tag:blogger.com,1999:blog-89293290505313424592024-03-12T21:43:55.172-07:00SMDF:s matematiklärarutbildningsresurserIben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.comBlogger25125tag:blogger.com,1999:blog-8929329050531342459.post-65205597380679032062022-05-12T13:07:00.003-07:002022-05-12T13:07:26.343-07:00TEDS-M and other large scale studies on mathematics teacher education<p> I've summarised the results from MT21, TEDS-M, TEDS-FU and to some extnet TEDS-V-T in four little videos:</p><p>
</p><p class="MsoNormal"><span lang="EN-US" style="color: windowtext; font-family: "Bookman Old Style",serif; font-size: 11.0pt;"><a href="https://prezi.com/v/-0fc9br4ng5k/">https://prezi.com/v/-0fc9br4ng5k/</a></span></p>
<p class="MsoNormal"><span lang="EN-US" style="color: windowtext; font-family: "Bookman Old Style",serif; font-size: 11.0pt;"><a href="https://prezi.com/v/yyql8ph1a-6-/">https://prezi.com/v/yyql8ph1a-6-/</a></span></p>
<p class="MsoNormal"><span lang="EN-US" style="color: windowtext; font-family: "Bookman Old Style",serif; font-size: 11.0pt;"><a href="https://prezi.com/v/gmhi2uiwp7tg/">https://prezi.com/v/gmhi2uiwp7tg/</a></span></p>
<p class="MsoNormal"><span lang="EN-US" style="color: windowtext; font-family: "Bookman Old Style",serif; font-size: 11.0pt;"><a href="https://prezi.com/v/2sy5fn3tr0qf/">https://prezi.com/v/2sy5fn3tr0qf/</a></span></p>
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<![endif]--></p>Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-22038979642007288772022-01-17T06:48:00.009-08:002022-06-24T13:03:19.208-07:005 min intro till forskning användbart i lärarutbildning<p> Hej,</p><p>Jag kommer lägga upp länk till små videoklipp som på 5 min introducerar en forskningsartikel eller annat som jag hoppas kan vara av relevans.</p><p><a href="https://prezi.com/v/vtop_bykvzqb/">Kreativt resonemang och hjärnskanning</a></p><p><a href="https://prezi.com/v/n6bei-oxcqxw/" target="_blank">Inquiry-based learning och resonemangsförmåga</a></p><p><a href="https://prezi.com/v/h9cwgw28j2qm/" target="_blank">Dolde läroplan, epistemologiska skift eller synlig pedagogik?</a></p><p><a href="https://stockholmuniversity.box.com/s/c5iil67x0pa49xzfjwwwl7z1pk7321oi">Hur lärare hanterar fel</a> <br /></p><p>- jag blev tom i huvudet när jag skulle säga vad deras kategori "reflect" handlar om. Det är när läraren reflekterar tillbaka felet till eleven eller eleverna och ber dem själva tänka om etc.</p><p><br /></p><p>Vissa artiklar är för svåra att sammanfatta på 5 min. Här är några som ändå är värd att använda på lärarutbildningen:</p><p class="MsoNormal"><span style="color: #222222;"><span face=""Arial",sans-serif" lang="EN-US" style="background: white none repeat scroll 0% 0%; font-size: 10pt;">Tall, D., Thomas, M., Davis, G., Gray, E.,
& Simpson, A. (1999). What is the object of the encapsulation of a
process?. </span><i>The Journal of Mathematical Behavior</i>, <i>18</i>(2), 223-241.</span> - artikeln jämför olika teoretiska perspektiv på vad matematiska objekt är och var de kommer ifrån.<o:p></o:p></p><p class="MsoNormal"><span style="color: #222222;"><span face="Arial, sans-serif" style="background-color: white; font-size: 13px;">Cetin, I., & Dubinsky, E. (2017). Reflective abstraction in computational thinking. </span><i style="background-color: white; font-family: Arial, sans-serif; font-size: 13px;">The Journal of Mathematical Behavior</i><span face="Arial, sans-serif" style="background-color: white; font-size: 13px;">, </span><i style="background-color: white; font-family: Arial, sans-serif; font-size: 13px;">47</i><span face="Arial, sans-serif" style="background-color: