Kemampuan Berpikir Kreatif Siswa Ditinjau dari Kepribadian Sensing-Intuitive
Abstract
This research is a qualitative descriptive study that aims to determine students' creative thinking abilities in terms of sensing and intuitive personality types. The sample was selected using a purposive sampling method with a total sample of 6 students, consisting of 3 students who had sensing personalities, and 3 other students who had intuitive personalities. The data of students' creative thinking abilities obtained were tested for their validity by using technical triangulation through written tests and interviews. The results of this study indicate that students who have sensing personalities have given more than one answer, resolved differently, and provided detailed solutions. While students who have intuitive personalities have given different solutions and detailed solutions but there are still errors in the given solutions.There is no Figure or data content available for this article
References
Baihaqi, MIF. (2008). Psikologi Pertumbuhan: Kepribadian Sehat untuk Mengembangkan Optimisme. Bandung: PT Remaja Rosdakarya.
Brookhart, SM., (2010). How to Assess Higher-Order Thinking Skills in Your Classroom. Virginia USA: ASCD.
Byers, W. (2007). How Mathematics Think: Using Ambiguity, Contradiction, and Paradox to Create Mathematics. New Jersey: Princeton University Press.
Cervone, D. dan Pervin, LA.. (2011). Kepribadian: Teori dan Penelitian (Edisi 10, Buku 1). Jakarta: Salemba Humanika.
Friedman, Howard S. dan Schustack Miriam W.. (2006). Kepribadian: Teori Klasik dan Riset Modern. Jakarta: Erlangga.
Kemendikbud. (2016). Permendikbud Nomor 21 Tahun 2016 Tentang Standar Isi Pendidikan Dasar dan Menengah. Jakarta: Kemendikbud.
Keirsey, David. (1998). Please Understand Me II. USA: Prometheus Nemesis Book Company.
Kiswanto. dkk. (2015). “Deskripsi Pemahaman Konsep Materi Geometri Ditnjau dari Kepribadian Sensing dan Intuitive Pada Siswa Kelas IX SMPN 33 Makassar”. Jurnal Matematika dan Pembelajaran, 3, (1), 42-58.
Lestari, KE. dan Yudhanegara, MR. (2017). Penelitian Pendidikan Matematika. Bandung: PT Refika Aditama.
Mudrika, N. (2011). MBTI (Myer Briggs Type Indicator). https://nafismudrika.files.wordpress.com/2011/02/mbti.pdf
Munandar, S.C.U. (1999). Kreativitas & Keberbakatan: Stategi Mewujudkan Potensi Kreatif & Bakat. Jakarta: PT Gramedia Pustaka Utama.
Nadjafikhah, M. dkk. (2013). The Frontage of Creativity and Mathematical Creativity. Social and Behavioral Sciences, 90, 344-350.
Sambada, D. (2012). “Peranan Kreativitas Siswa Terhadap Kemampuan Memecahkan Masalah Fisika dalam Pemebalajaran Kontekstual”. Jurnal Penelitian Fisika dan Aplikasinya (JPFA), 2, (2), 37-47.
Silver, EA. (1994). “Fostering Creativity Through Instruction Rich in Mathematical Probel Solving and Problem Posing”. ZDM: The International Journal on Mathematics Education, 97, (3), 75-80.
Siswono, TYE. (2008). “Proses Berpikir Kreatif Siswa dalam Memecahkan dan Mengajukan Masalah Matematika”. Jurnal Ilmu Pendidikan, 15, (1), 60-68.
Tambunan, N. (2016). “Pengaruh Strategi Pembelajaran dan Minat Belajar terhadap Kemampuan Berpikir Kreatif Matematis Siswa”. Jurnal Formatif, 6, (3), 207-219.
Trianggono, MM. (2017). “Analisis Kausalitas Pemahaman Konsep dengan Kemampuan Berpikir Kreatif Siswa pada Pemecahan Masalah Fisika”. Jurnal Pendidikan Fisika dan Keilmuan (JPFK), 3, (1), 1-12.
Supardi. (2015). Peran Berpikir Kreatif Dalam Proses Pembelajaran Matematika. Jurnal Formatif, 2, (3), 248 – 262.
Zaman, Saeful. dkk. (2009). MBTI (Myer-Briggs Type Indicator) Cara Menggali Potensi Diri Untuk Meraih Kesempatan Kerja. Jakarta: Transmedia Pustaka.
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