Milton Town Beach in 1960

By Muriel Bristol (Transcriber) | June 12, 2018

Milton


Town Beach Open

The town beach gates swung open the past week-end [June 18-19] to begin another season at this cooling-off spot. More picnic benches have been added to accommodate additional picnickers. The commissioners also have purchased a ride-around lawn mower to keep the alfalfa under control.


References:

Rochester Courier. (1960. June 23). Town Beach Open. Rochester Courier: Rochester, NH

Milton and the Spaulding Turnpike

By Muriel Bristol | June 5, 2018

The NH State Legislature authorized construction of a northern extension of the Eastern Turnpike in 1953. The Eastern Turnpike would consist of the just completed (1950) Blue Star Turnpike or NH Turnpike (now also Interstate 95), which ran from the Massachusetts border to the Portsmouth traffic circle, as well as a northern extension, which would run from the Portsmouth traffic circle to the Dover-Rochester area.

The first five miles of the Eastern Turnpike’s northern extension, ran from the Portsmouth traffic circle, through Newington, to Exit 6 (US Route 4) at Dover Point. Construction began in May 1954 and opened in September 1956.

Huntley N. Spaulding (1869-1955) and his brother, Rolland H. Spaulding (1873-1942), both of north Rochester, were manufacturers of leatherboard and fiberboard at their family’s mills in New Hampshire, Massachusetts, and New York. They both served as NH Governors: Rolland in 1915-17, and Huntley in 1927-29. Both they and other members of their family were philanthropists. The northern extension of the Eastern Turnpike was renamed to the Spaulding Turnpike by March 1954, presumably in their honor. (Huntley N. Spaulding died in November 1955).

The second seventeen-mile section of the now Spaulding Turnpike ran between Exit 6 (US Route 4) at Dover Point to Exit 12 (US Route 202 | NH Route 11 | NH Route 125) in Gonic, in Rochester. This second section bypassed the Dover Point Road, downtown Dover, and NH Route 108 between Dover and Rochester. It opened in August 1957.

The Portsmouth Herald observed that by “Connecting with the New Hampshire Turnpike, the Spaulding Turnpike will give motorists a superhighway from the Massachusetts line to Rochester and easier access to the mountain region of the state.”

The Spaulding Turnpike and NH Route 16 ran concurrently from Portsmouth Circle towards Rochester, where the Spaulding Turnpike ended at Exit 12. (NH Route 125 ran from the Massachusetts border at Haverhill, MA, through Plaistow towards Rochester). NH Routes 16 and 125 then ran concurrently from there through downtown Rochester, north along Milton Road in Rochester towards Milton, and through Milton along the White Mountain Highway to Union (Wakefield).

Milton enjoyed a tourist boom in the 1960s and 1970s. It had lost its train station by 1960. But it was now the first town (as opposed to Rochester) through which the increased traffic of the Spaulding Turnpike passed after Exit 12. (Some estimates were triple the traffic). Many travelers considered Milton to be a halfway point to the White Mountains. It was a good place to break one’s journey.

Older residents and through-travelers recall that Milton had more mercantile activity, such as general stores, hardware, antiques, garages, etc., during this period. Other venues catered to lunches, ice cream treats, and summer activities. Its public beach had been open since about 1948. Mi-Te-Jo Campground has been here from at least the 1960s. Ray’s Marina replaced the train station in 1962. There were even water-ski jumps in the Depot Pond.

Then the NH Department of Public Works and Highways (now the NH Department of Transportation (NHDOT)) announced plans for a third section of the Spaulding Turnpike in 1973. The NH legislature authorized it in 1977. It would continue twelve miles from Exit 12 in Rochester to the current Exit 18, just short of the Milton-Union (Wakefield) border. This third section opened in 1981 after three years of construction.

Milton had been by-passed and its stretch of the White Mountain Highway is now a by-way, rather than a highway.

The NH Route 16 designation had shifted successively from its original path through Dover Point, downtown Dover, and NH Route 108 as Spaulding Turnpike construction advanced. Somewhat belatedly, that designation shifted away also from downtown Rochester and Milton to the Spaulding Turnpike in the mid-1990s.

NH Route 16 continues north from Exit 18 of the Spaulding Turnpike. Its alternate name of  White Mountain Highway is still used in those stretches of the “old” NH Route 16 that have been bypassed or re-aligned. It is also used in stretches that continue to align with the modern NH Route 16. It is so called in Milton, Sanbornville (Wakefield), West Ossipee, Tamworth, Conway, and North Conway.

References:

Carroll County Independent. (1926, September 3). Record of Public Service Best Campaign Argument. Center Ossipee, NH.

