsfig
      usepackagegraphicx
      usepackagemathrsfs
      textwidth 5in textheight 7.5in footskip 0.5in

      newtheoremthm[subsection]Theorem
      newtheoremlemma[subsection]Lemma
      newtheoremproposition[subsection]Proposition
      newtheoremcor[subsection]Corollary

      %theoremstyledefinition
      newtheoremrk[subsection]Remark
      newtheoremdefn[subsection]Definition
      newtheoremex[subsection]Example
      newtheoremquestion[subsection]Question
      newtheoremconjecture[subsection]Conjecture
      newcommandMSmathscr

      defbCBbb C
      defbRBbb R
      defbPBbb P
      defcOCal O
      defaalpha defbbeta
      defDDelta
      defeeta defggamma defssigma
      defddelta defLLambda defllambda
      defnbmathbb N defdsdisplaystyle letw=wedge
      defcbmathbb C
      defrbmathbb R

      lett=theta letL=longrightarrow defdcdd^c
      defvvarphi def Ccal C letl=rightarrow
      letm=mathop letep=varepsilon letS=subset
      letO=Omega
      defespnoalignmedskip letr=rho
      def11!rm l
      %newcommandMSmathscr

      newcommand newsection[1] setcounterequation0 section #1
      renewcommandtheequation arabicsection. arabicequation
      begindocument

      pagestylemyheadings pagenumberingarabic setcounterpage1
      pagestyleempty
      par noindent
      Punjab University \
      Journal of Mathematics (ISSN 1016-2526) \
      Vol. 51(7)(2019) pp. 00.00 vspace*1pc

      begincenter
      bf Creating an Environment for Learning Mathematics
      par noindent
      vspace*1pc
      parnoindentparnoindent
      par noindent
      Muhammad Ahmad \
      Department of Mathematics, \
      University of sargodha, Pakistan,\
      Email: m.ahmadpak@gmail.com\
      par noindent
      endcenter
      vspace*0.5pcReceived: 07 April, 2018 / Accepted: 06 June, 2018 /
      Published online: 20 December, 2018 vspace*0.5pc
      beginquote
      bf Abstract. It was citearticle-full with the theoretical ideas about
      constructivists' view of learning discussed in the preceding chapter
      that we began our collaboration with the classroom teacher. Although
      we communicated our intentions in discussions about the importance
      of problem solving for learning and the necessity of social
      interaction and class discussion, it was still the teacher's
      obligation to enact these in the classroom. Admittedly we were well
      aware that children actively discussing challenging problems in
      primary grades was different from the way mathematics had been
      taught in the past, but we had not yet realized the extent to which
      these ideas would influence the practice of elementary school
      mathematics. These aspects--challenging problems, collaborative
      group work, and class discussion about students' solutions-were, for
      the teacher, against tradition. It was accepted practice for her to
      initiate grouped settings and discussions in social studies,
      science, and reading, but she did not do this in mathematics. It was
      against this background that the classroom teaching experiment
      began.
      endquote
      vspace*1.5pc noindent bf AMS (MOS) Subject Classification
      Codes: 35S29; 40S70; 25U09 \
      smallskip noindent
      bf Key Words: -------------------------------------------------.

      markbothunderlinehspace3.7in Muhammad Ahmad
      underlinehspace0ptCreating an Environment for Learning
      Mathematicshspace2.5inpagestylemyheadings
      setcountersection0
      sectionIntroduction
      Typically a class session began with the teacher leading a brief
      introduction intended to insure that the children understood what
      they would be working on for the day. Once the teacher was satisfied
      that the children understood the intent of the activities, she then
      passed out the activity sheets and small-group work began. Children
      worked in pairs on activities, which were on sheets of paper that
      provided room for students to write. Each pair received one sheet to
      share in completing the activity. Generally three to four sheets,
      each containing four to six problems, were available for the
      students to work on. Some children completed all the activity
      sheets, whereas others only finished one. The problem solving as
      pairs generally lasted 20 to 25 minutes.