white; font-size: 13px;">, 70-80. </span></span><span face="Arial, sans-serif" style="background-color: white; color: #222222; font-size: 13px;">- Presenterar Piagets begrepp om reflektiv abstraktion och hur det har informerat APOS-teorin, som också sammanfattas ganska tydligt. Får därmed gjort en lättläst beskrivning av båda hur matematik blir till och läras (som är mer tillgänglig än commognition!). Beskriver - lite mer svårt tillgängligt tycker jag - den undervisningsmetod (ACE) som har utvecklats baserat på APOS. Och kopplar det hela till programmering, som användas i ACE till att främja att elever skapar processer och objekt av actions.</span></p><p>Mvh,</p><p>Iben</p>Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-12510569735067382512020-04-02T08:05:00.000-07:002020-04-02T08:05:51.365-07:00Igenkänning-utförande (recognition-realisation) och ritualer<a href="https://www.youtube.com/watch?v=D-2gaN6z2f0">https://www.youtube.com/watch?v=D-2gaN6z2f0</a><br />
<br />
Denna liten introduktionsvideo kan kanske användas ihop med denna artikel som tar upp den roll ritual kan spela som en nödvändig förutsätning för att jobba utforskande:<br />
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" width="306" /> Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-61251535274002831382020-04-02T07:34:00.002-07:002020-04-02T07:34:52.428-07:00En sekvens av filmer om att läsa artiklar kritisktHej,<br />
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Jag har gjort ett litet beställningsarbete omkring att läsa artiklar kritiskt. Varje film kan användas för sig, eller man kan välja att använda några eller alla. Det är ett första "utkast" och jag tar gärna emot kommentarer och kritik, så jag kan göra bättre versioner i framtiden om det finns ett behov.<br />
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/Iben<br />
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Intro-filmen tar upp något om vad forskning är:<br />
<a href="https://stockholmuniversity.box.com/s/xpe6rphs2lu5fkv6dlukxluwy5houlh1">https://stockholmuniversity.box.com/s/xpe6rphs2lu5fkv6dlukxluwy5houlh1</a><br />
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Så fins en film om de mest vanliga metoderna för data-insamling, och vad man ska kolla på när man läsar artiklar kritiskt beroende på vilken metod har använts. Det är den längsta film i materialet:<br />
<a href="https://stockholmuniversity.box.com/s/ugcj2qm4ohst6b4bgtougqmh0l0pddtk">https://stockholmuniversity.box.com/s/ugcj2qm4ohst6b4bgtougqmh0l0pddtk</a><br />
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Kort om fyra dimensioner av trovärdighet:<br />
<a href="https://stockholmuniversity.box.com/s/1bgcmg28zevrf18actgxqqzodidmfk6j">https://stockholmuniversity.box.com/s/1bgcmg28zevrf18actgxqqzodidmfk6j</a><br />
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Lite om vad signifikans är. Här är inte riktigt en kritisk dimension ... Och någon får gärna göra ett bättre jobb!<br />
<a href="https://stockholmuniversity.box.com/s/844jxjya3pnmz6timtw9rgr55211as08">https://stockholmuniversity.box.com/s/844jxjya3pnmz6timtw9rgr55211as08</a><br />
<br />
Om att ställa kritiska frågor omkring studiers kontext:<br />
<a href="https://stockholmuniversity.box.com/s/fyktkp5jdfgggqfd912u8u5zzeqcr98g">https://stockholmuniversity.box.com/s/fyktkp5jdfgggqfd912u8u5zzeqcr98g</a><br />
<br />
Den helt centrala grej, begreppsvaliditet:<br />
<a href="https://stockholmuniversity.box.com/s/ejra9bndeystw1w9fad8v9cc1swqr251">https://stockholmuniversity.box.com/s/ejra9bndeystw1w9fad8v9cc1swqr251</a><br />
<br />
Och sista film handlar om vad man kanske ska fokusera mera på beroende på vilken typ av forskning man läser om:<br />
