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https://en.wikipedia.org/wiki/Garden%20Grove%20Estates%2C%20Alberta | Garden Grove Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 275, south of Highway 628. It is adjacent to the designated places of Green Acre Estates to the north and Peterburn Estates to the northwest.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Garden Grove Estates had a population of 283 living in 98 of its 98 total private dwellings, a change of from its 2016 population of 282. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Garden Grove Estates had a population of 282 living in 95 of its 95 total private dwellings, a change of from its 2011 population of 285. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Glory%20Hills%2C%20Alberta | Glory Hills is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 544, east of Highway 779.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Glory Hills had a population of 195 living in 69 of its 79 total private dwellings, a change of from its 2016 population of 244. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Glory Hills had a population of 244 living in 82 of its 83 total private dwellings, a change of from its 2011 population of 206. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Sturgeon County |
https://en.wikipedia.org/wiki/Grandmuir%20Estates%2C%20Alberta | Grandmuir Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 275, south of Highway 633. It is adjacent to the designated place of Panorama Heights to the east.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Grandmuir Estates had a population of 91 living in 34 of its 34 total private dwellings, a change of from its 2016 population of 88. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Grandmuir Estates had a population of 88 living in 31 of its 31 total private dwellings, a change of from its 2011 population of 67. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Green%20Acre%20Estates%2C%20Alberta | Green Acre Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 274, south of Highway 628. It is adjacent to the Town of Stony Plain to the northwest and the designated place of Garden Grove Estates to the south.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Green Acre Estates had a population of 137 living in 50 of its 50 total private dwellings, a change of from its 2016 population of 149. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Green Acre Estates had a population of 149 living in 50 of its 50 total private dwellings, a change of from its 2011 population of 152. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Herder%2C%20Alberta | Herder is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the south side of Highway 11, east of Red Deer. It is adjacent to the designated place of Balmoral SE to the northeast.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Herder had a population of 78 living in 23 of its 25 total private dwellings, a change of from its 2016 population of 65. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Herder had a population of 65 living in 17 of its 18 total private dwellings, a change of from its 2011 population of 55. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Red Deer County |
https://en.wikipedia.org/wiki/Heritage%20Woods%2C%20Alberta | Heritage Woods is an unincorporated community in Alberta, Canada within Rocky View County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 24, south of Highway 563. It is adjacent to the City of Calgary to the east.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Heritage Woods had a population of 99 living in 33 of its 36 total private dwellings, a change of from its 2016 population of 112. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Heritage Woods had a population of 112 living in 35 of its 35 total private dwellings, a change of from its 2011 population of 103. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta |
https://en.wikipedia.org/wiki/Hewitt%20Estates%2C%20Alberta | Hewitt Estates is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on Range Road 235, south of Highway 28.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Hewitt Estates had a population of 149 living in 61 of its 66 total private dwellings, a change of from its 2016 population of 174. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Hewitt Estates had a population of 174 living in 65 of its 65 total private dwellings, a change of from its 2011 population of 97. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Sturgeon County |
https://en.wikipedia.org/wiki/High%20Point%20Estates%2C%20Alberta | High Point Estates is an unincorporated community in Alberta, Canada within Rocky View County that is recognized as a designated place by Statistics Canada. It is located on Township Road 241A, south of Highway 1. It is adjacent to the city of Chestermere to the west.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, High Point Estates had a population of 84 living in 30 of its 31 total private dwellings, a change of from its 2016 population of 122. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, High Point Estates had a population of 122 living in 36 of its 36 total private dwellings, a change of from its 2011 population of 100. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Rocky View County |
https://en.wikipedia.org/wiki/Hu%20Haven%2C%20Alberta | Hu Haven is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 554, east of Highway 825.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Hu Haven had a population of 118 living in 44 of its 47 total private dwellings, a change of from its 2016 population of 123. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Hu Haven had a population of 123 living in 46 of its 46 total private dwellings, a change of from its 2011 population of 118. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Sturgeon County |
https://en.wikipedia.org/wiki/Hubbles%20Lake%2C%20Alberta | Hubbles Lake is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 264, south of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Hubbles Lake had a population of 221 living in 88 of its 91 total private dwellings, a change of from its 2016 population of 197. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Hubbles Lake had a population of 192 living in 76 of its 83 total private dwellings, a change of from its 2011 population of 198. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Kountry%20Meadows%2C%20Alberta | Kountry Meadows, also known as Kountry Meadow Estates, is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 25A, south of Highway 11. It is adjacent to the Hamlet of Benalto to the south.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Kountry Meadows had a population of 199 living in 103 of its 109 total private dwellings, a change of from its 2016 population of 219. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Kountry Meadows had a population of 219 living in 105 of its 114 total private dwellings, a change of from its 2011 population of 228. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Red Deer County |
https://en.wikipedia.org/wiki/Les%20Trailer%20Park%2C%20Alberta | Les Trailer Park is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 280B, south of Highway 11. It is adjacent to the City of Red Deer to the east.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Les Trailer Park had a population of 58 living in 26 of its 34 total private dwellings, a change of from its 2016 population of 59. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Les Trailer Park had a population of 59 living in 32 of its 39 total private dwellings, a change of from its 2011 population of 140. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Red Deer County |
https://en.wikipedia.org/wiki/Lower%20Manor%20Estates%2C%20Alberta | Lower Manor Estates is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 543A (Sturgeon Road), west of Highway 28. It is adjacent to the designated places of Bristol Oakes to the west and Upper and Lower Viscount Estates to the south.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Lower Manor Estates had a population of 65 living in 31 of its 32 total private dwellings, a change of from its 2016 population of 79. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Lower Manor Estates had a population of 79 living in 33 of its 33 total private dwellings, a change of from its 2011 population of 87. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Sturgeon County |
https://en.wikipedia.org/wiki/Martins%20Trailer%20Court%2C%20Alberta | Martins Trailer Court is an unincorporated community in Alberta, Canada within Clearwater County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 393A, west of Highway 11A.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Martins Trailer Court had a population of 114 living in 52 of its 54 total private dwellings, a change of from its 2016 population of 104. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Martins Trailer Court had a population of 104 living in 46 of its 48 total private dwellings, a change of from its 2011 population of 125. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Clearwater County, Alberta |
https://en.wikipedia.org/wiki/McDermott%2C%20Alberta | McDermott is an unincorporated community in Alberta, Canada within the Lethbridge County that is recognized as a designated place by Statistics Canada. Made up of residential acreages, some including light industrial activity, it is located on the west side of Range Road 224, south of Highway 3.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, McDermott had a population of 54 living in 19 of its 21 total private dwellings, a change of from its 2016 population of 72. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, McDermott had a population of 72 living in 22 of its 22 total private dwellings, a change of from its 2011 population of 68. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Lethbridge County |
https://en.wikipedia.org/wiki/McNabb%27s%2C%20Alberta | McNabb's is an unincorporated community in Alberta, Canada within Athabasca County that is recognized as a designated place by Statistics Canada. It is located on the north side of Highway 663, east of Highway 2.
As defined by Statistics Canada, McNabb's is adjacent to the western boundary of the designated place of Colinton. However, Athabasca County recognizes McNabb's as being part of the Hamlet of Colinton.
Demographics
As a designated place in the 2016 Census of Population conducted by Statistics Canada, McNabb's recorded a population of 48 living in 21 of its 25 total private dwellings, a change of from its 2011 population of 59. With a land area of , it had a population density of in 2016.
As a designated place in the 2011 Census, McNabb's had a population of 59 living in 24 of its 25 total dwellings, a -9.2% change from its 2006 population of 65. With a land area of , it had a population density of in 2011.
See also
List of communities in Alberta
References
Former designated places in Alberta
Localities in Athabasca County |
https://en.wikipedia.org/wiki/Meso%20West%2C%20Alberta | Meso West is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located between Range Road 30 and Range Road 31, north of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Meso West had a population of 305 living in 126 of its 135 total private dwellings, a change of from its 2016 population of 299. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Meso West had a population of 299 living in 123 of its 134 total private dwellings, a change of from its 2011 population of 310. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Osborne%20Acres%2C%20Alberta | Osborne Acres is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 264, south of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Osborne Acres had a population of 101 living in 30 of its 31 total private dwellings, a change of from its 2016 population of 116. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Osborne Acres had a population of 116 living in 37 of its 41 total private dwellings, a change of from its 2011 population of 104. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Panorama%20Heights%2C%20Alberta | Panorama Heights is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 274, south of Highway 633. It is adjacent to the designated places of Erin Estates to the north and Grandmuir Estates to the west.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Panorama Heights had a population of 110 living in 39 of its 39 total private dwellings, a change of from its 2016 population of 96. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Panorama Heights had a population of 96 living in 34 of its 36 total private dwellings, a change of from its 2011 population of 106. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Peterburn%20Estates%2C%20Alberta | Peterburn Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 275, south of Highway 628. It is adjacent to the Town of Stony Plain to the northwest and the designated place of Garden Grove Estates to the southeast.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Peterburn Estates had a population of 89 living in 36 of its 37 total private dwellings, a change of from its 2016 population of 88. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Peterburn Estates had a population of 88 living in 35 of its 37 total private dwellings, a change of from its 2011 population of 97. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Prairie%20Lodge%20Trailer%20Court%2C%20Alberta | Prairie Lodge Trailer Court is an unincorporated community in Alberta, Canada within the County of Minburn No. 27 that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 524, east of Highway 857. It is adjacent to the Town of Vegreville to the south.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Prairie Lodge Trailer Court had a population of 5 living in 4 of its 11 total private dwellings, a change of from its 2016 population of 40. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Prairie Lodge Trailer Court had a population of 40 living in 16 of its 21 total private dwellings, a change of from its 2011 population of 37. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in the County of Minburn No. 27 |
https://en.wikipedia.org/wiki/Redland%2C%20Alberta | Redland is an unincorporated community in Alberta, Canada within Wheatland County that is recognized as a designated place by Statistics Canada. It is located on Range Road 222A, west of Highway 840.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Redland had a population of 20 living in 11 of its 12 total private dwellings, a change of from its 2016 population of 15. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Redland had a population of 15 living in 8 of its 9 total private dwellings, a change of from its 2011 population of 15. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Wheatland County, Alberta |
https://en.wikipedia.org/wiki/Riverview%20Pines%20Subdivision%2C%20Alberta | Riverview Pines Subdivision is an unincorporated community in Alberta, Canada within the County of Grande Prairie No. 1 that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 72, south of Highway 43.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Riverview Pines Subdivision had a population of 86 living in 29 of its 29 total private dwellings, a change of from its 2016 population of 125. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Riverview Pines Subdivision had a population of 120 living in 38 of its 38 total private dwellings, a change of from its 2011 population of 96. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in the County of Grande Prairie No. 1 |
https://en.wikipedia.org/wiki/Rolling%20Heights | Rolling Heights is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the east side of Highway 779, north of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Rolling Heights had a population of 139 living in 40 of its 42 total private dwellings, a change of from its 2016 population of 132. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Rolling Heights had a population of 132 living in 38 of its 38 total private dwellings, a change of from its 2011 population of 139. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Rolling%20Meadows%2C%20Alberta | Rolling Meadows is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 271, north of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Rolling Meadows had a population of 67 living in 27 of its 28 total private dwellings, a change of from its 2016 population of 75. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Rolling Meadows had a population of 80 living in 31 of its 31 total private dwellings, a change of from its 2011 population of 82. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Rossian%2C%20Alberta | Rossian or Russian colony is an unincorporated community in Alberta, Canada within Lac La Biche County that is recognized as a designated place by Statistics Canada. It is located on the north side of the La Biche River, northwest of Highway 858.
Demographics
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Rossian recorded a population of 113 living in 30 of its 31 total private dwellings, a change of from its 2011 population of 132. With a land area of , it had a population density of in 2016.
As a designated place in the 2011 Census, Rossian had a population of 132 living in 30 of its 34 total dwellings, a 51.7% change from its 2006 population of 87. With a land area of , it had a population density of in 2011.
