diff --git "a/PL9fwy3NUQKwYaToDpbPxaOdkUX3PS_VKf/3eQp6W53jbo_raw.json" "b/PL9fwy3NUQKwYaToDpbPxaOdkUX3PS_VKf/3eQp6W53jbo_raw.json" new file mode 100644--- /dev/null +++ "b/PL9fwy3NUQKwYaToDpbPxaOdkUX3PS_VKf/3eQp6W53jbo_raw.json" @@ -0,0 +1 @@ +{"segments": [{"id": 1, "seek": 126, "start": 0.0, "end": 1.26, "text": "موسيقى", "tokens": [2304, 41779, 1829, 4587, 7578], "avg_logprob": -0.3251953174670537, "compression_ratio": 0.5714285714285714, "no_speech_prob": 0.039031982421875, "words": [{"start": 0.0, "end": 1.26, "word": "موسيقى", "probability": 0.742236328125}], "temperature": 1.0}, {"id": 2, "seek": 3611, "start": 19.49, "end": 36.11, "text": "بسم الله الرحمن الرحيم نعود الأن لإكمال ما ابتدناه في المحاضرة الماضية وهو section 5-7 الذي يتحدث عن ال undetermined coefficients اللي هي طريقة المعاملات المجهولة لحل المعادلة التفاضلية", "tokens": [3555, 38251, 21984, 34892, 5016, 27842, 34892, 5016, 32640, 8717, 3615, 23328, 16247, 1863, 5296, 28814, 24793, 6027, 19446, 48127, 2655, 3215, 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68349, "start": 665.67, "end": 683.49, "text": "For the particular solution of the", "tokens": [12587, 264, 1729, 3827, 295, 264], "avg_logprob": -0.6127232142857143, "compression_ratio": 0.85, "no_speech_prob": 0.0, "words": [{"start": 665.67, "end": 665.97, "word": "For", "probability": 0.08990478515625}, {"start": 665.97, "end": 669.99, "word": " the", "probability": 0.85888671875}, {"start": 669.99, "end": 672.27, "word": " particular", "probability": 0.88720703125}, {"start": 672.27, "end": 679.33, "word": " solution", "probability": 0.95751953125}, {"start": 679.33, "end": 680.19, "word": " of", "probability": 0.8857421875}, {"start": 680.19, "end": 683.49, "word": " the", "probability": 0.73095703125}], "temperature": 1.0}, {"id": 30, "seek": 70718, "start": 683.96, "end": 707.18, "text": "Differential equation للمعادلة التفاضلية YW' ناقص 4Y' زائد 4Y يساوي 2X تربيع زائد 4X E أس 2X", "tokens": [35, 12612, 2549, 5367, 5296, 19528, 3615, 18513, 37977, 16712, 5172, 46958, 1211, 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polynomial من الدرجة الأولى في الـ cosine زي polynomial من الدرجة الأولى في الـ sine", "tokens": [6027, 39184, 398, 47, 18, 4724, 16254, 5551, 4117, 2655, 3555, 26110, 9154, 32748, 47341, 3660, 16247, 12610, 7578, 8978, 2423, 39184, 23565, 30767, 1829, 26110, 9154, 32748, 47341, 3660, 16247, 12610, 7578, 8978, 2423, 39184, 18609], "avg_logprob": -0.4572368452423497, "compression_ratio": 1.5729166666666667, "no_speech_prob": 0.0, "words": [{"start": 1197.1599999999999, "end": 1198.08, "word": "الـ", "probability": 0.41839599609375}, {"start": 1198.08, "end": 1199.0, "word": " YP3", "probability": 0.6826171875}, {"start": 1199.0, "end": 1199.56, "word": " بدي", "probability": 0.165618896484375}, {"start": 1199.56, "end": 1208.9, "word": " أكتب", "probability": 0.71868896484375}, {"start": 1208.9, "end": 1209.36, "word": " polynomial", "probability": 0.3125}, {"start": 1209.36, "end": 1209.72, "word": " من", "probability": 0.8427734375}, {"start": 1209.72, "end": 1210.4, "word": " 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لغاية تلاتين مرني أديكي قد ما تقدري بتصير هذا الموضوع بصير جدا", "tokens": [9566, 1829, 3555, 15844, 39896, 4117, 16472, 47395, 7578, 23758, 2423, 3541, 4032, 28814, 23942, 7251, 30544, 5551, 2288, 4587, 10943, 9673, 3794, 16373, 1211, 7251, 3555, 4587, 7578, 11900, 16490, 2304, 3794, 3660, 8608, 3555, 27884, 9673, 