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" T. C. Jerdon noted that " his is the most common Vulture of India, and is found in immense numbers all over the country, ... At Calcutta one may frequently be seen seated on the bloated corpse of some Hindoo floating up or down with the tide, its wing spread, to assist in steadying it ..." Prior to the 1990s they were even seen as a nuisance, particularly to aircraft as they were often involved in bird strikes.
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T and .
Directly across from the Gardens I found a bus stop sign for T 4 and rode it down to the Bosphorus, with the sports center on my left just before I reached the water and the entrance to Dolmabahce Palace immediately after that.
He also bought a huge square of pegboard for hanging up his tools, and lumber for his workbench, sandpaper and glue and assorted nails, levels and T squares and plumb lines and several gadgets that he had no idea how to use or what they were for.
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.
The lines are asymmetric and over the range of field Af gauss and temperature Af the asymmetry increases with increasing Af and decreasing T.
We are trying to study a linear operator T on the finite-dimensional space V, by decomposing T into a direct sum of operators which are in some sense elementary.
We can do this through the characteristic values and vectors of T in certain special cases, i.e., when the minimal polynomial for T factors over the scalar field F into a product of distinct monic polynomials of degree 1.
If we try to study T using characteristic values, we are confronted with two problems.
Second, even if the characteristic polynomial factors completely over F into a product of polynomials of degree 1, there may not be enough characteristic vectors for T to span the space V.
This is clearly a deficiency in T.
The second situation is illustrated by the operator T on Af ( F any field ) represented in the standard basis by Af.
The characteristic polynomial for A is Af and this is plainly also the minimal polynomial for A ( or for T ).
Thus T is not diagonalizable.
If ( remember this is an assumption ) the minimal polynomial for T decomposes Af where Af are distinct elements of F, then we shall show that the space V is the direct sum of the null spaces of Af.
Let T be a linear operator on the finite-dimensional vector space V over the field F.
Let p be the minimal polynomial for T, Af, where the Af, are distinct irreducible monic polynomials over F and the Af are positive integers.
( C ) if Af is the operator induced on Af by T, then the minimal polynomial for Af is Af.
It is certainly clear that the subspaces Af are invariant under T.
If Af is the operator induced on Af by T, then evidently Af, because by definition Af is 0 on the subspace Af.
Thus Af is divisible by the minimal polynomial P of T, i.e., Af divides Af.
If Af are the projections associated with the primary decomposition of T, then each Af is a polynomial in T, and accordingly if a linear operator U commutes with T then U commutes with each of the Af, i.e., each subspace Af is invariant under U.
In the notation of the proof of Theorem 12, let us take a look at the special case in which the minimal polynomial for T is a product of first-degree polynomials, i.e., the case in which each Af is of the form Af.
T and C
As S approaches T the square will be outside C and therefore both Af and Af must cross C an odd number of times as S varies from zero to T.
To each paired vertex and diagonal point there corresponds a unique forward corner point, i.e., the corner on C reached first by proceeding along C from the vertex in the direction of increasing T.
Each point with abscissa T on the graph represents an intersection between C and Af.
( C ) Af cuts across C and there are two ordinary intersections for every T in Af.
For it is clear that the total number of ordinary intersections of C and Af must be even ( otherwise, starting in the interior of C, Af could not finally return to the interior ), and the center of rotation at T is the argument of the function, not a value.
As S varies from zero to T, the values of S for which Af and Af cross C will be denoted by Af and Af respectively.
We first define a function b{t} as follows: given the set of squares such that each has three corners on C and vertex at t, b{t} is the corresponding set of positive parametric differences between T and the backward corner points.
* C. T. Onions ( 1991 ).
Quantum states of a particle and an antiparticle can be interchanged by applying the charge conjugation ( C ), parity ( P ), and time reversal ( T ) operators.
Ludwig Ross, the German archaeologist appointed Curator of the Antiquities of Athens at the time of the establishment of the Kingdom of Greece, by his explorations in the Greek islands from 1835 onwards, called attention to certain early intaglios, since known as Inselsteine ; but it was not until 1878 that C. T. Newton demonstrated these to be no strayed Phoenician products.
T. H. C.
Vs Negativ, Kempi Vs Nino, Brainpower Vs Extince, Yukkie B Vs Negativ, T. H. C.
The feud between T. H. C.
and Lexxxus resulted in a fistfight on a hip-hop event, when T. H. C.
Amsterdam rappers Lexxxus, Flex of T. H. C.
* Hanson, R. P. C., The Search for the Christian Doctrine of God: The Arian Controversy, 318-381 ( T .& T.
The first known cable-stayed bridge was designed in 1784 by C. T.
T and Jerdon
* Dr. T. C. Jerdon, Tellicherry
The propensity of these birds to nest close to human habitations has been noted from the time of T C Jerdon:
T C Jerdon called it the " Pelican Ibis ".
The species was first described by T. C. Jerdon on the basis of specimens from the Wynaad region and given the name of Trichophorus indicus in 1839.
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