Rossian has been populated by Old Believers since the 1970s.
See also
List of communities in Alberta
References
Former designated places in Alberta
Localities in Lac La Biche County |
https://en.wikipedia.org/wiki/Shaftesbury%20Settlement%2C%20Alberta | Shaftesbury Settlement is an unincorporated community in Alberta, Canada within the Municipal District of Peace No. 135 that is recognized as a designated place by Statistics Canada. It is located on the southeast side of Highway 684, south of Highway 2. It is adjacent to the Town of Peace River to the north on the west shore of the Peace River.
The Shaftesbury Formation, a stratigraphic unit of the Western Canadian Sedimentary Basin was named for the settlement.
The community was named after Anthony Ashley-Cooper, 7th Earl of Shaftesbury when it was founded by Rev John Gough Brick in 1888 as an Anglican mission where Natives would be taught agriculture as their old ways were collapsing and they were living in want and hunger - he was from Upton-upon-Severn, Worcestershire.
A telegraph line was extended from Edmonton to Shaftesbury in 1910 or 1911. This accommodated telephone communication as well an provided the first rapid means of news and communication for the area.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Shaftsbury Settlement had a population of 182 living in 16 of its 22 total private dwellings, a change of from its 2016 population of 291. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Shaftsbury Settlement had a population of 71 living in 30 of its 31 total private dwellings, a change of from its 2011 population of 50. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
List of settlements in Alberta
References
Designated places in Alberta
Localities in the Municipal District of Peace No. 135
Settlements in Alberta |
https://en.wikipedia.org/wiki/Spruce%20Lane%20Acres%2C%20Alberta | Spruce Lane Acres is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 392, east of Highway 2.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Spruce Lane Acres had a population of 92 living in 37 of its 40 total private dwellings, a change of from its 2016 population of 100. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Spruce Lane Acres had a population of 100 living in 36 of its 36 total private dwellings, a change of from its 2011 population of 101. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Red Deer County |
https://en.wikipedia.org/wiki/Sundance%20Power%20Plant%2C%20Alberta | Sundance Power Plant is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 524A (Sundance Road), north of Highway 627.
Demographics
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Sundance Power Plant recorded a population of 0 living in 0 of its 0 total private dwellings, no change from its 2011 population of 0. With a land area of , it had a population density of in 2016.
As a designated place in the 2011 Census, Sundance Power Plant had a population of 0 living in 0 of its 0 total dwellings, a 0% change from its 2006 population of 0. With a land area of , it had a population density of in 2011.
See also
List of communities in Alberta
References
Former designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Sunset%20Acres%2C%20Alberta | Sunset Acres is an unincorporated community in Alberta, Canada within the Lethbridge County recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 224, west of Lethbridge city limits and south of Highway 3.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Sunset Acres had a population of 60 living in 22 of its 22 total private dwellings, a change of from its 2016 population of 57. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Sunset Acres had a population of 57 living in 22 of its 22 total private dwellings, a change of from its 2011 population of 61. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Lethbridge County |
https://en.wikipedia.org/wiki/Sunset%20View%20Acres%2C%20Alberta | Sunset View Acres is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the south side of Highway 627, east of Highway 60. It is adjacent to the designated place of Birch Hill Park to the south.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Sunset View Acres had a population of 98 living in 35 of its 37 total private dwellings, a change of from its 2016 population of 102. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Sunset View Acres had a population of 102 living in 36 of its 37 total private dwellings, a change of from its 2011 population of 97. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Triple-L-Trailer%20Court%2C%20Alberta | Triple-L-Trailer Court is an unincorporated community in Alberta, Canada within the County of Grande Prairie No. 1 that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 714, south of Highway 670.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Triple-L-Trailer Court had a population of 275 living in 120 of its 141 total private dwellings, a change of from its 2016 population of 134. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Triple-L-Trailer Court had a population of 86 living in 34 of its 40 total private dwellings, a change of from its 2011 population of 199. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in the County of Grande Prairie No. 1 |
https://en.wikipedia.org/wiki/Upper%20and%20Lower%20Viscount%20Estates%2C%20Alberta | Upper and Lower Viscount Estates is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 543A (Sturgeon Road), west of Highway 28. It is adjacent to the designated places of Bristol Oakes to the north and Lower Manor Estates to the north.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Upper and Lower Viscount Estates had a population of 120 living in 42 of its 51 total private dwellings, a change of from its 2016 population of 214. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Upper and Lower Viscount Estates had a population of 214 living in 72 of its 74 total private dwellings, a change of from its 2011 population of 214. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta |
https://en.wikipedia.org/wiki/Upper%20Manor%20Estates%2C%20Alberta | Upper Manor Estates is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 251 (Starkey Road), south of Highway 37. It is adjacent to the designated place of Bristol Oakes to the southeast.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Upper Manor Estates had a population of 718 living in 244 of its 277 total private dwellings, a change of from its 2016 population of 656. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Upper Manor Estates had a population of 656 living in 192 of its 203 total private dwellings, a change of from its 2011 population of 710. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Sturgeon County |
https://en.wikipedia.org/wiki/Westbrooke%20Crescents%2C%20Alberta | Westbrooke Crescents is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 280, north of Highway 16.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Westbrooke Crescents had a population of 238 living in 86 of its 89 total private dwellings, a change of from its 2016 population of 224. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Westbrooke Crescents had a population of 224 living in 86 of its 91 total private dwellings, a change of from its 2011 population of 247. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Weslake%20Estates%2C%20Alberta | Weslake Estates is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the west side of Range Road 13, south of Highway 16A. Prior to 2021, Statistics Canada referred to Weslake Estates as Westlake Estates.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Weslake Estates had a population of 133 living in 47 of its 47 total private dwellings, a change of from its 2016 population of 122. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Weslake Estates had a population of 239 living in 87 of its 88 total private dwellings, a change of from its 2011 population of 196. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta |
https://en.wikipedia.org/wiki/Woodbend%20Crescent%2C%20Alberta | Woodbend Crescent is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 514, east of Highway 60.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Woodbend Crescent had a population of 100 living in 35 of its 36 total private dwellings, a change of from its 2016 population of 74. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Woodbend Crescent had a population of 74 living in 26 of its 27 total private dwellings, a change of from its 2011 population of 104. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Woodland%20Hills%2C%20Alberta | Woodland Hills is an unincorporated community in Alberta, Canada within Red Deer County that is recognized as a designated place by Statistics Canada. It is located on the east side of Range Road 275, southwest of Highway 2.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Woodland Hills had a population of 155 living in 51 of its 51 total private dwellings, a change of from its 2016 population of 149. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Woodland Hills had a population of 149 living in 50 of its 51 total private dwellings, a change of from its 2011 population of 146. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Red Deer County |
https://en.wikipedia.org/wiki/Woodland%20Park%2C%20Alberta | Woodland Park is an unincorporated community in Alberta, Canada within Parkland County that is recognized as a designated place by Statistics Canada. It is located on the north side of Township Road 514, west of Highway 60.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Woodland Park had a population of 211 living in 77 of its 79 total private dwellings, a change of from its 2016 population of 246. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Woodland Park had a population of 328 living in 120 of its 133 total private dwellings, a change of from its 2011 population of 394. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Parkland County |
https://en.wikipedia.org/wiki/Namao%20Ridge%20and%20Sturgeon%20View%20Estates | Namao Ridge and Sturgeon View Estates is an unincorporated community in Alberta, Canada within Sturgeon County that is recognized as a designated place by Statistics Canada. It is located on the south side of Township Road 554, east of Highway 28. Between 2001 and 2021, Statistics Canada referred to Namao Ridge and Sturgeon View Estates as Namao, which was also the name of the nearby Hamlet of Namao to the south.
This designated place consists of two country residential subdivisions – Namao Ridge and Sturgeon View Estates. Namao Ridge, or Namao Ridge Estates, and Sturgeon View Estates were separate designated places in 2001.
Demographics
In the 2021 Census of Population conducted by Statistics Canada, Namao Ridge and Sturgeon View Estates had a population of 351 living in 128 of its 134 total private dwellings, a change of from its 2016 population of 344. With a land area of , it had a population density of in 2021.
As a designated place in the 2016 Census of Population conducted by Statistics Canada, Namao Ridge and Sturgeon View Estates had a population of 344 living in 130 of its 130 total private dwellings, a change of from its 2011 population of 357. With a land area of , it had a population density of in 2016.
See also
List of communities in Alberta
List of designated places in Alberta
References
Designated places in Alberta
Localities in Sturgeon County |
https://en.wikipedia.org/wiki/Heinz%20Rutishauser | Heinz Rutishauser (30 January 1918 – 10 November 1970) was a Swiss mathematician and a pioneer of modern numerical mathematics and computer science.
Life
Rutishauser's father died when he was 13 years old and his mother died three years later, so together with his younger brother and sister he went to live in their uncle's home. From 1936, Rutishauser studied mathematics at the ETH Zürich where he graduated in 1942. From 1942 to 1945, he was assistant of Walter Saxer at the ETH, and from 1945 to 1948, a mathematics teacher in Glarisegg and Trogen. In 1948, he received his Doctor of Philosophy (PhD) from ETH with a well-received thesis on complex analysis.
From 1948 to 1949, Rutishauser was in the United States at the Universities of Harvard and Princeton to study the state of the art in computing. From 1949 to 1955, he was a research associate at the Institute for Applied Mathematics at ETH Zürich recently founded by Eduard Stiefel, where he worked together with Ambros Speiser on developing the first Swiss computer ERMETH, and developed the programming language Superplan (1949–1951), the name being a reference to Rechenplan (English: computation plan), in Konrad Zuse's terminology, designating a single Plankalkül program. He contributed especially in the field of compiler pioneering work and was eventually involved in defining the languages ALGOL 58 and ALGOL 60. He was a member of the International Federation for Information Processing (IFIP) IFIP Working Group 2.1 on Algorithmic Languages and Calculi, which specified, maintains, and supports ALGOL 60 and ALGOL 68.
Among other contributions, he introduced several basic syntactic features to computer programming, notably the reserved word (keyword) for for a for loop, first as the German für in Superplan, next via its English translation for in ALGOL 58.
In 1951, Rutishauser became a lecturer; in German, a Privatdozent. In 1955, he was appointed extraordinary professor, and 1962, Associate Professor of Applied Mathematics at the ETH. In 1968, he became the head of the Group for Computer Science which later became the Computer Science Institute and ultimately in 1981, The Division of Computer Science at ETH Zürich.
At least since the 1950s Rutishauser suffered from heart problems. In 1964, he suffered a heart attack from which he recovered. On 10 November 1970, he died in his office from acute heart failure. After his untimely death, his wife Margaret shepherded the publication of his posthumous works.
In the preface to his text Systematic Programming: An Introduction, Niklaus Wirth referred to Rutishauser as "... the originator of the idea of programming languages, and the co-author of ALGOL-60".
Papers
Automatische Rechenplanfertigung. Habilitationsschrift ETHZ, 1951. (i.e. Automatic construction of computation plans, habilitation thesis)
Automatische Rechenplanfertigung bei programmgesteuerten Rechenmaschinen. Basel: Birkhäuser, 1952.
Some programming techniques for the ERMETH, JACM |
https://en.wikipedia.org/wiki/Kennedy%20Mitchell%20Hall%20of%20Records | The Kennedy Mitchell Hall of Records is located in New Haven, Connecticut and houses many of the City of New Haven's governmental functions, including finance, vital statistics, offices of the town clerk, and public hearing rooms where city policy is debated.
Building history
The Hall of Records, built in 1929, was intended to be part of a larger complex of government buildings; an uncompleted end wall can be seen that was to attach it to others in the complex. Its neoclassical style differs sharply from the late-19th-century urban buildings surrounding it at the time of its construction, and from those that now neighbor it. Other New Haven landmarks built in the same architectural style include the Connecticut Savings Bank on Church Street, the former Church Street post office, and the Elm Street county courthouse.
