The phrase "algorithmic mathematics" is correct and usable in written English.
It can be used in contexts discussing mathematical concepts or methods that involve algorithms, particularly in fields like computer science or data analysis.
Example: "The course will cover various topics in algorithmic mathematics, including optimization techniques and numerical methods."
Alternatives: "computational mathematics" or "algorithmic computation".
To some extent, this is understandable since East Asian teachers stress the algorithmic side of mathematics and their view of mathematics may result in an emphasis on assessing calculation skills (Leung 2008).
Intensive calculations are required in this method; hence, the efficiency of MD simulations is heavily dependent on algorithmic developments in mathematics and computer science as well as on advancements in computer hardware.
It may be related to computer science the same way as algorithmic thinking is related to mathematics.
At (PG 468), Wittgenstein emphasizes the importance of algorithmic decidability clearly and emphatically: "In mathematics everything is algorithm and nothing is meaning ['Bedeutung']; even when it doesn't look like that because we seem to be using words to talk about mathematical things.
Suzan Mazur: Libchaber thinks life is both algorithmic and nonalgorithmic, that it mixes discrete mathematics with continuous mathematics.
In a colorful algorithmic experiment, he delves into computational mathematics, using the iterative method, a way of generating a sequence of approximate solutions to a problem, to explore what it would be like to generate life, he explains on Behance. .
I will do so by teaching you what deduction is, what different sorts of mathematical axioms there can be, and how mathematics involves creative postulates as well as algorithmic procedures.
Harmony Mathematics includes a number of new mathematical theories: an algorithmic measurement theory, a new number theory, a new theory of hyperbolic functions based on Fibonacci and Lucas numbers, and a theory of the Fibonacci and "Golden" matrices.
Whether or not it is ultimately defensible and this is an absolutely crucial question for Wittgenstein's Philosophy of Mathematics this strongly counter-intuitive aspect of Wittgenstein's account of algorithmic decidability, proof, and the sense of a mathematical proposition is a piece with his rejection of predeterminacy in mathematics.
Similarly, Stein and Lane [37] characterize 'doing mathematics' as "The use of complex, non-algorithmic thinking to solve a task in which there is not a predictable, well-rehearsed approach or pathway explicitly suggested by the task, task instructions, or a worked out example.
