Mousa, Old Scatness and Jarlshof: The Crucible of Iron Age Shetland is a combination of three broch sites in Shetland that are on the United Kingdom " Tentative List " of possible nominations for the UNESCO World Heritage Programme list of sites of outstanding cultural or natural importance to the common heritage of humankind.

The most complete bibliography of Perec's works is Bernard Magné's Tentative d ' inventaire pas trop approximatif des écrits de Georges Perec ( Toulouse, Presses Universitaires du Mirail, 1993 ).

* When approved by the Council, the draft is presented as a Tentative Draft to an Annual Meeting of the entire membership for debate and discussion.

A series of Tentative Drafts is produced in this way over a number of years.

The archaeology of the Richtersveld is part of the universal cultural value recognised in the area ’ s listing as a World Heritage Site, while sites included on South Africa's Tentative List for World Heritage inscription include Wonderwerk Cave and the ǀXam and ǂKhomani heartland.

Tentative timeline for this event is 5000 B. C.

The January 22, 2008, press release from the National Park Service website announcing the nominations states, " The preparation of a Tentative List is a necessary first step in the process of nominating a site to the World Heritage List.

The January 22, 2008 press release from the National Park Service website announcing the nominations states that, " The preparation of a Tentative List is a necessary first step in the process of nominating a site to the World Heritage List.

The January 22, 2008 press release from the National Park Service website announcing the nominations states that, " The preparation of a Tentative List is a necessary first step in the process of nominating a site to the World Heritage List.

Le Parc National des Iles de la Madeleine is the smallest national park in the world, and a UNESCO World Heritage Tentative List site.

Tentative schedule is for script to complete review by 4th quarter 2011.

Nearby is a prehistoric cave that has been submitted to the UNESCO World Heritage Tentative list.

Nominated in 2009 to the World Heritage Tentative List, Bale Mountains National Park ( BMNP ) is a national park in Ethiopia with one of the highest incidences of animal endemicity of any terrestrial habitat in the world.

N ' Délé, the tata, and the Kaga-Kpoungouvou caves were collectively added to the UNESCO World Heritage Tentative List on April 11th, 2006 in the Cultural category.

From the criterion it also follows that Carmichael numbers are cyclic .< ref > Proof sketch: If is square-free but not cyclic, for two prime factors and of.

#* Proof: Then so Thus However, is prime, so or In the former case, hence ( which is a contradiction, as neither 1 nor 0 is prime ) or In the latter case, or If however, which is not prime.

#* Proof: If q divides 2 < sup > p </ sup > − 1 then 2 < sup > p </ sup > ≡ 1 ( mod q ).

Proof: If there is no possible move, then the lemma is vacuously true ( and the first player loses the normal play game by definition ).

Proof: If n is a prime-power, then a group of order n has a nontrivial center and, therefore, is not simple.

( Proof: If m < n, then we can view R < sup > m </ sup > as a subspace of R < sup > n </ sup >, and the non-empty open subsets of R < sup > m </ sup > are not open when considered as subsets of R < sup > n </ sup >.

Proof: If is diagonalizable, then A is annihilated by some polynomial, which has no multiple root ( since ) and is divided by the minimal polynomial of A.

: Proof: If we assume, w. l. o. g., Q < sub > A </ sub >∩ Q < sub > B </ sub > is empty then L ( A )∪ L ( B ) is recognized by the Büchi automaton ( Q < sub > A </ sub >∪ Q < sub > B </ sub >, Σ, Δ < sub > A </ sub >∪ Δ < sub > B </ sub >, I < sub > A </ sub >∪ I < sub > B </ sub >, F < sub > A </ sub >∪ F < sub > B </ sub >).

Canibus name dropped Eminem's long time deceased friend Proof, Canibus said " If Proof Was Alive He'd Be Dying Inside ".