3794, 16373, 1211, 16712, 6027, 10632, 9154, 36764, 24401, 5296, 17082, 995, 10632, 6225, 46309, 9957, 4032, 27842, 16490, 2304, 3794, 3660, 4032, 3615, 46309, 9957, 5296, 17082, 995, 10632, 6055, 1211, 9307, 9957, 3714, 2288, 22653, 5551, 16254, 4117, 1829, 12174, 3215, 19446, 6055, 28543, 16572, 39894, 9381, 13546, 23758, 9673, 2407, 11242, 45367, 4724, 9381, 13546, 10874, 28259], "avg_logprob": -0.16587753097216287, "compression_ratio": 1.739795918367347, "no_speech_prob": 0.0, "words": [{"start": 1365.29, "end": 1365.67, "word": "طيب", "probability": 0.8067220052083334}, {"start": 1365.67, "end": 1365.89, "word": " على", "probability": 0.08050537109375}, {"start": 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طيب", "tokens": [6027, 20292, 6156, 30543, 23758, 16472, 47395, 1829, 8315, 9154, 3224, 1975, 19913, 1863, 16490, 1211, 33546, 22807, 23032, 1829, 3555], "avg_logprob": -0.17072087661786514, "compression_ratio": 1.0454545454545454, "no_speech_prob": 0.0, "words": [{"start": 1406.29, "end": 1406.59, "word": "اللي", "probability": 0.62841796875}, {"start": 1406.59, "end": 1406.79, "word": " فوق", "probability": 0.988525390625}, {"start": 1406.79, "end": 1406.99, "word": " هذا", "probability": 0.50048828125}, {"start": 1406.99, "end": 1407.45, "word": " انتهينا", "probability": 0.9044189453125}, {"start": 1407.45, "end": 1407.71, "word": " منه", "probability": 0.972412109375}, {"start": 1407.71, "end": 1408.53, "word": " اظن", "probability": 0.9033203125}, {"start": 1408.53, "end": 1429.45, "word": " خلاص؟", "probability": 0.8245849609375}, {"start": 1429.45, "end": 1430.71, "word": " طيب", "probability": 0.96240234375}], "temperature": 1.0}, {"id": 62, "seek": 145934, "start": 1431.52, "end": 1459.34, "text": "لما ننتقل إلى ال section الأخير من هذا ال chapter وهي الطريقة الثانية من طرق حل ال non homogeneous differential equation وهي طريقة ال variation of parameters تغيير الوسيطات يبقى 85 أو 58 اللي هو variation of", "tokens": [1211, 15042, 8717, 29399, 4587, 1211, 30731, 2423, 3541, 16247, 9778, 13546, 9154, 23758, 2423, 7187, 37037, 1829, 41950, 16572, 28671, 6024, 104, 7649, 10632, 9154, 23032, 2288, 4587, 11331, 1211, 2423, 2107, 42632, 15756, 5367, 37037, 1829, 23032, 16572, 28671, 2423, 12990, 295, 9834, 6055, 17082, 1829, 13546, 2423, 41779, 1829, 9566, 9307, 7251, 3555, 4587, 7578, 14695, 34051, 21786, 13672, 1829, 31439, 12990, 295], "avg_logprob": -0.1899486926954184, "compression_ratio": 1.4848484848484849, "no_speech_prob": 0.0, "words": [{"start": 1431.52, "end": 1431.96, "word": "لما", "probability": 0.4984130859375}, {"start": 1431.96, "end": 1432.76, "word": " ننتقل", "probability": 0.9530029296875}, {"start": 1432.76, "end": 1433.12, "word": " إلى", 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"probability": 0.5625}], "temperature": 1.0}, {"id": 88, "seek": 213834, "start": 2115.2, "end": 2138.34, "text": "Find the general solution of the differential equation للمعادلة التفاضلية YW'-2Y", "tokens": [37, 471, 264, 2674, 3827, 295, 264, 15756, 5367, 5296, 19528, 3615, 18513, 37977, 16712, 5172, 46958, 1211, 10632, 398, 54, 6, 12, 17, 56], "avg_logprob": -0.3602764354302333, "compression_ratio": 1.043010752688172, "no_speech_prob": 0.0, "words": [{"start": 2115.2, "end": 2115.58, "word": "Find", "probability": 0.61175537109375}, {"start": 2115.58, "end": 2115.78, "word": " the", "probability": 0.6484375}, {"start": 2115.78, "end": 2116.14, "word": " general", "probability": 