Dedication
On November 13, 1981, following the death of long-time city finance Controller Kennedy Mitchell, the building was officially dedicated and named the "Kennedy Mitchell Hall of Records." Kennedy Mitchell was a member of the city government who directed the financial workings of New Haven, Connecticut under four mayoral administrations. A plaque within the building lobby states his dedication to city service and that he was one of "the most distinguished citizens of the City of New Haven, Connecticut."
He was also the grandson of Connecticut Senator and Congressman William Kennedy.
References
Buildings and structures in New Haven, Connecticut
Government buildings in Connecticut |
https://en.wikipedia.org/wiki/Toida%27s%20conjecture | In combinatorial mathematics, Toida's conjecture, due to Shunichi Toida in 1977, is a refinement of the disproven Ádám's conjecture from 1967.
Statement
Both conjectures concern circulant graphs. These are graphs defined from a positive integer and a set of positive integers.
Their vertices can be identified with the numbers from 0 to , and two vertices and are connected by an edge
whenever their difference modulo belongs to set . Every symmetry of the cyclic group of addition modulo
gives rise to a symmetry of the -vertex circulant graphs, and Ádám conjectured (incorrectly) that these are the only symmetries of the circulant graphs.
However, the known counterexamples to Ádám's conjecture involve sets in which some elements share non-trivial divisors with .
Toida's conjecture states that, when every member of is relatively prime to , then the only symmetries of the circulant graph for and are symmetries coming from the underlying cyclic group.
Proofs
The conjecture was proven in the special case where n is a prime power by Klin and Poschel in 1978, and by Golfand, Najmark, and Poschel in 1984.
The conjecture was then fully proven by Muzychuk, Klin, and Poschel in 2001 by using Schur algebra, and simultaneously by Dobson and Morris in 2002 by using the classification of finite simple groups.
Notes
Combinatorics
Conjectures that have been proved |
https://en.wikipedia.org/wiki/Marc%20Culler | Marc Edward Culler (born November 22, 1953) is an American mathematician who works in geometric group theory and low-dimensional topology. A native Californian, Culler did his undergraduate work at the University of California at Santa Barbara and his graduate work at Berkeley where he graduated in 1978. He is now at the University of Illinois at Chicago. Culler is the son of Glen Jacob Culler who was an important early innovator in the development of the Internet.
Work
Culler specializes in group theory, low dimensional topology, 3-manifolds, and hyperbolic geometry. Culler frequently collaborates with Peter Shalen and they have co-authored many papers. Culler and Shalen did joint work that related properties of representation varieties of hyperbolic 3-manifold groups to decompositions of 3-manifolds. In particular, Culler and Shalen used the Bass–Serre theory, applied to the function field of the SL(2,C)-Character variety of a 3-manifold, to obtain information about
incompressible surfaces in the manifold. Based on this work, Shalen, Cameron Gordon, John Luecke, and Culler proved the cyclic surgery theorem.
Another important contribution by Culler came in a 1986 paper with Karen Vogtmann called "Moduli of graphs and automorphisms of free groups". This paper introduced an object that came to be known as Culler–Vogtmann Outer space.
Culler is one of the authors of a 1994 paper called "Plane curves associated to character varieties of 3-manifolds" which introduced the A-polynomial of a knot or, more generally, of a 3-manifold with one torus boundary component.
Culler is an editor of The New York Journal of Mathematics. He was a Sloan Foundation Research Fellow (1986–1988) and a UIC University Scholar (2008). In 2014, he became a Fellow of the American Mathematical Society.
Selected publications
Culler, Marc; Shalen, Peter B.; Varieties of group representations and splittings of 3-manifolds. Annals of Mathematics. (2) 117 (1983), no. 1, 109–146.
Culler, Marc; Gordon, C. McA.; Luecke, J.; Shalen, Peter B. Dehn surgery on knots. Annals of Mathematics (2) 125 (1987), no. 2, 237–300.
Marc Culler and Karen Vogtmann; A group-theoretic criterion for property A. Proc. Amer. Math. Soc., 124(3):677—683, 1996.
References
External links
Publications of Marc Culler
Marc Culler at the Mathematics Genealogy Project
Culler's home page at UIC
20th-century American mathematicians
21st-century American mathematicians
Topologists
University of Illinois Chicago faculty
University of California, Berkeley alumni
Sloan Research Fellows
1953 births
Living people
Fellows of the American Mathematical Society
Institute for Advanced Study visiting scholars
People from California |
https://en.wikipedia.org/wiki/Iterated%20conditional%20modes | In statistics, iterated conditional modes is a deterministic algorithm for obtaining a configuration of a local maximum of the joint probability of a Markov random field. It does this by iteratively maximizing the probability of each variable conditioned on the rest.
See also
Belief propagation
Graph cuts in computer vision
Optimization problem
References
Optimization algorithms and methods
Computational statistics |
https://en.wikipedia.org/wiki/List%20of%20the%20busiest%20airports%20in%20South%20Korea | This is a list of the busiest airports in South Korea by passengers / year.
At a glance
2017 final statistics
2016 final statistics
2015 final statistics
2014 final statistics
2013 final statistics
2012 final statistics
2011 final statistics
2010 final statistics
2009 final statistics
2008 final statistics
2007 final statistics
2006 final statistics
2005 final statistics
2004 final statistics
2003 final statistics
2002 final statistics
2001 final statistics
2000 final statistics
1999 final statistics
1998 final statistics
1997 final statistics
See also
List of airports in South Korea
List of airports by ICAO code: R#RK - South Korea
References
External links
Incheon(ICN) International Airport - Airport Traffic(Summary)
KOREA AIRPORTS CORPORATION
Korea, South
Airports |
https://en.wikipedia.org/wiki/Periodic%20summation | In mathematics, any integrable function can be made into a periodic function with period P by summing the translations of the function by integer multiples of P. This is called periodic summation:
When is alternatively represented as a Fourier series, the Fourier coefficients are equal to the values of the continuous Fourier transform, at intervals of . That identity is a form of the Poisson summation formula. Similarly, a Fourier series whose coefficients are samples of at constant intervals (T) is equivalent to a periodic summation of which is known as a discrete-time Fourier transform.
The periodic summation of a Dirac delta function is the Dirac comb. Likewise, the periodic summation of an integrable function is its convolution with the Dirac comb.
Quotient space as domain
If a periodic function is instead represented using the quotient space domain
then one can write:
The arguments of are equivalence classes of real numbers that share the same fractional part when divided by .
Citations
See also
Dirac comb
Circular convolution
Discrete-time Fourier transform
Functions and mappings
Signal processing |
https://en.wikipedia.org/wiki/Folkman%27s%20theorem | Folkman's theorem is a theorem in mathematics, and more particularly in arithmetic combinatorics and Ramsey theory. According to this theorem, whenever the natural numbers are partitioned into finitely many subsets, there exist arbitrarily large sets of numbers all of whose sums belong to the same subset of the partition. The theorem had been discovered and proved independently by several mathematicians, before it was named "Folkman's theorem", as a memorial to Jon Folkman, by Graham, Rothschild, and Spencer.
Statement of the theorem
Let N be the set {1, 2, 3, ...} of positive integers, and suppose that N is partitioned into k different subsets N1, N2, ... Nk, where k is any positive integer. Then Folkman's theorem states that, for every positive integer m, there exists a set Sm and an index im such that Sm has m elements and such that every sum of a nonempty subset of Sm belongs to Nim.
Relation to Rado's theorem and Schur's theorem
Schur's theorem in Ramsey theory states that, for any finite partition of the positive integers, there exist three numbers x, y, and x + y that all belong to the same partition set. That is, it is the special case m = 2 of Folkman's theorem.
Rado's theorem in Ramsey theory concerns a similar problem statement in which the integers are partitioned into finitely many subsets; the theorem characterizes the integer matrices A with the property that the system of linear equations can be guaranteed to have a solution in which every coordinate of the solution vector x belongs to the same subset of the partition. A system of equations is said to be regular whenever it satisfies the conditions of Rado's theorem; Folkman's theorem is equivalent to the regularity of the system of equations
where T ranges over each nonempty subset of the set
Multiplication versus addition
It is possible to replace addition by multiplication in Folkman's theorem: if the natural numbers are finitely partitioned, there exist arbitrarily large sets S such that all products of nonempty subsets of S belong to a single partition set. Indeed, if one restricts S to consist only of powers of two, then this result follows immediately from the additive version of Folkman's theorem. However, it is open whether there exist arbitrarily large sets such that all sums and all products of nonempty subsets belong to a single partition set. The first example of nonlinearity in Ramsey Theory which does not consist of monomials was given, independently, by Furstenberg and Sarkozy in 1977, with the family }, result which was further improved by Bergelson in 1987. In 2016, J. Moreira proved there exists a set of the form } contained in an element of the partition However it is not even known whether there must necessarily exist a set of the form } for which all four elements belong to the same partition set.
Canonical Folkman Theorem
Let denote the set of all finite sums of elements of . Let be a (possibly infinite) coloring of the positive integers, and let |
https://en.wikipedia.org/wiki/Unital%20map | In abstract algebra, a unital map on a C*-algebra is a map which preserves the identity element:
This condition appears often in the context of completely positive maps, especially when they represent quantum operations.
If is completely positive, it can always be represented as
(The are the Kraus operators associated with ). In this case, the unital condition can be expressed as
References
C*-algebras |
https://en.wikipedia.org/wiki/SPSS%20%28disambiguation%29 | SPSS may refer to:
SPSS, SPSS Statistics (formerly known as Statistical Package for the Social Sciences), computer software
SPSS Inc., company
Narco sub, self-propelled semi-submersible
Science Planning and Scheduling System, module of the Hubble Space Telescope
Special State Protection Service of Georgia, the state protection agency of Georgia
Organizations
Sree Pushpakabrahmana Seva Sangham, Kerala, India
Schools
St. Paul's Secondary School, Hong Kong
St. Peter's Secondary School (disambiguation)
South Peace Secondary School, Dawson Creek, British Columbia |
https://en.wikipedia.org/wiki/World%20Statistics%20Day | World Statistics Day is an international day to celebrate statistics. Created by the United Nations Statistical Commission, it was first celebrated on 20 October 2010. The day is celebrated every five years.
, 103 countries celebrate a national Statistics Day, including 51 African countries that jointly celebrate African Statistics Day annually on 18 November. India celebrates its statistics day on 29 June, the birthday of the statistician Prasanta Chandra Mahalanobis. The Royal Statistical Society in the UK also launched its getstats statistical literacy campaign on the same day at 20:10 (on 20 October 2010).
References
External links
Official site 2020
Official site 2010
United Nations days
October observances
Recurring events established in 2010 |
https://en.wikipedia.org/wiki/Barnab%C3%A1s%20V%C3%A1ri | Barnabás Vári (born 15 September 1987) is a Hungarian former football player.
Club statistics
Updated to games played as of 19 May 2019.
References
HLSZ
MLSZ
1987 births
Footballers from Szeged
Living people
Hungarian men's footballers
Men's association football defenders
Dunaújváros FC players
Paksi FC players
Szolnoki MÁV FC footballers
Kisvárda FC players
Győri ETO FC players
Szeged-Csanád Grosics Akadémia footballers
Nemzeti Bajnokság I players
Nemzeti Bajnokság II players |
https://en.wikipedia.org/wiki/Basis%20pursuit%20denoising | In applied mathematics and statistics, basis pursuit denoising (BPDN) refers to a mathematical optimization problem of the form
where is a parameter that controls the trade-off between sparsity and reconstruction fidelity, is an solution vector, is an vector of observations, is an transform matrix and . This is an instance of convex optimization and also of quadratic programming.
Some authors refer to basis pursuit denoising as the following closely related problem:
which, for any given , is equivalent to the unconstrained formulation for some (usually unknown a priori) value of . The two problems are quite similar. In practice, the unconstrained formulation, for which most specialized and efficient computational algorithms are developed, is usually preferred.