<a href="https://stockholmuniversity.box.com/s/27qhxz8ux8av14rf40tciz5k1f8keto3">https://stockholmuniversity.box.com/s/27qhxz8ux8av14rf40tciz5k1f8keto3</a> <br />
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<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-6511064317944431082020-04-02T07:13:00.002-07:002020-04-02T07:35:43.874-07:00problemlösning i förskoleklassHej!<br />
<br />
Här kommer några länkar till kortare inspelningar (11-25 minuter) där jag går genom olika delar av boken 'Problemlösning som Utgångspunkt' och även delar av 'Matematikundervisning i förskoleklass'.<br />
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Inspelningar är tillgängliga fram till augusti och ni som använder någon av böckerna som kurslitteratur kanske har nytta av detta. I vanliga fall kommer jag gänr aut och föreläsa om boken, men just nu får ni nöja er med att få tillgång till inspelningarna.<br />
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<h3 style="background-color: white; font-family: Lato, "Helvetica Neue", Helvetica, Arial, sans-serif; font-size: 1.5em; font-weight: normal; line-height: 1.5; margin: 6px 0px; text-rendering: optimizelegibility;">
Problemlösning</h3>
<ul style="background-color: white; font-family: Lato, "Helvetica Neue", Helvetica, Arial, sans-serif; font-size: 16px; margin: 0px 0px 6px 25px; padding: 0px;">
<li><a class="external" href="https://kauplay.kau.se/media/t/0_jnjhu1q5" rel="noreferrer noopener" target="_blank">Introduktion till projektet PiF<span aria-hidden="true" class="ui-icon ui-icon-extlink ui-icon-inline" style="background-image: url("/dist/images/jqueryui/ui-icons_222222_256x240-a2c05c5e96.png"); background-position: -32px -80px; background-repeat: no-repeat; display: inline-block; height: 16px; overflow: hidden; padding: 0px; text-indent: -99999px; vertical-align: middle; width: 16px;" title="Länkar till en externa sida."></span><span class="screenreader-only" style="border: 0px; clip: rect(0px, 0px, 0px, 0px); height: 1px; margin: -1px; overflow: hidden; padding: 0px; position: absolute; transform: translateZ(0px); width: 1px;"> (Länkar till en externa sida.)</span></a> (12 min)</li>
<li><a class="external" href="https://kauplay.kau.se/media/t/0_nqb2ugt2" rel="noreferrer noopener" target="_blank">Problemlösning<span aria-hidden="true" class="ui-icon ui-icon-extlink ui-icon-inline" style="background-image: url("/dist/images/jqueryui/ui-icons_222222_256x240-a2c05c5e96.png"); background-position: -32px -80px; background-repeat: no-repeat; display: inline-block; height: 16px; overflow: hidden; padding: 0px; text-indent: -99999px; vertical-align: middle; width: 16px;" title="Länkar till en externa sida."></span><span class="screenreader-only" style="border: 0px; clip: rect(0px, 0px, 0px, 0px); height: 1px; margin: -1px; overflow: hidden; padding: 0px; position: absolute; transform: translateZ(0px); width: 1px;"> (Länkar till en externa sida.)</span></a> (12 min)</li>
<li><a class="external" href="https://kauplay.kau.se/media/t/0_37pncgpl" rel="noreferrer noopener" target="_blank">Nallarna<span aria-hidden="true" class="ui-icon ui-icon-extlink ui-icon-inline" style="background-image: url("/dist/images/jqueryui/ui-icons_222222_256x240-a2c05c5e96.png"); background-position: -32px -80px; background-repeat: no-repeat; display: inline-block; height: 16px; overflow: hidden; padding: 0px; text-indent: -99999px; vertical-align: middle; width: 16px;" title="Länkar till en externa sida."></span><span class="screenreader-only" style="border: 0px; clip: rect(0px, 0px, 0px, 0px); height: 1px; margin: -1px; overflow: hidden; padding: 0px; position: absolute; transform: translateZ(0px); width: 1px;"> (Länkar till en externa sida.)</span></a> (24 min)</li>