0.75732421875}, {"start": 2116.14, "end": 2117.5, "word": " solution", "probability": 0.94140625}, {"start": 2117.5, "end": 2126.2, "word": " of", "probability": 0.60546875}, {"start": 2126.2, "end": 2126.36, "word": " the", "probability": 0.463623046875}, {"start": 2126.36, "end": 2126.92, "word": " 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homogenous differential equation كما كنا من قبل يبقى باجي بقوله هنا let Y تساوي E أُس RX بيه solution", "tokens": [3555, 39648, 3224, 46811, 10943, 7251, 3555, 4587, 7578, 1975, 8315, 4724, 16254, 48127, 28259, 4724, 5016, 1211, 2423, 3655, 45519, 15756, 5367, 9122, 15042, 9122, 8315, 9154, 12174, 36150, 7251, 3555, 4587, 7578, 4724, 26108, 1829, 4724, 39648, 3224, 34105, 718, 398, 6055, 3794, 995, 45865, 462, 5551, 10859, 3794, 46197, 4724, 1829, 3224, 3827], "avg_logprob": -0.3308662322529575, "compression_ratio": 1.3096774193548386, "no_speech_prob": 0.0, "words": [{"start": 2524.95, "end": 2525.53, "word": "بقوله", "probability": 0.3411458333333333}, {"start": 2525.53, "end": 2525.93, "word": " تمام", "probability": 0.89453125}, {"start": 2525.93, "end": 2526.35, "word": " يبقى", "probability": 0.9066162109375}, {"start": 2526.35, "end": 2526.71, "word": " انا", "probability": 0.708984375}, {"start": 2526.71, "end": 2527.07, "word": " بدي", "probability": 0.73828125}, {"start": 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يساوي 0", "tokens": [1829, 3555, 4587, 7578, 34105, 264, 16282, 5367, 307, 497, 6055, 4117, 3615, 1829, 3555, 30767, 16373, 3215, 497, 7251, 3794, 995, 45865, 1958], "avg_logprob": -0.4853125190734863, "compression_ratio": 0.9120879120879121, "no_speech_prob": 0.0, "words": [{"start": 2547.7599999999998, "end": 2549.16, "word": "يبقى", "probability": 0.82073974609375}, {"start": 2549.16, "end": 2549.54, "word": " هنا", "probability": 0.8525390625}, {"start": 2549.54, "end": 2550.04, "word": " the", "probability": 0.11785888671875}, {"start": 2550.04, "end": 2552.1, "word": " characteristic", "probability": 0.83984375}, {"start": 2552.1, "end": 2553.12, "word": " equation", "probability": 0.9677734375}, {"start": 2553.12, "end": 2554.24, "word": " is", "probability": 0.429443359375}, {"start": 2554.24, "end": 2555.76, "word": " R", "probability": 0.191650390625}, {"start": 2555.76, "end": 2556.62, "word": " تكعيب", "probability": 0.93828125}, {"start": 2556.62, "end": 2557.3, "word": " زائد", "probability": 0.6405436197916666}, {"start": 2557.3, "end": 2557.58, "word": " R", "probability": 0.86572265625}, {"start": 2557.58, "end": 2558.34, "word": " يساوي", "probability": 0.5845489501953125}, {"start": 2558.34, "end": 2558.78, "word": " 0", "probability": 0.227783203125}], "temperature": 1.0}, {"id": 105, "seek": 258062, "start": 2559.06, "end": 2580.62, "text": "يبقى R في R تربيع زائد واحد بده يساوي Zero يبقى R تساوي Zero وR تساوي زائد او ناقص I يبقى بناء عليه بقوله ال complementary solution YC بده يساوي C واحد في ال E او Zero", "tokens": [1829, 3555, 4587, 7578, 497, 8978, 497, 6055, 2288, 21292, 3615, 30767, 16373, 3215, 36764, 24401, 47525, 3224, 7251, 3794, 995, 45865, 17182, 7251, 3555, 4587, 7578, 497, 6055, 3794, 995, 45865, 17182, 4032, 49, 6055, 3794, 995, 45865, 30767, 16373, 3215, 1975, 2407, 8717, 995, 4587, 9381, 286, 7251, 3555, 4587, 7578, 44945, 16606, 47356, 4724, 39648, 3224, 2423, 40705, 3827, 398, 34, 47525, 3224, 7251, 3794, 995, 45865, 383, 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