Either types of basis pursuit denoising solve a regularization problem with a trade-off between having a small residual (making close to in terms of the squared error) and making simple in the -norm sense. It can be thought of as a mathematical statement of Occam's razor, finding the simplest possible explanation (i.e. one that yields ) capable of accounting for the observations .
Exact solutions to basis pursuit denoising are often the best computationally tractable approximation of an underdetermined system of equations. Basis pursuit denoising has potential applications in statistics (see the LASSO method of regularization), image compression and compressed sensing.
When , this problem becomes basis pursuit.
Basis pursuit denoising was introduced by Chen and Donoho in 1994, in the field of signal processing. In statistics, it is well known under the name LASSO, after being introduced by Tibshirani in 1996.
Solving basis pursuit denoising
The problem is a convex quadratic problem, so it can be solved by many general solvers, such as interior-point methods. For very large problems, many specialized methods that are faster than interior-point methods have been proposed.
Several popular methods for solving basis pursuit denoising include the in-crowd algorithm (a fast solver for large, sparse problems), homotopy continuation, fixed-point continuation (a special case of the forward–backward algorithm) and spectral projected gradient for L1 minimization (which actually solves LASSO, a related problem).
References
External links
A list of BPDN solvers at the sparse- and low-rank approximation wiki.
Mathematical optimization |
https://en.wikipedia.org/wiki/Stephen%20Ziliak | Stephen T. Ziliak (born October 17, 1963) is an American professor of economics whose research and essays span disciplines from statistics and beer brewing to medicine and poetry. He is currently a faculty member of the Angiogenesis Foundation, conjoint professor of business and law at the University of Newcastle in Australia, and professor of economics at Roosevelt University in Chicago, IL. He previously taught for the Georgia Institute of Technology, Emory University, and Bowling Green State University. Much of his work has focused on welfare and poverty, rhetoric, public policy, and the history and philosophy of science and statistics. Most known for his works in the field of statistical significance, Ziliak gained notoriety from his 1996 article, "The Standard Error of Regressions", from a sequel study in 2004 called "Size Matters", and for his University of Michigan Press best-selling and critically acclaimed book The Cult of Statistical Significance: How the Standard Error Costs Us Jobs, Justice, and Lives (2008) all coauthored with Deirdre McCloskey.
Career
Ziliak received a B.A. in Economics from Indiana University, a PhD in economics, and a PhD Certificate in the Rhetoric of the Human Sciences, both from the University of Iowa. While at Iowa, he served as resident scholar in the Project on Rhetoric of Inquiry, where he met among others Steve Fuller, Bruno Latour, and Wayne C. Booth, and co-authored the now-famous paper "The Standard Error of Regressions".
Following the completion of his PhD degrees, he has taught at Bowling Green, Emory, Georgia Tech, and (currently) Roosevelt University, and he has been a visiting professor at more than a dozen other leading universities, law schools, and medical centers across the United States and Europe. In 2002 he won the Helen Potter Award for Best Article in Social Economics ("Pauper Fiction in Economic Science: `Paupers in Almshouses' and the Odd Fit of Oliver Twist"). In that same year at Georgia Tech he won the "Faculty Member of the Year" award and in 2003 he was voted "Most Intellectual Professor".
After college, but prior to his academic career, Ziliak served as county welfare caseworker and, following that, labor market analyst for the Indiana Department of Workforce Development, both in Indianapolis.
Work on rhetoric and statistical significance
While at Iowa, Ziliak became friends with his dissertation adviser, Deirdre McCloskey. He and McCloskey shared an interest in the fields of rhetoric and statistical significance — namely how the two concepts merge in modern economics. Ziliak had discovered one big cost of the "significance mistake" early on in his job with Workforce Development, in 1987. By U.S. Department of Labor policy he learned he was not allowed to publish black youth unemployment rates for Indiana's labor markets: "not statistically significant," the Labor Department said, meaning the p-values exceeded 0.10 (p less than or equal to 0.10 was the Labor Department's brig |
https://en.wikipedia.org/wiki/Humbert%20series | In mathematics, Humbert series are a set of seven hypergeometric series Φ1, Φ2, Φ3, Ψ1, Ψ2, Ξ1, Ξ2 of two variables that generalize Kummer's confluent hypergeometric series 1F1 of one variable and the confluent hypergeometric limit function 0F1 of one variable. The first of these double series was introduced by .
Definitions
The Humbert series Φ1 is defined for |x| < 1 by the double series:
where the Pochhammer symbol (q)n represents the rising factorial:
where the second equality is true for all complex except .
For other values of x the function Φ1 can be defined by analytic continuation.
The Humbert series Φ1 can also be written as a one-dimensional Euler-type integral:
This representation can be verified by means of Taylor expansion of the integrand, followed by termwise integration.
Similarly, the function Φ2 is defined for all x, y by the series:
the function Φ3 for all x, y by the series:
the function Ψ1 for |x| < 1 by the series:
the function Ψ2 for all x, y by the series:
the function Ξ1 for |x| < 1 by the series:
and the function Ξ2 for |x| < 1 by the series:
Related series
There are four related series of two variables, F1, F2, F3, and F4, which generalize Gauss's hypergeometric series 2F1 of one variable in a similar manner and which were introduced by Paul Émile Appell in 1880.
References
(see p. 126)
(see p. 225)
Hypergeometric functions
Mathematical series |
https://en.wikipedia.org/wiki/Petronella%20Johanna%20de%20Timmerman | Petronella Johanna de Timmerman (31 January 1723, in Middelburg – 2 May 1786, in Utrecht) was a Dutch poet and scientist.
Married in 1769 to Johann Friedrich Hennert, professor of mathematics, astronomy and philosophy. During her second marriage, she conducted scientific experiments and studied physics with her spouse. She was inducted as an honorary member of the academy ‘Kunstliefde Spaart Geen Vlijt’ in 1774. She presented the academy with poems, translated French plays and planned to write a book about physics for women.
She suffered a stroke in 1776. Her widower wrote a biography about her and published her poems.
References
Timmerman, Petronella Johanna de (1723/1724-1786)(Dutch)
1723 births
1786 deaths
18th-century Dutch women writers
18th-century Dutch writers
18th-century Dutch physicists
Dutch women poets
People from Middelburg, Zeeland
18th-century women scientists |
https://en.wikipedia.org/wiki/Partha%20Niyogi | Partha Niyogi (July 31, 1967 – October 1, 2010) was the Louis Block Professor in Computer Science and Statistics at the University of Chicago.
He is known for his work in artificial intelligence, especially in the field of manifold learning and evolutionary linguistics.
He wrote more than 90 academic publications and two books.
Notable work
Laplacian eigenmaps
References
External links
Personal website
Technical Reports
1967 births
2010 deaths
American computer scientists
University of Chicago faculty |
https://en.wikipedia.org/wiki/Phase%20line%20%28mathematics%29 | In mathematics, a phase line is a diagram that shows the qualitative behaviour of an autonomous ordinary differential equation in a single variable, . The phase line is the 1-dimensional form of the general -dimensional phase space, and can be readily analyzed.
Diagram
A line, usually vertical, represents an interval of the domain of the derivative. The critical points (i.e., roots of the derivative , points such that ) are indicated, and the intervals between the critical points have their signs indicated with arrows: an interval over which the derivative is positive has an arrow pointing in the positive direction along the line (up or right), and an interval over which the derivative is negative has an arrow pointing in the negative direction along the line (down or left). The phase line is identical in form to the line used in the first derivative test, other than being drawn vertically instead of horizontally, and the interpretation is virtually identical, with the same classification of critical points.
Examples
The simplest examples of a phase line are the trivial phase lines, corresponding to functions which do not change sign: if , every point is a stable equilibrium ( does not change); if for all , then is always increasing, and if then is always decreasing.
The simplest non-trivial examples are the exponential growth model/decay (one unstable/stable equilibrium) and the logistic growth model (two equilibria, one stable, one unstable).
Classification of critical points
A critical point can be classified as stable, unstable, or semi-stable (equivalently, sink, source, or node), by inspection of its neighbouring arrows.
If both arrows point toward the critical point, it is stable (a sink): nearby solutions will converge asymptotically to the critical point, and the solution is stable under small perturbations, meaning that if the solution is disturbed, it will return to (converge to) the solution.
If both arrows point away from the critical point, it is unstable (a source): nearby solutions will diverge from the critical point, and the solution is unstable under small perturbations, meaning that if the solution is disturbed, it will not return to the solution.
Otherwise – if one arrow points towards the critical point, and one points away – it is semi-stable (a node): it is stable in one direction (where the arrow points towards the point), and unstable in the other direction (where the arrow points away from the point).
See also
First derivative test, analog in elementary differential calculus
Phase plane, 2-dimensional form
Phase space, -dimensional form
References
Equilibria and the Phase Line, by Mohamed Amine Khamsi, S.O.S. Math, last Update 1998-6-22
Ordinary differential equations |
https://en.wikipedia.org/wiki/Ali%20Nazifkar | Alireza Niknazar (, born 2 February 1984 in Rasht) is an Iranian football player of Mes Kerman. He usually plays at defender position.
Club career statistics
He played all his career for his hometown teams Pegah and Damash except one season (2009–10) at Nassaji.
Career statistics
References
Iran Premier League Stats
External links
1984 births
Living people
Iranian men's footballers
Malavan F.C. players
S.C. Damash Gilan players
Pegah F.C. players
Footballers from Rasht
F.C. Nassaji Mazandaran players
Men's association football defenders |
https://en.wikipedia.org/wiki/Center%20for%20Mathematics%20and%20Theoretical%20Physics | The Center for Mathematics and Theoretical Physics (CMTP) is an Italian institution supporting research in mathematics and theoretical physics. The CMTP was founded on November 17, 2009 as an interdepartmental research center of the three Roman universities: Sapienza, Tor Vergata and Roma Tre. The CMTP's director is Roberto Longo, from the Mathematics Department of Tor Vergata University, and its scientific secretaries are Alberto De Sole, from Sapienza University, and Alessandro Giuliani, from Roma Tre University.
The center does not have a permanent location; however, it is temporarily hosted in Tor Vergata's Mathematics Department.
The aim of the CMTP, according to its Web site, is to "take advantage of the high quality and wide spectrum of research in mathematical physics presently carried on in Roma [sic] in order to promote cross fertilization of mathematics and theoretical physics at the highest level by fostering creative interactions of leading experts from both subjects."
Activities of the center
The CMTP promotes scientific research by organizing workshops, congresses, and periods of thematic research; sending invitations to scientists; and assigning study grants. The CMTP's goal is to attract foreign scientists of international prestige and young talented foreigners to Rome by offering a natural place for scientific education and a base of cultural interchange with other scientific centers abroad.
The opening activity of the center was to present the Seminal Interactions between Mathematics and Physics conference hosted by the Accademia Nazionale dei Lincei in Rome. The invited speakers counted, among others, four fields medalists; Alain Connes, Andrei Okounkov, Stanislav Smirnov and C. Villani; and an Abel prize winner, Isadore Singer.
As part of the conference, the center organized two evening public lectures for the general audience, held by Ludvig Faddeev and Singer.
Among its activities, the center runs the Levi Civita colloquia.
