reflection symmetry technical
line symmetry technical
mirror symmetry technical
mirror-image symmetry technical

The reflection symmetries have 6, 9, and 15 mirrors respectively.

They have an axis of reflection symmetry at 45 to the gridlines.

If has a line of reflection symmetry , then is either or a point on .

Indeed, every variety of bands has an 'opposite' version; this gives rise to the reflection symmetry in the figure below.

For instance, every two-coloring of a five-cycle has a reflection symmetry.

It has two axes of reflection symmetry, both aligned with the gridlines.

In certain contexts there is rotational as well as reflection symmetry.

All operations are symmetry-preserving except twisting ones like s and g which lose reflection symmetry.

It has only one line of symmetry (reflection symmetry).

By reflection symmetry on a square lattice, only even powers of gradients contribute.

For a deeper discussion see: reflection symmetry.

An exploration of transformation geometry often begins with a study of reflection symmetry as found in daily life.

To keep spin reflection symmetry, only even powers contribute:

The cube around which the three octahedra can be circumscribed has nine planes of reflection symmetry.

It has reflection symmetry with respect to a plane perpendicular to the n-fold rotation axis.

In general, a knot that has an orientation-preserving point reflection symmetry is known as strongly plus amphicheiral.

Antipodal symmetry is an alternative name for a point reflection symmetry through the origin.

A parallelogram has central 2-fold rotational symmetry (or point reflection symmetry).

Computed and measured results are compared for an "echelette" waveguide with glide reflection symmetry.

Since it has reflection symmetry, it is also the only one-sided domino (with reflections considered distinct).

Thus there is approximate reflection symmetry.

C - reflection symmetry, also called bilateral symmetry.

Also known as reflection symmetry, the video alludes to their use of dual drummers visually because the imagery is in doubles.

They usually have either twofold rotational symmetry or mirror reflection symmetry (often both left/right and up/down).

Other symmetries include glide reflection symmetry and rotoreflection symmetry.

How many objects can you find at home that have line symmetry?

Print some 3-digit numbers that have line symmetry in each digit.

Knowledge of a Line symmetry can be used to simplify an ordinary differential equation through reduction of order.

If a shape has rotational symmetry, it must have either line symmetry or point symmetry or both.

A Line symmetry of a system of differential equations is a continuous symmetry of the system of differential equations.

Reflection symmetry, line symmetry, mirror symmetry, mirror-image symmetry, or (in biology) bilateral symmetry is symmetry with respect to reflection.

An asymmetric tire may refer to a tire whose tread pattern does not form in line symmetry or point symmetry vis-à-vis its central line, thus having a distinct inside and outside edge.

If the isometry is the reflection of a plane figure, the figure is said to have reflectional symmetry or line symmetry; moreover, it is possible for a figure/object to have more than one line of symmetry.

The mirror symmetry of the map with respect to this line has the same origin.

One of these is related to the original quintic by mirror symmetry.

The mirror symmetry relationship is a particular example of what physicists call a duality.

Animals that move usually have bilateral or mirror symmetry as this favours movement.

The molecule has approximate mirror symmetry in the solid state.

As a result, he also discovered a totally unexpected version of mirror symmetry for such spaces.

It also connects to many ideas in mathematical physics and mirror symmetry.

It turns out that the only way to do this is to use the violation of mirror symmetry by weak interactions.

For such theories, mirror symmetry is a useful computational tool.

Mirror symmetry generally doesn’t work, for two reasons.

In physics, mirror symmetry is justified on physical grounds.

Individually they contain no mirror symmetry in the plane.

From spatial filters to mirror symmetry: New findings and a new model.

His latest work is related to mirror symmetry, showing his broad horizon.

Does oblique structure support the detection of mirror symmetry?

These all have vertical mirror symmetry in the midpoints of the parallel edges.

He has made contributions to topological string theories and to the understanding of mirror symmetry.

There seems to be a pseudo mirror symmetry in commentary in the news media.

They only show mirror symmetry about the meridian.

The whole molecule has a C mirror symmetry.

He has further written on Yang-Mills theory, quantum information, and mirror symmetry.

Since then, the mystery has deepened with the discovery and mathematical formulation of mirror symmetry.

Ten have one mirror symmetry; these have 12 orientations.

Some years later, this theorem became the mathematical foundation for Mirror Symmetry.

High order aberrations increase with age and mirror symmetry exists between the right and the left eyes.

In both cases there is neither mirror-image symmetry nor rotational symmetry.

Totem ambigrams, so named due to their vertical stacking of letters, present mirror-image symmetry.

In anatomy, chirality is found in the imperfect mirror-image symmetry of many kinds of animal bodies.

Then mirror-image symmetry is equivalent to inversion symmetry; in such contexts in modern physics the term parity or P-symmetry is used for both.

Reflectional symmetry, mirror symmetry, mirror-image symmetry, or bilateral symmetry is symmetry with respect to reflection.

Presence of conspicuous dorsiventral symmetry is correlated with poorly expressed mirror-image symmetry, and shoots are neither left-handed nor right-handed, contrary to the condition in various Cyclanthaceae.

Normal and teratological pistillate spikes of Typha angustifolia were found at the same locality in Ohio, U.S.A., and the individual spikes exhibited radial, dorsiventral, and mirror-image symmetry, as well as polarity.