Eastern Roads. (n.d.). Spaulding Turnpike. Retrieved from http://www.bostonroads.com/roads/spaulding/

NH Department of Transportation. (2015). Spaulding Turnpike. Retrieved from https://www.nh.gov/dot/org/operations/turnpikes/system/spaulding.htm

Portsmouth Herald. (30 August 1957). Spaulding Turnpike Now Open to Traffic. Published Portsmouth, NH

Portsmouth Herald. (1977, June 24). News Briefs. Published Portsmouth, NH

Wikipedia. (2018, February 17). New Hampshire Route 16. Retrieved from https://en.wikipedia.org/wiki/New_Hampshire_Route_16

Wikipedia. (2017, September 25). Spaulding Turnpike. Retrieved from https://en.wikipedia.org/wiki/Spaulding_Turnpike

The Mathematical Limits of Representation

By Muriel Bristol | June 1, 2018

Many have spoken, over eons, of the practical, logical, and philosophical limits of political representation. Here we will consider only some of its mathematical limits.

The U.S. Constitution provided that

The number of Representatives shall not exceed one for every thirty Thousand, but each State shall have at Least one Representative; and until such enumeration shall be made, the State of New Hampshire shall be entitled to chuse [Sic] three, Massachusetts eight, Rhode-Island and Providence Plantations one, Connecticut five, New-York six, New Jersey four, Pennsylvania eight, Delaware one, Maryland six, Virginia ten, North Carolina five, South Carolina five, and Georgia three.

That made for a total of 65 House Representatives originally. This was only an estimate with which to start. The number of Representatives expanded to 105 after the first census provided actual population data in 1790. That number of Representatives continued to grow as the population increased to maintain the desired ratio of 1 Representative for roughly 30,000 people. It grew to 142 Representatives after the 1800 census, 182 after 1810, 213 after 1820, and 240 Representatives after the 1830 census, which recorded a population of 12,855,020 people. Representation began to lose ground after that.

There were only 223 Representatives after the 1840 census, 234 after 1850, 241 after 1860, 292 after 1870, 325 after 1880, 356 after 1890, and 386 Representatives after the 1900 census. This process continued until Congress passed the Apportionment Act of 1911, which capped the number of increasingly less representative Representatives at 435 after the 1910 census.

Each U.S. House member represented about 212,000 people in 1920, 280,675 in 1930, 301,164 in 1940, 334,587 in 1950, 410,481 in 1960, 469,088 in 1970, 510,818 in 1980, 571,477 in 1990, 646,946 in 2000, and 709,760 people in 2010.

The U.S. Census Bureau projects a population of 314,500,000 people by 2020, which would be about 723,000 people per Representative, or 1/24th of the representation originally intended. (It would take a House of 10,434 Representatives to provide the original degree of representation).

A mathematical limit is the value that an equation, function, or sequence “approaches” as its input or index approaches some value. The function or f(x) of House representation can be represented as f(x) = 435/x, where x is the size of the population. When x = 435, the function f(x) = 1, i.e., everyone represents themselves, and when x = 13,050,000 or less, the level of representation would be about as the framers intended – 30,000 people per Representative. However, as x grows larger, the degree of representation falls increasingly below their intent.

When the U.S. House is capped at 435 (or any other number), the degree of representation must shrink thereafter as population grows. For our House representation function f(x) = 435/x, when x grows larger and larger and finally approaches infinity, the function f(x) approaches its limit of 0. That is to say, the degree to which anyone is “represented” must shrink increasingly until it ceases finally to have any meaning at all.

The NH House was capped at 400 members in 1942. The same mathematics of representation applies to that institution as well.

References:

Baker, Peter (NYT). (2009, September 17). Expand the House? Retrieved from https://www.nytimes.com/2009/09/18/us/politics/18baker.html

Bartlett, Bruce (NYT). (2014, January 7). Enlarging the House of Representatives. Retrieved from https://economix.blogs.nytimes.com/2014/01/07/enlarging-the-house-of-representatives/

Colby, Sandra L. and Ortman, Jennifer M. (2015, March). Projections of the Size and Composition of the U.S. Population: 2014 to 2060. Retrieved from https://www.census.gov/content/dam/Census/library/publications/2015/demo/p25-1143.pdf

Election Data Services. (2017, December 26). Some Change in Apportionment Allocations With New 2017 Census Estimates; But Greater Change Likely by 2020. Retrieved from https://www.electiondataservices.com/wp-content/uploads/2017/12/NR_Appor17c3wTablesMapsC2.pdf

NH House of Representatives. (2006). NH House Facts. Retrieved from http://www.gencourt.state.nh.us/house/abouthouse/housefacts.htm

US House of Representatives. (2018, May 8). Proportional Representation. Retrieved from http://history.house.gov/Institution/Origins-Development/Proportional-Representation/

Wikipedia. (2018, May 2). Limit (Mathematics). Retrieved from https://en.wikipedia.org/wiki/Limit_(mathematics)

Wikipedia. (2018, May 27). Limit of a Function. Retrieved from https://en.wikipedia.org/wiki/Limit_of_a_function