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	<title>KEMAMPUAN BERPIKIR KRITIS MATEMATIS BERDASARKAN DISPOSISI MATEMATIS | Miatun | AKSIOMA: Jurnal Program Studi Pendidikan Matematika</title>
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			<meta name="keywords" content="Disposisi matematis; kemampuan berpikir kritis matematis" />
	
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	<meta name="DC.Creator.PersonalName" content="Asih Miatun"/>
	<meta name="DC.Creator.PersonalName" content="Hikmatul Khusna"/>
	<meta name="DC.Date.created" scheme="ISO8601" content="2020-06-30"/>
	<meta name="DC.Date.dateSubmitted" scheme="ISO8601" content="2020-02-27"/>
	<meta name="DC.Date.issued" scheme="ISO8601" content="2020-06-30"/>
	<meta name="DC.Date.modified" scheme="ISO8601" content="2020-06-30"/>
	<meta name="DC.Description" xml:lang="id" content=" Penelitian ini bertujuan untuk mengkaji dan menganalisis secara mendalam kemampuan berpikir kritis matematis berdasarkan kemampuan disposisi matematis mahasiswa calon guru khususnya pada mata kuliah geometri. Penelitan ini dirasa penting karena tuntutan keterampilan matematika abad 21 yaitu, kreativitas, berpikir kritis, komunikasi, dan kolaborasi. Penelitian ini adalah penelitian deskriptif kualitatif dimana data utama pada penelitian ini adalah hasil tes kemampuan berpikir kritis matematis, angket kemampuan disposisi, dan wawancara. Subjek penelitian ini yaitu mahasiswa dengan kemampuan disposisi matematis tinggi, sedang, rendah yang selanjutnya diberikan tes kemampuan berpikir kritis matematis. Peneliti melakukan wawancara terkait hasil tes dan melakukan triangulasi waktu untuk melihat kekonsistenan jawaban dari subyek penelitian. Hasil penelitian ini menggambarkan kemampuan berpikir kritis mahasiswa dengan disposisi berkriteria tinggi sudah baik dengan menguasai indikator kemampuan berpikir kritis yaitu memberikan penjelasan sederhana, membangun keterampilan dasar, membuat kesimpulan, memberikan penjelasan lebih lanjut, dan sebagian dari indikator mengatur strategi dan taktik. Sedangkan untuk mahasiswa dengan disposisi berkriteria sedang dan rendah hanya menguasai sebagian indikator yang kelima yaitu indikator mengatur strategi dan taktik. Sehingga kesimpulan dari penelitian ini adalah masih rendahnya kemampuan berpikir kritis matematis mahasiswa.       Abstract     This study aims to examine and analyze mathematical critical thinking ability based on the mathematical disposition abilities of preservice teacher   education  , especially in geometry courses. This research is considered important because of the demands of 21 st   -  century mathematical skills, namely, creativity, critical thinking, communication, and collaboration. This research is a qualitative descriptive study in which the main data in this study are tests of mathematical critical thinking skills, disposition ability questionnaires, and interviews. The subjects of this research are students with high, medium, and low mathematical disposition abilities which are then given a mathematical critical thinking ability test. Researchers conducted interviews related to test results and triangulated time to see the consistency of answers from research subjects. The results of this study illustrate the ability to think critically students with high criteria disposition are already good by mastering critical thinking ability indicators that provide simple explanations, build basic skills, make conclusions, provide further explanation, and some of the indicators set strategy and tactics. Whereas students with moderate and low disposition criteria only mastered some of the fifth indicators namely indicators governing strategy and tactics. So the conclusion of this study is the low mathematical critical thinking ability of students.  "/>
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							<meta name="DC.Identifier.DOI" content="10.24127/ajpm.v9i2.2703"/>
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	<meta name="DC.Source.ISSN" content="2442-5419"/>