      sectionNotations and Preliminaries

      The expectations for children's actions in the mathematics class
      were quite different from their previous experiences in school.
      However, in this mathematics class it was necessary for children to
      express their thinking in order to create opportunities for learning
      and so that their existing constructions could be investigated by
      both the teacher and researchers
      sectionDiscrete Evolution Semigroup
      Using these premises of children's learning as her guideline, the
      teacher initiated the mutual construction of a different set of
      norms for mathematics lessons as she acted to help the students
      reconceptualize their role during mathematics instruction. Her
      intention was for the children to figure things out for themselves
      and to express their ideas in the public arena of whole-class
      discussions. Additionally, during small-group work she expected them
      to cooperate and work together to solve problems and to agree on an
      answer. Her expectation that the children would express their
      thoughts placed the students under the obligation of having to
      recall their solutions and explain them to others during the
      whole-class discussion.
      sectionResults
      The nature of the teacher and student interaction that occurred
      within the whole-class discussion was crucial to establishing the
      social norms that were necessary for developing a setting in which
      the children would feel psychologically safe to express their
      mathematical thinking.] The teacher's intention as she led class
      discussion was to encourage children to verbalize their solution
      attempts.
      sectionApplications
      Her comments were focused on talking about how in this class they
      were going to talk about mathematics. In this example she told the
      students that thinking was valued even more than right answers.
      These mutual obligations and expectations were negotiated and
      renegotiated by the teacher and students as they established an
      interaction pattern that would form the basis for their activity.
      These mutually constituted patterns of interaction were taken for
      granted and made possible the smooth functioning of their collective

      sectionConclusion
      It became evident that a psychological perspective alone could not
      account for the complexity of the events occurring in the classroom.
      Establishing social norms that provided the setting in which
      children engaged in meaningful activity was an aspect of social
      interaction not considered prior to the classroom teaching
      experiment. As these norms became accepted, the students
      participated in a type of discourse in which they were expected to
      explain and justify their solutions and listen to others. The
      teacher acted to initiate and guide students' learning by posing
      questions and highlighting children's expectations. As students
      engaged in this discourse, their personal meanings were negotiated
      until an agreement was reached. The establishment of taken-as-shared
      meanings between the participants enabled mathematical ideas to be
      established by members of the class.
      sectionAcknowledgments
      I would like to thank my supervisor, Prof. Nicholas Young, for the
      patient guidance, encouragement and advice he has provided
      throughout my time as his student. I have been extremely lucky to
      have a supervisor who cared so much about my work, and who responded
      to my questions and queries so promptly. I would also like to thank
      all the members of staff at Newcastle and Lancaster Universities who
      %helped me in my supervisors absence.

      newcommandnoopsort[1] newcommandprintfirst[2]#1
      newcommandsingleletter[1]#1 newcommandswitchargs[2]#2#1
      beginthebibliography99

      bibitemarticle-minimal
      L[eslie]~A. Aamport.
      newblock The gnats and gnus document preparation system.
      newblock em mboxG-Animal's Journal, 1986.

      bibitemarticle-full
      L[eslie]~A. Aamport.
      newblock The gnats and gnus document preparation system.
      newblock em mboxG-Animal's Journal, 41(7):73+, July 1986.
      newblock This is a full ARTICLE entry.

      bibitemarticle-crossref
      L[eslie]~A. Aamport.
      newblock The gnats and gnus document preparation system.
      newblock In em mboxG-Animal's Journal/ citewhole-journal, pages 73+.
      newblock This is a cross-referencing ARTICLE entry.

      bibitemwhole-journal
      em mboxG-Animal's Journal, 41(7), July 1986.
      newblock The entire issue is devoted to gnats and gnus (this entry is a
      cross-referenced ARTICLE (journal)).