References
External links
Home page: http://cmtp.uniroma2.it/index.php
http://cmtp.uniroma2.it/documents/100804Sole24ore.pdf
http://cmtp.uniroma2.it/documents/100917Messaggero.pdf
https://web.archive.org/web/20110722041533/http://www.lswn.it/en/conferences/2010/seminal_interactions_between_mathematics_and_physics
http://www.adnkronos.com/IGN/News/Cronaca/Ricerca-con-il-Cmtp-e-nato-a-Roma-un-nuovo-gruppo-di-ragazzi-di-Via-Panisperna_985806198.html
http://cmtp.uniroma2.it/documents/100921DNews.pdf
http://matematica.unibocconi.it/news/apre-roma-un-nuovo-centro-la-ricerca-matematica-e-fisica-teorica
http://www3.lastampa.it/scienza/sezioni/news/articolo/lstp/333282/
http://cmtp.uniroma2.it/documents/100922ManifestoB.pdf
http://cmtp.uniroma2.it/documents/100922CorrieredellaSera.pdf
http://roma.corriere.it/roma/notizie/tempo_libero/10_settembre_22/casa-jazz-1703811852126.shtml
https://web.archive.org/web/20101114164434/http://news.sciencemag.org/scienceinsider/2010/09/romes-mathematical-ph |
https://en.wikipedia.org/wiki/Symposium%20on%20Computational%20Geometry | The International Symposium on Computational Geometry (SoCG) is an academic conference in computational geometry. It was founded in 1985, with program committee consisting of David Dobkin, Joseph O'Rourke, Franco Preparata, and Godfried Toussaint; O'Rourke was the conference chair. The symposium was originally sponsored by the SIGACT and SIGGRAPH Special Interest Groups of the Association for Computing Machinery (ACM). It dissociated from the ACM in 2014, motivated by the difficulties of organizing ACM conferences outside the United States and by the possibility of turning to an open-access system of publication. Since 2015 the conference proceedings have been published by the Leibniz International Proceedings in Informatics instead of by the ACM. Since 2019 the conference has been organized under the auspices of the newly-formed Society for Computational Geometry.
A 2010 assessment of conference quality by the Australian Research Council listed it as "Rank A".
References
External links
Mathematics conferences
Theoretical computer science conferences
Computational geometry
Association for Computing Machinery conferences |
https://en.wikipedia.org/wiki/List%20of%20ceremonial%20counties%20in%20England%20by%20gross%20value%20added | This is a list of ceremonial counties in England by gross value added for the year 2013. Data is gathered by the Office for National Statistics (ONS) and is given in terms of Nomenclature of Territorial Units for Statistics (NUTS), statistical area codes used for the European Union, which loosely follow administrative units of the United Kingdom.
Gross value added (GVA) is a measure of the value of goods and services produced in a localized area without considering taxes and subsidies (unlike gross domestic product (GDP)). Additionally, the ONS's estimates on GVA adapt to regional disparities in commuting regions by allocating the GVA to the area in which an employee commuted from. They also use five-period moving averages to smooth data.
Table
See also
List of UK cities by GVA
List of ceremonial counties of England
Notes
Sources
Economies by county in England |
https://en.wikipedia.org/wiki/Regular%20semi-algebraic%20system | In computer algebra, a regular semi-algebraic system is a particular kind of triangular system of multivariate polynomials over a real closed field.
Introduction
Regular chains and triangular decompositions are fundamental and well-developed tools for describing the complex solutions of polynomial systems. The notion of a regular semi-algebraic system is an adaptation of the concept of a regular chain focusing on solutions of the real analogue: semi-algebraic systems.
Any semi-algebraic system can be decomposed into finitely many regular semi-algebraic systems such that a point (with real coordinates) is a solution of if and only if it is a solution of one of the systems .
Formal definition
Let be a regular chain of for some ordering of the variables and a real closed field . Let and designate respectively the variables of that are free and algebraic with respect to . Let be finite such that each polynomial in is regular with respect to the saturated ideal of . Define . Let be a quantifier-free formula of involving only the variables of . We say that is a regular semi-algebraic system if the following three conditions hold.
defines a non-empty open semi-algebraic set of ,
the regular system specializes well at every point of ,
at each point of , the specialized system has at least one real zero.
The zero set of , denoted by , is defined as the set of points such that is true and , for all and all . Observe that has dimension in the affine space .
See also
Real algebraic geometry
References
Equations
Algebra
Polynomials
Algebraic geometry
Computer algebra |
https://en.wikipedia.org/wiki/Triangular%20decomposition | In computer algebra, a triangular decomposition of a polynomial system is a set of simpler polynomial systems such that a point is a solution of if and only if it is a solution of one of the systems .
When the purpose is to describe the solution set of in the algebraic closure of its coefficient field, those simpler systems are regular chains. If the coefficients of the polynomial systems are real numbers, then the real solutions of can be obtained by a triangular decomposition into regular semi-algebraic systems. In both cases, each of these simpler systems has a triangular shape and remarkable properties, which justifies the terminology.
History
The Characteristic Set Method is the first factorization-free algorithm, which was proposed for decomposing an algebraic variety into equidimensional components. Moreover, the Author, Wen-Tsun Wu, realized an implementation of this method and reported experimental data in his 1987 pioneer article titled "A zero structure theorem for polynomial equations solving". To put this work into context, let us recall what was the common idea of an algebraic set decomposition at the time this article was written.
Let be an algebraically closed field and be a subfield of . A subset is an (affine) algebraic variety over if there exists a polynomial set such that the zero set of equals .
Recall that is said irreducible if for all algebraic varieties the relation implies either or . A first algebraic variety decomposition result is the famous Lasker–Noether theorem which implies the following.
Theorem (Lasker - Noether). For each algebraic variety there exist finitely many irreducible algebraic varieties such that we have
Moreover, if holds for then the set is unique and forms the irreducible decomposition of .
The varieties in the above Theorem are called the irreducible components of and can be regarded as a natural output for a decomposition algorithm, or, in other words, for an algorithm solving a system of equations in .
In order to lead to a computer program, this algorithm specification should prescribe how irreducible components are represented. Such an encoding is introduced by Joseph Ritt through the following result.
Theorem (Ritt). If is a non-empty and irreducible variety then one can compute a reduced triangular set contained in the ideal generated by in and such that all polynomials in reduces to zero by pseudo-division w.r.t .
We call the set in Ritt's Theorem a Ritt characteristic set of the ideal . Please refer to regular chain for the notion of a triangular set.
Joseph Ritt described a method for solving polynomial systems based on polynomial factorization over field extensions and computation of characteristic sets of prime ideals.
Deriving a practical implementation of this method, however, was and remains a difficult problem. In the 1980s, when the Characteristic set Method was introduced, polynomial factorization was an active research area |
https://en.wikipedia.org/wiki/Jacobian%20ideal | In mathematics the Jacobian ideal or gradient ideal is the ideal generated by the Jacobian of a function or function germ.
Let denote the ring of smooth functions in variables and a function in the ring. The Jacobian ideal of is
Relation to deformation theory
In deformation theory, the deformations of a hypersurface given by a polynomial is classified by the ringThis is shown using the Kodaira–Spencer map.
Relation to Hodge theory
In Hodge theory, there are objects called real Hodge structures which are the data of a real vector space and an increasing filtration of satisfying a list of compatibility structures. For a smooth projective variety there is a canonical Hodge structure.
Statement for degree d hypersurfaces
In the special case is defined by a homogeneous degree polynomial this Hodge structure can be understood completely from the Jacobian ideal. For its graded-pieces, this is given by the mapwhich is surjective on the primitive cohomology, denoted and has the kernel . Note the primitive cohomology classes are the classes of which do not come from , which is just the Lefschetz class .
Sketch of proof
Reduction to residue map
For there is an associated short exact sequence of complexeswhere the middle complex is the complex of sheaves of logarithmic forms and the right-hand map is the residue map. This has an associated long exact sequence in cohomology. From the Lefschetz hyperplane theorem there is only one interesting cohomology group of , which is . From the long exact sequence of this short exact sequence, there the induced residue mapwhere the right hand side is equal to , which is isomorphic to . Also, there is an isomorphism Through these isomorphisms there is an induced residue mapwhich is injective, and surjective on primitive cohomology. Also, there is the Hodge decompositionand .
Computation of de Rham cohomology group
In turns out the cohomology group is much more tractable and has an explicit description in terms of polynomials. The part is spanned by the meromorphic forms having poles of order which surjects onto the part of . This comes from the reduction isomorphismUsing the canonical -formon where the denotes the deletion from the index, these meromorphic differential forms look likewhereFinally, it turns out the kernel Lemma 8.11 is of all polynomials of the form where . Note the Euler identityshows .
References
See also
Milnor number
Hodge structure
Kodaira–Spencer map
Gauss–Manin connection
Unfolding
Singularity theory
Ideals (ring theory) |
https://en.wikipedia.org/wiki/Eguchi%E2%80%93Hanson%20space | In mathematics and theoretical physics, the Eguchi–Hanson space is a non-compact, self-dual, asymptotically locally Euclidean (ALE) metric on the cotangent bundle of the 2-sphere T*S2. The holonomy group of this 4-real-dimensional manifold is SU(2). The metric is generally attributed to the physicists Tohru Eguchi and Andrew J. Hanson; it was discovered independently by the mathematician Eugenio Calabi around the same time in 1979.
The Eguchi-Hanson metric has Ricci tensor equal to zero, making it a solution to the vacuum Einstein equations of general relativity, albeit with Riemannian rather than Lorentzian metric signature. It may be regarded as a resolution of the A1 singularity according to the ADE classification which is the singularity at the fixed point of the C2/Z2 orbifold where the Z2 group inverts the signs of both complex coordinates in C2. The even dimensional space of dimension can be described using complex coordinates with a metric
where is a scale setting constant and .
Aside from its inherent importance in pure geometry, the space is important in string theory. Certain types of K3 surfaces can be approximated as a combination of several Eguchi–Hanson metrics since both have the same holonomy group. Similarly, the space can also be used to construct Calabi–Yau manifolds by replacing the orbifold singularities of with Eguchi–Hanson spaces.
The Eguchi–Hanson metric is the prototypical example of a gravitational instanton; detailed expressions for the metric are given in that article. It is then an example of a hyperkähler manifold.
References
Differential geometry
String theory |
https://en.wikipedia.org/wiki/Short%20supermultiplet | In theoretical physics, a short supermultiplet is a supermultiplet i.e. a representation of the supersymmetry algebra whose dimension is smaller than where is the number of real supercharges. The representations that saturate the bound are known as the long supermultiplets.
The states in a long supermultiplet may be produced from a representative by the action of the lowering and raising operators, assuming that for any basis vector, either the lowering operator or its conjugate raising operator produce a new nonzero state. This is the reason for the dimension indicated above. On the other hand, the short supermultiplets admit a subset of supercharges that annihilate the whole representation. That is why the short supermultiplets contain the BPS states, another description of the same concept.
The BPS states are only possible for objects that are either massless or massive extremal, i.e. carrying a maximum allowed value of some central charges.
Supersymmetry |
https://en.wikipedia.org/wiki/2010%20Japanese%20Regional%20Leagues | Statistics of Japanese Regional Leagues for the 2010 season.
Hokkaido
2010 was the 33rd season of Hokkaido League. The season started on May 16 and ended on September 19.
It was contested by six teams and Sapporo University GP won the tournament for the second consecutive year.
After the season, Blackpecker Hakodate and Sapporo Winds were to be relegated to the Block Leagues, however, finally only Sapporo Winds was relegated because the number of teams was expanded to 8 from 2011 season.
League table
Results
Tohoku
Division 1
2010 was the 34th season of Tohoku League. The season started on April 11 and ended on October 17.
It was contested by eight teams and Grulla Morioka won the championship for the fourth consecutive year. In the repetition of the previous season, they outstripped Fukushima United only by the goal difference.
Cobaltore Onagawa were relegated and Division 2 play-off winner Fuji Club 2003 took their place.
League table
Results
Division 2
2010 was the 14th season of Tohoku League Division 2. North and South groups were won by Fuji Club 2003 and Scheinen Fukushima respectively, and in post-season playoff series the former earned promotion to Division 1.
North league table
North league results
South league table
South league results
Tohoku promotion and relegation series
To decide the promotion between the two divisions, the Division 2 winners played against each other in a two-legged series. Fuji Club 2003 defeated Scheinen Fukushima and gained direct promotion to Division 1, replacing the bottom-placed Cobaltore Onagawa, while Scheinen Fukushima faced the seventh placed team in Division 1 Shiogama Wiese in another two-legged series. Shiogama Wiese won the series 6–4 on aggregate (winning 5–1 away and losing 2–3 at home) and they remained in Division 1.