<li><a class="external" href="https://kauplay.kau.se/media/t/0_ce18fo17" rel="noreferrer noopener" target="_blank">Tornet<span aria-hidden="true" class="ui-icon ui-icon-extlink ui-icon-inline" style="background-image: url("/dist/images/jqueryui/ui-icons_222222_256x240-a2c05c5e96.png"); background-position: -32px -80px; background-repeat: no-repeat; display: inline-block; height: 16px; overflow: hidden; padding: 0px; text-indent: -99999px; vertical-align: middle; width: 16px;" title="Länkar till en externa sida."></span><span class="screenreader-only" style="border: 0px; clip: rect(0px, 0px, 0px, 0px); height: 1px; margin: -1px; overflow: hidden; padding: 0px; position: absolute; transform: translateZ(0px); width: 1px;"> (Länkar till en externa sida.)</span></a> (11 min)</li>
<li><a class="external" href="https://kauplay.kau.se/media/t/0_lzrchzks" rel="noreferrer noopener" target="_blank">Vem Vinner?<span aria-hidden="true" class="ui-icon ui-icon-extlink ui-icon-inline" style="background-image: url("/dist/images/jqueryui/ui-icons_222222_256x240-a2c05c5e96.png"); background-position: -32px -80px; background-repeat: no-repeat; display: inline-block; height: 16px; overflow: hidden; padding: 0px; text-indent: -99999px; vertical-align: middle; width: 16px;" title="Länkar till en externa sida."></span><span class="screenreader-only" style="border: 0px; clip: rect(0px, 0px, 0px, 0px); height: 1px; margin: -1px; overflow: hidden; padding: 0px; position: absolute; transform: translateZ(0px); width: 1px;"> (Länkar till en externa sida.)</span></a> (16 min)</li>
<li><a class="external" href="https://kauplay.kau.se/media/t/0_lll5ycqe" rel="noreferrer noopener" target="_blank">Elevröster och Lärarrollen<span aria-hidden="true" class="ui-icon ui-icon-extlink ui-icon-inline" style="background-image: url("/dist/images/jqueryui/ui-icons_222222_256x240-a2c05c5e96.png"); background-position: -32px -80px; background-repeat: no-repeat; display: inline-block; height: 16px; overflow: hidden; padding: 0px; text-decoration-line: none; text-indent: -99999px; vertical-align: middle; width: 16px;" title="Länkar till en externa sida."></span></a> (25 min)</li>
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Jorrythttp://www.blogger.com/profile/14175367536467614561noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-82355768419613763952020-04-02T03:11:00.000-07:002020-04-02T03:11:13.908-07:00Lärarens roll i ett didaktiskt samhälle<a href="https://www.youtube.com/watch?v=JMzZ8xVNnwk">https://www.youtube.com/watch?v=JMzZ8xVNnwk</a><br />
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-90128618940771073422020-04-02T03:02:00.000-07:002020-04-02T03:02:21.932-07:00Att använda glidare i GeoGebra<a href="https://www.youtube.com/watch?v=tQ0S9FDg4-U">https://www.youtube.com/watch?v=tQ0S9FDg4-U</a><br />
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-8638346729156684052020-04-02T02:43:00.001-07:002020-04-02T02:47:26.281-07:00Socio-matematiska normer<a href="https://www.youtube.com/watch?v=aKQCaRsXEBI">https://www.youtube.com/watch?v=aKQCaRsXEBI</a><br />
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-57382457403505393762020-04-01T04:53:00.001-07:002020-04-02T02:45:37.265-07:00Ämnesdidaktisk video om vinkelsummor åk 4-gyDet finns flera sätt att motivera vinkelsumman hos en platt polygon. Det verkar vara så att olika länder har olika undervisningstraditioner om detta. Sättet i denna video är onvanligt i Sverige, men vanligt i England.<br />