      bibitemwhole-set
      Donald~E. Knuth.
      newblock em The Art of Computer Programming.
      newblock Four volumes. Addison-Wesley,
      noopsort1973aswitchargs--901968.
      newblock Seven volumes planned (this is a cross-referenced set of BOOKs).

      bibiteminbook-minimal
      Donald~E. Knuth.
      newblock em Fundamental Algorithms, chapter 1.2.
      newblock Addison-Wesley, noopsort1973b1973.

      bibiteminbook-full
      Donald~E. Knuth.
      newblock em Fundamental Algorithms, volume~1 of em The Art of Computer
      Programming, section 1.2, pages 10--119.
      newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
      noopsort1973b1973.
      newblock This is a full INBOOK entry.

      bibiteminbook-crossref
      Donald~E. Knuth.
      newblock em Fundamental Algorithms, section 1.2.
      newblock Volume~1 of em The Art of Computer Programming/ citewhole-set,
      second edition, noopsort1973b1973.
      newblock This is a cross-referencing INBOOK entry.

      bibitembook-minimal
      Donald~E. Knuth.
      newblock em Seminumerical Algorithms.
      newblock Addison-Wesley, noopsort1973c1981.

      bibitembook-full
      Donald~E. Knuth.
      newblock em Seminumerical Algorithms, volume~2 of em The Art of Computer
      Programming.
      newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
      noopsort1973c1981.
      newblock This is a full BOOK entry.

      bibitembook-crossref
      Donald~E. Knuth.
      newblock em Seminumerical Algorithms.
      newblock Volume~2 of em The Art of Computer Programming/ citewhole-set,
      second edition, noopsort1973c1981.
      newblock This is a cross-referencing BOOK entry.

      bibitembooklet-minimal
      The programming of computer art.

      bibitembooklet-full
      Jill~C. Knvth.
      newblock The programming of computer art.
      newblock Vernier Art Center, Stanford, California, February 1988.
      newblock This is a full BOOKLET entry.

      bibitemincollection-minimal
      Daniel~D. Lincoll.
      newblock Semigroups of recurrences.
      newblock In em High Speed Computer and Algorithm Organization. Academic
      Press, 1977.

      bibitemincollection-full
      Daniel~D. Lincoll.
      newblock Semigroups of recurrences.
      newblock In David~J. Lipcoll, D.~H. Lawrie, and A.~H. Sameh, editors, em
      High Speed Computer and Algorithm Organization, number~23 in Fast Computers,
      part~3, pages 179--183. Academic Press, New York, third edition, September
      1977.
      newblock This is a full INCOLLECTION entry.

      bibitemincollection-crossref
      Daniel~D. Lincoll.
      newblock Semigroups of recurrences.
      newblock In Lipcoll et~al. citewhole-collection, pages 179--183.
      newblock This is a cross-referencing INCOLLECTION entry.


      bibitemM.Ali, emphA new capacity for plurisubharmonic functions, Acta Math. textbf170, (1988) 1-21.
      bibitemH. Asad, emphTranchage et prolongement des courants positifs fermes, Math. Ann. textbf507, (1991) 673-687.
      bibitemDeJ. P. Domnay, emphComplex Analytic and Differential Geometry, http://www-fourier.ujf-grenoble.fr/demailly/books.html
      bibitemR. komar and B. Sharma, emphA characterization of Holomorphic chains, Ann. Math.
      textbf18, (1974) 253-287.
      bibitemH. Raheel, emphGeometric Measure Theory, Berlin, New-York, Springer-Verlag, 1989.
      bibitemM.Waqas and Khuram Shahzad, emphOp'erateur de Monge Amp`ere, tranchage et extention de courants positifs ferm'es, Th`ese d''etat, Fac. Sc. Tunis 1996.

