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* Phragmipedium andreettae P. J. Cribb & Pupulin ( Ecuador )
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Phragmipedium and P
* Phragmipedium × roethianum O. Gruss & Kalina ( Ecuador ) ( P. hirtzii x P. longifolium )
Phragmipedium and .
Lady's slipper orchids ( also known as lady slipper orchids or slipper orchids ) are the orchids in the subfamily Cypripedioideae, which includes the genera Cypripedium, Mexipedium, Paphiopedilum, Phragmipedium and Selenipedium.
Phragmipedium, found across northern South and Central America, is also easy to cultivate as it requires lower temperatures than Paphiopedilum, eliminating the need for a greenhouse in many areas.
Along with Cypripedium, Mexipedium, Phragmipedium and Selenipedium, the genus is a member of the subfamily Cypripedioideae, commonly referred to as the " lady's-slippers " or " slipper orchids " due to the unusual shape of the pouch-like labellum of the flower.
Phragmipedium is a genus of the Orchid family ( Orchidaceae ) ( Subfamily Cypripedioideae ) and the only genus comprised in the tribe Phragmipedieae and subtribe Phragmipediinae.
* Phragmipedium besseae Dodson & J. Kuhn ( Ecuador to N. Peru ).
** Phragmipedium besseae var.
** Phragmipedium bessae var.
flavum ( Braem ) Gruss et Roeth 1999 ( Peru ) ( now synonym of Phragmipedium besseae var.
** Phragmipedium besseae var.
* Phragmipedium boissierianum ( Rchb. f.
** Phragmipedium boissierianum var.
** Phragmipedium boissierianum var.
* Phragmipedium brasiliense Quené & O. Gruss ( Brazil )
* Phragmipedium caricinum ( Lindl.
* Phragmipedium caudatum ( Lindl.
* Phragmipedium chapadense Campacci & R. Takase ( Brazil ).
* Phragmipedium christiansenianum O. Gruss & Roeth ( Colombia ) ( now synonym of Phragmipedium longifolium ( Warsz.
* Phragmipedium exstaminodium Castaño, Hágsater & E. Aguirre ( Mexico-Chiapas to Guatemala ).
Phragmipedium and J
) J. T. Atwood & Dressler ( Costa Rica to Panama ) ( now synonym of: Phragmipedium popowii Braem, Ohlund & Quéné )
* Phragmipedium kovachii J. T. Atwood, Dalström & Ric. Fernández ( Peru – San Martin ).
Phragmipedium and &
* Phragmipedium fischeri Braem & H. Mohr ( Ecuador ).
* Phragmipedium popowii Braem, Ohlund & Quéné ( Costa Rica to Panama )
* Phragmipedium richteri Roeth & O. Gruss ( Peru ).
This species was initially described as Phragmipedium xerophyticum by Soto Arenas, Salazar & Hàgsater in 1990, but transferred to its own genus by Albert & Chase in 1992, in part based on results from DNA analysis.
Phragmipedium and Ecuador
* Phragmipedium hirtzii Dodson ( N. Ecuador ).
andreettae and .
* Dracula andreettae ( W. Colombia to NE.
andreettae and Ecuador
* Scaphosepalum andreettae Luer 1985 ( Ecuador )
P and .
Add holes in top, forming `` S '' for salt and `` P '' for pepper.
If Af is the change per unit volume in Gibbs function caused by the shear field at constant P and T, and **yr is the density of the fluid, then the total potential energy of the system above the reference height is Af.
Since Af and P divides Af for Af, we have Af.
It is clear that each vector in the range of Af is in Af for if **ya is in the range of Af, then Af and so Af because Af is divisible by the minimal polynomial P.
Thus Af is divisible by the minimal polynomial P of T, i.e., Af divides Af.
In the primary decomposition theorem, it is not necessary that the vector space V be finite dimensional, nor is it necessary for parts ( A ) and ( B ) that P be the minimal polynomial for T.
If T is a linear operator on an arbitrary vector space and if there is a monic polynomial P such that Af, then parts ( A ) and ( B ) of Theorem 12 are valid for T with the proof which we gave.
If D denotes the differentiation operator and P is the polynomial Af then V is the null space of the operator p (, ), because Af simply says Af.
Ten students act as managers for a high-school football team, and of these managers a proportion P are licensed drivers.
The word `` binomial '' means `` of two names '' or `` of two terms '', and both usages apply in our work: the first to the names of the two outcomes of a binomial trial, and the second to the terms P and Af that represent the probabilities of `` success '' and `` failure ''.
The constancy of P and the independence are the conditions most likely to give trouble in practice.
Obviously, very slight changes in P do not change the probabilities much, and a slight lack of independence may not make an appreciable difference.
We shall find a formula for the probability of exactly X successes for given values of P and N.
Therefore each binomial trial can be thought of as producing a value of a random variable associated with that trial and taking the values 0 and 1, with probabilities Q and P respectively.
On C, from the point P at Af to the point Q at Af, we construct the chord, and upon the chord as a side erect a square in such a way that as S approaches zero the square is inside C.
As S increases we consider the two free corner points of the square, Af and Af, adjacent to P and Q respectively.
We again consider a fixed point P at Af and a variable point Q at Af on C.
We erect a square with PQ as a side and with free corners Af and Af adjacent to P and Q respectively.
Now with P fixed at Af, Af-values occur when the corner Af crosses C, and are among the values of S such that Af.
Moreover, if Af and Af are two planes intersecting in a line l, tangent to Q at a point P, the two free intersections of the image curves Af and Af must coincide at P', the image of P, and at this point Af and Af must have a common tangent l'.
To do this we must first show that every line which meets **zg in a point P meets its image at P.
But if this is the case, then an arbitrary pencil of lines having a point, P, of **zg as vertex is transformed into a ruled surface of order Af having Af generators concurrent at P.
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