Vinkelsumma hos polygoner på olika sätt <a href="http://www.lektion.se/lessons/lesson.php?id=30835">http://www.lektion.se/lessons/lesson.php?id=30835</a>.<br />
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Jöran Petersson, MaUhttp://www.blogger.com/profile/13817531655654857466noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-81070808023636408032020-04-01T04:50:00.000-07:002020-04-02T02:47:06.463-07:00Ämnesdidaktisk video om att räkna i andra baser än 10Att räkna i basern 3 är svårt om man försöker göra det med vanliga siffror 0-9. Det går betydligt lättare med plockmaterial.<br />
Att räkna i andra baser än 10: <a href="http://www.lektion.se/lessons/lesson.php?id=30046">http://www.lektion.se/lessons/lesson.php?id=30046</a>.<br />
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Jöran Petersson, MaUhttp://www.blogger.com/profile/13817531655654857466noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-71685953478815225802020-04-01T04:48:00.001-07:002020-04-02T02:56:45.753-07:00Ämnesdidaktisk video som illustrerar räkneregler med negativa tal åk 7-gyMånga elever lär sig räkneregler utantill. Ofta minns de fel. Genom att "geometrisera aritmetiken" tillför man fler representationsformer, som underlättar för eleverna att lära sig resonera sig fram till rätt räkneregler.<br />
Förklaring av räknereglerna a-(-b)=a+b och (-a)(-b)=ab<br />
<a href="http://www.lektion.se/lessons/lesson.php?id=30235">http://www.lektion.se/lessons/lesson.php?id=30235</a> Jöran Petersson, MaUhttp://www.blogger.com/profile/13817531655654857466noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-3697370086212076492020-04-01T04:43:00.001-07:002020-04-02T02:51:23.997-07:00Ämnesdidaktisk video som jämför olika multiplikationsuppställningar åk2-gyAtt multiplicera i rutnät eller med uppställning har tämligen olika ämnesdidaktiska egenskaper. Se video "Multiplikationsalgoritmen - med olika uppställningar":<a href="http://www.lektion.se/lessons/lesson.php?id=30045" target="_blank"> http://www.lektion.se/lessons/lesson.php?id=30045</a> Jöran Petersson, MaUhttp://www.blogger.com/profile/13817531655654857466noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-41316671507026423732020-04-01T04:40:00.001-07:002020-04-02T02:52:32.174-07:00Ämnesdidaktisk video om subtraktioner. Åk1-9Att subtrahera på tom tallinje eller med uppställning har tämligen olika ämnesdidaktiska egenskaper. Se video "Subtraktioner - på flera sätt": <a href="http://www.lektion.se/lessons/lesson.php?id=30043">http://www.lektion.se/lessons/lesson.php?id=30043</a><br />
<br />Jöran Petersson, MaUhttp://www.blogger.com/profile/13817531655654857466noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-46319848773372206412020-03-26T14:35:00.000-07:002020-04-02T02:53:05.076-07:00VisualiseringerHär är länk till en hel samling av små videoklipp som visar olika uppgifter, illustrerar begrepp, eller lägger upp till undersökande aktiviteter.<br />
<br />
<a href="https://vitalmaths.com/videos/english">https://vitalmaths.com/videos/english</a><br />
<br />
Här är sex visualiseringar gjort av lärarstudenter för att illustrera en sammanhang eller göra ett bevis:<br />
<br />
<a href="https://sandbox.visual-maths.com/videos">https://sandbox.visual-maths.com/videos</a><br />
<br />
Och äntligen fem applets gjort i GeoGebra av studenter för att illustrera gymnasie-/årskurs 9 matematik:<br />
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<a href="https://applet.visual-maths.com/applets">https://applet.visual-maths.com/applets</a>Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-79252273485484770812020-03-26T08:37:00.000-07:002020-04-02T02:53:27.045-07:00DidaktikHej,<br />
<br />
