Binary
Base 2 positional numbering system. Uses the digits 0 and 1.
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.2
Bit
Binary Digit
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.1
Byte
Group of 8 bits
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.1
Overflow
Occurs when computer tries to represent a number that exceeds the maximum value
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.2
Binary Numbers
Used to store data internally for numerical values, letters, graphics, etc.
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.2
Two's Complement
Leftmost bit represents negative of its positional value
To find 2's complement, flip the bits and add 1.
Found in lecture Chapter 2 - Bits 2 and zyBook Section 2.3
Decimal
Base 10 positional numbering system (because humans have 10 fingers)
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.2
Hexadecimal
Base 16 positional numbering system (4 bits = 1 hex digit)
9 9 10 A 11 B 12 C 13 D 14 E 15 F
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.4
Code Mapping
Assign each letter or symbol a unique number. Used to represent text in binary. Example: ASCII
Found in lecture Chapter 2 - Bits 4
ASCII
American standard code mapping for information interchange (widely used 8 bit code mapping)
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.1
Unicode
16 and 32 bit code mapping to represent text (used for characters outside of English)
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.2
Digitizing
Converts an analog signal (like sound) to a digital number
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.12
Sampling
At fixed time intervals, the signal amplitude is measured and stored
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.12
Sampling rate
Number of times per second that we measure signal amplitude. For example a sample rate or sampling rate of 44.1 kHz means 44, 100 samples are collected in 1 second.
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.12
bit depth
Number of bits used to store each sample. Recall that 16 bit video games can represent more colors than retro-8-bit games because 16 bits can contain 256 times more numerical values then 8 bits.
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.12
Pixel
picture element
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.11
RGB
The most common format for storing color images. Each pixel has (Red, Green, Blue)
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.11
Frame rate
Number of frames (images) shown per second of video.
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.11
Pixel bit depth
Number of bits used to store each RGB color (usually at least 8)
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.11
Radix / base
number of unique digits, including the digit zero, used to represent numbers in a positional numeral system.
Binary - 2, Octal - 8, Decimal - 10, Hexadecimal - 16, etc.
Found in lecture Chapter 2 - Bits 1 and zyBook Section 2.5/2.6
Underflow
Occurs when computer tries to represent a number that is less than the minimum value that the device is capable of storing.
Found in lecture Chapter 2 - Bits 4
floating-point number
A floating-point number is a real number, like 98.6, 0.0001, or -666.667. The term "floating-point" refers to the decimal point being able to appear anywhere ("float") in the number.
Found in lecture Chapter 2 - Bits 3 and zyBook Section 2.6
normalized scientific notation
floating-point numbers are commonly written using normalized scientific notation, such as 9.86 × 10^1, 1.0 × 10^-4, or -6.66667 × 10^2, where the number is written as a digit (+/- 1 to 9), decimal point, fractional part, times 10 to a power. The term "normalized" is in contrast to non-normalized where more than one digit, or a 0, may precede the decimal point, such as -66.6667 × 10^-0.1 or 0.1 × 10^-3.
Found in lecture Chapter 2 - Bits 3 and zyBook Section 2.6
significand / mantissa
the part before × in normalized scientific notation
Found in lecture Chapter 2 - Bits 3 and zyBook Section 2.6
binary point
for binary floating-point numbers, the "dot" is called a binary point (versus decimal point for decimal numbers) The general term is radix point.
Found in lecture Chapter 2 - Bits 3 and zyBook Section 2.6
analog
a signal that changes continuously over time
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.12
digital
a series of binary numbers
Found in lecture Chapter 2 - Bits 4 and zyBook Section 2.12