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Oleksandr Kulkov
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Add tags to combinatorics and data structures
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.github/workflows/test.yml

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- name: Checkout repository
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uses: actions/checkout@v2
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uses: actions/checkout@v3
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with:
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fetch-depth: 0
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- name: Set up Python
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uses: actions/setup-python@v2
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src/combinatorics/binomial-coefficients.md

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# Binomial Coefficients
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Binomial coefficients $\binom n k$ are the number of ways to select a set of $k$ elements from $n$ different elements without taking into account the order of arrangement of these elements (i.e., the number of unordered sets).

src/combinatorics/bishops-on-chessboard.md

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# Placing Bishops on a Chessboard
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Find the number of ways to place $K$ bishops on an $N \times N$ chessboard so that no two bishops attack each other.

src/combinatorics/bracket_sequences.md

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# Balanced bracket sequences
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A **balanced bracket sequence** is a string consisting of only brackets, such that this sequence, when inserted certain numbers and mathematical operations, gives a valid mathematical expression.

src/combinatorics/burnside.md

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# Burnside's lemma / Pólya enumeration theorem
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## Burnside's lemma

src/combinatorics/catalan-numbers.md

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# Catalan Numbers
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Catalan numbers is a number sequence, which is found useful in a number of combinatorial problems, often involving recursively-defined objects.
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src/combinatorics/counting_labeled_graphs.md

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# Counting labeled graphs
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## Labeled graphs

src/combinatorics/generating_combinations.md

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title: Generating all K-combinations
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# Generating all $K$-combinations
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src/combinatorics/inclusion-exclusion.md

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# The Inclusion-Exclusion Principle
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The inclusion-exclusion principle is an important combinatorial way to compute the size of a set or the probability of complex events. It relates the sizes of individual sets with their union.

src/combinatorics/stars_and_bars.md

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# Stars and bars
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Stars and bars is a mathematical technique for solving certain combinatorial problems.

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