Kanto
Division 1
2010 was the 44th season of Kanto League. The season started on April 4 and ended on August 1.
It was contested by eight teams. YSCC Yokohama won the championship for the second consecutive year (third title overall).
After the season, Club Dragons and AC Almaleza were relegated to the second division. Because of the relegation of Ryutsu Keizai University from Japan Football League, only the champions of Division 2, Toho Titanium, were promoted.
League table
Results
Division 2
2010 was the 8th season of Kanto League Division 2. It was won by Toho Titanium who earned promotion to Division 1. On the other end of the table, Honda Luminozo Sayama were relegated to prefectural leagues.
League table
Results
Hokushin'etsu
Division 1
2010 was the 36th season of Hokushin'etsu League. The season started on April 11 and ended on September 19.
It was contested by eight teams and Nagano Parceiro won the championship for the third time in their history after one-year pause. After the season they won the promotion to Japan Football League.
Because of Parceiro being promoted to JFL, only Antelope Shiojiri were relegated. They were replaced by Divis |
https://en.wikipedia.org/wiki/Seven%20states%20of%20randomness | The seven states of randomness in probability theory, fractals and risk analysis are extensions of the concept of randomness as modeled by the normal distribution. These seven states were first introduced by Benoît Mandelbrot in his 1997 book Fractals and Scaling in Finance, which applied fractal analysis to the study of risk and randomness. This classification builds upon the three main states of randomness: mild, slow, and wild.
The importance of seven states of randomness classification for mathematical finance is that methods such as Markowitz mean variance portfolio and Black–Scholes model may be invalidated as the tails of the distribution of returns are fattened: the former relies on finite standard deviation (volatility) and stability of correlation, while the latter is constructed upon Brownian motion.
History
These seven states build on earlier work of Mandelbrot in 1963: "The variations of certain speculative prices" and "New methods in statistical economics" in which he argued that most statistical models approached only a first stage of dealing with indeterminism in science, and that they ignored many aspects of real world turbulence, in particular, most cases of financial modeling. This was then presented by Mandelbrot in the International Congress for Logic (1964) in an address titled "The Epistemology of Chance in Certain Newer Sciences"
Intuitively speaking, Mandelbrot argued that the traditional normal distribution does not properly capture empirical and "real world" distributions and there are other forms of randomness that can be used to model extreme changes in risk and randomness. He observed that randomness can become quite "wild" if the requirements regarding finite mean and variance are abandoned. Wild randomness corresponds to situations in which a single observation, or a particular outcome can impact the total in a very disproportionate way.
The classification was formally introduced in his 1997 book Fractals and Scaling in Finance, as a way to bring insight into the three main states of randomness: mild, slow, and wild . Given N addends, portioning concerns the relative contribution of the addends to their sum. By even portioning, Mandelbrot meant that the addends were of same order of magnitude, otherwise he considered the portioning to be concentrated. Given the moment of order q of a random variable, Mandelbrot called the root of degree q of such moment the scale factor (of order q).
The seven states are:
Proper mild randomness: short-run portioning is even for N = 2, e.g. the normal distribution
Borderline mild randomness: short-run portioning is concentrated for N = 2, but eventually becomes even as N grows, e.g. the exponential distribution with rate λ = 1 (and so with expected value 1/λ = 1)
Slow randomness with finite delocalized moments: scale factor increases faster than q but no faster than , w < 1
Slow randomness with finite and localized moments: scale factor increases faster than any power of |
https://en.wikipedia.org/wiki/Vyacheslav%20Shokurov | Vyacheslav Vladimirovich Shokurov (; born 18 May 1950) is a Russian mathematician best known for his research in algebraic geometry. The proof of the Noether–Enriques–Petri theorem, the cone theorem, the existence of a line on smooth Fano varieties and, finally, the existence of log flips—these are several of Shokurov's contributions to the subject.
Early years
In 1968 Shokurov became a student at the Faculty of Mechanics and Mathematics of Moscow State University. Already as an undergraduate, Shokurov showed himself to be a mathematician of outstanding talent. In 1970, he proved the scheme analog of the Noether–Enriques–Petri theorem, which later allowed him to solve a Schottky-type problem for the polarized Prym varieties, and to prove the existence of a line on smooth Fano varieties.
Upon his graduation Shokurov entered the Ph.D. program in Moscow State University under the supervision of Yuri Manin. At this time Shokurov studied the geometry of Kuga varieties. The results obtained in this area became the body of his thesis and he was awarded his Ph.D. ("candidate degree") in 1976.
Work on birational geometry
Shokurov works on the birational geometry of algebraic varieties. After obtaining his Ph.D., he worked at the Yaroslavl State Pedagogical University together with Zalman Skopec. It was Skopec and another colleague, Vasily Iskovskikh, who influenced considerably the development of Shokurov's mathematical interests at that time. Iskovskikh, who was working on the classification of three-dimensional smooth Fano varieties of principal series, posed two classical problems to Shokurov: the existence of a line on smooth Fano varieties and the smoothness of a general element in the anticanonical linear system of any such variety. Shokurov solved both of these problems for three-dimensional Fano varieties and the methods which he introduced for this purpose were later developed in the works of other mathematicians, who generalized Shokurov's ideas to the case of higher-dimensional Fano varieties, and even to the Fano varieties with (admissible) singularities.
In 1983, Shokurov's paper Prym varieties: theory and applications was published. In it Shokurov brought to a completion the work on solving the Schottky-type problem for Prym varieties which originated in papers of Arnaud Beauville and Andrey Tyurin. Shokurov proved a criterion which allows to decide whether the principally polarized Prym variety of a Beauville's pair, subject
to some stability conditions, is the Jacobian of some smooth curve. As the main application this criterion provided the Iskovskikh's criterion for rationality of a standard conic bundle
whose base is a smooth minimal rational surface.
Log flips
Since the late 80's Shokurov began to contribute to the development of the Minimal model program (MMP). In 1984 he published a paper titled On the closed cone of curves of algebraic 3-folds
where he proved that the negative part of the closed cone of effective curves on |
https://en.wikipedia.org/wiki/Idamba | Idamba is a town and ward in Njombe district in the Iringa Region of the Tanzanian Southern Highlands. In 2016 the Tanzania National Bureau of Statistics report there were 3,250 people in the ward, from 3,148 in 2012.
References
Wards of Iringa Region |
https://en.wikipedia.org/wiki/2002%20Tanzanian%20census | The 2002 Tanzanian census was conducted in August 2002 by the National Bureau of Statistics (NBS) of the Government of Tanzania. This included a census of agriculture in the country providing important data about the economy.
References
External links
2002 Tanzanian census data
Censuses by country
History of Tanzania
2002 in Tanzania
2002 censuses
Demographics of Tanzania |
https://en.wikipedia.org/wiki/National%20Bureau%20of%20Statistics%20%28Tanzania%29 | The National Bureau of Statistics is a branch of the Government of Tanzania which has the mandate to provide official statistics to the Government of Tanzania, business community and the public at large. It is based in Dodoma and obtains a wide range of economic, social and demographic statistics about the country. The bureau compiled data on every village in Tanzania during the 2002 Tanzanian census in August 2002.
External links
Official site
The website hasn't been updated in such a long time.
Their office number doesn't go through either.
Government agencies of Tanzania
Tanzania |
https://en.wikipedia.org/wiki/Perfect%20matrix | In mathematics, a perfect matrix is an m-by-n binary matrix that has no possible k-by-k submatrix K that satisfies the following conditions:
k > 3
the row and column sums of K are each equal to b, where b ≥ 2
there exists no row of the (m − k)-by-k submatrix formed by the rows not included in K with a row sum greater than b.
The following is an example of a K submatrix where k = 5 and b = 2:
References
Matrices |
https://en.wikipedia.org/wiki/100-year%20flood%20%28disambiguation%29 | A 100-year flood is a flood event that has a 1% probability of occurring in any given year.
100-year flood may also refer to:
Floods
1997 Merced River flood, occurred from December 31, 1996, to January 5, 1997, throughout the Yosemite Valley
The 100-year floods of the Clutha River, New Zealand, on 14–16 October 1878 and 13–15 October 1978
Other uses
Hundred Year Flood, an album by progressive metal band Magellan |
https://en.wikipedia.org/wiki/Commensurability%20%28group%20theory%29 | In mathematics, specifically in group theory, two groups are commensurable if they differ only by a finite amount, in a precise sense. The commensurator of a subgroup is another subgroup, related to the normalizer.
Commensurability in group theory
Two groups G1 and G2 are said to be (abstractly) commensurable if there are subgroups H1 ⊂ G1 and H2 ⊂ G2 of finite index such that H1 is isomorphic to H2. For example:
A group is finite if and only if it is commensurable with the trivial group.
Any two finitely generated free groups on at least 2 generators are commensurable with each other. The group SL(2,Z) is also commensurable with these free groups.
Any two surface groups of genus at least 2 are commensurable with each other.
A different but related notion is used for subgroups of a given group. Namely, two subgroups Γ1 and Γ2 of a group G are said to be commensurable if the intersection Γ1 ∩ Γ2 is of finite index in both Γ1 and Γ2. Clearly this implies that Γ1 and Γ2 are abstractly commensurable.
Example: for nonzero real numbers a and b, the subgroup of R generated by a is commensurable with the subgroup generated by b if and only if the real numbers a and b are commensurable, meaning that a/b belongs to the rational numbers Q.
In geometric group theory, a finitely generated group is viewed as a metric space using the word metric. If two groups are (abstractly) commensurable, then they are quasi-isometric. It has been fruitful to ask when the converse holds.
There is an analogous notion in linear algebra: two linear subspaces S and T of a vector space V are commensurable if the intersection S ∩ T has finite codimension in both S and T.
In topology
Two path-connected topological spaces are sometimes called commensurable if they have homeomorphic finite-sheeted covering spaces. Depending on the type of space under consideration, one might want to use homotopy equivalences or diffeomorphisms instead of homeomorphisms in the definition. By the relation between covering spaces and the fundamental group, commensurable spaces have commensurable fundamental groups.
Example: the Gieseking manifold is commensurable with the complement of the figure-eight knot; these are both noncompact hyperbolic 3-manifolds of finite volume. On the other hand, there are infinitely many different commensurability classes of compact hyperbolic 3-manifolds, and also of noncompact hyperbolic 3-manifolds of finite volume.
The commensurator
The commensurator of a subgroup Γ of a group G, denoted CommG(Γ), is the set of elements g of G that such that the conjugate subgroup gΓg−1 is commensurable with Γ. In other words,
This is a subgroup of G that contains the normalizer NG(Γ) (and hence contains Γ).
For example, the commensurator of the special linear group SL(n,Z) in SL(n,R) contains SL(n,Q). In particular, the commensurator of SL(n,Z) in SL(n,R) is dense in SL(n,R). More generally, Grigory Margulis showed that the commensurator of a lattice Γ in a semisimple Li |
https://en.wikipedia.org/wiki/Fran%C3%A7oise%20Tisseur | Françoise Tisseur is a numerical analyst and Professor of Numerical Analysis
at the Department of Mathematics, University of Manchester, UK.
She works in numerical linear algebra and in particular on nonlinear eigenvalue problems and structured matrix problems,
including the development of algorithms and software.
She is a graduate of the
University of St-Etienne, France, from where she gained her
Maitrise (Mathematical Engineering) in 1993,
Diplome d'Etude Approfondie in 1994, and PhD (Numerical Analysis) in 1997.
She has contributed software to LAPACK, ScaLAPACK, and the MATLAB distribution.
Tisseur is a member of the editorial boards of the SIAM Journal on Matrix Analysis and Applications, the IMA Journal of Numerical Analysis and the Electronic Journal of Linear Algebra.
Awards and honours
Tisseur was awarded the 2010 Whitehead Prize by the London Mathematical Society for her research achievements in numerical linear algebra, including polynomial eigenvalue and structured matrix problems.