Här finns en föreläsning om vad didaktik är och kan vara. En timma lång och inte så konkret, men kan kanske hjälpa studenterna med frågor omkring didaktik vs pedagogik vs ämnesdidaktik.<br />
<br />
<a href="https://www.mnd.su.se/om-oss/evenemang/videoarkiv/didaktik-l%C3%A4rares-vetenskap-1.229198">https://www.mnd.su.se/om-oss/evenemang/videoarkiv/didaktik-l%C3%A4rares-vetenskap-1.229198</a><br />
<br />
IbenIben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-76601852198567553732020-03-26T01:33:00.000-07:002020-03-26T01:33:11.072-07:00Algebra från förskola till årskurs 9Här är länk till en ganska trevlig film om att jobba algebraisk från förskolan och hela vägen genom grundskolan:<br />
<br />
<a href="https://www.mnd.su.se/om-oss/evenemang/videoarkiv/f%C3%B6lj-med-algebran-fr%C3%A5n-f%C3%B6rskoleklass-till-%C3%A5rkurs-9-1.229219">https://www.mnd.su.se/om-oss/evenemang/videoarkiv/f%C3%B6lj-med-algebran-fr%C3%A5n-f%C3%B6rskoleklass-till-%C3%A5rkurs-9-1.229219</a>Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-64763668857335472042020-03-25T05:42:00.000-07:002020-03-26T01:07:32.405-07:00ResonemangEn liten lång film, men det är ju möjligt att använda delar ...<br />
<br />
<a href="https://www.mnd.su.se/om-oss/evenemang/videoarkiv/torbj%C3%B6rn-tambour-historiska-om%C3%B6jligheter-och-samtal-i-matematikundervisningen-1.115449">https://www.mnd.su.se/om-oss/evenemang/videoarkiv/torbj%C3%B6rn-tambour-historiska-om%C3%B6jligheter-och-samtal-i-matematikundervisningen-1.115449</a><br />
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-1507751366130368922020-03-25T05:33:00.000-07:002020-03-25T05:42:56.835-07:00GeoGebra-kontoHur man skapar en konto på GeoGebra<br />
<br />
<a href="https://stockholmuniversity.box.com/s/ajg67b680jr4xgror4qj1opdkrh0mm9z">https://stockholmuniversity.box.com/s/ajg67b680jr4xgror4qj1opdkrh0mm9z</a>Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-47308422469706043282020-03-24T07:07:00.000-07:002020-03-24T07:07:24.100-07:00Moving mathematics: Gesturo-haptic encounters with multiplication<div>
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<div class="pre">
Professor Nathalie Sinclair, Faculty of Education,
Simon Fraser University tilldelades Svend Pedersen Lecture Award 2019,
se <a href="https://stockholmuniversity.box.com/s/a5nvazpevoks5ohgpdvq2skudpn7em92" target="_blank">hennes prisföreläsning</a>. </div>
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Abstract</h3>
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Learning mathematics has always involved certain ways of moving the
body, often with pencils on paper. Recent technologies engages the body
in new ways, enabling learners and teacher to express and mathematics
through actions and gestures. In this talk, I will explore how theories
of embodiment are changing the way we think about mathematics learning
and even mathematics itself. I will then show how these theories can
explain the potential for multitouch digital tools to re-configure
students’ and teachers’ experiences with mathematical concepts—and in
particular, with the concept of multiplication, which represents a
turning point in the curriculum in terms of access to topics such as
ratio, proportion and algebra. </div>
Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-41156580331444548892020-03-24T04:48:00.004-07:002020-04-02T02:54:22.944-07:00Läroplansteori<div class="separator" style="clear: both; text-align: center;">
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Här är en interaktiv föreläsning i två delar. Om man vill, kan man be studenterna stoppa videon på bestämde tidpunkten och göra en uppgift eller fundera på något. Jag tror alla mina uppgifter syns på videon, men saknas några är det bara att kontakta mig.</div>