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	<meta name="DC.Source.Volume" content="9"/>						<meta name="DC.Subject" xml:lang="id" content="Disposisi matematis"/>
								<meta name="DC.Subject" xml:lang="id" content="kemampuan berpikir kritis matematis"/>
				<meta name="DC.Title" content="KEMAMPUAN BERPIKIR KRITIS MATEMATIS BERDASARKAN DISPOSISI MATEMATIS"/>
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	<meta name="citation_journal_title" content="AKSIOMA: Jurnal Program Studi Pendidikan Matematika"/>
	<meta name="citation_issn" content="2442-5419"/>
        <meta name="citation_author" content="Asih Miatun"/>
        <meta name="citation_author_institution" content="Universitas muhammadiyah prof dr hamka"/>
        <meta name="citation_author" content="Hikmatul Khusna"/>
        <meta name="citation_author_institution" content="Universitas Muhammadiyah Prof Dr HAMKA"/>
<meta name="citation_title" content="KEMAMPUAN BERPIKIR KRITIS MATEMATIS BERDASARKAN DISPOSISI MATEMATIS"/>

	<meta name="citation_date" content="2020/06/30"/>

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								<meta name="citation_doi" content="10.24127/ajpm.v9i2.2703"/>
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" alt="" /></a><br /></span></h4>
<p><span white=""><br /></span></p>
<h3><span white="">Recommended Tools<br /></span></h3>
<p>&nbsp;<a href="https://www.mendeley.com/" target="_blank"><img src="http://e-journal.stkipsiliwangi.ac.id/public/site/images/azzam/citation_mendeley2_(Upload).png" alt="" /><br /></a></p>
<p><a href="http://www.ithenticate.com/" target="_blank"><img src="http://e-journal.stkipsiliwangi.ac.id/public/site/images/azzam/iThenticate_-_Copy.jpg" alt="" /><br /></a></p>
<p><a href="https://www.grammarly.com/" target="_blank"><img src="http://e-journal.stkipsiliwangi.ac.id/public/site/images/azzam/Grammarly_(upload).png" alt="" /></a></p>
<p>&nbsp;</p>
<h3>ISSN BARCODE</h3>
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		<em>Asih Miatun</em>
								<br />Universitas muhammadiyah prof dr hamka		<br />Indonesia	</p>

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	<div id="articleTitle"><h3>KEMAMPUAN BERPIKIR KRITIS MATEMATIS BERDASARKAN DISPOSISI MATEMATIS</h3></div>
	<div id="authorString"><em>Asih Miatun, Hikmatul Khusna</em></div>
	<br />
			<div id="articleAbstract">
		<h4>Abstract</h4>
		<br />
		<div><p>Penelitian ini bertujuan untuk mengkaji dan menganalisis secara mendalam kemampuan berpikir kritis matematis berdasarkan kemampuan disposisi matematis mahasiswa calon guru khususnya pada mata kuliah geometri. Penelitan ini dirasa penting karena tuntutan keterampilan matematika abad 21 yaitu, kreativitas, berpikir kritis, komunikasi, dan kolaborasi. Penelitian ini adalah penelitian deskriptif kualitatif dimana data utama pada penelitian ini adalah hasil tes kemampuan berpikir kritis matematis, angket kemampuan disposisi, dan wawancara. Subjek penelitian ini yaitu mahasiswa dengan kemampuan disposisi matematis tinggi, sedang, rendah yang selanjutnya diberikan tes kemampuan berpikir kritis matematis. Peneliti melakukan wawancara terkait hasil tes dan melakukan triangulasi waktu untuk melihat kekonsistenan jawaban dari subyek penelitian. Hasil penelitian ini menggambarkan kemampuan berpikir kritis mahasiswa dengan disposisi berkriteria tinggi sudah baik dengan menguasai indikator kemampuan berpikir kritis yaitu memberikan penjelasan sederhana, membangun keterampilan dasar, membuat kesimpulan, memberikan penjelasan lebih lanjut, dan sebagian dari indikator mengatur strategi dan taktik. Sedangkan untuk mahasiswa dengan disposisi berkriteria sedang dan rendah hanya menguasai sebagian indikator yang kelima yaitu indikator mengatur strategi dan taktik. Sehingga kesimpulan dari penelitian ini adalah masih rendahnya kemampuan berpikir kritis matematis mahasiswa.