      endthebibliography
      enddocument








      share
















      documentclass[reqno]article
      usepackageamssymb
      usepackageamsmath
      usepackagetimes
      usepackageepsfig
      usepackagegraphicx
      usepackagemathrsfs
      textwidth 5in textheight 7.5in footskip 0.5in

      newtheoremthm[subsection]Theorem
      newtheoremlemma[subsection]Lemma
      newtheoremproposition[subsection]Proposition
      newtheoremcor[subsection]Corollary

      %theoremstyledefinition
      newtheoremrk[subsection]Remark
      newtheoremdefn[subsection]Definition
      newtheoremex[subsection]Example
      newtheoremquestion[subsection]Question
      newtheoremconjecture[subsection]Conjecture
      newcommandMSmathscr

      defbCBbb C
      defbRBbb R
      defbPBbb P
      defcOCal O
      defaalpha defbbeta
      defDDelta
      defeeta defggamma defssigma
      defddelta defLLambda defllambda
      defnbmathbb N defdsdisplaystyle letw=wedge
      defcbmathbb C
      defrbmathbb R

      lett=theta letL=longrightarrow defdcdd^c
      defvvarphi def Ccal C letl=rightarrow
      letm=mathop letep=varepsilon letS=subset
      letO=Omega
      defespnoalignmedskip letr=rho
      def11!rm l
      %newcommandMSmathscr

      newcommand newsection[1] setcounterequation0 section #1
      renewcommandtheequation arabicsection. arabicequation
      begindocument

      pagestylemyheadings pagenumberingarabic setcounterpage1
      pagestyleempty
      par noindent
      Punjab University \
      Journal of Mathematics (ISSN 1016-2526) \
      Vol. 51(7)(2019) pp. 00.00 vspace*1pc

      begincenter
      bf Creating an Environment for Learning Mathematics
      par noindent
      vspace*1pc
      parnoindentparnoindent
      par noindent
      Muhammad Ahmad \
      Department of Mathematics, \
      University of sargodha, Pakistan,\
      Email: m.ahmadpak@gmail.com\
      par noindent
      endcenter
      vspace*0.5pcReceived: 07 April, 2018 / Accepted: 06 June, 2018 /
      Published online: 20 December, 2018 vspace*0.5pc
      beginquote
      bf Abstract. It was citearticle-full with the theoretical ideas about
      constructivists' view of learning discussed in the preceding chapter
      that we began our collaboration with the classroom teacher. Although
      we communicated our intentions in discussions about the importance
      of problem solving for learning and the necessity of social
      interaction and class discussion, it was still the teacher's
      obligation to enact these in the classroom. Admittedly we were well
      aware that children actively discussing challenging problems in
      primary grades was different from the way mathematics had been
      taught in the past, but we had not yet realized the extent to which
      these ideas would influence the practice of elementary school
      mathematics. These aspects--challenging problems, collaborative
      group work, and class discussion about students' solutions-were, for
      the teacher, against tradition. It was accepted practice for her to
      initiate grouped settings and discussions in social studies,
      science, and reading, but she did not do this in mathematics. It was
      against this background that the classroom teaching experiment
      began.
      endquote
      vspace*1.5pc noindent bf AMS (MOS) Subject Classification
      Codes: 35S29; 40S70; 25U09 \
      smallskip noindent
      bf Key Words: -------------------------------------------------.

      markbothunderlinehspace3.7in Muhammad Ahmad
      underlinehspace0ptCreating an Environment for Learning
      Mathematicshspace2.5inpagestylemyheadings
      setcountersection0
      sectionIntroduction
      Typically a class session began with the teacher leading a brief
      introduction intended to insure that the children understood what
      they would be working on for the day. Once the teacher was satisfied
      that the children understood the intent of the activities, she then
      passed out the activity sheets and small-group work began. Children
      worked in pairs on activities, which were on sheets of paper that
      provided room for students to write. Each pair received one sheet to
      share in completing the activity. Generally three to four sheets,
      each containing four to six problems, were available for the
      students to work on. Some children completed all the activity
      sheets, whereas others only finished one. The problem solving as
      pairs generally lasted 20 to 25 minutes.


