diff --git "a/PL9fwy3NUQKway0xLRTe7OlRxcQic7R2s-/2oRzk38-n14_raw.json" "b/PL9fwy3NUQKway0xLRTe7OlRxcQic7R2s-/2oRzk38-n14_raw.json" new file mode 100644--- /dev/null +++ "b/PL9fwy3NUQKway0xLRTe7OlRxcQic7R2s-/2oRzk38-n14_raw.json" @@ -0,0 +1 @@ +{"segments": [{"id": 1, "seek": 2473, "start": 1.53, "end": 24.73, "text": "In the name of God, Most Gracious, Most Merciful. 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How much is the radius of curvature? 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In the paraxial region imaging is stigmatic ال paraxial rays focus to a common point بس ال paraxial ray وعددها قليل even for spherical surfaces outside the paraxial region rays do not focus to a single point", "tokens": [46057, 307, 406, 21142, 5296, 10721, 7251, 43020, 37495, 22653, 6055, 9566, 21292, 4587, 9122, 19528, 3660, 1347, 15844, 2423, 2107, 12, 48978, 87, 831, 10682, 295, 264, 4538, 13, 682, 264, 1690, 87, 831, 4458, 25036, 307, 342, 20181, 2399, 2423, 1690, 87, 831, 24417, 1879, 281, 257, 2689, 935, 4724, 3794, 2423, 1690, 87, 831, 18592, 4032, 22488, 3215, 11296, 12174, 20292, 1211, 754, 337, 37300, 16130, 2380, 264, 1690, 87, 831, 4458, 24417, 360, 406, 1879, 281, 257, 2167, 935], "avg_logprob": -0.23456100995341936, "compression_ratio": 1.5357142857142858, "no_speech_prob": 5.960464477539063e-08, "words": [{"start": 651.12, "end": 651.48, "word": "Power", "probability": 0.7138671875}, {"start": 651.48, "end": 651.8, "word": " is", "probability": 0.953125}, {"start": 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658.4, "word": " regions", "probability": 0.9677734375}, {"start": 658.4, "end": 658.62, "word": " of", "probability": 0.98095703125}, {"start": 658.62, "end": 658.84, "word": " the", "probability": 0.927734375}, {"start": 658.84, "end": 659.14, "word": " corner.", "probability": 0.209716796875}, {"start": 659.42, "end": 659.76, "word": " In", "probability": 0.80908203125}, {"start": 659.76, "end": 660.0, "word": " the", "probability": 0.9169921875}, {"start": 660.0, "end": 660.76, "word": " paraxial", "probability": 0.8977864583333334}, {"start": 660.76, "end": 661.26, "word": " region", "probability": 0.90966796875}, {"start": 661.26, "end": 661.76, "word": " imaging", "probability": 0.583984375}, {"start": 661.76, "end": 662.12, "word": " is", "probability": 0.96630859375}, {"start": 662.12, "end": 662.88, "word": " stigmatic", "probability": 0.7698567708333334}, {"start": 662.88, "end": 663.08, "word": " ال", "probability": 0.48046875}, {"start": 663.08, "end": 663.8, "word": " paraxial", "probability": 0.799560546875}, {"start": 663.8, "end": 664.06, "word": " rays", "probability": 0.861328125}, {"start": 664.06, "end": 664.5, "word": " focus", "probability": 0.83154296875}, {"start": 664.5, "end": 664.72, "word": " to", "probability": 0.97607421875}, {"start": 664.72, "end": 664.88, "word": " a", "probability": 0.9716796875}, {"start": 664.88, "end": 665.14, "word": " common", "probability": 0.876953125}, {"start": 665.14, "end": 665.64, "word": " point", "probability": 0.9765625}, {"start": 665.64, "end": 666.14, "word": " بس", "probability": 0.931884765625}, {"start": 666.14, "end": 666.28, "word": " ال", "probability": 0.962890625}, {"start": 666.28, "end": 666.94, "word": " paraxial", "probability": 0.9163411458333334}, {"start": 666.94, "end": 667.08, "word": " ray", "probability": 0.58837890625}, {"start": 667.08, "end": 667.56, "word": " وعددها", "probability": 0.84521484375}, {"start": 667.56, "end": 668.04, "word": " قليل", "probability": 0.92431640625}, {"start": 668.04, "end": 669.0, "word": " even", "probability": 0.5107421875}, {"start": 669.0, "end": 669.32, "word": " for", "probability": 0.93359375}, {"start": 669.32, "end": 669.84, "word": " spherical", "probability": 0.94384765625}, {"start": 669.84, "end": 670.54, "word": " surfaces", "probability": 