</p><p> </p><p><em><strong>Abstract</strong></em></p><p><em>This study aims to examine and analyze mathematical critical thinking ability based on the mathematical disposition abilities of preservice teacher </em><em>education</em><em>, especially in geometry courses. This research is considered important because of the demands of 21<sup>st</sup></em><em>-</em><em>century mathematical skills, namely, creativity, critical thinking, communication, and collaboration. This research is a qualitative descriptive study in which the main data in this study are tests of mathematical critical thinking skills, disposition ability questionnaires, and interviews. The subjects of this research are students with high, medium, and low mathematical disposition abilities which are then given a mathematical critical thinking ability test. Researchers conducted interviews related to test results and triangulated time to see the consistency of answers from research subjects. The results of this study illustrate the ability to think critically students with high criteria disposition are already good by mastering critical thinking ability indicators that provide simple explanations, build basic skills, make conclusions, provide further explanation, and some of the indicators set strategy and tactics. Whereas students with moderate and low disposition criteria only mastered some of the fifth indicators namely indicators governing strategy and tactics. So the conclusion of this study is the low mathematical critical thinking ability of students.</em></p></div>
		<br />
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			<div id="articleSubject">
		<h4>Keywords</h4>
		<br />
		<div>Disposisi matematis; kemampuan berpikir kritis matematis</div>
		<br />
		</div>
	
				
			<div id="articleFullText">
		<h4>Full Text:</h4>
									<a href="https://ojs.fkip.ummetro.ac.id/index.php/matematika/article/view/2703/pdf" class="file" target="_parent">PDF (Bahasa Indonesia)</a>
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			<div id="articleCitations">
		<h4>References</h4>
		<br />
		<div>
							<p>Agoestanto, A., Sukestiyarno, Y. L., &amp; Permanawati, F. I. (2019). Kemampuan Menganalisis Argumen dalam Berpikir Kritis Ditinjau dari Rasa Ingin Tahu. PRISMA, Prosiding Seminar Nasional Matematika, 2, 337–342. https://journal.unnes.ac.id/sju/index.php/prisma/article/download/28948/12660/</p>
							<p>Agoestanto, A., Sukestiyarno, Y. L., &amp; Rochmad. (2016). Analysis of Mathematics Critical Thinking Students in Junior High School Based on Cognitive Style. Journal of Physics: Conference Series, 755(1). https://doi.org/10.1088/1742-6596/755/1/011001</p>
							<p>Almerino, Jr., P. M., Etcuban, J. O., De Jose, C. G., &amp; Almerino, J. G. F. (2019). Students’ Affective Belief as the Component in Mathematical Disposition. International Electronic Journal of Mathematics Education, 14(3), 475–487. https://doi.org/10.29333/iejme/5750</p>
							<p>ATC21S. (2010). Assesment &amp; Teaching of 21st Century Skills Status Report as of January 2010. ATCs21s, 1–4. https://www.cisco.com/c/dam/en_us/about/citizenship/socio-economic/docs/ATC21S_Exec_Summary.pdf</p>
							<p>Chikiwa, C., &amp; Schäfer, M. (2018). Promoting critical thinking in multilingual mathematics classes through questioning. Eurasia Journal of Mathematics, Science and Technology Education, 14(8). https://doi.org/10.29333/ejmste/91832</p>
							<p>Chukwuyenum, A. N. (2013). Impact of Critical thinking on Performance in Mathematics among Senior Secondary School Students in Lagos State. IOSR Journal of Research &amp; Method in Education (IOSRJRME), 3(5), 18–25. https://doi.org/10.9790/7388-0351825</p>
							<p>Fitrianna, A. Y., Dinia, S., Mayasari, M., &amp; Nurhafifah, A. Y. (2018). Mathematical Representation Ability of Senior High School Students: An Evaluation from Students’ Mathematical Disposition. JRAMathEdu (Journal of Research and Advances in Mathematics Education), 3(1), 46. https://doi.org/10.23917/jramathedu.v3i1.5872</p>
							<p>Kadarsono, M., Suyitno, H., &amp; Waluya, B. (2018). Mathematical Critical Thinking Ability of Students in CTL Learning Based on Cognitive Style. Unnes Journal of Mathematics Education Research, 7(2), 1–7.</p>