      sectionNotations and Preliminaries

      The expectations for children's actions in the mathematics class
      were quite different from their previous experiences in school.
      However, in this mathematics class it was necessary for children to
      express their thinking in order to create opportunities for learning
      and so that their existing constructions could be investigated by
      both the teacher and researchers
      sectionDiscrete Evolution Semigroup
      Using these premises of children's learning as her guideline, the
      teacher initiated the mutual construction of a different set of
      norms for mathematics lessons as she acted to help the students
      reconceptualize their role during mathematics instruction. Her
      intention was for the children to figure things out for themselves
      and to express their ideas in the public arena of whole-class
      discussions. Additionally, during small-group work she expected them
      to cooperate and work together to solve problems and to agree on an
      answer. Her expectation that the children would express their
      thoughts placed the students under the obligation of having to
      recall their solutions and explain them to others during the
      whole-class discussion.
      sectionResults
      The nature of the teacher and student interaction that occurred
      within the whole-class discussion was crucial to establishing the
      social norms that were necessary for developing a setting in which
      the children would feel psychologically safe to express their
      mathematical thinking.] The teacher's intention as she led class
      discussion was to encourage children to verbalize their solution
      attempts.
      sectionApplications
      Her comments were focused on talking about how in this class they
      were going to talk about mathematics. In this example she told the
      students that thinking was valued even more than right answers.
      These mutual obligations and expectations were negotiated and
      renegotiated by the teacher and students as they established an
      interaction pattern that would form the basis for their activity.
      These mutually constituted patterns of interaction were taken for
      granted and made possible the smooth functioning of their collective

      sectionConclusion
      It became evident that a psychological perspective alone could not
      account for the complexity of the events occurring in the classroom.
      Establishing social norms that provided the setting in which
      children engaged in meaningful activity was an aspect of social
      interaction not considered prior to the classroom teaching
      experiment. As these norms became accepted, the students
      participated in a type of discourse in which they were expected to
      explain and justify their solutions and listen to others. The
      teacher acted to initiate and guide students' learning by posing
      questions and highlighting children's expectations. As students
      engaged in this discourse, their personal meanings were negotiated
      until an agreement was reached. The establishment of taken-as-shared
      meanings between the participants enabled mathematical ideas to be
      established by members of the class.
      sectionAcknowledgments
      I would like to thank my supervisor, Prof. Nicholas Young, for the
      patient guidance, encouragement and advice he has provided
      throughout my time as his student. I have been extremely lucky to
      have a supervisor who cared so much about my work, and who responded
      to my questions and queries so promptly. I would also like to thank
      all the members of staff at Newcastle and Lancaster Universities who
      %helped me in my supervisors absence.

      newcommandnoopsort[1] newcommandprintfirst[2]#1
      newcommandsingleletter[1]#1 newcommandswitchargs[2]#2#1
      beginthebibliography99

      bibitemarticle-minimal
      L[eslie]~A. Aamport.
      newblock The gnats and gnus document preparation system.
      newblock em mboxG-Animal's Journal, 1986.

      bibitemarticle-full
      L[eslie]~A. Aamport.
      newblock The gnats and gnus document preparation system.
      newblock em mboxG-Animal's Journal, 41(7):73+, July 1986.
      newblock This is a full ARTICLE entry.

      bibitemarticle-crossref
      L[eslie]~A. Aamport.
      newblock The gnats and gnus document preparation system.
      newblock In em mboxG-Animal's Journal/ citewhole-journal, pages 73+.
      newblock This is a cross-referencing ARTICLE entry.

      bibitemwhole-journal
      em mboxG-Animal's Journal, 41(7), July 1986.
      newblock The entire issue is devoted to gnats and gnus (this entry is a
      cross-referenced ARTICLE (journal)).

