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15 packages found

Use round, rem and mod functions in CSS

published version 4.0.5, a month ago4 dependents licensed under $MIT-0
15,389,104

Compute `x - nπ/2 = r`.

published version 0.3.0, 4 months ago5 dependents licensed under $Apache-2.0
208,027

Hare-Niemeyer aka. Hamilton or largest remainder method for seat distribution used in multiple parliamentary elections all over the world

published version 3.0.0, 3 years ago0 dependents licensed under $ISC
2,947

modulo of a number and a divisor

published version 2.2.0, 2 years ago4 dependents licensed under $MIT
1,754

Modulo operator for numbers

published version 1.0.1, 6 years ago5 dependents licensed under $MIT
222

Create an iterator which performs an element-wise modulo operation of two or more iterators.

published version 0.2.2, 4 months ago2 dependents licensed under $Apache-2.0
59

Divide a number and get a quotient and remainder.

published version 1.0.0, 4 years ago1 dependents licensed under $MIT
27

A robust modular arithmetic utility for JavaScript, handling both positive and negative integers with ease. Ensure consistent, non-negative results for your modulo operations. Perfect for mathematical computations, circular buffer implementations, and mor

published version 1.2.0, a month ago0 dependents licensed under $Apache-2.0
23

Collection of apportionment methods.

published version 2.0.3, 3 years ago0 dependents licensed under $MIT
24

Represent dates as tiny numbers, losing precision, for compact storage.

published version 0.1.1, 11 years ago1 dependents
10

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published version 1.0.0, 10 months ago0 dependents licensed under $ISC
6

Alerts the remainder of a given number

published version 5.0.0, 2 years ago0 dependents licensed under $MIT
5
published version 1.1.1, 2 years ago0 dependents licensed under $ISC
3

chunk store for append-only byte-aligned data

published version 1.0.0, 9 years ago0 dependents licensed under $MIT
2

Simple modules for functional programming, done for fun.

published version 1.0.1, 8 years ago0 dependents licensed under $MIT
1