							<p>Kusaeri, &amp; Aditomo, A. (2019). Pedagogical beliefs about Critical Thinking among Indonesian mathematics pre-service teachers. International Journal of Instruction, 12(1), 573–590. https://doi.org/10.29333/iji.2019.12137a</p>
							<p>Kusmaryono, I., &amp; Dwijanto, D. (2016). Peranan Representasi Dan Disposisi Matematis Siswa Terhadap Peningkatan Mathematical Power. JIPMat, 1(1), 19–28. https://doi.org/10.26877/jipmat.v1i1.1089</p>
							<p>Kusmaryono, I., Suyitno, H., Dwijanto, D., &amp; Dwidayati, N. (2019). The effect of mathematical disposition on mathematical power formation: Review of dispositional mental functions. International Journal of Instruction, 12(1), 343–356. https://doi.org/10.29333/iji.2019.12123a</p>
							<p>Murtiyasa, B. (2016). Isu-Isu Kunci Dan Tren Penelitian Pendidikan Matematika. Prosiding Konferensi Nasional Penelitian Matematika Dan Pembelajarannya (KNPMP I) Universitas Muhammadiyah Surakarta, 1–10.</p>
							<p>Nurfitriyanti, M. (2017). Peningkatan Kemampuan Disposisi Matematika Melalui Pembelajaran Berbasis Aktivitas Siswa. Jurnal Susunan Artikel Pendidikan, 2(1), 84–93. https://doi.org/https://dx.doi.org/10.30998/sap.v2i1.1726</p>
							<p>Susanti, E., &amp; Arista, A. (2019). Analisa Tingkat Pengetahuan Guru terhadap Kompetensi 4C. Prosiding Seminar Nasional Ilmu Sosial Dan Teknologi (SNISTEK), September, 73–78. http://ejournal.upbatam.ac.id/index.php/prosiding/article/view/1509</p>
							<p>Trisnowali, A. (2015). Profil Disposisi Matematis Siswa Pemenang Olimpiade Pada Tingkat Provinsi Sulawesi Selatan. Journal of Educational Science and Technology (EST), 1(3), 47–57. https://doi.org/10.26858/est.v1i3.1826</p>
							<p>Widyasari, N., Dahlan, J. A., &amp; Dewanto, S. (2016). Meningkatkan Kemampuan Disposisi Matematis Siswa SMP Melalui Pendekatan Metaphorical Thinking. FIBONACCI: Jurnal Pendidikan Matematika Dan Matematika, 2(2), 28–39. https://doi.org/10.24853/fbc.2.2.28-39</p>
							<p>Zetriuslita, Z., Ariawan, R., &amp; Nufus, H. (2016). Analisis Kemampuan Berpikir Kritis Matematis Mahasiswa Dalam Menyelesaikan Soal Uraian Kalkulus Integral Berdasarkan Level Kemampuan Mahasiswa. Infinity Journal, 5(1), 56–65. https://doi.org/10.22460/infinity.v5i1.193</p>
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		DOI: <a id="pub-id::doi" href="http://dx.doi.org/10.24127/ajpm.v9i2.2703">http://dx.doi.org/10.24127/ajpm.v9i2.2703</a>																				

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// ]]></script></a><noscript>&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://www.histats.com" target="_blank"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;img src="http://sstatic1.histats.com/0.gif?3312159&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;101" alt="counter customizable free hit" border="0"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;a<strong>Indexing by:&nbsp; </strong><a title="DOAJ" href="https://doaj.org/toc/2442-5419" target="_blank" data-mce-href="https://doaj.org/toc/2442-5419"><img class="irc_mi ie546i1008UY-pQOPx8XEepE" style="margin-top: 136px;" src="http://upload.wikimedia.org/wikipedia/commons/0/06/DOAJ_logo.jpg" alt="Hasil gambar untuk doaj" data-mce-src="http://upload.wikimedia.org/wikipedia/commons/0/06/DOAJ_logo.jpg" data-mce-style="margin-top: 136px;" height="55" width="186"></a><br></noscript><p>Indexing by:</p><p><a href="https://doaj.org/toc/2442-5419" target="_blank"><img src="data:image/png;base64,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" alt="" /></a><a href="https://www.base-search.net/Record/67d075390bb8bd8eb648e2fc457820760ddd73792415f2762d574083adea1afd/" target="_blank"><img 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alt="" /></a><a href="http://id.portalgaruda.org/index.php?ref=browse&amp;mod=viewjournal&amp;journal=7291" target="_blank"><img src="data:image/png;base64,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" alt="" /></a><a href="https://scholar.google.co.id/citations?user=29OE-VwAAAAJ&amp;hl=id" target="_blank"><img 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" 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" 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