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<a href="https://stockholmuniversity.box.com/s/muvk4y4cu6rs5g7bgt5adwotznjd71hv">https://stockholmuniversity.box.com/s/muvk4y4cu6rs5g7bgt5adwotznjd71hv</a></div>
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<a href="https://stockholmuniversity.box.com/s/51cuyhd8ifd7vijrh3k4a4u60z1o77e9">https://stockholmuniversity.box.com/s/51cuyhd8ifd7vijrh3k4a4u60z1o77e9</a></div>
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Mvh,</div>
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Iben</div>
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-27217010405280354292020-03-24T03:15:00.006-07:002020-04-02T02:54:45.938-07:00Föreläsning om begreppsuppfattning och tröskelbegreppFör ett par år sedan filmades en föreläsning jag hade på en Bienette i Stockholm. Föreläsningen handlar om vad ett begrepp är och några olika teorier om hur vi kan se på elevers begreppsuppfattningar. Jag pratar också om tröskelbegrepp, begrepp som är svåra men har en potential att ge ett förändrat synsätt för ett helt område.<br />
<br />
Här är en länk till filmen:<br />
https://urplay.se/program/188359-ur-samtiden-ma-nv-biennetten-2015-fokus-pa-matematiska-troskelbegrepp?cmpid=del%3Acl%3A20200324%3Aurplay<br />
<br />
Filmen används bland annat i KPU-utbildningen på SU, men innehållet vänder sig även till undervisning för F-6. Hoppas filmen kan vara någon mer till nytta!<br />
<br />
Hälsningar<br />
Kerstin Pettersson<br />
<br />Kerstin Petterssonhttp://www.blogger.com/profile/17605294888807468417noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-24310690809759316052020-03-23T14:15:00.000-07:002020-03-23T14:15:40.679-07:00Data-analys<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.blogger.com/video.g?token=AD6v5dymvdJteVD7Dv9HhvU-aitTCVf_fCNIIeVSjG1mR74vzYa0K9nMvs_r-N3hBwOD8kw3XjVXK6vuBtnc59wWjw' class='b-hbp-video b-uploaded' frameborder='0'></iframe></div>
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-46832325308834117132020-03-23T04:12:00.001-07:002020-03-23T04:12:39.839-07:00Litteraturreview<a href="https://www.youtube.com/watch?v=zdf55QksEqY">https://www.youtube.com/watch?v=zdf55QksEqY</a> - är för sköterske-utbildningen, men metoden är samma för annan typ av litteratur<br />
<br />
Lite mer om hur man skapar en översikt över litteratur: <a href="https://www.youtube.com/watch?v=lTasncbhLiU">https://www.youtube.com/watch?v=lTasncbhLiU</a><br />
<br />Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-85785637618238925352020-03-23T03:46:00.003-07:002022-05-03T00:59:10.642-07:00About theory<p>Updated version from May 2nd, 2022: <a href="https://stockholmuniversity.app.box.com/file/952840418414?s=io2ntwi1swqq76tbzbswzhmrdpzwsmre">https://stockholmuniversity.app.box.com/file/952840418414?s=io2ntwi1swqq76tbzbswzhmrdpzwsmre</a> <br /></p><p>Older version: <a href="https://stockholmuniversity.box.com/s/waxqlyiohiy3tlc56eanw1a1gac1auvy">https://stockholmuniversity.box.com/s/waxqlyiohiy3tlc56eanw1a1gac1auvy</a><br />
<br /></p>Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0tag:blogger.com,1999:blog-8929329050531342459.post-27905076189955642672020-03-23T02:41:00.005-07:002020-04-02T02:55:25.677-07:00Systematisk review<br />
<br />
<div class="MsoNormal">
<span style="color: #1f497d;"><a href="https://stockholmuniversity.box.com/s/pfymk6y775qskjplph1g6ja24o9ylgt9">https://stockholmuniversity.box.com/s/pfymk6y775qskjplph1g6ja24o9ylgt9</a></span></div>
Iben Maj Christiansenhttp://www.blogger.com/profile/03450447948385206856noreply@blogger.com0