| Great Gross (gr-gr) | Pieces (pcs) |
|---|---|
| 0 | 0 |
| 1 | 1728 |
| 2 | 3456 |
| 3 | 5184 |
| 4 | 6912 |
| 5 | 8640 |
| 6 | 10368 |
| 7 | 12096 |
| 8 | 13824 |
| 9 | 15552 |
| 10 | 17280 |
| 20 | 34560 |
| 30 | 51840 |
| 40 | 69120 |
| 50 | 86400 |
| 60 | 103680 |
| 70 | 120960 |
| 80 | 138240 |
| 90 | 155520 |
| 100 | 172800 |
| 1000 | 1728000 |
Converting between Great Gross and Pieces involves understanding the fixed relationship between these two units of quantity. This section will guide you through the conversion process, providing the necessary formula and examples.
A "piece" is a fundamental unit representing a single item. A "great gross" is a larger grouping of items. Specifically, one great gross equals 144 dozens or 1728 individual items.
The relationship between Great Gross and Pieces is constant. Here's the conversion formula:
This relationship remains the same regardless of base 10 or base 2 systems, as it represents a count of discrete items.
To convert from Great Gross to Pieces, simply multiply the number of Great Gross by 1728.
Example:
Convert 5 Great Gross to Pieces:
To convert from Pieces to Great Gross, divide the number of Pieces by 1728.
Example:
Convert 3456 Pieces to Great Gross:
While "Great Gross" might not be as common in everyday transactions as it once was, consider these examples where such large quantities are relevant:
The term "gross" (144 items) and "great gross" (1728 items) have historical roots in commerce and trade, providing a standardized way to count and sell goods. While there isn't a specific law or person directly associated with the unit "Great Gross," it's a testament to the historical need for standardized units in trade, predating modern metric systems. The need for standard measurement systems have driven laws related to weights and measures such as The Weights and Measures Act of 1985 in the UK
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 Pieces to other unit conversions.
Great Gross is a rather uncommon unit of quantity, mainly used historically in commerce and inventory management. Let's explore its definition, formation, and some examples.
A great gross is a unit of quantity equal to 12 gross, or 144 dozens, or 1728 individual items. It is primarily used when dealing with large quantities of small items.
The great gross is formed through successive groupings:
Thus, a great gross represents a significantly larger quantity than a gross or a dozen.
While not as common today due to the adoption of more standardized units and digital inventory systems, great gross was historically used for items sold in bulk:
While there isn't a specific "law" directly tied to the great gross unit, its use highlights historical trade practices and inventory management techniques. There aren't any famous people directly associated with "Great Gross." Its significance is rooted in the pre-metric system era where base-12 calculations were prevalent. These concepts came from ancient Sumaria and Babylonia.
Today, while great gross might not be a common term, the concept of bulk ordering remains relevant. Businesses still consider quantity discounts and economies of scale when purchasing supplies, even if they are measuring those quantities in different units.
If you were to calculate the volume of items in great gross you could use following formula
Where:
is volume of the items in great gross the number of items in Great Gross is the volume of a single item
Pieces represents a discrete, countable unit. It signifies an individual item or element within a group or collection. Unlike continuous units like meters or liters, a "piece" is inherently a whole, indivisible entity.
A "piece" is a singular item or element that can be individually identified and counted. It is a non-standard unit, meaning its size, weight, or other characteristics are not fixed or defined by a universal standard. Its meaning is entirely dependent on the context in which it is used.
The concept of "pieces" arises from the need to quantify items or elements that are not easily measured by continuous units. It's formed through the act of discrete counting. Any collection of distinct items can be described in terms of pieces. There is no mathematical formula to describe "pieces" because it is not derived using equations.
While there isn't a formal scientific law associated directly with "pieces," the concept relates to discrete mathematics and combinatorics, fields that deal with counting and arranging discrete objects. The idea of "pieces" is fundamental to understanding quantity and sets. You can also use the term "pieces" in the context of describing something that broken up into pieces or damaged.
"Pieces" is typically related to quantity not a physical measurement such as length, width, mass. Other units of measurements can quantify volume, weight and length. They are unrelated to the amount of objects that one has. However, one can use pieces and relate to volume, weight and length. For example, one can calculate volume of 1000 pieces of marbles.
| Convert 1 gr-gr to other units | Result |
|---|---|
| Great Gross to Pieces (gr-gr to pcs) | 1728 |
| Great Gross to Bakers Dozen (gr-gr to bk-doz) | 132.92307692308 |
| Great Gross to Couples (gr-gr to cp) | 864 |
| Great Gross to Dozen Dozen (gr-gr to doz-doz) | 12 |
| Great Gross to Dozens (gr-gr to doz) | 144 |
| Great Gross to Gross (gr-gr to gros) | 12 |
| Great Gross to Half Dozen (gr-gr to half-dozen) | 288 |
| Great Gross to Long Hundred (gr-gr to long-hundred) | 14.4 |
| Great Gross to Reams (gr-gr to ream) | 3.456 |
| Great Gross to Scores (gr-gr to scores) | 86.4 |
| Great Gross to Small Gross (gr-gr to sm-gr) | 14.4 |
| Great Gross to Trio (gr-gr to trio) | 576 |