# Binary options video visual

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Binary numbers Video transcript upbeat music - Hi, my name is Limor Fried, and I'm an engineer here at Adafruit Industries, and this is where I do engineering and design, and I design circuits for fashion and music and technology. But almost nobody today actually deals directly with these ones and zeroes, but ones and zeroes do play a big role in how computers work on the inside.

How do you store or represent information using electricity? That's not a lot of choices, but it's a really important start. With one wire, we can represent a "yes" or a "no," true or false, a one or a zero, or anything else with only two options. If you use more wires, you get more bits.

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More ones and zeroes with more bits, you can represent more complex information. But to understand that, we need to learn about something called the binary number system.

In the binary number system, we only binary options video visual two digits, zero and one. With these two digits, we can count up to any binary options video visual. Here's how this works. In the decimal number system we're all used to, each position in a number has a different value. There's the one position, the 10 position, the position, and so on.

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For example, a nine in the position is a In binary, each position also carries a value, but instead of multiplying by 10 each time, you multiply by two. So there's the one's position, the two's position, four's position, the eight's position, and so on.

For example, the number nine in binary is To calculate the value, we add one times eight, plus zero times four, plus zero times two, plus one times one.

Almost nobody does this math because computer do it for us. What's important is that any number can be represented with only ones and zeroes, or by a bunch of wires that are on or off.

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The more binary options video visual you use, the larger the numbers you can store. With eight wires, you can store numbers between zero and That's eight ones.

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With just 32 wires, you can store all the way from zero to over four billion. Using the binary number system, you can represent any number you like. But what about other types of information, like text, images, or sound?

It turns out that all these things can also be represented with numbers. You could assign a number to each letter. You can then represent any word or paragraph as a sequence of numbers, and as we saw, these numbers can be stored as on or off electrical signals.

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Every word you see on every webpage or your phone is represented using a system like this. All of these images are made out of teeny dots called pixels, and each pixel has color.

Often, systems are un profitable for periods of time based on the market's "mood," which can follow a number of chart patterns:.

Each of the colors can be represented with numbers. When you consider that a typical image has millions of these pixels, and a typical video shows 30 images per second, now, we're taking about a lot of data here.

Vibrations can be represented graphically as a waveform. Any point on this waveform can be represented by a number. And this way, any sound can be broken down into a series of numbers.

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If you want higher-quality sound, you will pick bit audio over 8-bit audio. More bits means a higher range of numbers.

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So, if you want to understand how computers work on the inside, it all comes down to these simple ones and zeroes and the electrical signals in the circuits behind them.

They are the backbone of how all computers input, store, process, and output information.