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{"id": 29, "seek": 69135, "start": 662.17, "end": 691.35, "text": "and make it more than nodal point these are the three rays now we draw the object this is my object which is .. no we use the blocker to draw the object", "tokens": [474, 652, 309, 544, 813, 15224, 304, 935, 613, 366, 264, 1045, 24417, 586, 321, 2642, 264, 2657, 341, 307, 452, 2657, 597, 307, 4386, 572, 321, 764, 264, 3461, 260, 281, 2642, 264, 2657], "avg_logprob": -0.52604165342119, "compression_ratio": 1.504950495049505, "no_speech_prob": 1.1920928955078125e-07, "words": [{"start": 662.17, "end": 662.41, "word": "and", "probability": 0.312255859375}, {"start": 662.41, "end": 662.69, "word": " make", "probability": 0.1766357421875}, {"start": 662.69, "end": 662.87, "word": " it", "probability": 0.76513671875}, {"start": 662.87, "end": 663.05, "word": " more", "probability": 0.2626953125}, {"start": 663.05, "end": 663.29, "word": " than", "probability": 0.479736328125}, {"start": 663.29, "end": 663.83, "word": " 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The first, second and third rays are divergent rays, so the image is virtual. Where does the image meet? Does it need calculations? No, it does not need calculations. It only needs to be extended and the drawing should be accurate. 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"probability": 0.95458984375}], "temperature": 1.0}, {"id": 34, "seek": 83455, "start": 807.65, "end": 834.55, "text": "things that are backward will meet in one point this is the place of the image this is the place of the image so this case must be very clear must be clear this is an example of minus or para axial ray tracing using minus spherical lens minus spherical lens let's see if they give examples or not", "tokens": [825, 82, 300, 366, 23897, 486, 1677, 294, 472, 935, 341, 307, 264, 1081, 295, 264, 3256, 341, 307, 264, 1081, 295, 264, 3256, 370, 341, 1389, 1633, 312, 588, 1850, 1633, 312, 1850, 341, 307, 364, 1365, 295, 3175, 420, 1690, 46851, 18592, 25262, 1228, 3175, 37300, 6765, 3175, 37300, 6765, 718, 311, 536, 498, 436, 976, 5110, 420, 406], "avg_logprob": -0.5604838478949762, "compression_ratio": 1.9096774193548387, "no_speech_prob": 2.682209014892578e-06, "words": [{"start": 807.65, "end": 808.33, "word": "things", "probability": 0.486480712890625}, {"start": 808.33, 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1032.3, "text": "parallel to the optical axis we see the extension means that we are not yet parallel to the optical axis until the extension is fixed that's why we are parallel to the optical axis that's why it passes through the point 100 which is 50 cm away so parallel is flattened and its extension passes through FB now we need to go back from the extension a little bit", "tokens": [2181, 336, 338, 281, 264, 20674, 10298, 321, 536, 264, 10320, 1355, 300, 321, 366, 406, 1939, 8952, 281, 264, 20674, 10298, 1826, 264, 10320, 307, 6806, 300, 311, 983, 321, 366, 8952, 281, 264, 20674, 10298, 300, 311, 983, 309, 11335, 807, 264, 935, 2319, 597, 307, 2625, 14668, 1314, 370, 8952, 307, 24183, 292, 293, 1080, 10320, 11335, 807, 479, 33, 586, 321, 643, 281, 352, 646, 490, 264, 10320, 257, 707, 857], "avg_logprob": -0.5460526402059355, "compression_ratio": 2.039772727272727, "no_speech_prob": 6.556510925292969e-07, "words": [{"start": 1002.88, "end": 1003.52, "word": "parallel", 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