Gibibits (Gib) | Bits (b) |
---|---|
0 | 0 |
1 | 1073741824 |
2 | 2147483648 |
3 | 3221225472 |
4 | 4294967296 |
5 | 5368709120 |
6 | 6442450944 |
7 | 7516192768 |
8 | 8589934592 |
9 | 9663676416 |
10 | 10737418240 |
20 | 21474836480 |
30 | 32212254720 |
40 | 42949672960 |
50 | 53687091200 |
60 | 64424509440 |
70 | 75161927680 |
80 | 85899345920 |
90 | 96636764160 |
100 | 107374182400 |
1000 | 1073741824000 |
Here's a guide on converting between Gibibits (GiB) and Bits, covering both base-2 (binary) and base-10 (decimal) contexts, along with examples and relevant information.
Gibibits (GiB) and bits are both units used to measure digital information. The key difference lies in their magnitude and the base they use for measurement. A bit is the smallest unit of digital information, representing a binary digit (0 or 1). Gibibits, on the other hand, are a larger unit, typically used in the context of binary measurement (base-2).
In the binary (base-2) system:
Step-by-step Conversion: 1 GiB to Bits
To convert bits to Gibibits, divide by :
Step-by-step Conversion: 1 Bit to GiB
While there isn't a specific law directly tied to Gibibits and bits, Claude Shannon's work in information theory is highly relevant. Shannon, often called the "father of information theory," provided a mathematical framework for quantifying information. His work underpins how we understand and measure digital information today, including the use of bits as the fundamental unit. You can explore his foundational paper, "A Mathematical Theory of Communication," for deeper insights into the principles behind digital measurement: A Mathematical Theory of Communication.
See below section for step by step unit conversion with formulas and explanations. Please refer to the table below for a list of all the Bits to other unit conversions.
A gibibit (GiB) is a unit of information or computer storage, standardized by the International Electrotechnical Commission (IEC). It's related to the gigabit (Gb) but represents a binary multiple, meaning it's based on powers of 2, rather than powers of 10.
The key difference between gibibits (GiB) and gigabits (Gb) lies in their base:
This difference stems from the way computers fundamentally operate (binary) versus how humans typically represent numbers (decimal).
The term "gibibit" is formed by combining the prefix "gibi-" (derived from "binary") with "bit". It adheres to the IEC's standard for binary prefixes, designed to avoid ambiguity with decimal prefixes like "giga-". The "Gi" prefix signifies .
The need for binary prefixes like "gibi-" arose from the confusion caused by using decimal prefixes (kilo, mega, giga) to represent binary quantities. This discrepancy led to misunderstandings about storage capacity, especially in the context of hard drives and memory. The IEC introduced binary prefixes in 1998 to provide clarity and avoid misrepresentation.
This section will define what a bit is in the context of digital information, how it's formed, its significance, and real-world examples. We'll primarily focus on the binary (base-2) interpretation of bits, as that's their standard usage in computing.
A bit, short for "binary digit," is the fundamental unit of information in computing and digital communications. It represents a logical state with one of two possible values: 0 or 1, which can also be interpreted as true/false, yes/no, on/off, or high/low.
In physical terms, a bit is often represented by an electrical voltage or current pulse, a magnetic field direction, or an optical property (like the presence or absence of light). The specific physical implementation depends on the technology used. For example, in computer memory (RAM), a bit can be stored as the charge in a capacitor or the state of a flip-flop circuit. In magnetic storage (hard drives), it's the direction of magnetization of a small area on the disk.
Bits are the building blocks of all digital information. They are used to represent:
Complex data is constructed by combining multiple bits into larger units, such as bytes (8 bits), kilobytes (1024 bytes), megabytes, gigabytes, terabytes, and so on.
While bits are inherently binary (base-2), the concept of a digit can be generalized to other number systems.
Claude Shannon, often called the "father of information theory," formalized the concept of information and its measurement in bits in his 1948 paper "A Mathematical Theory of Communication." His work laid the foundation for digital communication and data compression. You can find more about him on the Wikipedia page for Claude Shannon.
Convert 1 Gib to other units | Result |
---|---|
Gibibits to Bits (Gib to b) | 1073741824 |
Gibibits to Kilobits (Gib to Kb) | 1073741.824 |
Gibibits to Kibibits (Gib to Kib) | 1048576 |
Gibibits to Megabits (Gib to Mb) | 1073.741824 |
Gibibits to Mebibits (Gib to Mib) | 1024 |
Gibibits to Gigabits (Gib to Gb) | 1.073741824 |
Gibibits to Terabits (Gib to Tb) | 0.001073741824 |
Gibibits to Tebibits (Gib to Tib) | 0.0009765625 |
Gibibits to Bytes (Gib to B) | 134217728 |
Gibibits to Kilobytes (Gib to KB) | 134217.728 |
Gibibits to Kibibytes (Gib to KiB) | 131072 |
Gibibits to Megabytes (Gib to MB) | 134.217728 |
Gibibits to Mebibytes (Gib to MiB) | 128 |
Gibibits to Gigabytes (Gib to GB) | 0.134217728 |
Gibibits to Gibibytes (Gib to GiB) | 0.125 |
Gibibits to Terabytes (Gib to TB) | 0.000134217728 |
Gibibits to Tebibytes (Gib to TiB) | 0.0001220703125 |