0.95751953125}, {"start": 670.54, "end": 671.28, "word": " outside", "probability": 0.81494140625}, {"start": 671.28, "end": 671.6, "word": " the", "probability": 0.9208984375}, {"start": 671.6, "end": 672.24, "word": " paraxial", "probability": 0.9352213541666666}, {"start": 672.24, "end": 672.76, "word": " region", "probability": 0.9248046875}, {"start": 672.76, "end": 673.52, "word": " rays", "probability": 0.53466796875}, {"start": 673.52, "end": 673.74, "word": " do", "probability": 0.97265625}, {"start": 673.74, "end": 674.02, "word": " not", "probability": 0.958984375}, {"start": 674.02, "end": 674.56, "word": " focus", "probability": 0.962890625}, {"start": 674.56, "end": 674.74, "word": " to", "probability": 0.958984375}, {"start": 674.74, "end": 674.92, "word": " a", "probability": 0.97314453125}, {"start": 674.92, "end": 675.24, "word": " single", "probability": 0.94384765625}, {"start": 675.24, "end": 675.72, "word": " point", "probability": 0.97216796875}], "temperature": 1.0}, {"id": 31, "seek": 69628, "start": 680.28, "end": 696.28, "text": "Paraxial rays focus on single point, but non-paraxial rays focus on various locations", "tokens": [46087, 2797, 831, 24417, 1879, 322, 2167, 935, 11, 457, 2107, 12, 2181, 2797, 831, 24417, 1879, 322, 3683, 9253], "avg_logprob": -0.6555059410276867, "compression_ratio": 1.1971830985915493, "no_speech_prob": 1.7881393432617188e-07, "words": [{"start": 680.28, "end": 681.68, "word": "Paraxial", "probability": 0.7291666666666666}, {"start": 681.68, "end": 681.68, "word": " rays", "probability": 0.70751953125}, {"start": 681.68, "end": 682.44, "word": " focus", "probability": 0.13232421875}, {"start": 682.44, "end": 683.62, "word": " on", "probability": 0.587890625}, {"start": 683.62, "end": 684.9, "word": " single", "probability": 0.677734375}, {"start": 684.9, "end": 685.42, "word": " point,", "probability": 0.63720703125}, {"start": 685.5, "end": 688.82, "word": " but", "probability": 0.228515625}, {"start": 688.82, "end": 692.22, "word": " non", "probability": 0.488525390625}, {"start": 692.22, "end": 693.08, "word": "-paraxial", "probability": 0.83270263671875}, {"start": 693.08, "end": 693.4, "word": " rays", "probability": 0.81640625}, {"start": 693.4, "end": 694.12, "word": " focus", "probability": 0.72021484375}, {"start": 694.12, "end": 695.2, "word": " on", "probability": 0.64794921875}, {"start": 695.2, "end": 695.52, "word": " various", "probability": 0.2919921875}, {"start": 695.52, "end": 696.28, "word": " locations", "probability": 0.492919921875}], "temperature": 1.0}, {"id": 32, "seek": 72626, "start": 700.12, "end": 726.26, "text": "طبعا الأشعة ككل مع بعضها بتعطيني صورة مش stigmatic لإنه مش كل الأشعة بتكون focus to a single point إذا .. إذا ال para axial rays focus to a single point بينما ال non para axial ray اللي عددها أكبر بتعطيني point spread function يعني مش stigmatic imaging .. مش stigmatic imaging", "tokens": [9566, 3555, 3615, 995, 16247, 8592, 27884, 9122, 28820, 20449, 45030, 11242, 11296, 39894, 3615, 9566, 1829, 22653, 20328, 13063, 3660, 37893, 342, 20181, 2399, 5296, 28814, 1863, 3224, 37893, 28242, 16247, 8592, 27884, 39894, 30544, 1879, 281, 257, 2167, 935, 11933, 15730, 4386, 11933, 15730, 2423, 1690, 46851, 24417, 1879, 281, 257, 2167, 935, 49374, 15042, 2423, 2107, 1690, 46851, 18592, 13672, 1829, 6225, 3215, 3215, 11296, 5551, 4117, 26890, 39894, 3615, 9566, 1829, 22653, 935, 3974, 2445, 37495, 22653, 37893, 342, 20181, 2399, 25036, 4386, 37893, 342, 20181, 2399, 25036], "avg_logprob": -0.22244623143185852, "compression_ratio": 1.7836538461538463, "no_speech_prob": 5.960464477539063e-08, "words": [{"start": 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"end": 713.78, "word": " axial", "probability": 0.515625}, {"start": 713.78, "end": 714.2, "word": " rays", "probability": 0.73388671875}, {"start": 