There are tons of pottery marks involving a crown with a cross. I believe most are German.
I would suggest calling the Poole Pottery shop located on Poole Quay, or an antiques dealership in the Poole area.
If it is ceramic figurine and the initials are impressed it might actually be BB. The first B looks a lot like a R. BB was used by Bernhard Bloch from Eichwald Germany. Meisner used RB at times with crossed swords.
They evolved in this order:Animation (from 5200 year old Iranian pottery)Comic strips (as on the Bayeux tapestry of 1066)Video games (which were invented in the 20th century)
Definition: Bats (noun) in pottery are usually the discs made of plaster, wood products, or plastic which attach to the wheelhead of a potter's wheel (pottery wheel). These discs allow ware to be moved from the wheel as soon as it is thrown without damaging or deforming the pot. Bats can also be working surfaces. For example, large square or rectangular bats can be made of plaster and used as an absorbent surface to wedge clay and dry out very wet clay. The word itself derives from the same root that has given us the baseball bat.Examples: After throwing and trimming the vase, I carefully took the bat off the wheelhead and put it on the shelf so the pot could dry while I continued to work on the wheel.* http://pottery.about.com/b/2008/04/15/pottery-word-of-the-week-bats.ht
a. each is a good conductor of electricity b. they are never found uncombined in nature c. they lose two electrons in chemical reactions
Robert B. Mason has written: 'Islamic glazed pottery, 700-1250' -- subject(s): History, Islamic Pottery, Pottery, Islamic
B. L. Dollen has written: 'Collector's encyclopedia of Red Wing art pottery' -- subject(s): American Art pottery, Art pottery, Art pottery, American, Catalogs, Collectors and collecting, Red Wing Potteries 'Redwing Art Pottery' -- subject(s): American Art pottery, Art pottery, American, Catalogs, Collectors and collecting, Red Wing Potteries
Draw a diameter on the circle from A to B and mark the midpoint, C (center of the circle). Mark the midpoint, D, of one of those radii (halfway between center and edge). Draw a perpendicular line to the diameter from D to the two edges of the circle, E and F. Draw radii from E to C and F to C. Lines AC, EC, and FC mark the three equal parts of a circle.
Leslie B. Grigsby has written: 'English pottery' -- subject(s): Art collections, Catalogs, English Pottery, Private collections
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Not sure without seeing the mark - but it sounds as if you might be describing a proof mark, rather than a maker's mark. The standard proof mark for black powder shotguns made in Britain and proofed at Birmingham featured crossed somethings (I'm not sure they're swords, but they look something like swords) with a crown at the top between the ends. As a standard shotgun proof mark it should have the letters B P C between the crossed items, in the gaps other than the one with the crown. This mark also appears just with a V opposite the crown, as a view mark, indicating the gun was inspected at the Birmingham proof house.
Getting a helicopter in GTA can be fun. The cheat for getting one in PS3 is Circle, Circle, L1, Circle, Circle, Circle, L1, L2, R1, Triangle, Circle, Triangle and B, B, LB, B, B, B, LB, LT, RB, Y, B, Y for Xbox 360.
circle circle and star
Circumference of circle B = 2*pi*r = 31.4 metres so B has the greater circumference. Circumference of circle B = 2*pi*r = 31.4 metres so B has the greater circumference. Circumference of circle B = 2*pi*r = 31.4 metres so B has the greater circumference. Circumference of circle B = 2*pi*r = 31.4 metres so B has the greater circumference.
Well, isn't that just a happy little problem we have here? To transfer all the beans from circle A to circle B, you can move 5 beans at a time from A to B, but you must also move exactly 3 beans from B back to A. So, in each move, you are effectively transferring 2 beans from A to B. With 17 beans in circle A, you would need to make 8 moves to transfer all the beans to circle B, spreading joy and beans along the way.
*Note that it is assumed you know what the terms diameter, perpendicular, bisect/bisection and intersection mean in relation to geometry. If not, they are explained in the discussion area. To construct a regular pentagon using a compass and ruler (a longer, but more precise method): # Draw a circle in which to inscribe the pentagon and mark the center point O. # Choose a point A on the circle; this will be one vertex of the pentagon. Draw the diameter line through O and A. # Construct a line perpendicular to the line OA passing through O. Mark its intersection with one side of the circle as the point B. # Construct the point C as the midpoint of O and B. # Draw a circle centered at C through the point A. Mark its intersection with the line OB(inside the original circle) as the point D. # Draw a circle centered at A through the point D. Mark its intersections with the original circle as the points E and F. # Draw a circle centered at E through the point A. Mark its other intersection with the original circle as the point G. # Draw a circle centered at F through the point A. Mark its other intersection with the original circle as the point H. # Construct the regular pentagon AEGHF. To construct a regular pentagon using a protractor (less time, but not as accurate): # Make a short line. This will be one side of the pentagon. Label the ends A and B # Place the baseline of the protractor on this line, with the centre at A. # Mark the point of 108o with a dot. # Make another line which starts at A, is the same length as AB and goes towards the dot. # Repeat the use of the protractor on the newest line you have drawn three more times. The final line should meet up with B.
Circle A has more area than B