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Edisi PDF menampilkan bingkai pertama yang statis; animasi asli dipertahankan untuk edisi HTML dan unduhan.", "default_state": "static_frame", "filename": "Fiddler crab mobius strip.gif", "id": "o011-brenner-u12-l12-fig-001", "media_kind": "animated", "play_stop_controls": true, "prefers_reduced_motion": true, "static_filename": "Fiddler_crab_mobius_strip.png", "unit": 12 }, { "alt": "Diagram Venn tiga himpunan A, B, dan C yang memperlihatkan daerah-daerah tumpang tindih untuk prinsip inklusi–eksklusi.", "caption_supplied": true, "caption_text": "Diagram Venn tiga himpunan A, B, dan C yang memperlihatkan daerah-daerah tumpang tindih untuk prinsip inklusi–eksklusi.", "filename": "Inclusion-exclusion.svg", "id": "o011-brenner-u12-w12-fig-001", "unit": 12 }, { "alt": "Pita Möbius adalah contoh khas manifold yang tidak dapat diorientasikan. Agar menjadi manifold, tepinya tidak boleh termasuk di dalamnya; tetapi dengan demikian pita ini juga bukan submanifold tertutup dari \\(\\mathbb{R}^3\\), sebab submanifold tertutup seperti itu selalu dapat diorientasikan.", "caption_supplied": true, "caption_text": "Pita Möbius adalah contoh khas manifold yang tidak dapat diorientasikan. Agar menjadi manifold, tepinya tidak boleh termasuk di dalamnya; tetapi dengan demikian pita ini juga bukan submanifold tertutup dari \\(\\mathbb{R}^3\\), sebab submanifold tertutup seperti itu selalu dapat diorientasikan.", "filename": "Möbius strip.jpg", "id": "o011-brenner-u13-l13-fig-001", "unit": 13 }, { "alt": "Georg Friedrich Bernhard Riemann (1826-1866)", "caption_supplied": true, "caption_text": "Georg Friedrich Bernhard Riemann (1826-1866)", "filename": "Georg Friedrich Bernhard Riemann.jpeg", "id": "o011-brenner-u16-l16-fig-001", "unit": 16 }, { "alt": "Permukaan hijau mewarisi hasil kali dalam dari ruang Euklides di sekelilingnya. 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Edisi PDF menampilkan bingkai pertama yang statis; animasi asli dipertahankan untuk edisi HTML dan unduhan.", "canonical_download": true, "caption_supplied": true, "caption_text": "Animasi transformasi konformal setengah bidang Poincaré menjadi cakram satuan melalui inversi terhadap lingkaran yang berpusat di titik bergerak I. Edisi PDF menampilkan bingkai pertama yang statis; animasi asli dipertahankan untuk edisi HTML dan unduhan.", "default_state": "static_frame", "filename": "Poincarehalfplaneconform.gif", "id": "o011-brenner-u18-l18-fig-001", "media_kind": "animated", "play_stop_controls": true, "prefers_reduced_motion": true, "static_filename": "Poincarehalfplaneconform.png", "unit": 18 }, { "alt": "Yang dibahas ialah lembar atas hiperboloid dua lembar, yang dilengkapi dengan bentuk bilinear terinduksi dari bentuk Minkowski.", "caption_supplied": true, "caption_text": "Yang dibahas ialah lembar atas hiperboloid dua lembar, yang dilengkapi dengan bentuk bilinear terinduksi dari bentuk Minkowski.", "filename": "Hyperboloid2.png", "id": "o011-brenner-u18-l18-fig-002", "unit": 18 }, { "alt": "Suatu manifold berdimensi dua dengan batas. Batasnya terdiri atas empat busur tertutup.", "caption_supplied": true, "caption_text": "Suatu manifold berdimensi dua dengan batas. Batasnya terdiri atas empat busur tertutup.", "filename": "Runge theorem.svg", "id": "o011-brenner-u21-l21-fig-001", "unit": 21 }, { "alt": "Ilustrasi sumber: Circle on sphere wireframe 10deg 6r", "caption_supplied": false, "caption_text": null, "filename": "Circle on sphere wireframe 10deg 6r.svg", "id": "o011-brenner-u21-w21-fig-001", "unit": 21 }, { "alt": "Ilustrasi sumber: Not-star-shaped", "caption_supplied": false, "caption_text": null, "filename": "Not-star-shaped.svg", "id": "o011-brenner-u21-w21-fig-002", "unit": 21 }, { "alt": "Interior terbuka adalah gabungan semua titik interior, yaitu titik-titik dari \\(T\\) (pada gambar, \\(E\\)), yang memiliki suatu lingkungan terbuka yang seluruhnya termuat di dalam \\(T\\).", "caption_supplied": true, "caption_text": "Interior terbuka adalah gabungan semua titik interior, yaitu titik-titik dari \\(T\\) (pada gambar, \\(E\\)), yang memiliki suatu lingkungan terbuka yang seluruhnya termuat di dalam \\(T\\).", "filename": "Inner 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