714.2, "end": 714.9, "word": " focus", "probability": 0.8916015625}, {"start": 714.9, "end": 715.16, "word": " to", "probability": 0.98095703125}, {"start": 715.16, "end": 715.34, "word": " a", "probability": 0.9736328125}, {"start": 715.34, "end": 715.64, "word": " single", "probability": 0.9580078125}, {"start": 715.64, "end": 716.02, "word": " point", "probability": 0.98046875}, {"start": 716.02, "end": 716.44, "word": " بينما", "probability": 0.766845703125}, {"start": 716.44, "end": 716.6, "word": " ال", "probability": 0.9384765625}, {"start": 716.6, "end": 716.76, "word": " non", "probability": 0.837890625}, {"start": 716.76, "end": 717.04, "word": " para", "probability": 0.56103515625}, {"start": 717.04, "end": 717.4, "word": " axial", "probability": 0.86865234375}, {"start": 717.4, "end": 717.68, "word": " ray", "probability": 0.8583984375}, {"start": 717.68, "end": 718.14, "word": " اللي", "probability": 0.783203125}, {"start": 718.14, "end": 718.8, "word": " عددها", "probability": 0.7552490234375}, {"start": 718.8, "end": 719.3, "word": " أكبر", "probability": 0.9684244791666666}, {"start": 719.3, "end": 721.7, "word": " بتعطيني", "probability": 0.923046875}, {"start": 721.7, "end": 722.28, "word": " point", "probability": 0.9736328125}, {"start": 722.28, "end": 722.66, "word": " spread", "probability": 0.70751953125}, {"start": 722.66, "end": 723.14, "word": " function", "probability": 0.97021484375}, {"start": 723.14, "end": 723.42, "word": " يعني", "probability": 0.84814453125}, {"start": 723.42, "end": 723.62, "word": " مش", "probability": 0.97314453125}, {"start": 723.62, "end": 724.32, "word": " stigmatic", "probability": 0.7027994791666666}, {"start": 724.32, "end": 724.76, "word": " imaging", "probability": 0.84228515625}, {"start": 724.76, "end": 724.88, "word": " ..", "probability": 0.47119140625}, {"start": 724.88, "end": 725.02, "word": " مش", "probability": 0.86669921875}, {"start": 725.02, "end": 725.7, "word": " stigmatic", "probability": 0.8240559895833334}, {"start": 725.7, "end": 726.26, "word": " imaging", "probability": 0.912109375}], "temperature": 1.0}, {"id": 33, "seek": 73785, "start": 728.69, "end": 737.85, "text": "That is, away from the para-axial region, rays do not focus as predicted when the lensmaker's equation is used", "tokens": [6390, 307, 11, 1314, 490, 264, 1690, 12, 2797, 831, 4458, 11, 24417, 360, 406, 1879, 382, 19147, 562, 264, 6765, 18821, 311, 5367, 307, 1143], "avg_logprob": -0.26880787699310865, "compression_ratio": 1.1458333333333333, "no_speech_prob": 5.960464477539062e-07, "words": [{"start": 728.69, "end": 729.11, "word": "That", "probability": 0.2841796875}, {"start": 729.11, "end": 729.49, "word": " is,", "probability": 0.90625}, {"start": 729.83, "end": 730.05, "word": " away", "probability": 0.70068359375}, {"start": 730.05, "end": 730.43, "word": " from", "probability": 0.89404296875}, {"start": 730.43, "end": 730.67, "word": " the", "probability": 0.8974609375}, {"start": 730.67, "end": 730.89, "word": " para", "probability": 0.7470703125}, {"start": 730.89, "end": 731.33, "word": "-axial", "probability": 0.76318359375}, {"start": 731.33, "end": 731.75, "word": " region,", "probability": 0.88818359375}, {"start": 731.89, "end": 732.25, "word": " rays", "probability": 0.94873046875}, {"start": 732.25, "end": 732.61, "word": " do", "probability": 0.94384765625}, {"start": 732.61, "end": 732.87, "word": " not", "probability": 0.94677734375}, {"start": 732.87, "end": 733.37, "word": " focus", "probability": 0.9521484375}, {"start": 733.37, "end": 733.71, "word": " as", "probability": 0.96533203125}, {"start": 733.71, "end": 734.33, "word": " predicted", "probability": 0.837890625}, {"start": 734.33, "end": 734.61, "word": " when", "probability": 0.9169921875}, {"start": 734.61, "end": 734.79, "word": " the", "probability": 