She was awarded the 2011–2012 Adams Prize of the University of Cambridge
for her work on polynomial eigenvalue problems and holds a Royal Society Wolfson Research Merit Award in 2014–2019. She delivered the Olga Taussky-Tood Lecture at the International Congress on Industrial and Applied Mathematics in Valencia, Spain, in 2019. She is the 2020 winner of the Fröhlich Prize of the London Mathematical Society "for her important and highly innovative contributions to the analysis, perturbation theory, and numerical solution of nonlinear eigenvalue problems".
Tisseur became a Fellow of the Society for Industrial and Applied Mathematics in 2016 "for contributions to numerical linear algebra, especially numerical methods for eigenvalue problems". She held an EPSRC Leadership Fellowship in 2011–2016, and is a Fellow of the Institute of Mathematics and its Applications.
References
External links
Numerical analysts
Jean Monnet University alumni
Academics of the University of Manchester
Living people
French mathematicians
Whitehead Prize winners
French women mathematicians
Fellows of the Society for Industrial and Applied Mathematics
Royal Society Wolfson Research Merit Award holders
Year of birth missing (living people) |
https://en.wikipedia.org/wiki/Rauzy%20fractal | In mathematics, the Rauzy fractal is a fractal set associated with the Tribonacci substitution
It was studied in 1981 by Gérard Rauzy, with the idea of generalizing the dynamic properties of the Fibonacci morphism.
That fractal set can be generalized to other maps over a 3-letter alphabet, generating other fractal sets with interesting properties, such as periodic tiling of the plane and self-similarity in three homothetic parts.
Definitions
Tribonacci word
The infinite tribonacci word is a word constructed by iteratively applying the Tribonacci or Rauzy map : , , . It is an example of a morphic word.
Starting from 1, the Tribonacci words are:
We can show that, for , ; hence the name "Tribonacci".
Fractal construction
Consider, now, the space with cartesian coordinates (x,y,z).
The Rauzy fractal is constructed this way:
1) Interpret the sequence of letters of the infinite Tribonacci word as a sequence of unitary vectors of the space, with the following rules (1 = direction x, 2 = direction y, 3 = direction z).
2) Then, build a "stair" by tracing the points reached by this sequence of vectors (see figure). For example, the first points are:
etc...Every point can be colored according to the corresponding letter, to stress the self-similarity property.
3) Then, project those points on the contracting plane (plane orthogonal to the main direction of propagation of the points, none of those projected points escape to infinity).
Properties
Can be tiled by three copies of itself, with area reduced by factors , and with solution of : .
Stable under exchanging pieces. We can obtain the same set by exchanging the place of the pieces.
Connected and simply connected. Has no hole.
Tiles the plane periodically, by translation.
The matrix of the Tribonacci map has as its characteristic polynomial. Its eigenvalues are a real number , called the Tribonacci constant, a Pisot number, and two complex conjugates and with .
Its boundary is fractal, and the Hausdorff dimension of this boundary equals 1.0933, the solution of .
Variants and generalization
For any unimodular substitution of Pisot type, which verifies a coincidence condition (apparently always verified), one can construct a similar set called "Rauzy fractal of the map". They all display self-similarity and generate, for the examples below, a periodic tiling of the plane.
See also
List of fractals
References
External links
Topological properties of Rauzy fractals
Substitutions, Rauzy fractals and tilings, Anne Siegel, 2009
Rauzy fractals for free group automorphisms, 2006
Pisot Substitutions and Rauzy fractals
Rauzy fractals
Numberphile video about Rauzy fractals and Tribonacci numbers
Fractals |
https://en.wikipedia.org/wiki/Jens%20Marklof | Jens Marklof FRS is a German mathematician working in the areas of quantum chaos, dynamical systems, equidistribution, modular forms and number theory. He will be president of the London Mathematical Society in the period 2023-2024.
Marklof is currently professor of mathematical physics at the University of Bristol, UK.
Education
After studying physics at the University of Hamburg, Marklof was awarded a doctorate in 1997 at the University of Ulm.
Awards and honours
In June 2010, Marklof was awarded the Whitehead Prize by the London Mathematical Society for his work on quantum chaos, random matrices and number theory. Marklof was elected a Fellow of the Royal Society (FRS) in 2015.
Publications
References
Academics of the University of Bristol
Living people
20th-century German mathematicians
Whitehead Prize winners
University of Hamburg alumni
University of Ulm alumni
Fellows of the Royal Society
Year of birth missing (living people)
21st-century German mathematicians |
https://en.wikipedia.org/wiki/Harald%20Helfgott | Harald Andrés Helfgott (born 25 November 1977) is a Peruvian mathematician working in number theory. Helfgott is a researcher (directeur de recherche) at the CNRS at the Institut Mathématique de Jussieu, Paris.
Early life and education
Helfgott was born on 25 November 1977 in Lima, Peru. He graduated from Brandeis University in 1998 (BA, summa cum laude). He received his Ph.D. from Princeton University in 2003 under the direction of Henryk Iwaniec and Peter Sarnak, with the thesis Root numbers and the parity problem.
Career
Helfgott was a post-doctoral Gibbs Assistant Professor at Yale University from 2003 to 2004. He was then a post-doctoral fellow at CRM–ISM–Université de Montréal from 2004 to 2006.
Helfgott was a Lecturer, Senior Lecturer, and then Reader at the University of Bristol from 2006 to 2011. He has been a researcher at the CNRS since 2010, initially as a chargé de recherche première classe at the École normale supérieure before becoming a directeur de recherche deuxième classe at the Institut Mathématique de Jussieu in 2014. He was also an Alexander von Humboldt Professor at the University of Göttingen from 2015 to 2022.
Research
In 2013, he released two papers claiming to be a proof of Goldbach's weak conjecture; the claim is now broadly accepted.
In 2017 Helfgott spotted a subtle error in the proof of the quasipolynomial time algorithm for the graph isomorphism problem that was announced by László Babai in 2015. Babai subsequently fixed his proof.
Awards
In 2008, Helfgott was awarded the Leverhulme Mathematics Prize for his work on number theory, diophantine geometry and group theory.
In June 2010, Helfgott received the Whitehead Prize by the London Mathematical Society for his contributions to number theory, including work on Möbius sums in two variables, integral points on elliptic curves, and for his work on growth and expansion of multiplication of sets in SL2(Fp).
In February 2011, Helfgott was awarded the Adams Prize jointly with Tom Sanders.
In August 2013, Helfgott received an Honorary Professorship from National University of San Marcos in Lima, Peru.
In 2014, he was an invited speaker at the International Congress of Mathematicians in Seoul and in 2015 he won a Humboldt Professorship.
He was included in the 2019 class of fellows of the American Mathematical Society "for contributions to analytic number theory, additive combinatorics and combinatorial group theory".
Publications
See also
New York Number Theory Seminar
Barton Zwiebach
References
External links
Photographs , July 2013.
Videos of Harald Helfgott in the AV-Portal of the German National Library of Science and Technology
Living people
Whitehead Prize winners
1977 births
Princeton University alumni
Brandeis University alumni
People from Lima
Number theorists
Peruvian mathematicians
Fellows of the American Mathematical Society |
https://en.wikipedia.org/wiki/The%20Tiger%20That%20Isn%27t | The Tiger That Isn't: Seeing Through a World of Numbers is a statistics book written by Michael Blastland and Andrew Dilnot, the creator and presenter of BBC Radio 4's More or Less. Like the radio show, it addresses the misuse of statistics in politics and the media.
The book has received favourable reviews for the simple presentation of complicated ideas.
Notes
References
Blastland, Michael; and Dilnot, (2007) The Tiger That Isn't: Seeing Through a World of Numbers, Profile Books.
2007 non-fiction books
Statistics books |
https://en.wikipedia.org/wiki/Random%20man%20not%20excluded | Random man not excluded (RMNE) is a type of measure in population genetics to estimate the probability that an individual randomly picked out of the general population would not be excluded from matching a given piece of genetic data.
RMNE is frequently employed in cases where other types of tests such as random match possibility are not possible because the sample in question is degraded or contaminated with multiple sources of DNA.
See also
Random match possibility
References
Population genetics |
https://en.wikipedia.org/wiki/Sleaford%20Joint%20Sixth%20Form | Sleaford Joint Sixth Form is a partnership in Sleaford, England, between Carre's Grammar School and St George's Academy. It has a specialism in Mathematics, Science and Computing.
The Sixth Form was amalgamated in 1983 for students from Sleaford's three secondary schools. At the time it was a partnership between Grammar and comprehensive schools. It was considered to be highly advantageous to all the schools concerned and was featured as a Case Study in a book considering how best to improve schools.
Until 2010 the Joint Sixth Form was inclusive of all Sleaford Secondary Schools: Carre's Grammar School, St George's Academy (formerly St Georges College of Technology) and Kesteven and Sleaford High School. However, before the beginning of the 2010–11 academic year, Kesteven and Sleaford High School left the partnership.
Kesteven and Sleaford High School ceased to take new sixth form students from the Joint Sixth Form from September 2010. Existing students were taught to the end of their courses in June 2011. The other two schools have continued to operate the Joint Sixth Form. The break-up was and remains controversial with the parties disputing responsibility for the decision. A local paper stated that the High School had decided to go its own way, quoting the headteachers from the other two schools, and this is the reason still cited on the Carre's Grammar School website. Conversely, Kesteven and Sleaford High School blamed the fact that St George's had become an academy, which therefore made it impossible for the two schools to operate under a formal and legal agreement together. In February 2015, the Kesteven school expressed its intention to join the Robert Carre Trust along with Carre's which then came into place 1 September 2015. Although the Girl's High School is part of this trust it still operates on its own site, having its own staff, students and facilities.
References
Sixth form colleges in Lincolnshire
Sleaford |
https://en.wikipedia.org/wiki/Artin%20algebra | In algebra, an Artin algebra is an algebra Λ over a commutative Artin ring R that is a finitely generated R-module. They are named after Emil Artin.
Every Artin algebra is an Artin ring.
Dual and transpose
There are several different dualities taking finitely generated modules over Λ to modules over the opposite algebra Λop.
If M is a left Λ-module then the right Λ-module M* is defined to be HomΛ(M,Λ).
The dual D(M) of a left Λ-module M is the right Λ-module D(M) = HomR(M,J), where J is the dualizing module of R, equal to the sum of the injective envelopes of the non-isomorphic simple R-modules or equivalently the injective envelope of R/rad R. The dual of a left module over Λ does not depend on the choice of R (up to isomorphism).
The transpose Tr(M) of a left Λ-module M is a right Λ-module defined to be the cokernel of the map Q* → P*, where P → Q → M → 0 is a minimal projective presentation of M.
References
Ring theory |
https://en.wikipedia.org/wiki/Minuscule%20representation | In mathematical representation theory, a minuscule representation of a semisimple Lie algebra or group is an irreducible representation such that the Weyl group acts transitively on the weights. Some authors exclude the trivial representation. A quasi-minuscule representation (also called a basic representation) is an irreducible representation such that all non-zero weights are in the same orbit under the Weyl group; each simple Lie algebra has a unique quasi-minuscule representation that is not minuscule, and the multiplicity of the zero weight is the number of short nodes of the Dynkin diagram. (The highest weight of that quasi-minuscule representation is the highest short root, which in the simply-laced case is also the highest long root, making the quasi-minuscule representation be the adjoint representation.)
The minuscule representations are indexed by the weight lattice modulo the root lattice, or equivalently by irreducible representations of the center of the simply connected compact group. For the simple Lie algebras, the dimensions of the minuscule representations are given as follows.
