mathematical relation

He does by appealing both to common sense and to mathematical relation theory.

These may be mathematical relations, but not necessarily so.

Johnson found time to study the mathematical relations of clock movements while he was running his machine shop business.

His originality lies in trying to discover an exact mathematical relation between them.

We think you have a type of mind which has a particularly intuitive grasp of mathematical relations.

Dr. Huffman, who gave concrete form to beautiful mathematical relations, would no doubt have agreed.

If you're interested, he thinks there's a mathematical relation between a retarder field and a fusion shield.

The form of statement then includes (expression) where the early brackets enclose a mathematical relation.

Quantity calculus is the formal method for describing the mathematical relations between abstract physical quantities.

Proportionality is a mathematical relation between two quantities.

In almost every building tradition there is a system of mathematical relations which governs the relationships between aspects of the design.

The discovery of the perfect mathematical relation was a continuous attempt of the Greek architects.

Every chapter concludes with illustrative examples followed by a problems section; for greater clarity, some provide a listing of important mathematical relations.

In circuit theory, inductors are idealized as obeying the mathematical relation (1) above precisely.

For main-sequence stars, the decline in rotation can be approximated by a mathematical relation:

The equivalence relation is a mathematical relation that is symmetric, transitive and reflexive.

As each world's waveform is universal-not collapsing-and its mathematical relations are invariant, parallel worlds simply fill the gaps and do not touch.

It is then possible to find a mathematical relation between the two returns and calculate the real velocity beyond the limitation of the two PRFs.

Investigating how a string theory may include fermions led to the invention of supersymmetry, a mathematical relation between bosons and fermions.

Equivalence and order relations are ubiquitous in mathematics, and the theory of mathematical relations can be described in set theory.

In mathematics and in physics, proportionality is a mathematical relation between two quantities; it can be expressed as an equality of two ratios:

Adicity / Arity of a mathematical relation or function (dyadic relations are usually called binary relations)

The Kramers-Kronig relations are bidirectional mathematical relations, connecting the real and imaginary parts of any complex function that is analytic in the upper half-plane.

Pythagoras believed that behind the appearance of things, there was the permanent principle of mathematics, and that the forms were based on a transcendental mathematical relation.

These relations included mathematical relations, scientific relations such as co-existence and succession, and the relations of identity and difference.