0.92236328125}, {"start": 734.79, "end": 735.57, "word": " lensmaker's", "probability": 0.6739908854166666}, {"start": 735.57, "end": 736.41, "word": " equation", "probability": 0.96142578125}, {"start": 736.41, "end": 737.43, "word": " is", "probability": 0.943359375}, {"start": 737.43, "end": 737.85, "word": " used", "probability": 0.9365234375}], "temperature": 1.0}, {"id": 34, "seek": 76233, "start": 742.45, "end": 762.33, "text": "I use it to say where is the image of the x-ray, if I take this example and apply lens maker equation minus n over o plus condition minus n over r equals n condition over i, it will give me the location of the image here", "tokens": [40, 764, 309, 281, 584, 689, 307, 264, 3256, 295, 264, 2031, 12, 3458, 11, 498, 286, 747, 341, 1365, 293, 3079, 6765, 17127, 5367, 3175, 297, 670, 277, 1804, 4188, 3175, 297, 670, 367, 6915, 297, 4188, 670, 741, 11, 309, 486, 976, 385, 264, 4914, 295, 264, 3256, 510], "avg_logprob": 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{"id": 35, "seek": 78350, "start": 762.88, "end": 783.5, "text": "Where did the focus go to the para-axial ray? Because the lensmakers equation was produced by using the para-axial rays. 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83447, "start": 811.77, "end": 834.47, "text": "to show how both simple lenses and complex optical systems are modeled. Of course here, this topic was prepared in previous lectures by taking a detailed idea of what is called first order optics. 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We say as follows, before we rush into the answer", "tokens": [21520, 291, 536, 264, 47387, 510, 544, 11, 420, 264, 47387, 510, 544, 30, 492, 584, 382, 10002, 11, 949, 321, 9300, 666, 264, 1867], "avg_logprob": -0.5606971107996427, "compression_ratio": 1.3529411764705883, "no_speech_prob": 0.0, "words": [{"start": 1596.31, "end": 1596.67, "word": "Or", "probability": 0.1795654296875}, {"start": 1596.67, "end": 1596.77, "word": " you", "probability": 0.2415771484375}, {"start": 1596.77, "end": 1596.95, "word": " see", "probability": 0.62158203125}, {"start": 1596.95, "end": 1597.23, "word": " the", "probability": 0.5673828125}, {"start": 1597.23, "end": 1597.85, "word": " divergence", "probability": 0.9765625}, {"start": 1597.85, "end": 1598.41, "word": " here", "probability": 0.7158203125}, {"start": 1598.41, "end": 1598.85, "word": " more,", "probability": 0.724609375}, {"start": 1599.83, "end": 1600.17, "word": " or", "probability": 0.71142578125}, {"start": 1600.17, "end": 1600.73, "word": " the", "probability": 0.49609375}, {"start": 1600.73, "end": 1601.39, "word": " divergence", "probability": 0.9833984375}, {"start": 1601.39, "end": 1601.81, "word": " here", "probability": 0.76611328125}, {"start": 1601.81, "end": 1602.21, "word": " more?", "probability": 0.89404296875}, {"start": 1602.45, "end": 1602.75, "word": " We", "probability": 0.63623046875}, {"start": 1602.75, "end": 1603.01, "word": " say", "probability": 0.7822265625}, {"start": 1603.01, "end": 1603.15, "word": " as", "probability": 0.662109375}, {"start": 1603.15, "end": 1603.47, "word": " follows,", "probability": 0.7060546875}, {"start": 1603.83, "end": 1604.27, "word": " before", "probability": 0.841796875}, {"start": 1604.27, "end": 1604.51, "word": " we", "probability": 0.55712890625}, {"start": 1604.51, "end": 1604.91, "word": " rush", "probability": 0.55029296875}, {"start": 1604.91, "end": 1605.15, "word": " into", "probability": 0.2291259765625}, {"start": 1605.15, "end": 1605.25, "word": " the", "probability": 0.62939453125}, {"start": 1605.25, "end": 1605.65, "word": " answer", "probability": 0.95068359375}], "temperature": 1.0}, {"id": 71, "seek": 163383, "start": 1606.63, "end": 1633.83, "text": "Before we rush into the answer, we want to say how to calculate divergence? To calculate