An () for 0 ≤ k ≤ n (exterior powers of vector representation). Quasi-minuscule: n2+2n (adjoint)
Bn 1 (trivial), 2n (spin). Quasi-minuscule: 2n+1 (vector)
Cn 1 (trivial), 2n (vector). Quasi-minuscule: 2n2–n–1 if n>1
Dn 1 (trivial), 2n (vector), 2n−1 (half spin), 2n−1 (half spin). Quasi-minuscule: 2n2–n (adjoint)
E6 1, 27, 27. Quasi-minuscule: 78 (adjoint)
E7 1, 56. Quasi-minuscule: 133 (adjoint)
E8 1. Quasi-minuscule: 248 (adjoint)
F4 1. Quasi-minuscule: 26
G2 1. Quasi-minuscule: 7
References
Representation theory |
https://en.wikipedia.org/wiki/1960%E2%80%9361%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1960–61 season.
Overview
Tottenham Hotspur won the First Division title for the second time in the club's history, eight points clear of second-placed Sheffield Wednesday. This remains their last league title.
Newcastle United and Preston North End were relegated, to be replaced by Ipswich Town and Sheffield United who finished first and second in the Second Division that season. Notably, this remains Preston's most recent season in the top flight.
League standings
Results
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1960–61 Football League
1960–61 in English football leagues
lt:Anglijos futbolo varžybos 1960–1961 m.
hu:1960–1961-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1960-1961 |
https://en.wikipedia.org/wiki/1961%E2%80%9362%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1961-62 season.
Overview
Ipswich Town won their only league title this season, notably being the only team in England to win the title in their first season in the top flight (not counting inaugural league champions Preston North End in 1888–89).
League standings
Results
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1961–62 Football League
1961–62 in English football leagues
lt:Anglijos futbolo varžybos 1961–1962 m.
hu:1961–1962-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1961-1962 |
https://en.wikipedia.org/wiki/1962%E2%80%9363%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1962-63 season.
Overview
Everton won the First Division title for the sixth time in the club's history that season. They made sure of the title on May 11, after a 4-1 win over Fulham at Goodison Park. Leyton Orient were relegated on 4 May after a 3-1 defeat at Sheffield Wednesday. Manchester City joined them on the final weekend of the season, losing 6-1 at West Ham United, which saved Birmingham City, who won 3-2 at home against Leicester City.
League standings
Results
Top scorers
References
RSSSF
External links
wildstat.com
Football League First Division seasons
Eng
1962–63 Football League
1962–63 in English football leagues |
https://en.wikipedia.org/wiki/1963%E2%80%9364%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1963-64 season.
Overview
Liverpool won the First Division title for the sixth time in the club's history that season, and for the first time since 1947. On Boxing Day, 66 goals were scored in the division from 10 games, including Ipswich Town's record 10-1 defeat to Fulham. It was the first double digit scoreline in the division since 1958–59. Other results that day included Liverpool beating Stoke City 6-1, Burnley beating Manchester United by the same scoreline, Blackburn Rovers beating West Ham United 8-2 away and a 4-4 draw between West Bromwich Albion and Tottenham Hotspur.
League standings
Results
Top scorers
References
RSSSF
External links
wildstat.com
Football League First Division seasons
Eng
1963–64 Football League
1963–64 in English football leagues |
https://en.wikipedia.org/wiki/1964%E2%80%9365%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1964-65 season.
Overview
Manchester United won the First Division title for the sixth time in the club's history that season, ahead of newly-promoted Leeds United after Leeds drew their final game of the season (3-3) against already relegated Birmingham City; whilst Manchester United, with still one further game to play, beat Arsenal 3-1 at Old Trafford, the celebratory third goal coming from Denis Law. With both Leeds and Manchester United level on 61 points, and in those days in such an event, the title being decided on goal average, Manchester United enjoyed such a superior goal average to render their final league game of the season (a 2-1 defeat away to Aston Villa) as all but irrelevant.
League standings
Results
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1964–65 Football League
1964–65 in English football leagues
lt:Anglijos futbolo varžybos 1964–1965 m.
hu:1964–1965-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1964-1965 |
https://en.wikipedia.org/wiki/1965%E2%80%9366%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1965–66 season.
Overview
Liverpool won the First Division title for the seventh time in the club's history that season. They made sure of that with a 2–1 win over Chelsea at Anfield on 30 April, and ended the season 6 points clear of Leeds United. Blackburn Rovers were relegated on April 20, after losing 1–0 at home to West Bromwich Albion and Northampton Town's result at White Hart Lane against Tottenham Hotspur (which finished 1–1) going against Blackburn. Northampton Town also went down on 7 May, after Nottingham Forest beat Sheffield Wednesday 1–0 at the City Ground, saving Forest from relegation in the process.
League standings
Results
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1965–66 Football League
1965–66 in English football leagues
lt:Anglijos futbolo varžybos 1965–1966 m.
hu:1965–1966-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1965-1966 |
https://en.wikipedia.org/wiki/1966%E2%80%9367%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1966–67 season.
Overview
Manchester United won the First Division title for the seventh time in the club's history that season. They made sure of that on 6 May, after beating West Ham United 6–1 at Upton Park whilst their title challengers Nottingham Forest lost 2–1 at Southampton. This would be their last league title for 26 years, and last in the First Division, until the inaugural 1992-93 Premier League season. Blackpool were relegated on 15 April, after losing 2–0 at Stoke City whilst Aston Villa joined them on 6 May, after losing 4–2 at home against Everton with Southampton's win against Nottingham Forest confirming their relegation.
League standings
Results
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1966–67 Football League
1966–67 in English football leagues
lt:Anglijos futbolo varžybos 1966–1967 m.
hu:1966–1967-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1966-1967 |
https://en.wikipedia.org/wiki/1968%E2%80%9369%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1968-69 season.
Overview
Leeds United won the First Division title for the first time in the club's history that season. They wrapped up the title on 28 April 1969, with a 0–0 draw at title challengers Liverpool and finished the season unbeaten at home. Queens Park Rangers went down on 29 March, after losing 2–1 at home to Liverpool. Leicester City joined them after losing 3–2 at Manchester United, where a win would have saved Leicester from relegation at the expense of Coventry City.
League standings
Results
Managerial changes
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1968–69 Football League
1968–69 in English football leagues
lt:Anglijos futbolo varžybos 1968–1969 m.
hu:1968–1969-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1968-1969 |
https://en.wikipedia.org/wiki/1969%E2%80%9370%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1969–70 season.
Overview
Everton won the First Division title for the seventh time in the club's history that season. They made sure of that on 1 April, with a 2–0 win over West Bromwich Albion at Goodison Park. Sheffield Wednesday went down on 22 April, after losing 2–1 at home to Manchester City whilst Sunderland had gone 7 days earlier, losing 1–0 at home to Liverpool (a win would have saved them from relegation at the expense of Crystal Palace).
League standings
Results
Managerial changes
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1969–70 Football League
1969–70 in English football leagues |
https://en.wikipedia.org/wiki/1970%E2%80%9371%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1970–71 season.
Overview
Arsenal won the First Division title for the eighth time in the club's history that season. They also won the FA Cup to complete the club's first double. Arsenal wrapped up the title on 3 May, with a 1–0 win at North London rivals Tottenham Hotspur. Blackpool were relegated on 12 April, after only holding Tottenham Hotspur to a 0–0 draw at home. Burnley joined them on 24 April, after losing 2–1 at home to Derby County, which meant West Ham United's 1–1 draw at Manchester United saved the Hammers from relegation.
League standings
Results
Managerial changes
Team locations
Top goalscorers
Goalscorers are listed order of total goals, then according to the number of league goals, then of FA cup goals, then of League Cup goals. A dash means the team of the player in question did not participate in European competitions.
The listing above is from the Rothmans Football Yearbook 1971–72, pp. 465–468. The Queen Anne Press Limited. Compiled by Tony Williams and Roy Peskett. Editorial Board: Denis Howell, Sir Matt Busby, David Coleman, Jimmy Hill, Tony Williams and Roy Peskett.
References
RSSSF
Football League First Division seasons
Eng
1970–71 Football League
1970–71 in English football leagues |
https://en.wikipedia.org/wiki/1971%E2%80%9372%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1971–72 season.
Overview
Derby County won the First Division title for the first time in the club's history that season. Derby's first ever First Division title was confirmed on May 8, after title challengers Liverpool and Leeds United failed to win their final games at Arsenal and Wolverhampton Wanderers respectively. On April 26, Huddersfield Town and Nottingham Forest were relegated after Crystal Palace beat Stoke City 2-0 at Selhurst Park to ensure their survival.
League standings
Results
Managerial changes
Team locations
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1971–72 Football League
1971–72 in English football leagues
lt:Anglijos futbolo varžybos 1971–1972 m.
hu:1971–1972-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1971-1972 |
https://en.wikipedia.org/wiki/1972%E2%80%9373%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1972–73 season.
Overview
Liverpool won the First Division title for the eighth time in the club's history that season. They made sure of the title with a 0–0 draw against Leicester City at Anfield and finished the season three points ahead of title challengers Arsenal. Crystal Palace were relegated on 24 April, after losing 2–1 at relegation rivals Norwich City. West Bromwich Albion joined them the next day after losing 2–1 at home to Manchester City.
League standings
Results
Managerial changes
Team locations
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1972–73 Football League
1972–73 in English football leagues |
https://en.wikipedia.org/wiki/1973%E2%80%9374%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1973-74 season.
Overview
Leeds United won the First Division title for the second time in their history. The title was confirmed on 24 April, after title challengers Liverpool lost 1-0 at home to Arsenal.
Relegation was increased from two teams to three this season. Norwich City were relegated on 20 April, despite beating Burnley 1-0 at Carrow Road, Southampton's 1-1 draw with Manchester United sent the Canaries down. Manchester United went down on 27 April, after losing 1-0 at home to their fierce rivals Manchester City and Birmingham City's result going against them with a 2-1 win against relegated Norwich City at St Andrew's. Southampton were also relegated because of Birmingham City's result despite winning 3-0 at Everton.
League standings
Results
Managerial changes
Team locations
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1973–74 Football League
1973–74 in English football leagues
lt:Anglijos futbolo varžybos 1973–1974 m.
hu:1973–1974-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1973-1974 |
https://en.wikipedia.org/wiki/1974%E2%80%9375%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1974–75 season.
Overview
Derby County won the First Division title for the second time in the club's history that season. They made sure of it on 19 April, with a 0-0 draw at Leicester City and the fact that their title challengers Liverpool lost 1-0 at Middlesbrough. Carlisle United were relegated on 19 April, despite winning 1-0 at home against Wolverhampton Wanderers, Tottenham Hotspur sent the Cumbrians down. Chelsea were relegated after they only drew 1-1 at home against Everton where they had to better Luton Town's result but Luton also drew 1-1 at home, against Manchester City. Luton Town went down on 28 April, after Tottenham beat Leeds United 4-2 at White Hart Lane.
League standings
Results
Managerial changes
Team locations
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1974–75 Football League
1974–75 in English football leagues
lt:Anglijos futbolo varžybos 1974–1975 m.
hu:1974–1975-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1974-1975 |
https://en.wikipedia.org/wiki/1975%E2%80%9376%20Football%20League%20First%20Division | Statistics of Football League First Division in the 1975–76 season.
Overview
Liverpool won the First Division title for the ninth time in the club's history that season and the first under manager Bob Paisley. They won the title on their last game of the season on 4 May, 1976, beating relegated Wolverhampton Wanderers 3–1 at Molineux. Had they lost, Queens Park Rangers would have been champions, having beaten Leeds United 2–0 at Loftus Road in their last game. Despite that, QPR still managed to finish in their highest ever position of runners-up and qualified for the UEFA Cup.
Sheffield United's relegation was confirmed on 27 March after losing 5–0 to Tottenham Hotspur. Burnley went down on 19 April after a 1–0 loss at home to Manchester United and Wolverhampton Wanderers went down on the final day of the campaign after their 3–1 loss to Liverpool.
League standings
Results
Managerial changes
Maps
Top scorers
References
RSSSF
Football League First Division seasons
Eng
1975–76 Football League
1975–76 in English football leagues
lt:Anglijos futbolo varžybos 1975–1976 m.
hu:1975–1976-es angol labdarúgó-bajnokság (első osztály)
ru:Футбольная лига Англии 1975-1976 |
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