Manifold Stocks List

Recent Signals

Date Stock Signal Type
2021-05-14 ANGO 50 DMA Resistance Bearish
2021-05-14 ANGO NR7 Range Contraction
2021-05-14 ANGO Narrow Range Bar Range Contraction
2021-05-14 ANGO Lower Bollinger Band Walk Weakness
2021-05-14 ANGO Non-ADX 1,2,3,4 Bearish Bearish Swing Setup
2021-05-14 B NR7 Range Contraction
2021-05-14 B Crossed Above 50 DMA Bullish
2021-05-14 DORM MACD Bullish Signal Line Cross Bullish
2021-05-14 DORM Crossed Above 20 DMA Bullish
2021-05-14 DORM Cup with Handle Other
2021-05-14 DRQ Crossed Above 50 DMA Bullish
2021-05-14 DRQ NR7 Range Contraction
2021-05-14 ESE NR7 Range Contraction
2021-05-14 ESE Lower Bollinger Band Walk Weakness
2021-05-14 ESE Narrow Range Bar Range Contraction
2021-05-14 HLIO NR7 Range Contraction
2021-05-14 HLIO Stochastic Reached Overbought Strength
2021-05-14 HLIO Upper Bollinger Band Walk Strength
2021-05-14 HLIO New 52 Week High Strength
2021-05-14 HLIO New 52 Week Closing High Bullish
2021-05-14 HLX Crossed Above 50 DMA Bullish
2021-05-14 HLX NR7 Range Contraction
2021-05-14 OIS Crossed Above 50 DMA Bullish
2021-05-14 OIS NR7 Range Contraction
2021-05-14 RES Crossed Above 50 DMA Bullish
2021-05-14 TEN NR7 Range Contraction
2021-05-14 TEN 180 Bullish Setup Bullish Swing Setup
2021-05-14 TEN Calm After Storm Range Contraction
2021-05-14 WHD New Uptrend Bullish

Recent News for Manifold Stocks

In mathematics, a manifold is a topological space that locally resembles Euclidean space near each point. More precisely, an n-dimensional manifold, or n-manifold for short, is a topological space with the property that each point has a neighborhood that is homeomorphic to the Euclidean space of dimension n.
One-dimensional manifolds include lines and circles, but not figure eights (because no neighborhood of their crossing point is homeomorphic to Euclidean 1-space). Two-dimensional manifolds are also called surfaces. Examples include the plane, the sphere, and the torus, which can all be embedded (formed without self-intersections) in three dimensional real space, but also the Klein bottle and real projective plane, which will always self-intersect when immersed in three-dimensional real space.
Although a manifold locally resembles Euclidean space, meaning that every point has a neighbourhood homeomorphic to an open subset of Euclidean space, globally it may be not homeomorphic to Euclidean space. For example, the surface of the sphere is not homeomorphic to the Euclidean plane, because (among other properties) it has the global topological property of compactness that Euclidean space lacks, but in a region it can be charted by means of map projections of the region into the Euclidean plane (in the context of manifolds they are called charts). When a region appears in two neighbouring charts, the two representations do not coincide exactly and a transformation is needed to pass from one to the other, called a transition map.
The concept of a manifold is central to many parts of geometry and modern mathematical physics because it allows complicated structures to be described and understood in terms of the simpler local topological properties of Euclidean space. Manifolds naturally arise as solution sets of systems of equations and as graphs of functions.
Manifolds can be equipped with additional structure. One important class of manifolds is the class of differentiable manifolds; this differentiable structure allows calculus to be done on manifolds. A Riemannian metric on a manifold allows distances and angles to be measured. Symplectic manifolds serve as the phase spaces in the Hamiltonian formalism of classical mechanics, while four-dimensional Lorentzian manifolds model spacetime in general relativity.

More about Manifold
Browse All Tags