divergence, we take the distance between two rays that entered the lens, that is, in the first example when the lens was close, rays one and two are the distance between two rays, because if there is a distance from them, the lens will not enter, and as long as the lens will not enter, we will not touch it, that is, the rays that come between one and two are all rays one and two, and here", "tokens": [49731, 321, 9300, 666, 264, 1867, 11, 321, 528, 281, 584, 577, 281, 8873, 47387, 30, 1407, 8873, 47387, 11, 321, 747, 264, 4560, 1296, 732, 24417, 300, 9065, 264, 6765, 11, 300, 307, 11, 294, 264, 700, 1365, 562, 264, 6765, 390, 1998, 11, 24417, 472, 293, 732, 366, 264, 4560, 1296, 732, 24417, 11, 570, 498, 456, 307, 257, 4560, 490, 552, 11, 264, 6765, 486, 406, 3242, 11, 293, 382, 938, 382, 264, 6765, 486, 406, 3242, 11, 321, 486, 406, 2557, 309, 11, 300, 307, 11, 264, 24417, 300, 808, 1296, 472, 293, 732, 366, 439, 24417, 472, 293, 732, 11, 293, 510], "avg_logprob": 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of rays between them, we forget the red rays, these red rays belong to the second example, or the second part of the experiment when we moved the lens away, I'm drawing them in red, it's not our topic now Now, there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here, and there are rays here", "tokens": [392, 563, 2967, 295, 24417, 1296, 552, 11, 321, 2870, 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Of course, one and two and three and four must enter the optical system, otherwise they will be outside the comparison, away from the comparison. So, the closer we are to the object, the more divergent the rays will be. 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The rays one and two or three and four? It is clear that one and two, one and two, more divergence than three and four In other words, when we approach the lens, a place close to the object, these rays will gather more divergence When we move away from the lens, when we move away from the lens", "tokens": [6455, 567, 15700, 544, 47387, 30, 440, 24417, 472, 293, 732, 420, 1045, 293, 1451, 30, 467, 307, 1850, 300, 472, 293, 732, 11, 472, 293, 732, 11, 544, 47387, 813, 1045, 293, 1451, 682, 661, 2283, 11, 562, 321, 3109, 264, 6765, 11, 257, 1081, 1998, 281, 264, 2657, 11, 613, 24417, 486, 5448, 544, 47387, 1133, 321, 1286, 1314, 490, 264, 6765, 11, 562, 321, 1286, 1314, 490, 264, 6765], "avg_logprob": -0.31827912265307284, "compression_ratio": 1.9518072289156627, "no_speech_prob": 1.1920928955078125e-07, "words": [{"start": 1743.62, "end": 1743.98, "word": "So", "probability": 0.6416015625}, {"start": 1743.98, "end": 1744.26, "word": " who", "probability": 0.56201171875}, {"start": 1744.26, "end": 1744.74, "word": " reads", 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"word": " is", "probability": 0.93994140625}, {"start": 2448.84, "end": 2449.06, "word": " the", "probability": 0.875}, {"start": 2449.06, "end": 2449.5, "word": " reciprocal", "probability": 0.8798828125}, {"start": 2449.5, "end": 2450.76, "word": " of", "probability": 0.9736328125}, {"start": 2450.76, "end": 2451.08, "word": " the", "probability": 0.92041015625}, {"start": 2451.08, "end": 2451.58, "word": " distance,", "probability": 0.94482421875}, {"start": 2451.78, "end": 2451.98, "word": " is", "probability": 0.91357421875}, {"start": 2451.98, "end": 2452.16, "word": " the", "probability": 0.9287109375}, {"start": 2452.16, "end": 2452.52, "word": " reciprocal", "probability": 0.8955078125}, {"start": 2452.52, "end": 2453.18, "word": " of", "probability": 0.9716796875}, {"start": 2453.18, "end": 2453.58, "word": " the", "probability": 0.9248046875}, {"start": 2453.58, "end": 2453.96, "word": " distance,", "probability": 0.92822265625}, {"start": 2454.34, "end": 2454.68, "word": " 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