      bibitemwhole-set
      Donald~E. Knuth.
      newblock em The Art of Computer Programming.
      newblock Four volumes. Addison-Wesley,
      noopsort1973aswitchargs--901968.
      newblock Seven volumes planned (this is a cross-referenced set of BOOKs).

      bibiteminbook-minimal
      Donald~E. Knuth.
      newblock em Fundamental Algorithms, chapter 1.2.
      newblock Addison-Wesley, noopsort1973b1973.

      bibiteminbook-full
      Donald~E. Knuth.
      newblock em Fundamental Algorithms, volume~1 of em The Art of Computer
      Programming, section 1.2, pages 10--119.
      newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
      noopsort1973b1973.
      newblock This is a full INBOOK entry.

      bibiteminbook-crossref
      Donald~E. Knuth.
      newblock em Fundamental Algorithms, section 1.2.
      newblock Volume~1 of em The Art of Computer Programming/ citewhole-set,
      second edition, noopsort1973b1973.
      newblock This is a cross-referencing INBOOK entry.

      bibitembook-minimal
      Donald~E. Knuth.
      newblock em Seminumerical Algorithms.
      newblock Addison-Wesley, noopsort1973c1981.

      bibitembook-full
      Donald~E. Knuth.
      newblock em Seminumerical Algorithms, volume~2 of em The Art of Computer
      Programming.
      newblock Addison-Wesley, Reading, Massachusetts, second edition, 10~January
      noopsort1973c1981.
      newblock This is a full BOOK entry.

      bibitembook-crossref
      Donald~E. Knuth.
      newblock em Seminumerical Algorithms.
      newblock Volume~2 of em The Art of Computer Programming/ citewhole-set,
      second edition, noopsort1973c1981.
      newblock This is a cross-referencing BOOK entry.

      bibitembooklet-minimal
      The programming of computer art.

      bibitembooklet-full
      Jill~C. Knvth.
      newblock The programming of computer art.
      newblock Vernier Art Center, Stanford, California, February 1988.
      newblock This is a full BOOKLET entry.

      bibitemincollection-minimal
      Daniel~D. Lincoll.
      newblock Semigroups of recurrences.
      newblock In em High Speed Computer and Algorithm Organization. Academic
      Press, 1977.

      bibitemincollection-full
      Daniel~D. Lincoll.
      newblock Semigroups of recurrences.
      newblock In David~J. Lipcoll, D.~H. Lawrie, and A.~H. Sameh, editors, em
      High Speed Computer and Algorithm Organization, number~23 in Fast Computers,
      part~3, pages 179--183. Academic Press, New York, third edition, September
      1977.
      newblock This is a full INCOLLECTION entry.

      bibitemincollection-crossref
      Daniel~D. Lincoll.
      newblock Semigroups of recurrences.
      newblock In Lipcoll et~al. citewhole-collection, pages 179--183.
      newblock This is a cross-referencing INCOLLECTION entry.


      bibitemM.Ali, emphA new capacity for plurisubharmonic functions, Acta Math. textbf170, (1988) 1-21.
      bibitemH. Asad, emphTranchage et prolongement des courants positifs fermes, Math. Ann. textbf507, (1991) 673-687.
      bibitemDeJ. P. Domnay, emphComplex Analytic and Differential Geometry, http://www-fourier.ujf-grenoble.fr/demailly/books.html
      bibitemR. komar and B. Sharma, emphA characterization of Holomorphic chains, Ann. Math.
      textbf18, (1974) 253-287.
      bibitemH. Raheel, emphGeometric Measure Theory, Berlin, New-York, Springer-Verlag, 1989.
      bibitemM.Waqas and Khuram Shahzad, emphOp'erateur de Monge Amp`ere, tranchage et extention de courants positifs ferm'es, Th`ese d''etat, Fac. Sc. Tunis 1996.

      endthebibliography
      enddocument






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