Mebibits (Mib) to Gibibits (Gib) conversion

Note: Above conversion to Gib is base 2 binary units. If you want to use base 10 (decimal unit) use Mebibits to Gigabits (Mib to Gb) (which results to 0.001048576 Gb). See the difference between decimal (Metric) and binary prefixes

Mebibits to Gibibits conversion table

Mebibits (Mib)Gibibits (Gib)
00
10.0009765625
20.001953125
30.0029296875
40.00390625
50.0048828125
60.005859375
70.0068359375
80.0078125
90.0087890625
100.009765625
200.01953125
300.029296875
400.0390625
500.048828125
600.05859375
700.068359375
800.078125
900.087890625
1000.09765625
10000.9765625

How to convert mebibits to gibibits?

Let's explore how to convert between Mebibits (Mibit) and Gibibits (Gibit), considering both base-2 (binary) contexts.

Understanding Mebibits and Gibibits

Mebibits and Gibibits are units used in computer science to quantify data storage and transfer rates. They are based on powers of 2, making them suitable for describing memory sizes and network speeds. The 'mebi' and 'gibi' prefixes indicate binary multiples, as defined by the International Electrotechnical Commission (IEC) to avoid confusion with decimal prefixes (mega, giga).

  • Mebibit (Mibit): Represents 2202^{20} bits (1,048,576 bits).
  • Gibibit (Gibit): Represents 2302^{30} bits (1,073,741,824 bits).

Conversion Formulas

The key to converting between Mibit and Gibit is understanding their relationship as powers of 2.

  • Mibit to Gibit: Divide the number of Mibit by 1024.

    Gibit=Mibit1024=Mibit210\text{Gibit} = \frac{\text{Mibit}}{1024} = \frac{\text{Mibit}}{2^{10}}

  • Gibit to Mibit: Multiply the number of Gibit by 1024.

    Mibit=Gibit×1024=Gibit×210\text{Mibit} = \text{Gibit} \times 1024 = \text{Gibit} \times 2^{10}

Step-by-Step Conversions

Let's convert 1 Mibit to Gibit and 1 Gibit to Mibit:

1 Mibit to Gibit:

  1. Start with 1 Mibit.
  2. Divide by 1024: 1 Mibit/1024=0.0009765625 Gibit1 \text{ Mibit} / 1024 = 0.0009765625 \text{ Gibit}
    • Therefore, 1 Mibit0.000977 Gibit1 \text{ Mibit} \approx 0.000977 \text{ Gibit}

1 Gibit to Mibit:

  1. Start with 1 Gibit.
  2. Multiply by 1024: 1 Gibit×1024=1024 Mibit1 \text{ Gibit} \times 1024 = 1024 \text{ Mibit}
    • Therefore, 1 Gibit=1024 Mibit1 \text{ Gibit} = 1024 \text{ Mibit}

Real-World Examples

While directly referring to "Mebibits" isn't common, these prefixes are used frequently in situations like:

  1. Memory Addressing: When examining the memory map of embedded systems, it's common to see address ranges specified in terms of kilobytes, megabytes, gigabytes, etc.
  2. File Sizes: Disk space and file sizes (e.g., KiB, MiB, GiB)
  3. Networking: Network throughput, particularly when dealing with large data transfers (e.g., KiB/s, MiB/s, GiB/s).

For example:

  • If you have a file that is 2 Gibibits, it's also 2048 Mebibits.
  • If you transfer 512 Mebibits of data, you've transferred 0.5 Gibibits.

Key Figures & Historical Context

The formal definition of binary prefixes like Mebi and Gibi came about largely due to the work of the International Electrotechnical Commission (IEC). They published standards like IEC 60027-2, which defined these prefixes to provide clarity and avoid ambiguity between powers of 10 (decimal) and powers of 2 (binary) in computing. Before these standards, the prefixes "kilo," "mega," and "giga" were often used ambiguously, leading to confusion.

Additional Notes

  • Base-2 vs. Base-10: The crucial point is that Mibit and Gibit are specifically base-2 units. "Megabit" and "Gigabit," without the "bi," can be base-10 (though in practice, in computing, they often are misused to mean the base-2 units).
  • Context Matters: Always pay attention to the context in which these units are used. If a specification refers to "Gigabits," it's essential to determine if it truly means 10910^9 bits or 2302^{30} bits.

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 Gibibits to other unit conversions.

What is mebibits?

What is Mebibits?

Mebibits (Mibit) is a unit of digital information storage, closely related to megabits (Mb). It is used to quantify the amount of data, particularly in the context of computer memory and data transfer rates. It is part of the binary system of units defined by the International Electrotechnical Commission (IEC).

