Dunstonian Design

Bulldogpedigree.com において、７世代の拡張血統図を制作するこ

１世代	２世代	３世代	４世代	５世代	６世代	７世代
Dunstonian Diamond	Ch Diomed (1926)    Ch Diomed (1926)	Crewe So White Man	Caulfield Monarch   Caulfield Monarch	Kilburn Patriot	Northwold Silent Prince	Wroxham Silent Prince   Wroxham Silent Prince
						Bessie Bell (uk)
					Lady Bostonia	Ch Newington Prince Arthur (uk-usa)
						Northwold Bess
				Teddington Queen	Ospringe Duke (uk)	Kilburn Duke   Kilburn Duke
						Lucie
					Somme Girl	Whats Wanted
						Uno Peggy (uk)
			Nandy Droog	Ch Sweet September    Ch Sweet September	Ch Challenger (uk-usa)	Excalibur (uk-usa)
						Towerville Nan
					Ch Montem Susie    Ch Montem Susie	Donovan (1910)
						Montem Jess
				Jane	Prince Beresford	London Fireman
						Cinderella (1913)
					Kilburn Duchess	not available
						not available
		Snow White Girlie	Roscow Dobbie	Thornlea Knut Cracker	Ch Thornlea Knut    Ch Thornlea Knut	Ch Failsworth White King
						Thornlea Princess
					Ch Oleaster	Ch Failsworth White King
						Copper Nut Princess
				Kitty Kerrigan	Pleasant Mayor	Pleasant Bertie
						Beckford Connie
					Pilot Duchess	Rowcliffe Pilot
						Beckford Connie
			Splinter	Admiral Brunswick	Ch General Brunswick    Ch General Brunswick	General Grant
						Dixie Girl
					Flossie Girl	Pleasant Boy
						not available
				Sudbury Belle	not available	not available
						not available
					not available	not available
						not available
	Dunstonian Dinah	Jeremy	Newington Draftsman	Eng CH Dunscar Draftman    Eng CH Dunscar Draftman	Ch Lochaber	Kilburn Regal   Kilburn Regal
						Eng CH Muiravonside Lass
					Seamew	Cymro
						Lady Dora
				Cleverdon Dighity	Ch Lochaber	Kilburn Regal   Kilburn Regal
						Eng CH Muiravonside Lass
					Sedata Sall	Ch Challenger (uk-usa)
						Caldon Duchess
			Becky Sharpe (uk 1923)	not available	not available	not available
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		Dinkie Dinah	Buster (1925)	not available	not available	not available
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			Pixieland	not available	not available	not available
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Lady Beatrice (1930)	not available	not available	not available	not available	not available	not available
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