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Would you like to inspect the original subtitles? These are the user uploaded subtitles that are being translated: 1 00:00:00,060 --> 00:00:02,740 You might be wondering how are computers 2 00:00:02,740 --> 00:00:04,615 get these ones and zeros? 3 00:00:04,615 --> 00:00:07,300 It's a pretty question. Imagine we have a light bulb and 4 00:00:07,300 --> 00:00:10,765 a switch that turns the state of the light on or off. 5 00:00:10,765 --> 00:00:12,370 If we turn the light on, 6 00:00:12,370 --> 00:00:14,260 we can denote that state is one, 7 00:00:14,260 --> 00:00:16,120 if the light bulb is off, 8 00:00:16,120 --> 00:00:17,905 we can represent the state as zero. 9 00:00:17,905 --> 00:00:20,710 Now imagine eight light bulbs and switches that 10 00:00:20,710 --> 00:00:24,200 represents eight bits with a state of zero or one. 11 00:00:24,200 --> 00:00:26,230 Let's backtrack to the punch cards 12 00:00:26,230 --> 00:00:27,865 that were used in Jacquard's loom. 13 00:00:27,865 --> 00:00:30,700 Remember that the loom use cards with holes in them. 14 00:00:30,700 --> 00:00:32,710 When the loom would reach a hole, 15 00:00:32,710 --> 00:00:34,405 it would hook to thread underneath, 16 00:00:34,405 --> 00:00:36,190 meaning that the loom was on. 17 00:00:36,190 --> 00:00:37,645 If there wasn't a hole, 18 00:00:37,645 --> 00:00:40,480 it would not hook the thread, so it was off. 19 00:00:40,480 --> 00:00:43,300 This is a foundational binary concept. 20 00:00:43,300 --> 00:00:46,180 By utilizing the two states of on or off, 21 00:00:46,180 --> 00:00:47,815 Jacquard was able to weave 22 00:00:47,815 --> 00:00:50,590 intricate patterns into fabric with his looms. 23 00:00:50,590 --> 00:00:51,700 Then the industry started 24 00:00:51,700 --> 00:00:53,540 refining the punchcards a little more. 25 00:00:53,540 --> 00:00:54,820 Where there was a whole, 26 00:00:54,820 --> 00:00:56,380 the computer would read one, 27 00:00:56,380 --> 00:00:58,645 if there wasn't a hole, it would read zero. 28 00:00:58,645 --> 00:01:00,580 Then by just translating 29 00:01:00,580 --> 00:01:02,615 the combination of zeros and ones, 30 00:01:02,615 --> 00:01:04,090 a computer could calculate 31 00:01:04,090 --> 00:01:06,025 any possible amount of numbers. 32 00:01:06,025 --> 00:01:09,120 Binary in today's computer isn't done by reading holes. 33 00:01:09,120 --> 00:01:10,850 It uses electricity via 34 00:01:10,850 --> 00:01:13,865 transistors allowing electrical signals to pass through. 35 00:01:13,865 --> 00:01:15,445 If there's an electric voltage, 36 00:01:15,445 --> 00:01:16,870 we would denote it as one, 37 00:01:16,870 --> 00:01:19,390 if there isn't, we would denote it by zero. 38 00:01:19,390 --> 00:01:21,490 But just having transistors isn't enough for 39 00:01:21,490 --> 00:01:23,830 our computer to be able to do complex tasks. 40 00:01:23,830 --> 00:01:25,060 Imagine if you had two light 41 00:01:25,060 --> 00:01:27,035 switches opposite ends of a room, 42 00:01:27,035 --> 00:01:28,830 each controlling of light in the room. 43 00:01:28,830 --> 00:01:30,470 What if when you went to turn 44 00:01:30,470 --> 00:01:32,330 on the light with one switch, 45 00:01:32,330 --> 00:01:34,020 the other switch wouldn't turn off? 46 00:01:34,020 --> 00:01:36,275 That'll be a very poorly designed room. 47 00:01:36,275 --> 00:01:39,185 Both switches should either turn the light on or off, 48 00:01:39,185 --> 00:01:40,975 depending on the state of the light. 49 00:01:40,975 --> 00:01:43,835 Fortunately, we have something known as logic gates. 50 00:01:43,835 --> 00:01:45,769 Logic gates allow our transistors 51 00:01:45,769 --> 00:01:47,480 to do more complex tasks like 52 00:01:47,480 --> 00:01:49,430 decide where to send electrical signals 53 00:01:49,430 --> 00:01:51,740 depending on logical conditions. 54 00:01:51,740 --> 00:01:53,945 There are lots of different types of logic gates, 55 00:01:53,945 --> 00:01:55,885 but we won't discuss them in detail here. 56 00:01:55,885 --> 00:01:57,440 If you're curious about the role that 57 00:01:57,440 --> 00:02:00,515 transistors and logic gates play in modern circuitry, 58 00:02:00,515 --> 00:02:03,020 you can read more about it in the supplementary reading. 59 00:02:03,020 --> 00:02:05,270 Now we know how our computer gets it's ones and 60 00:02:05,270 --> 00:02:08,015 zeros to calculate into meaningful instructions. 61 00:02:08,015 --> 00:02:09,560 Later in this course, we're going to be 62 00:02:09,560 --> 00:02:11,000 able to talk about how we're able to 63 00:02:11,000 --> 00:02:13,550 turn human-readable instructions into zeros 64 00:02:13,550 --> 00:02:16,280 and ones that our computer understands through compilers. 65 00:02:16,280 --> 00:02:18,650 That's one of the very basic building blocks of 66 00:02:18,650 --> 00:02:20,120 programming that's led to 67 00:02:20,120 --> 00:02:22,700 the creation of our favorite social media sites, 68 00:02:22,700 --> 00:02:25,830 video games, and just about everything else.5277

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