Mebibits vs. Megabits: Base 2 vs. Base 10

The key difference between mebibits and megabits lies in their base. Mebibits are based on powers of 2 (binary), while megabits are based on powers of 10 (decimal). This distinction is crucial for accurate data representation.

  • Mebibit (Mibit): 2202^{20} bits = 1,048,576 bits
  • Megabit (Mb): 10610^{6} bits = 1,000,000 bits

This means 1 Mibit is actually larger than 1 Mb.

1 Mibit=1.048576 Mb1 \text{ Mibit} = 1.048576 \text{ Mb}

Why Mebibits? The Need for Clarity

The introduction of the mebibit (and other binary prefixes like kibibyte, gibibyte, etc.) aimed to resolve the ambiguity surrounding the term "megabit" and similar prefixes. Historically, computer systems were built on binary architecture, which meant that storage capacities often didn't align precisely with the decimal-based definitions of mega, giga, and tera. The IEC standardized the binary prefixes to provide unambiguous units for binary multiples. This helps avoid confusion and ensures accurate reporting of storage capacity and transfer speeds.

Real-World Examples of Mebibits

Mebibits are commonly used, even if the term isn't always explicitly stated, in various contexts:

  • Network speeds: While often advertised in megabits per second (Mbps), the actual data throughput might be closer to mebibits per second (Mibps) due to overhead and encoding. Understanding the difference helps manage expectations regarding download and upload speeds.
  • RAM: Computer RAM is often specified in sizes that are powers of 2, which are more accurately represented using mebibits.
  • Video Encoding: Video bitrates can be expressed in terms of mebibits per second (Mibps) for describing the data rate of a video stream.

Notable Organizations

The International Electrotechnical Commission (IEC) is the primary organization responsible for defining and standardizing the binary prefixes, including mebibit, through standards like IEC 60027-2.

Additional Resources

For a deeper dive into binary prefixes and their significance, consult the following resources:

What is Gibibit (Gib)?

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.

Gibibits vs. Gigabits: Base 2 vs. Base 10

The key difference between gibibits (GiB) and gigabits (Gb) lies in their base:

  • Gibibits (GiB): Binary prefix, based on powers of 2 (2102^{10}). 1 GiB=230 bits=1,073,741,824 bits1 \text{ GiB} = 2^{30} \text{ bits} = 1,073,741,824 \text{ bits}.
  • Gigabits (Gb): Decimal prefix, based on powers of 10 (10310^{3}). 1 Gb=109 bits=1,000,000,000 bits1 \text{ Gb} = 10^{9} \text{ bits} = 1,000,000,000 \text{ bits}.

This difference stems from the way computers fundamentally operate (binary) versus how humans typically represent numbers (decimal).

How is Gibibit Formed?

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 2302^{30}.

Interesting Facts and History

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.

Real-World Examples of Gibibits

  • Network Throughput: Network speeds are often measured in gigabits per second (Gbps), but file sizes are sometimes discussed in terms of gibibits.
  • Memory Addressing: Large memory spaces are often represented or addressed using gibibits.
  • Data Storage: While manufacturers often advertise storage capacity in gigabytes (GB), operating systems may display the actual usable space in gibibytes (GiB), leading to the perception that the advertised capacity is lower. For example, a 1 TB (terabyte) hard drive (decimal) will have approximately 931 GiB (gibibyte) of usable space. This can be calculated by: 1012230931 \frac{10^{12}}{2^{30}} \approx 931 .

Complete Mebibits conversion table

Enter # of Mebibits
Convert 1 Mib to other unitsResult
Mebibits to Bits (Mib to b)1048576
Mebibits to Kilobits (Mib to Kb)1048.576
Mebibits to Kibibits (Mib to Kib)1024
Mebibits to Megabits (Mib to Mb)1.048576
Mebibits to Gigabits (Mib to Gb)0.001048576
Mebibits to Gibibits (Mib to Gib)0.0009765625
Mebibits to Terabits (Mib to Tb)0.000001048576
Mebibits to Tebibits (Mib to Tib)9.5367431640625e-7
Mebibits to Bytes (Mib to B)131072
Mebibits to Kilobytes (Mib to KB)131.072
Mebibits to Kibibytes (Mib to KiB)128
Mebibits to Megabytes (Mib to MB)0.131072
Mebibits to Mebibytes (Mib to MiB)0.125
Mebibits to Gigabytes (Mib to GB)0.000131072
Mebibits to Gibibytes (Mib to GiB)0.0001220703125
Mebibits to Terabytes (Mib to TB)1.31072e-7
Mebibits to Tebibytes (Mib to TiB)1.1920928955078e-7