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The principles of calculus, historically, are differentials and integrals [1][1], while those of algebra are operators and equation solving [2][2]. Contemporary principles are analysis and abstract objects, respectively.

As an example case, why is relational algebra not called a calculus, and why is the π-calculus not called an algebra?

The principles of calculus, historically, are differentials and integrals [1], while those of algebra are operators and equation solving [2]. Contemporary principles are analysis and abstract objects, respectively.

As an example case, why is relational algebra not called a calculus, and why is the π-calculus not called an algebra?

The principles of calculus, historically, are differentials and integrals [1], while those of algebra are operators and equation solving [2]. Contemporary principles are analysis and abstract objects, respectively.

As an example case, why is relational algebra not called a calculus, and why is the π-calculus not called an algebra?

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What are the justifications and historical reasons regarding the choice between the words 'calculus' and 'algebra'?

The principles of calculus, historically, are differentials and integrals [1], while those of algebra are operators and equation solving [2]. Contemporary principles are analysis and abstract objects, respectively.

As an example case, why is relational algebra not called a calculus, and why is the π-calculus not called an algebra?