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The Edward E. Hartwick Memorial Building is a 1-1/2 story rustic log structure built entirely of Michigan pine, and is one of the few remaining examples of the rustic log architecture used in the 1920s and 1930s by the Michigan State Park system. 3: M-72–Au Sable River Bridge: M-72–Au Sable River Bridge: December 9, 1999
The following is a list of Registered Historic Places in Livingston County, Michigan. This National Park Service list is complete through NPS recent listings posted December 20, 2024.
Italianate/Greek Revival style farmhouse. Built circa 1843 by Michigan State Congressman Robert P. Aitken (1819–1873) and later owned by his son U.S. Congressman David D. Aitken (1853–1930). Still a private residence. 2: Applewood: Applewood
Location of St. Joseph County in Michigan. This is a list of the National Register of Historic Places listings in St. Joseph County, Michigan.. This is intended to be a complete list of the properties and districts on the National Register of Historic Places in St. Joseph County, Michigan, United States.
Boundary increase (added 1995-07-21): 6503 Dyke Rd. (MI 29), Clay Township 2: Wilbur F. Davidson House: Wilbur F. Davidson House: October 5, 1972 : 1707 Military St. Port Huron: 3: Federal Building: Federal Building
The bride was one of the first trunk line bridges constructed using the Michigan State Highway Department's steel stringer design. Of the 22 total trunk line bridges the department listed in its 1913–1914 biennial report, almost half were stringer bridges, and of these Pike River Bridge is the only one to remain undemolished and unaltered.
The remainder of the plat, including unbuilt lots, is held in common. Of the five houses, four are Wright-designed Usonian homes, and the fifth was designed by Taliesin School fellow Francis "Will" Willsey. [4] The homes are located on Hawthorne Drive, a narrow and curving road bordered alternately by heavy woods, low scrub growth, and open areas.
In particular, finite direct product of amenable groups are amenable, although infinite products need not be. Direct limits of amenable groups are amenable. In particular, if a group can be written as a directed union of amenable subgroups, then it is amenable. Amenable groups are unitarizable; the converse is an open problem.
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