Penelitian ini bertujuan mendeskripsikan profil kemampuan menyusun bukti matematis siswa SMA pada materi geometri ditinjau dari gaya kognitif Field Independent (FI) dan Field Dependent (FD). Penelitian deskriptif kualitatif ini dilaksanakan di SMA Negeri 1 Karanganyar dengan subjek empat siswa kelas XI terdiri dari dua siswa FI dan dua siswa FD yang dipilih menggunakan purposive sampling berdasarkan hasil Group Embedded Figures Test (GEFT) dan Tugas 1 Pembuktian. Data dikumpulkan melalui wawancara berbasis tugas dan divalidasi menggunakan triangulasi waktu. Analisis data menggunakan empat indikator kemampuan menyusun bukti matematis, yaitu identifikasi, rencana, koneksi, serta organisasi dan manipulasi. Hasil penelitian menunjukkan dua siswa FI mampu mengidentifikasi premis eksplisit maupun implisit dengan tepat, merencanakan strategi deduktif yang sistematis, membangun koneksi logis antar teorema, dan menyusun bukti dengan alur logis yang jelas. Sebaliknya dua siswa FD mengalami kesulitan akibat ketergantungan pada persepsi visual global. Dua siswa FD menambahkan premis yang salah hanya berdasarkan tampilan visual, perencanaan tidak terstruktur deduktif, koneksi matematika lemah karena gagal menghubungkan fakta dengan konklusi, dan manipulasi dan alur pembuktian tanpa dasar logika matematika yang valid. Kata kunci: Pembuktian matematis, geometri, gaya kognitif, field independent, field dependent Abstract: This study aims to describe the profile of high school students' mathematical proof construction abilities in geometry viewed from Field Independent (FI) and Field Dependent (FD) cognitive styles. This qualitative descriptive research was conducted at SMA Negeri 1 Karanganyar with four eleventh-grade students as subjects (consisting of two FI students and two FD students) selected using purposive sampling based on the results of the Group Embedded Figures Test (GEFT) and Proof Task 1. Data were collected through task-based interviews and validated using time triangulation. Data analysis employed four indicators of mathematical proof construction ability: identification, planning, connection, and organization and manipulation. The results showed that FI students were able to accurately identify explicit and implicit premises, plan systematic deductive strategies, build logical connections between theorems, and construct proofs with clear logical flow. Conversely, FD students experienced difficulties due to strong dependence on global visual perception. FD students often added incorrect premises based solely on visual appearance, their planning was not deductively structured, mathematical connections were weak due to failure to link facts with conclusions, and manipulation and proof flow lacked valid mathematical logical foundation. Keywords: Mathematical proof, geometry, cognitive style, field independent, field dependent