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*** Hibschite: Ca < sub > 3 </ sub > Al < sub > 2 </ sub >( SiO < sub > 4 </ sub >)< sub > 3-x </ sub >( OH )< sub > 4x </ sub > ( where x is between 0. 2 and 1. 5 )
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*** and Ca
*** Katoite: Ca < sub > 3 </ sub > Al < sub > 2 </ sub >( SiO < sub > 4 </ sub >)< sub > 3-x </ sub >( OH )< sub > 4x </ sub > ( where x is greater than 1. 5 )
*** Oligoclase-( Na, Ca )( Si, Al )< sub > 4 </ sub > O < sub > 8 </ sub > ( Na: Ca 4: 1 )
*** Andesine-( Na, Ca )( Si, Al )< sub > 4 </ sub > O < sub > 8 </ sub > ( Na: Ca 3: 2 )
*** Labradorite-( Na, Ca )( Si, Al )< sub > 4 </ sub > O < sub > 8 </ sub > ( Na: Ca 2: 3 )
*** Bytownite-( Na, Ca )( Si, Al )< sub > 4 </ sub > O < sub > 8 </ sub > ( Na: Ca 1: 4 )
*** Hauyne-( Na, Ca )< sub > 4-8 </ sub > Al < sub > 6 </ sub > Si < sub > 6 </ sub >( O, S ) 24 ( SO < sub > 4 </ sub >, Cl )< sub > 1-2 </ sub >
*** and <
*** Osbornodon scitulus < ref name = Osbornodon >
*** The corollary from the previous two properties and De Morgan ’ s law is that is also closed under countable intersections: if A < sub > i </ sub >∈ for i = 1, 2 ,…, then also (∩< sub > i </ sub > A < sub > i </ sub >)∈
*** A is preferred to B ⇒ A < sup > p </ sup > B
*** B is preferred to A ⇒ B < sup > p </ sup > A
*** A is indifferent to B ⇒ A < sup > I </ sup > B
*** A = B ⇒ A < sup > I </ sup > B
*** Varieties ; stratiformis opacity-based: Translucidus ( C < sub > M </ sub > 3 ), perlucidus ( C < sub > M </ sub > 3 or 7 depending on predominant opacity ), opacus ( C < sub > M </ sub > 7 ).
*** Variety ; stratformis pattern-based: Radiatus ( C < sub > M </ sub > 5 if increasing in amount ).
*** Varieties ; stratiformis and lenticularis pattern-based: Duplicatus ( stratiformis C < sub > M </ sub > 7 ; lenticularis C < sub > M </ sub > 4 ), undulatus.
*** Varieties ; opacity-based: Translucidus ( C < sub > M </ sub > 1 ), opacus ( C < sub > M </ sub > 2 ).
*** The standard < tt > pow </ tt > function and the integer exponent < tt > pown </ tt > function define 0 < sup > 0 </ sup >, 1 < sup >∞</ sup >, and ∞< sup > 0 </ sup > as 1.
*** and >
*** in Canada, in Quebec where there are Occitan associations such as Association Occitane du Québec and Association des Occitans .< ref >
*** and 3
*** HSL 3 — voltage remains at 25 kV AC.
*** Canis arnensis ( 3. 4 Ma, †)
*** Canis etruscus ( 3. 4 Ma †)
*** Nyctereutes donnezani ( 3. 4 Ma †)
*** Nyctereutes sinensis ( 3. 4 Ma †)
*** Eucyon davisi ( 8. 3 Ma †, probably ancestor of Canis )
*** 3.
*** Genus Leptailurus 3
*** Genus Caracal 3
*** Genus Profelis 3
*** Line 3: Mariakerke – Korenmarkt ( city centre ) – Dampoort-Station – Gentbrugge ( former Trolleybus ( see picture below ))
*** 3 2000-5DDA trainers
*** Munchkin 3. 5-Clerical Errata
*** Munchkin Cthulhu 3 – The Unspeakable Vault
*** Hurricane Irene ( 1981 ), part of the 1981 Atlantic hurricane season, Category 3 hurricane ; moved across the Atlantic both ways, eventually hitting France as an extratropical storm
*** At least 3 species of one or more new genera
*** Family Trichechidae ( manatees ) = 1 genus ; 3 species
*** Post-implantation embryo, the period 1 – 8 weeks after fertilization ( 3 to 10 weeks gestation )
*** core to peripheral temperature difference > 3 ° C
*** Runners-up ( 3 ): 1903 – 04, 1920 – 21, 1976 – 77
*** Edward C. Krzyzowski ( 31 August, 1, 2 and 3 September 1951 )
*** and Al
*** His Royal Highness Prince Faisal bin Al Hussein of Jordan ( born 1963 ).
*** His Royal Highness Prince Ali bin Al Hussein of Jordan ( born 1975 ).
*** His Royal Highness Prince Hashim bin Al Hussein of Jordan ( born 1981 ).
*** Zaouia Al Qadiriya
*** Zaouia Al Alamiya
* Al Davis, owner of the Oakland Raiders NFL franchise *** attended Wittenberg University but graduated from Syracuse University 1950
*** George Benson & Al Jarreau for " Breezin "
*** " ابن الحلال " ( ibin Al halal ), which translates to " the offspring of good ".
*** Part of No. IV Squadron at Al Jaber, Kuwait
*** Muhammed bin Jassim Al Thani-Defacto ruler
*** Ali bin Jassim Al Thani
*** Abdullah bin Jassim Al Thani-Ruler
*** Fahad bin Jassim Al Thani
*** Abdulrahman bin Jassim Al Thani
*** Thani bin Jassim bin Muhammed Al Thani
*** Saif bin Ahmed Al Thani
*** Khalifa bin Ahmed Al Thani
*** Abdullah bin Ahmed Al Thani
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