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Wayne State University: Detroit, Michigan: Active Re-founded 2017 Re-chartered 2019 [8] Upsilon: 1931 University of Southern California: Los Angeles, California: Inactive Re-founded in 1946 [9] Phi: 1933 University of Massachusetts Amherst: Amherst, Massachusetts: Active [10] Chi: 1934 Michigan State University: East Lansing, Michigan: Active ...
Montclair State University: Upper Montclair, NJ: Inactive Was originally Montclair State College but in 1994 became Montclair State University [2] Iota Zeta 1978 East Tennessee State University: Johnson City, TN: Active Iota Eta 1978 West Virginia University Institute of Technology: Beckley, WV: Active
Montclair State University (MSU) is a public research university [7] in Montclair, New Jersey, with parts of the campus extending into Clifton and into Little Falls. As of fall 2018, Montclair State was, by enrollment, the second largest public university in New Jersey . [ 8 ]
New Hampshire Gamma: April 28, 1984 – January 2006; 2015 – October 5, 2018 University of New Hampshire: Durham, New Hampshire: Inactive [69] [70] [gx] 292 Pennsylvania Phi: May 5, 1984 – 2008 Susquehanna University: Selinsgrove, Pennsylvania: Inactive 293 California Omicron: November 3, 1984: University of California, Los Angeles: Los ...
East Tennessee State University: Johnson City, Tennessee: Provisional [4] [ct] Epsilon Eta: February 4, 1956 – 2018 University of Houston: Houston, Texas: Inactive [cu] Epsilon Theta November 10, 1956 – 1974; 1983–2016 Colorado State University: Fort Collins, Colorado: Inactive [4] Epsilon Iota: May 3, 1958: Southeast Missouri State ...
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North Carolina A&T State University: Greensboro, North Carolina: Active [19] Alpha of Washington, D.C. 1994 American University: Washington, D.C. Active [20] Delta of Tennessee: 1994 Middle Tennessee State University: Murfreesboro, Tennessee: Active [21] Delta of Michigan: 1994 Michigan State University: East Lansing, Michigan: Active [22 ...
In other words, the n th digit of this number is 1 only if n is one of 1! = 1, 2! = 2, 3! = 6, 4! = 24, etc. Liouville showed that this number belongs to a class of transcendental numbers that can be more closely approximated by rational numbers than can any irrational algebraic number, and this class of numbers is called the Liouville numbers ...