Thus, boundedness of T < sup >∗</ sup > on its domain does not imply boundedness of T. On the other hand, if T < sup >∗</ sup > is defined on the whole space then T is bounded on its domain and therefore can be extended by continuity to a bounded operator on the whole space .< ref > Proof: being closed, the everywhere defined T < sup >∗</ sup > is bounded, which implies boundedness of T < sup >∗∗</ sup >, the latter being the closure of T. See also for the case of everywhere defined T .</ ref > If the domain of T < sup >∗</ sup > is dense, then it has its adjoint T < sup >∗∗</ sup >.

T .< ref > Proof: If T is closed densely defined, then T < sup >∗</ sup > exists and is densely defined.

Proof: If we have a description in, we can convert it into a description in our optimal language by first describing as a computer program ( part 1 ), and then using the original description as input to that program ( part 2 ).

Topics of the book include: “ The Pope: A Scandal and a Mystery ,” “ How does the Pope Pray ?” “ Does God Really Exist ?” “ Proof: Is it Still Valid ?” “ If God Exists, Why is He Hiding ?” “ Is Jesus the Son of God ?” “ Why Is There So Much Evil in the World ?” “ What Does To Save Mean ?” “ Why So Many Religions ?” “ Buddha ?” “ Muhammad ?” “ Judaism ?” “ What Is the New Evangelization ?” “ Is There Really Hope in the Young ?” “ Was God at Work in the Fall of Communism ?” “ Is Only Rome Right ?” “ In Search of Lost Unity ,” “ A Qualitative Renewal ,” “ The Reaction of the World ,” “ Does Eternal Life Exist ?” “ Human Rights ,” “ The Mother of God ,” and “ Be Not Afraid .”

* Proof of Riesz representation theorem in Hilbert spaces on Bourbawiki

In the shortest of them ( 43 pages as of 2009 ), which he titles " Apology for the Proof of the Riemann Hypothesis " ( using the word " apology " in the rarely used sense of apologia ), he claims to use his tools on the theory of Hilbert spaces of entire functions to prove the Riemann Hypothesis for Dirichlet L-functions ( thus proving GRH ) and a similar statement for the Euler zeta function, and even to be able to assert that zeros are simple.

* Proof of the consistency of first order predicate logic ( David Hilbert and Wilhelm Ackermann 1928 )

Proof of the existence of traveling wave solutions and analysis of their properties is often done by the phase space method.

Proof: By symmetry, it suffices to prove that there is some constant c such that for all bitstrings s

Generally this is in a very small detail, such as the number of leaves on the ear of corn on the recent US Wisconsin state quarter: File: 2004 WI Proof. png.

* Demonstratio evangelica ( Proof of the Gospel ) is closely connected to the Praeparatio and comprised originally twenty books of which ten have been completely preserved as well as a fragment of the fifteenth.

He famously put the point into dramatic relief with his 1939 essay " Proof of an External World ", in which he gave a common sense argument against scepticism by raising his right hand and saying " Here is one hand ," and then raising his left and saying " And here is another ," then concluding that there are at least two external objects in the world, and therefore that he knows ( by this argument ) that an external world exists.

Proof of second property: since a * b and b * b < sup >− 1 </ sup > are defined, so is a * b * b < sup >− 1 </ sup >=

#* Proof: suppose that p is composite, hence can be written with a and Then is prime, but and contradicting statement 1.

#* Proof:, so is a square root of 2 modulo.

* In Hal Clement's short story Proof ( 1942 ), neutronium is the only form of solid matter known to Solarians, the inhabitants of the Sun's interior.

Proof: Let d be the position of the leftmost ( most significant ) nonzero bit in the binary representation of s, and choose k such that the dth bit of x < sub > k </ sub > is also nonzero.

( Proof: either 1 is positive or − 1 is positive.

Proof by contradiction is also known as indirect proof, apagogical argument, proof by assuming the opposite, and reductio ad impossibilem.

* Proof that R is uncountable

Proof: Suppose G = ⟨ H | R ⟩ is a finitely presented, residually finite group.

* Proof of Fermat's Last Theorem is discovered by Andrew Wiles.

Proof: We only give the proof in the simplified case ; the general case is similar.