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The Roswell Report: Fact vs. Fiction in the New Mexico Desert

USAF / The Black Vault · 1995 · 882 pages · text by OCR

The Roswell Report: Fact versus Fiction in the New Mexico Desert was published by Headquarters United States Air Force in 1995. The Black Vault distributes this copy. It reproduces the report by Col. Richard L. Weaver and the synopsis by 1st Lt. James McAndrew, both written after a General Accounting Office inquiry requested by Representative Steven Schiff. The Air Force search found no evidence of an extraterrestrial craft or crew. It concluded that the Roswell debris most likely came from NYU Flight No. 4, a Project MOGUL balloon train.

  • p. 15 …Gen Roger M. Ramey Col William H. Blanchard Maj Gen Clements McMullen Brig Gen Donald N…
  • p. 33 …Additionally, this history showed that the 509th Commander, Colonel Blanchard, went on leave on July 8…
  • p. 34 the supposed first ever recovery of extraterrestrial materials. (Detractors claim Blanchard did this as a ploy…
  • p. 43 …Additionally, it seems that there was overreaction by Colonel Blanchard and Major Marcel in originally reporting…
  • p. 65 …William Blanchard, the Public Information Officer, Walter G. Haut, issued a news release that the Amry…
  • p. 87 …on 8 July 1947. Colonel W. H. Blanchard, Commanding Officer went on leave. Lt Colonel Charles…
  • p. 88 …Colonel Oliver LaFarge, Air Reserve Corps, at Santa Fe, made arrangements for Colonel Blanchard to visit…
  • p. 89 …Colonel Blanchard spoke on the future of the Air Force, and the talk was very well…
  • p. 135 …Colonel Blanchard. RW: Oh yeah. Excuse me, Colonel Blanchard. SC: He was the Wing Commander of…
  • p. 138 …The first picture is actually with Jesse Marcel and that's General Blanchard and... SC: I…
  • p. 143 …Colonel William Blanchard and the other officer suggested that Marcel and CIC agent accompanied Brazel to…
  • p. 145 …O.K. "Blanchard, who was still at the base...ordered Marcel to accompany the rancher back…
  • p. 147 …Albuquerque rather than Fort Worth and although Blanchard outranked the CIC agent (meaning yourself) a phone…
  • p. 154 …time and we don't know if Blanchard knew about that or not: (we don't…
  • p. 155 …crash at the request of Marcel; maybe Blanchard, and I probably took Rickett with me. We…
  • p. 160 …The things that Ramey and Blanchard used to! Blanchard came over to the Philippines. I think…
  • p. 219 …What about then Colonel Blanchard and General Ramey? Do you think they may have had any…
  • p. 855 ## CHAPTER XIII # VISITORS and EXECUTIVE CALENDAR 3 September 1947 - Colonel Blanchard and Lt. Haut went to…
  • p. 864 …Roger M. Ramey and Col. William H. Blanchard. Brig. Gen. Roger M. Ramey was the Commanding…
  • p. 865 …As commander of Roswell Army Airfield and the 509th Bomb Group, Blanchard is alleged to have…
Comparing rate of leakage at 40,000 feet with leakage at sea level:

$$
\frac {L _ {4 0}}{L _ {0}} = \sqrt {\frac {2 7}{1 1 2} \cdot \frac {1 8 8}{1 0 1 3} \cdot \frac {2 8 8}{2 1 8}} = 0. 2 4 3
$$

Comparing rate of leakage at 100,000 feet with leakage at sea level:

$$
\frac {L _ {1 0 0}}{L _ {0}} = \sqrt {\frac {2 7}{1 8 8 0} \cdot \frac {1 0 . 9}{1 0 1 3} \cdot \frac {2 8 8}{2 1 8}} = 0. 0 4 4
$$

Therefore, if leakage of a full balloon at sea level is known, it is possible to compute theoretical leakage at any altitude. However, if it is not possible to completely inflate a balloon on the ground in order to make a sea level test (if lift would be great enough to rupture balloon or load lines), a method of comparing full balloon leakage with partially full balloon leakage must be found.

Let us assume that it is possible to obtain results of a leakage test for a balloon inflated to a volume $ \frac{1}{x} $ of fullballoon volume. Again starting with equation (1):

$$
Q = C _ {d} A \sqrt {2 g h}
$$

We see that in this case the total area of openings, A is not constant but is a function of volume. Therefore, we have:

$$
Q \propto A \sqrt {h}
$$

We have shown that:

$$
h = \frac {\Delta p}{d _ {g}} \cdot 1 4 4 = \frac {\Delta z \left(\frac {d p}{d z}\right) _ {\mathrm {a i r} (1 - B)}}{d _ {g}} \cdot 1 4 4
$$

Since we are comparing partially inflated balloon leakage at sea level with full balloon leakage at sea level the variable in the above expression is $ \Delta z $ . This is graphically illustrated in Figure 24.

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Report, cited by the archive. The PDF is mirrored here; the original link is under it. The text was read from the page images by an OCR model; expect the odd misread word. 882 pages are in the text index: search them above, or from the library's search.